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    \textbf{CSR001+1.ax} Kitchen sink scenario






$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;( \mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time})\iff ( ( \mbox{event} = \mbox{tapOn}\mbox{ and }\mbox{fluent} = \mbox{filling} )\mbox{ or }( \mbox{event} = \mbox{overflow}\mbox{ and }\mbox{fluent} = \mbox{spilling} )\mbox{ or }\exists \mbox{height}{:}\;( \mbox{holdsAt}(\mbox{waterLevel}(\mbox{height}),\mbox{time})\mbox{ and }\mbox{event} = \mbox{tapOff}\mbox{ and }\mbox{fluent} = \mbox{waterLevel}(\mbox{height}) )\mbox{ or }\exists \mbox{height}{:}\;( \mbox{holdsAt}(\mbox{waterLevel}(\mbox{height}),\mbox{time})\mbox{ and }\mbox{event} = \mbox{overflow}\mbox{ and }\mbox{fluent} = \mbox{waterLevel}(\mbox{height}) ) ) )\qquad\mbox{fof}(\mbox{initiates\_all\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;( \mbox{terminates}(\mbox{event},\mbox{fluent},\mbox{time})\iff ( ( \mbox{event} = \mbox{tapOff}\mbox{ and }\mbox{fluent} = \mbox{filling} )\mbox{ or }( \mbox{event} = \mbox{overflow}\mbox{ and }\mbox{fluent} = \mbox{filling} ) ) )\qquad\mbox{fof}(\mbox{terminates\_all\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;( \mbox{releases}(\mbox{event},\mbox{fluent},\mbox{time})\iff \exists \mbox{height}{:}\;( \mbox{event} = \mbox{tapOn}\mbox{ and }\mbox{fluent} = \mbox{waterLevel}(\mbox{height}) ) )\qquad\mbox{fof}(\mbox{releases\_all\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{time}{:}\;( \mbox{happens}(\mbox{event},\mbox{time})\iff ( ( \mbox{event} = \mbox{tapOn}\mbox{ and }\mbox{time} = n_0 )\mbox{ or }( \mbox{holdsAt}(\mbox{waterLevel}(n_3),\mbox{time})\mbox{ and }\mbox{holdsAt}(\mbox{filling},\mbox{time})\mbox{ and }\mbox{event} = \mbox{overflow} ) ) )\qquad\mbox{fof}(\mbox{happens\_all\_defn},\mbox{axiom})$

$\forall \mbox{height}_1,\mbox{time},\mbox{height}_2,\mbox{offset}{:}\;( ( \mbox{holdsAt}(\mbox{waterLevel}(\mbox{height}_1),\mbox{time})\mbox{ and }\mbox{height}_2 = \mbox{height}_1 + \mbox{offset} ) \ \Rightarrow \ \mbox{trajectory}(\mbox{filling},\mbox{time},\mbox{waterLevel}(\mbox{height}_2),\mbox{offset}) )\qquad\mbox{fof}(\mbox{change\_of\_waterLevel},\mbox{axiom})$

$\forall \mbox{time},\mbox{height}_1,\mbox{height}_2{:}\;( ( \mbox{holdsAt}(\mbox{waterLevel}(\mbox{height}_1),\mbox{time})\mbox{ and }\mbox{holdsAt}(\mbox{waterLevel}(\mbox{height}_2),\mbox{time}) ) \ \Rightarrow \ \mbox{height}_1 = \mbox{height}_2 )\qquad\mbox{fof}(\mbox{same\_waterLevel},\mbox{axiom})$

$\mbox{tapOff}\ne \mbox{tapOn}\qquad\mbox{fof}(\mbox{tapOff\_not\_tapOn},\mbox{axiom})$

$\mbox{tapOff}\ne \mbox{overflow}\qquad\mbox{fof}(\mbox{tapOff\_not\_overflow},\mbox{axiom})$

$\mbox{overflow}\ne \mbox{tapOn}\qquad\mbox{fof}(\mbox{overflow\_not\_tapOn},\mbox{axiom})$

$\forall x{:}\;\mbox{filling}\ne \mbox{waterLevel}(x)\qquad\mbox{fof}(\mbox{filling\_not\_waterLevel},\mbox{axiom})$

$\forall x{:}\;\mbox{spilling}\ne \mbox{waterLevel}(x)\qquad\mbox{fof}(\mbox{spilling\_not\_waterLevel},\mbox{axiom})$

$\mbox{filling}\ne \mbox{spilling}\qquad\mbox{fof}(\mbox{filling\_not\_spilling},\mbox{axiom})$

$\forall x,y{:}\;( \mbox{waterLevel}(x) = \mbox{waterLevel}(y)\iff x = y )\qquad\mbox{fof}(\mbox{distinct\_waterLevels},\mbox{axiom})$

\medskip\textbf{CSR002+0.ax} 0 axioms from Cyc






\medskip\textbf{CSR001+0.ax} Standard discrete event calculus axioms






$\forall \mbox{time}_1,\mbox{fluent},\mbox{time}_2{:}\;( \mbox{stoppedIn}(\mbox{time}_1,\mbox{fluent},\mbox{time}_2)\iff \exists \mbox{event},\mbox{time}{:}\;( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{less}(\mbox{time}_1,\mbox{time})\mbox{ and }\mbox{less}(\mbox{time},\mbox{time}_2)\mbox{ and }\mbox{terminates}(\mbox{event},\mbox{fluent},\mbox{time}) ) )\qquad\mbox{fof}(\mbox{stoppedin\_defn},\mbox{axiom})$

$\forall \mbox{time}_1,\mbox{time}_2,\mbox{fluent}{:}\;( \mbox{startedIn}(\mbox{time}_1,\mbox{fluent},\mbox{time}_2)\iff \exists \mbox{event},\mbox{time}{:}\;( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{less}(\mbox{time}_1,\mbox{time})\mbox{ and }\mbox{less}(\mbox{time},\mbox{time}_2)\mbox{ and }\mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time}) ) )\qquad\mbox{fof}(\mbox{startedin\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{time},\mbox{fluent},\mbox{fluent}_2,\mbox{offset}{:}\;( ( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time})\mbox{ and }\mbox{less}(n_0,\mbox{offset})\mbox{ and }\mbox{trajectory}(\mbox{fluent},\mbox{time},\mbox{fluent}_2,\mbox{offset})\mbox{ and }\neg\,\mbox{stoppedIn}(\mbox{time},\mbox{fluent},\mbox{time} + \mbox{offset}) ) \ \Rightarrow \ \mbox{holdsAt}(\mbox{fluent}_2,\mbox{time} + \mbox{offset}) )\qquad\mbox{fof}(\mbox{change\_holding},\mbox{axiom})$

$\forall \mbox{event},\mbox{time}_1,\mbox{fluent}_1,\mbox{time}_2,\mbox{fluent}_2{:}\;( ( \mbox{happens}(\mbox{event},\mbox{time}_1)\mbox{ and }\mbox{terminates}(\mbox{event},\mbox{fluent}_1,\mbox{time}_1)\mbox{ and }\mbox{less}(n_0,\mbox{time}_2)\mbox{ and }\mbox{antitrajectory}(\mbox{fluent}_1,\mbox{time}_1,\mbox{fluent}_2,\mbox{time}_2)\mbox{ and }\neg\,\mbox{startedIn}(\mbox{time}_1,\mbox{fluent}_1,\mbox{time}_1 + \mbox{time}_2) ) \ \Rightarrow \ \mbox{holdsAt}(\mbox{fluent}_2,\mbox{time}_1 + \mbox{time}_2) )\qquad\mbox{fof}(\mbox{antitrajectory},\mbox{axiom})$

$\forall \mbox{fluent},\mbox{time}{:}\;( ( \mbox{holdsAt}(\mbox{fluent},\mbox{time})\mbox{ and }\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time} + n_1)\mbox{ and }\neg\,\exists \mbox{event}{:}\;( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{terminates}(\mbox{event},\mbox{fluent},\mbox{time}) ) ) \ \Rightarrow \ \mbox{holdsAt}(\mbox{fluent},\mbox{time} + n_1) )\qquad\mbox{fof}(\mbox{keep\_holding},\mbox{axiom})$

$\forall \mbox{fluent},\mbox{time}{:}\;( ( \neg\,\mbox{holdsAt}(\mbox{fluent},\mbox{time})\mbox{ and }\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time} + n_1)\mbox{ and }\neg\,\exists \mbox{event}{:}\;( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time}) ) ) \ \Rightarrow \ \neg\,\mbox{holdsAt}(\mbox{fluent},\mbox{time} + n_1) )\qquad\mbox{fof}(\mbox{keep\_not\_holding},\mbox{axiom})$

$\forall \mbox{fluent},\mbox{time}{:}\;( ( \mbox{releasedAt}(\mbox{fluent},\mbox{time})\mbox{ and }\neg\,\exists \mbox{event}{:}\;( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }( \mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time})\mbox{ or }\mbox{terminates}(\mbox{event},\mbox{fluent},\mbox{time}) ) ) ) \ \Rightarrow \ \mbox{releasedAt}(\mbox{fluent},\mbox{time} + n_1) )\qquad\mbox{fof}(\mbox{keep\_released},\mbox{axiom})$

$\forall \mbox{fluent},\mbox{time}{:}\;( ( \neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\mbox{ and }\neg\,\exists \mbox{event}{:}\;( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{releases}(\mbox{event},\mbox{fluent},\mbox{time}) ) ) \ \Rightarrow \ \neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time} + n_1) )\qquad\mbox{fof}(\mbox{keep\_not\_released},\mbox{axiom})$

$\forall \mbox{event},\mbox{time},\mbox{fluent}{:}\;( ( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time}) ) \ \Rightarrow \ \mbox{holdsAt}(\mbox{fluent},\mbox{time} + n_1) )\qquad\mbox{fof}(\mbox{happens\_holds},\mbox{axiom})$

$\forall \mbox{event},\mbox{time},\mbox{fluent}{:}\;( ( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{terminates}(\mbox{event},\mbox{fluent},\mbox{time}) ) \ \Rightarrow \ \neg\,\mbox{holdsAt}(\mbox{fluent},\mbox{time} + n_1) )\qquad\mbox{fof}(\mbox{happens\_terminates\_not\_holds},\mbox{axiom})$

$\forall \mbox{event},\mbox{time},\mbox{fluent}{:}\;( ( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }\mbox{releases}(\mbox{event},\mbox{fluent},\mbox{time}) ) \ \Rightarrow \ \mbox{releasedAt}(\mbox{fluent},\mbox{time} + n_1) )\qquad\mbox{fof}(\mbox{happens\_releases},\mbox{axiom})$

$\forall \mbox{event},\mbox{time},\mbox{fluent}{:}\;( ( \mbox{happens}(\mbox{event},\mbox{time})\mbox{ and }( \mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time})\mbox{ or }\mbox{terminates}(\mbox{event},\mbox{fluent},\mbox{time}) ) ) \ \Rightarrow \ \neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time} + n_1) )\qquad\mbox{fof}(\mbox{happens\_not\_released},\mbox{axiom})$

\medskip\textbf{CSR001+2.ax} Supermarket trolley scenario






$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;( \mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time})\iff ( ( \mbox{event} = \mbox{push}\mbox{ and }\mbox{fluent} = \mbox{forwards}\mbox{ and }\neg\,\mbox{happens}(\mbox{pull},\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}\mbox{ and }\mbox{fluent} = \mbox{backwards}\mbox{ and }\neg\,\mbox{happens}(\mbox{push},\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}\mbox{ and }\mbox{fluent} = \mbox{spinning}\mbox{ and }\mbox{happens}(\mbox{push},\mbox{time}) ) ) )\qquad\mbox{fof}(\mbox{initiates\_all\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;( \mbox{terminates}(\mbox{event},\mbox{fluent},\mbox{time})\iff ( ( \mbox{event} = \mbox{push}\mbox{ and }\mbox{fluent} = \mbox{backwards}\mbox{ and }\neg\,\mbox{happens}(\mbox{pull},\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}\mbox{ and }\mbox{fluent} = \mbox{forwards}\mbox{ and }\neg\,\mbox{happens}(\mbox{push},\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}\mbox{ and }\mbox{fluent} = \mbox{forwards}\mbox{ and }\mbox{happens}(\mbox{push},\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}\mbox{ and }\mbox{fluent} = \mbox{backwards}\mbox{ and }\mbox{happens}(\mbox{push},\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{push}\mbox{ and }\mbox{fluent} = \mbox{spinning}\mbox{ and }\neg\,\mbox{happens}(\mbox{pull},\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}\mbox{ and }\mbox{fluent} = \mbox{spinning}\mbox{ and }\neg\,\mbox{happens}(\mbox{push},\mbox{time}) ) ) )\qquad\mbox{fof}(\mbox{terminates\_all\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releases}(\mbox{event},\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{releases\_all\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{time}{:}\;( \mbox{happens}(\mbox{event},\mbox{time})\iff ( ( \mbox{event} = \mbox{push}\mbox{ and }\mbox{time} = n_0 )\mbox{ or }( \mbox{event} = \mbox{pull}\mbox{ and }\mbox{time} = n_1 )\mbox{ or }( \mbox{event} = \mbox{pull}\mbox{ and }\mbox{time} = n_2 )\mbox{ or }( \mbox{event} = \mbox{push}\mbox{ and }\mbox{time} = n_2 ) ) )\qquad\mbox{fof}(\mbox{happens\_all\_defn},\mbox{axiom})$

$\mbox{push}\ne \mbox{pull}\qquad\mbox{fof}(\mbox{push\_not\_pull},\mbox{axiom})$

$\mbox{forwards}\ne \mbox{backwards}\qquad\mbox{fof}(\mbox{forwards\_not\_backwards},\mbox{axiom})$

$\mbox{forwards}\ne \mbox{spinning}\qquad\mbox{fof}(\mbox{forwards\_not\_spinning},\mbox{axiom})$

$\mbox{spinning}\ne \mbox{backwards}\qquad\mbox{fof}(\mbox{spinning\_not\_backwards},\mbox{axiom})$

\medskip\textbf{CSR001+3.ax} Supermarket trolley scenario for multiple trolleys






$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;( \mbox{initiates}(\mbox{event},\mbox{fluent},\mbox{time})\iff \exists \mbox{agent},\mbox{trolley}{:}\;( ( \mbox{event} = \mbox{push}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{forwards}(\mbox{trolley})\mbox{ and }\neg\,\mbox{happens}(\mbox{pull}(\mbox{agent},\mbox{trolley}),\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{backwards}(\mbox{trolley})\mbox{ and }\neg\,\mbox{happens}(\mbox{push}(\mbox{agent},\mbox{trolley}),\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{spinning}(\mbox{trolley})\mbox{ and }\mbox{happens}(\mbox{push}(\mbox{agent},\mbox{trolley}),\mbox{time}) ) ) )\qquad\mbox{fof}(\mbox{initiates\_all\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;( \mbox{terminates}(\mbox{event},\mbox{fluent},\mbox{time})\iff \exists \mbox{agent},\mbox{trolley}{:}\;( ( \mbox{event} = \mbox{push}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{backwards}(\mbox{trolley})\mbox{ and }\neg\,\mbox{happens}(\mbox{pull}(\mbox{agent},\mbox{trolley}),\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{forwards}(\mbox{trolley})\mbox{ and }\neg\,\mbox{happens}(\mbox{push}(\mbox{agent},\mbox{trolley}),\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{forwards}(\mbox{trolley})\mbox{ and }\mbox{happens}(\mbox{push}(\mbox{agent},\mbox{trolley}),\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{backwards}(\mbox{trolley})\mbox{ and }\mbox{happens}(\mbox{push}(\mbox{agent},\mbox{trolley}),\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{push}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{spinning}(\mbox{trolley})\mbox{ and }\neg\,\mbox{happens}(\mbox{pull}(\mbox{agent},\mbox{trolley}),\mbox{time}) )\mbox{ or }( \mbox{event} = \mbox{pull}(\mbox{agent},\mbox{trolley})\mbox{ and }\mbox{fluent} = \mbox{spinning}(\mbox{trolley})\mbox{ and }\neg\,\mbox{happens}(\mbox{push}(\mbox{agent},\mbox{trolley}),\mbox{time}) ) ) )\qquad\mbox{fof}(\mbox{terminates\_all\_defn},\mbox{axiom})$

$\forall \mbox{event},\mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releases}(\mbox{event},\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{releases\_all\_defn},\mbox{axiom})$

$\forall \mbox{agent},\mbox{trolley}{:}\;\mbox{push}(\mbox{agent},\mbox{trolley})\ne \mbox{pull}(\mbox{agent},\mbox{trolley})\qquad\mbox{fof}(\mbox{push\_not\_pull},\mbox{axiom})$

$\forall \mbox{agent}_1,\mbox{agent}_2,\mbox{trolley}_1,\mbox{trolley}_2{:}\;( ( \mbox{agent}_1\ne \mbox{agent}_2\mbox{ and }\mbox{trolley}_1\ne \mbox{trolley}_2 ) \ \Rightarrow \ \mbox{push}(\mbox{agent}_1,\mbox{trolley}_1)\ne \mbox{push}(\mbox{agent}_2,\mbox{trolley}_2) )\qquad\mbox{fof}(\mbox{push\_unique},\mbox{axiom})$

$\forall \mbox{agent}_1,\mbox{agent}_2,\mbox{trolley}_1,\mbox{trolley}_2{:}\;( ( \mbox{agent}_1\ne \mbox{agent}_2\mbox{ and }\mbox{trolley}_1\ne \mbox{trolley}_2 ) \ \Rightarrow \ \mbox{pull}(\mbox{agent}_1,\mbox{trolley}_1)\ne \mbox{pull}(\mbox{agent}_2,\mbox{trolley}_2) )\qquad\mbox{fof}(\mbox{pull\_unique},\mbox{axiom})$

$\forall \mbox{trolley}{:}\;\mbox{forwards}(\mbox{trolley})\ne \mbox{backwards}(\mbox{trolley})\qquad\mbox{fof}(\mbox{forwards\_not\_backwards},\mbox{axiom})$

$\forall \mbox{trolley}{:}\;\mbox{forwards}(\mbox{trolley})\ne \mbox{spinning}(\mbox{trolley})\qquad\mbox{fof}(\mbox{forwards\_not\_spinning},\mbox{axiom})$

$\forall \mbox{trolley}{:}\;\mbox{spinning}(\mbox{trolley})\ne \mbox{backwards}(\mbox{trolley})\qquad\mbox{fof}(\mbox{spinning\_not\_backwards},\mbox{axiom})$

\medskip\textbf{CSR102+3.p} Every physical object has some positive mass






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{greater}(\mbox{v\_X},n_0)\mbox{ and }\mbox{s\_\_weight}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_MeasureFn}(\mbox{v\_X},\mbox{s\_\_PoundMass})) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR037+3.p} Autogenerated Cyc Problem CSR037+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l2\_x5\_y}_8,\mbox{c\_georegion\_l4\_x45\_y}_{72})\qquad\mbox{fof}(\mbox{query}_{137},\mbox{conjecture})$

\medskip\textbf{CSR067+5.p} Autogenerated Cyc Problem CSR067+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x29\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{267},\mbox{conjecture})$

\medskip\textbf{CSR061+5.p} Autogenerated Cyc Problem CSR061+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_timehasnoendmt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_8}_{114177},\mbox{c\_tptpcol\_14}_{118118})\qquad\mbox{fof}(\mbox{query}_{261},\mbox{conjecture})$

\medskip\textbf{CSR020+1.p} Not spinning at time 2






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_2)\qquad\mbox{fof}(\mbox{not\_spinning}_2,\mbox{conjecture})$

\medskip\textbf{CSR095+1.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Microorganism})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Plant})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR092+4.p} Ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Ancestor22}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_son}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Ancestor22}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_ancestor}(\mbox{s\_\_Man22}_1,\mbox{v\_X})\mbox{ and }\mbox{v\_X} = \mbox{s\_\_Ancestor22}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR102+2.p} Every physical object has some positive mass






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{greater}(\mbox{v\_X},n_0)\mbox{ and }\mbox{s\_\_weight}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_MeasureFn}(\mbox{v\_X},\mbox{s\_\_PoundMass})) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR053+4.p} Autogenerated Cyc Problem CSR053+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l3\_x11\_y}_2,\mbox{c\_georegion\_l4\_x35\_y}_7)\qquad\mbox{fof}(\mbox{query}_{203},\mbox{conjecture})$

\medskip\textbf{CSR098+4.p} Equality reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Frog29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_Frog29}_1 = \mbox{s\_\_Animal29}_1\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR097+6.p} A gaseous object






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rocky},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Icy},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Watery},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Gaseous},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_contraryAttribute}_4(\mbox{s\_\_Rocky},\mbox{s\_\_Icy},\mbox{s\_\_Watery},\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Planet28}_1)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Watery})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR086+5.p} Skolemization, multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Arc13}_1,\mbox{s\_\_GraphLoop})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_NODE}{:}\;\mbox{s\_\_links}(\mbox{v\_NODE},\mbox{v\_NODE},\mbox{s\_\_Arc13}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR083+2.p} Class identification






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\exists \mbox{v\_ENTITY}{:}\;( \mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_CognitiveAgent})\mbox{ and }\mbox{v\_ENTITY} = \mbox{s\_\_Human} )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR070+3.p} Autogenerated Cyc Problem CSR070+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{802}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_orientationvector},\mbox{c\_orientation},\mbox{c\_partiallytangible}),\mbox{c\_tptpcol\_16}_{8886})\qquad\mbox{fof}(\mbox{query}_{170},\mbox{conjecture})$

\medskip\textbf{CSR091+4.p} Therapeutic process






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_TherapeuticProcess})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_OrganicObject})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_patient}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_Bio18}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism})\mbox{ and }\mbox{s\_\_part}(\mbox{s\_\_Bio18}_1,\mbox{v\_X}) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR065+5.p} Autogenerated Cyc Problem CSR065+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpridgeline\_topographical},\mbox{f\_tptpquantityfn}_{13}(n_{468}))\qquad\mbox{fof}(\mbox{query}_{265},\mbox{conjecture})$

\medskip\textbf{CSR098+3.p} Equality reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Frog29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_Frog29}_1 = \mbox{s\_\_Animal29}_1\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR105+4.p} Temporal interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR121$\wedge$1.p} Did Mary and Sue like someone in 2009?

During 2009 Mary liked Bill and Sue liked Bill (formulated via 
 de-Morgan rule instead of a simply using and). Does someone exist 
 who was liked by Mary and Sue during 2009?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \neg\,@ ( \neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\mbox{ or }\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} ) ) )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR100+1.p} Circular subclass subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class31}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR101+6.p} An "intensional" query requiring circular subclass reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class32}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class32}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class32}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_2) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR046+4.p} Autogenerated Cyc Problem CSR046+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwfuntriviacomplayquizcfmqid60926origin})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{50958},\mbox{c\_tptpcol\_15}_{50957})\qquad\mbox{fof}(\mbox{query}_{196},\mbox{conjecture})$

\medskip\textbf{CSR075+4.p} Class subsumption, skolemization






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Org1}_1,\mbox{s\_\_Organization})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_MEMBER}{:}\;\mbox{s\_\_member}(\mbox{v\_MEMBER},\mbox{s\_\_Org1}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR084+6.p} Case elimination with multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\forall \mbox{v\_A}{:}\;( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Animal})\mbox{ and }\neg\,\exists \mbox{v\_PART}{:}\;( \mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_PART},\mbox{v\_A}) ) ) \ \Rightarrow \ \neg\,\mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Vertebrate}) ) )\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\exists \mbox{v\_SPINE}{:}\;( \mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_SPINE},\mbox{s\_\_BananaSlug10}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_partition}_3(\mbox{s\_\_Animal},\mbox{s\_\_Vertebrate},\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2) \ \Rightarrow \ \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_2,\mbox{v\_SUB}_1) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2,\mbox{v\_INST}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2)\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUPER})\mbox{ and }\neg\,\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_1) ) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_2) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BodyPart})\mbox{ and }\mbox{s\_\_component}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BananaSlug10}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR047+3.p} Autogenerated Cyc Problem CSR047+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member4\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x37\_y}_{50},\mbox{c\_georegion\_l4\_x36\_y}_{50})\qquad\mbox{fof}(\mbox{query}_{147},\mbox{conjecture})$

\medskip\textbf{CSR072+6.p} Autogenerated Cyc Problem CSR072+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwarthritis\_symptomcoma\_cbursitishtm})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130924},\mbox{c\_tptpcol\_15}_{130923})\qquad\mbox{fof}(\mbox{query}_{322},\mbox{conjecture})$

\medskip\textbf{CSR038+3.p} Autogenerated Cyc Problem CSR038+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_knowledgefragmentd3mt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{968}(x,\mbox{c\_tptpnsubcollectionofwithrelationtotypefnissuingaprescriptionproductscorrectivelensprescription}_{2804})\mbox{ and }\mbox{tptpcol\_16}_{7738}(x) ) )\qquad\mbox{fof}(\mbox{query}_{138},\mbox{conjecture})$

\medskip\textbf{CSR057+4.p} Autogenerated Cyc Problem CSR057+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member8\_mt}) \ \Rightarrow \ \mbox{inregion}(x,\mbox{c\_georegion\_l4\_x75\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{207},\mbox{conjecture})$

\medskip\textbf{CSR062+6.p} Autogenerated Cyc Problem CSR062+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3205\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingwithfingers}) )\qquad\mbox{fof}(\mbox{query}_{312},\mbox{conjecture})$

\medskip\textbf{CSR108+5.p} Defines a new predicate of 10 arguments






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_testPred44\_1\_M},\mbox{s\_\_Predicate})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_valence}(\mbox{s\_\_testPred44\_1\_M},n_{10})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_testPred44\_1\_}_{10}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity44}_{10})\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\forall \mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}{:}\;( \mbox{s\_\_testPred44\_1\_}_{10}(\mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_ARG}_1,\mbox{s\_\_Amphibian})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_2,\mbox{s\_\_Bird})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_9,\mbox{s\_\_Mammal})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_{10},\mbox{s\_\_Reptile}) ) )\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR115+92.p} Which British company was taken over by BMW in 1994?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1,x_2,x_3,x_4,x_5,x_6{:}\;( \mbox{attr}(x_0,x_1)\mbox{ and }\mbox{attr}(x_3,x_2)\mbox{ and }\mbox{attr}(x_5,x_6)\mbox{ and }\mbox{obj}(x_4,x_0)\mbox{ and }\mbox{sub}(x_1,\mbox{name\_1}_1)\mbox{ and }\mbox{sub}(x_0,\mbox{firma\_1}_1)\mbox{ and }\mbox{sub}(x_2,\mbox{name\_1}_1)\mbox{ and }\mbox{val}(x_1,\mbox{bmw}_0)\mbox{ and }\mbox{val}(x_2,\mbox{bmw}_0) )\qquad\mbox{fof}(\mbox{synth\_qa07\_007\_mira\_wp}_{532},\mbox{conjecture})$

$\mbox{attr}(c_{17728},c_{17729})\mbox{ and }\mbox{attr}(c_{17728},c_{17760})\mbox{ and }\mbox{sub}(c_{17728},\mbox{firma\_1}_1)\mbox{ and }\mbox{sub}(c_{17729},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{17729},\mbox{bmw}_0)\mbox{ and }\mbox{sub}(c_{17760},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{17760},\mbox{bmw}_0)\mbox{ and }\mbox{attr}(c_{17769},c_{17770})\mbox{ and }\mbox{sub}(c_{17769},\mbox{mensch\_1}_1)\mbox{ and }\mbox{sub}(c_{17770},\mbox{familiename\_1}_1)\mbox{ and }\mbox{val}(c_{17770},\mbox{sauber}_0)\mbox{ and }\mbox{tupl\_p}_4(c_{17915},c_{17728},c_{17728},c_{17769})\mbox{ and }\mbox{sort}(c_{17728},d)\mbox{ and }\mbox{sort}(c_{17728},\mbox{io})\mbox{ and }\mbox{card}(c_{17728},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{17728},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{17728},\mbox{real})\mbox{ and }\mbox{gener}(c_{17728},\mbox{sp})\mbox{ and }\mbox{quant}(c_{17728},1)\mbox{ and }\mbox{refer}(c_{17728},\mbox{det})\mbox{ and }\mbox{varia}(c_{17728},\mbox{con})\mbox{ and }\mbox{sort}(c_{17729},\mbox{na})\mbox{ and }\mbox{card}(c_{17729},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{17729},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{17729},\mbox{real})\mbox{ and }\mbox{gener}(c_{17729},\mbox{sp})\mbox{ and }\mbox{quant}(c_{17729},1)\mbox{ and }\mbox{refer}(c_{17729},\mbox{indet})\mbox{ and }\mbox{varia}(c_{17729},\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{17760},\mbox{na})\mbox{ and }\mbox{card}(c_{17760},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{17760},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{17760},\mbox{real})\mbox{ and }\mbox{gener}(c_{17760},\mbox{sp})\mbox{ and }\mbox{quant}(c_{17760},1)\mbox{ and }\mbox{refer}(c_{17760},\mbox{indet})\mbox{ and }\mbox{varia}(c_{17760},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{firma\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{firma\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{firma\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{firma\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{firma\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{firma\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{firma\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{firma\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{firma\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{name\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{name\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{name\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{name\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{name\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{name\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{name\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{name\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{bmw}_0,\mbox{fe})\mbox{ and }\mbox{sort}(c_{17769},d)\mbox{ and }\mbox{card}(c_{17769},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{17769},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{17769},\mbox{real})\mbox{ and }\mbox{gener}(c_{17769},\mbox{sp})\mbox{ and }\mbox{quant}(c_{17769},1)\mbox{ and }\mbox{refer}(c_{17769},\mbox{det})\mbox{ and }\mbox{varia}(c_{17769},\mbox{con})\mbox{ and }\mbox{sort}(c_{17770},\mbox{na})\mbox{ and }\mbox{card}(c_{17770},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{17770},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{17770},\mbox{real})\mbox{ and }\mbox{gener}(c_{17770},\mbox{sp})\mbox{ and }\mbox{quant}(c_{17770},1)\mbox{ and }\mbox{refer}(c_{17770},\mbox{indet})\mbox{ and }\mbox{varia}(c_{17770},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{mensch\_1}_1,d)\mbox{ and }\mbox{card}(\mbox{mensch\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{mensch\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{mensch\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{mensch\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{mensch\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{mensch\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{mensch\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{familiename\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{familiename\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{familiename\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{familiename\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{familiename\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{familiename\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{familiename\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{familiename\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{sauber}_0,\mbox{fe})\mbox{ and }\mbox{sort}(c_{17915},\mbox{ent})\mbox{ and }\mbox{card}(c_{17915},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{17915},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{17915},\mbox{real})\mbox{ and }\mbox{gener}(c_{17915},\mbox{gener\_c})\mbox{ and }\mbox{quant}(c_{17915},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{17915},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{17915},\mbox{varia\_c})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_007\_mira\_wp}_{532},\mbox{hypothesis})$

\medskip\textbf{CSR018+1.p} Backwards at time 2






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{backwards},n_2)\qquad\mbox{fof}(\mbox{backwards}_2,\mbox{conjecture})$

\medskip\textbf{CSR032+4.p} Autogenerated Cyc Problem CSR032+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_reasoningaboutpossibleantecedentsmt}) \ \Rightarrow \ \mbox{isa}(\mbox{f\_citynamedfn}(\mbox{s\_agen},\mbox{c\_france}),\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{182},\mbox{conjecture})$

\medskip\textbf{CSR062+4.p} Autogenerated Cyc Problem CSR062+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3205\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingwithfingers}) )\qquad\mbox{fof}(\mbox{query}_{212},\mbox{conjecture})$

\medskip\textbf{CSR104+5.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_during}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR087+4.p} Just one rule that cannot be satisfied






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Atom14}_1,\mbox{s\_\_Atom})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_AtomicNucleus})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_component}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_Atom14}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\exists \mbox{v\_NUCLEUS}{:}\;( \mbox{s\_\_instance}(\mbox{v\_NUCLEUS},\mbox{s\_\_AtomicNucleus})\mbox{ and }\mbox{s\_\_component}(\mbox{v\_NUCLEUS},\mbox{s\_\_Atom14}_1)\mbox{ and }\mbox{v\_NUCLEUS}\ne \mbox{s\_\_Nucleus14}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR107+7.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_TimeInterval38}_1,\mbox{x\_\_s\_\_TimeInterval38}_2{:}\;( \mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{x\_\_s\_\_TimeInterval38}_1)\mbox{ and }\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{x\_\_s\_\_TimeInterval38}_2) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR053+5.p} Autogenerated Cyc Problem CSR053+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l3\_x11\_y}_2,\mbox{c\_georegion\_l4\_x35\_y}_7)\qquad\mbox{fof}(\mbox{query}_{253},\mbox{conjecture})$

\medskip\textbf{CSR105+6.p} Temporal interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR031+3.p} Autogenerated Cyc Problem CSR031+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_tptptptpcol\_16}_{8398},\mbox{c\_tptpcol\_16}_{18488})\qquad\mbox{fof}(\mbox{query}_{131},\mbox{conjecture})$

\medskip\textbf{CSR029+5.p} Autogenerated Cyc Problem CSR029+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member3\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x14\_y}_{39},\mbox{c\_georegion\_l3\_x4\_y}_{13})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x4\_y}_{13}) )\qquad\mbox{fof}(\mbox{query}_{229},\mbox{conjecture})$

\medskip\textbf{CSR005+1.p} Filling at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{filling},n_3)\qquad\mbox{fof}(\mbox{filling}_3,\mbox{conjecture})$

\medskip\textbf{CSR082+2.p} Jane does reasoning and perception






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane8}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_ROLE}_1,\mbox{v\_ROLE}_2{:}\;( \mbox{s\_\_capability}(\mbox{s\_\_Reasoning},\mbox{v\_ROLE}_1,\mbox{s\_\_Jane8}_1)\mbox{ and }\mbox{s\_\_capability}(\mbox{s\_\_Perception},\mbox{v\_ROLE}_2,\mbox{s\_\_Jane8}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR090+1.p} Pieces of time






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_2,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR092+2.p} Ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Ancestor22}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_son}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Ancestor22}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_ancestor}(\mbox{s\_\_Man22}_1,\mbox{v\_X})\mbox{ and }\mbox{v\_X} = \mbox{s\_\_Ancestor22}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR056+2.p} Autogenerated Cyc Problem CSR056+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{qUANTITY}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3717\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpartsupplies},\mbox{qUANTITY}) )\qquad\mbox{fof}(\mbox{query}_{106},\mbox{conjecture})$

\medskip\textbf{CSR077+3.p} Case elimination reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NonnegativeRealNumber})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NegativeRealNumber})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR097+5.p} A gaseous object






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rocky},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Icy},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Watery},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Gaseous},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_contraryAttribute}_4(\mbox{s\_\_Rocky},\mbox{s\_\_Icy},\mbox{s\_\_Watery},\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Planet28}_1)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Watery})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR028+5.p} Autogenerated Cyc Problem CSR028+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2089\_mt}) \ \Rightarrow \ \mbox{individual}(\mbox{c\_tptptptpcol\_16}_{25985})\qquad\mbox{fof}(\mbox{query}_{228},\mbox{conjecture})$

\medskip\textbf{CSR083+3.p} Class identification






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\exists \mbox{v\_ENTITY}{:}\;( \mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_CognitiveAgent})\mbox{ and }\mbox{v\_ENTITY} = \mbox{s\_\_Human} )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR039+5.p} Autogenerated Cyc Problem CSR039+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwpoweripodsearchinfobrown\_ipodhtml})),\mbox{c\_translation}_7)) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{93775},\mbox{c\_tptpcol\_13}_{18664})\qquad\mbox{fof}(\mbox{query}_{239},\mbox{conjecture})$

\medskip\textbf{CSR109+4.p} Skolemization of a deep class hierarchy, with subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Animal}) \ \Rightarrow \ \exists \mbox{v\_C}_1,\mbox{v\_C}_2,\mbox{v\_C}_3,\mbox{v\_C}_4,\mbox{v\_C}_5,\mbox{v\_C}_6,\mbox{v\_C}_7,\mbox{v\_C}_8,\mbox{v\_C}_9,\mbox{v\_C}_{10}{:}\;( \mbox{s\_\_instance}(\mbox{v\_C}_1,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_2,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_3,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_4,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_5,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_6,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_7,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_8,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_9,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_{10},\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_1,\mbox{v\_C}_2)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_2,\mbox{v\_C}_3)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_3,\mbox{v\_C}_4)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_4,\mbox{v\_C}_5)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_5,\mbox{v\_C}_6)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_6,\mbox{v\_C}_7)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_7,\mbox{v\_C}_8)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_8,\mbox{v\_C}_9)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_9,\mbox{v\_C}_{10})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_{10},\mbox{s\_\_Reptile})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{v\_C}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR108+2.p} Defines a new predicate of 10 arguments






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_testPred44\_1\_M},\mbox{s\_\_Predicate})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_valence}(\mbox{s\_\_testPred44\_1\_M},n_{10})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_testPred44\_1\_}_{10}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity44}_{10})\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\forall \mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}{:}\;( \mbox{s\_\_testPred44\_1\_}_{10}(\mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_ARG}_1,\mbox{s\_\_Amphibian})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_2,\mbox{s\_\_Bird})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_9,\mbox{s\_\_Mammal})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_{10},\mbox{s\_\_Reptile}) ) )\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR110+3.p} The SUMO+MILO+domain axioms






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

\medskip\textbf{CSR015+1.p} Not backwards at time 1






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_1)\qquad\mbox{fof}(\mbox{not\_backwards}_1,\mbox{conjecture})$

\medskip\textbf{CSR093+5.p} Distant ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{15},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{16},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_2)\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human23}_3)\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human23}_4)\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human23}_5)\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human23}_6)\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human23}_7)\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human23}_8)\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human23}_9)\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human23}_{10})\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human23}_{11})\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human23}_{12})\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human23}_{13})\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human23}_{14})\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{15})\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{15})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR075+5.p} Class subsumption, skolemization






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Org1}_1,\mbox{s\_\_Organization})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_MEMBER}{:}\;\mbox{s\_\_member}(\mbox{v\_MEMBER},\mbox{s\_\_Org1}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR050+5.p} Autogenerated Cyc Problem CSR050+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_memberstripodcomindygalfordtriviahtm})),\mbox{c\_translation}_{32})) \ \Rightarrow \ \mbox{tptptypes\_7}_{691}(\mbox{c\_tptpcol\_16}_{26939},\mbox{f\_subcollectionofwithrelationtofn}(\mbox{c\_ship},\mbox{c\_objectfoundinlocation},\mbox{c\_cityofbostonma}))\qquad\mbox{fof}(\mbox{query}_{250},\mbox{conjecture})$

\medskip\textbf{CSR054+4.p} Autogenerated Cyc Problem CSR054+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_currentworlddatacollectormt\_nonhomocentric}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_airport\_physical},\mbox{c\_airporthasiatacode},\mbox{s\_tlh}),x) )\qquad\mbox{fof}(\mbox{query}_{204},\mbox{conjecture})$

\medskip\textbf{CSR039+4.p} Autogenerated Cyc Problem CSR039+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwpoweripodsearchinfobrown\_ipodhtml})),\mbox{c\_translation}_7)) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{93775},\mbox{c\_tptpcol\_13}_{18664})\qquad\mbox{fof}(\mbox{query}_{189},\mbox{conjecture})$

\medskip\textbf{CSR050+3.p} Autogenerated Cyc Problem CSR050+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_memberstripodcomindygalfordtriviahtm})),\mbox{c\_translation}_{32})) \ \Rightarrow \ \mbox{tptptypes\_7}_{691}(\mbox{c\_tptpcol\_16}_{26939},\mbox{f\_subcollectionofwithrelationtofn}(\mbox{c\_ship},\mbox{c\_objectfoundinlocation},\mbox{c\_cityofbostonma}))\qquad\mbox{fof}(\mbox{query}_{150},\mbox{conjecture})$

\medskip\textbf{CSR082+1.p} Jane does reasoning and perception






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane8}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_ROLE}_1,\mbox{v\_ROLE}_2{:}\;( \mbox{s\_\_capability}(\mbox{s\_\_Reasoning},\mbox{v\_ROLE}_1,\mbox{s\_\_Jane8}_1)\mbox{ and }\mbox{s\_\_capability}(\mbox{s\_\_Perception},\mbox{v\_ROLE}_2,\mbox{s\_\_Jane8}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR092+1.p} Ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Ancestor22}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_son}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Ancestor22}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_ancestor}(\mbox{s\_\_Man22}_1,\mbox{v\_X})\mbox{ and }\mbox{v\_X} = \mbox{s\_\_Ancestor22}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR064+6.p} Autogenerated Cyc Problem CSR064+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\neg\,\mbox{genls}(\mbox{f\_urlfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwahwatukeecomafnentertainmentarticles030423ahtml})),\mbox{c\_tptpcol\_15}_{74743})\qquad\mbox{fof}(\mbox{query}_{314},\mbox{conjecture})$

\medskip\textbf{CSR057+5.p} Autogenerated Cyc Problem CSR057+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member8\_mt}) \ \Rightarrow \ \mbox{inregion}(x,\mbox{c\_georegion\_l4\_x75\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{257},\mbox{conjecture})$

\medskip\textbf{CSR052+2.p} Autogenerated Cyc Problem CSR052+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_ukencartamsncomencyclopedia\_761573010\_4united\_states\_of\_americahtml})),\mbox{c\_translation}_{33})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_15}_{40430},\mbox{c\_tptpcol\_7}_{39939})\qquad\mbox{fof}(\mbox{query}_{102},\mbox{conjecture})$

\medskip\textbf{CSR148$\wedge$3.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case
 that someone liked Bill during 2009?




$\mbox{include}(\mbox{'Axioms/CSR005\string^0.ax'})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ \forall x{:}\;\mbox{\$i}{:}\;( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall p{:}\;\mbox{\$o},y{:}\;\mbox{\$i}{:}\;( p \ \Rightarrow \ ( \mbox{holdsDuring\_THFTYPE\_IiooI}@ y@ p ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ y )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR031+6.p} Autogenerated Cyc Problem CSR031+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_tptptptpcol\_16}_{8398},\mbox{c\_tptpcol\_16}_{18488})\qquad\mbox{fof}(\mbox{query}_{281},\mbox{conjecture})$

\medskip\textbf{CSR137$\wedge$1.p} Feelings from people to Bill and Anna

Do there exist relations ?R and ?Q so that ?R holds between a 
 person ?Y and Bill and ?Q between ?Y and Anna. 




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\neg\,@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{008},\mbox{axiom})$

$\neg\,@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{009},\mbox{axiom})$

$\exists q{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},y{:}\;\mbox{\$i}{:}\;( r@ y@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }q@ y@ \mbox{lAnna\_THFTYPE\_i}\mbox{ and }\neg\,@ \forall a{:}\;\mbox{\$i},b{:}\;\mbox{\$i}{:}\;( r@ a@ b )\mbox{ and }\neg\,@ \forall a{:}\;\mbox{\$i},b{:}\;\mbox{\$i}{:}\;( q@ a@ b ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR118+2.p} Abraham Lincoln is a mammal






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{abe\_human},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Mammal})\qquad\mbox{fof}(\mbox{abe\_mammal},\mbox{conjecture})$

\medskip\textbf{CSR136$\wedge$2.p} What's a common feeling of Sue and Mary to Bill?

Does there exists a relation ?R that holds between Sue and Bill 
 as well as between Mary and Bill?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{008},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{009},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{010},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( r@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }r@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\neg\,@ \forall a{:}\;\mbox{\$i},b{:}\;\mbox{\$i}{:}\;( r@ a@ b ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR085+7.p} One simple rule






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Object})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Living})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Living}) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Organism12}_1{:}\;\mbox{s\_\_instance}(\mbox{x\_\_s\_\_Organism12}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR041+3.p} Autogenerated Cyc Problem CSR041+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2831\_mt}) \ \Rightarrow \ \mbox{aspatialthing}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwinformationblastcomtechnical\_university\_of\_munichhtml})),\mbox{c\_translation}_3))\qquad\mbox{fof}(\mbox{query}_{141},\mbox{conjecture})$

\medskip\textbf{CSR062+3.p} Autogenerated Cyc Problem CSR062+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3205\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingwithfingers}) )\qquad\mbox{fof}(\mbox{query}_{162},\mbox{conjecture})$

\medskip\textbf{CSR111+4.p} 44216 axioms from Cyc






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

\medskip\textbf{CSR043+5.p} Autogenerated Cyc Problem CSR043+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2862\_mt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{30972},\mbox{c\_tptpcol\_15}_{30970})\qquad\mbox{fof}(\mbox{query}_{243},\mbox{conjecture})$

\medskip\textbf{CSR033+5.p} Autogenerated Cyc Problem CSR033+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x76\_y}_{23},\mbox{c\_georegion\_l1\_x2\_y}_0)\mbox{ and }\mbox{geolevel}_1(\mbox{c\_georegion\_l1\_x2\_y}_0) )\qquad\mbox{fof}(\mbox{query}_{233},\mbox{conjecture})$

\medskip\textbf{CSR030+6.p} Autogenerated Cyc Problem CSR030+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3393\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_2,\mbox{c\_pushingwithopenhand}) )\qquad\mbox{fof}(\mbox{query}_{280},\mbox{conjecture})$

\medskip\textbf{CSR147+1.p} My experienced brother

An older human sibling is more experienced than a younger one, or 
 the younger one has seen more of the world.




$\exists a{:}\;\mbox{s\_\_Human}(a)\qquad\mbox{fof}(\mbox{human\_type},\mbox{axiom})$

$\exists a{:}\;\mbox{s\_\_LivingThing}(a)\qquad\mbox{fof}(\mbox{living\_type},\mbox{axiom})$

$\forall a{:}\;( \mbox{s\_\_Human}(a) \ \Rightarrow \ \mbox{s\_\_LivingThing}(a) )\qquad\mbox{fof}(\mbox{humans\_are\_living},\mbox{axiom})$

$\mbox{s\_\_Human}(\mbox{geoff})\qquad\mbox{fof}(\mbox{geoff\_human},\mbox{axiom})$

$\mbox{s\_\_Human}(\mbox{jim})\qquad\mbox{fof}(\mbox{jim\_human},\mbox{axiom})$

$\forall a{:}\;( \mbox{s\_\_Human}(a) \ \Rightarrow \ \mbox{s\_\_Human}(\mbox{s\_\_siblingFn}(a)) )\qquad\mbox{fof}(\mbox{sibling\_type},\mbox{axiom})$

$\forall o,\mbox{oAge},\mbox{yAge}{:}\;( \mbox{s\_\_Human}(o) \ \Rightarrow \ ( ( \mbox{s\_\_age}(o,\mbox{oAge})\mbox{ and }\mbox{s\_\_age}(\mbox{s\_\_siblingFn}(o),\mbox{yAge})\mbox{ and }\mbox{greater}(\mbox{oAge},\mbox{yAge}) ) \ \Rightarrow \ ( \mbox{s\_\_more\_experienced}(o,\mbox{s\_\_siblingFn}(o))\mbox{ or }\mbox{s\_\_has\_seen\_more}(\mbox{s\_\_siblingFn}(o),o) ) ) )\qquad\mbox{fof}(\mbox{experience},\mbox{axiom})$

$\forall x,y{:}\;( ( \mbox{s\_\_Human}(x)\mbox{ and }\mbox{s\_\_Human}(y) ) \ \Rightarrow \ ( x = \mbox{s\_\_siblingFn}(y) \ \Rightarrow \ y = \mbox{s\_\_siblingFn}(x) ) )\qquad\mbox{fof}(\mbox{sibling\_symmetry},\mbox{axiom})$

$\mbox{s\_\_age}(\mbox{geoff},n_{48})\qquad\mbox{fof}(\mbox{geoff}_{48},\mbox{axiom})$

$\mbox{s\_\_age}(\mbox{jim},n_{54})\qquad\mbox{fof}(\mbox{jim}_{54},\mbox{axiom})$

$\mbox{greater}(n_{54},n_{48})\qquad\mbox{fof}(\mbox{greater\_54}_{48},\mbox{axiom})$

$\mbox{geoff} = \mbox{s\_\_siblingFn}(\mbox{jim})\qquad\mbox{fof}(\mbox{geoff\_and\_jim},\mbox{axiom})$

$\neg\,\mbox{s\_\_has\_seen\_more}(\mbox{geoff},\mbox{jim})\qquad\mbox{fof}(\mbox{jim\_has\_seen\_more},\mbox{axiom})$

$\mbox{s\_\_more\_experienced}(\mbox{jim},\mbox{geoff})\qquad\mbox{fof}(\mbox{jim\_is\_experienced},\mbox{conjecture})$

\medskip\textbf{CSR111+6.p} 3342447 axioms from Cyc






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

\medskip\textbf{CSR054+3.p} Autogenerated Cyc Problem CSR054+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_currentworlddatacollectormt\_nonhomocentric}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_airport\_physical},\mbox{c\_airporthasiatacode},\mbox{s\_tlh}),x) )\qquad\mbox{fof}(\mbox{query}_{154},\mbox{conjecture})$

\medskip\textbf{CSR116+30.p} Who was the first black president elected in South Africa?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1,x_2,x_3,x_4,x_5,x_6,x_7,x_8{:}\;( \mbox{arg}_1(x_3,x_0)\mbox{ and }\mbox{arg}_2(x_3,x_4)\mbox{ and }\mbox{attr}(x_0,x_1)\mbox{ and }\mbox{attr}(x_0,x_2)\mbox{ and }\mbox{attr}(x_5,x_6)\mbox{ and }\mbox{obj}(x_7,x_0)\mbox{ and }\mbox{sub}(x_4,x_8)\mbox{ and }\mbox{sub}(x_6,\mbox{name\_1}_1)\mbox{ and }\mbox{subr}(x_3,\mbox{rprs}_0) )\qquad\mbox{fof}(\mbox{synth\_qa07\_010\_mira\_news}_{1834},\mbox{conjecture})$

$\mbox{attr}(c_{11},c_{12})\mbox{ and }\mbox{sub}(c_{11},\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{sub}(c_{12},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{12},\mbox{maputo}_0)\mbox{ and }\mbox{attr}(c_{18},c_{19})\mbox{ and }\mbox{attr}(c_{18},c_{20})\mbox{ and }\mbox{sub}(c_{19},\mbox{tag\_1}_1)\mbox{ and }\mbox{val}(c_{19},c_{16})\mbox{ and }\mbox{sub}(c_{20},\mbox{monat\_1}_1)\mbox{ and }\mbox{val}(c_{20},c_{17})\mbox{ and }\mbox{tupl}(c_{47},c_{11},c_{18})\mbox{ and }\mbox{sort}(c_{11},d)\mbox{ and }\mbox{sort}(c_{11},\mbox{io})\mbox{ and }\mbox{card}(c_{11},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{11},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{11},\mbox{real})\mbox{ and }\mbox{gener}(c_{11},\mbox{sp})\mbox{ and }\mbox{quant}(c_{11},1)\mbox{ and }\mbox{refer}(c_{11},\mbox{det})\mbox{ and }\mbox{varia}(c_{11},\mbox{con})\mbox{ and }\mbox{sort}(c_{12},\mbox{na})\mbox{ and }\mbox{card}(c_{12},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{12},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{12},\mbox{real})\mbox{ and }\mbox{gener}(c_{12},\mbox{sp})\mbox{ and }\mbox{quant}(c_{12},1)\mbox{ and }\mbox{refer}(c_{12},\mbox{indet})\mbox{ and }\mbox{varia}(c_{12},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{stadt\_\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{stadt\_\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{stadt\_\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{stadt\_\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{stadt\_\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{stadt\_\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{stadt\_\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{name\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{name\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{name\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{name\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{name\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{name\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{name\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{name\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{maputo}_0,\mbox{fe})\mbox{ and }\mbox{sort}(c_{18},t)\mbox{ and }\mbox{card}(c_{18},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{18},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{18},\mbox{real})\mbox{ and }\mbox{gener}(c_{18},\mbox{sp})\mbox{ and }\mbox{quant}(c_{18},1)\mbox{ and }\mbox{refer}(c_{18},\mbox{det})\mbox{ and }\mbox{varia}(c_{18},\mbox{con})\mbox{ and }\mbox{sort}(c_{19},\mbox{me})\mbox{ and }\mbox{sort}(c_{19},\mbox{oa})\mbox{ and }\mbox{sort}(c_{19},\mbox{ta})\mbox{ and }\mbox{card}(c_{19},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{19},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{19},\mbox{real})\mbox{ and }\mbox{gener}(c_{19},\mbox{sp})\mbox{ and }\mbox{quant}(c_{19},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{19},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{19},\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{20},\mbox{me})\mbox{ and }\mbox{sort}(c_{20},\mbox{oa})\mbox{ and }\mbox{sort}(c_{20},\mbox{ta})\mbox{ and }\mbox{card}(c_{20},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{20},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{20},\mbox{real})\mbox{ and }\mbox{gener}(c_{20},\mbox{sp})\mbox{ and }\mbox{quant}(c_{20},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{20},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{20},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{tag\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{tag\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{tag\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{tag\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{tag\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{tag\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{tag\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{16},\mbox{nu})\mbox{ and }\mbox{card}(c_{16},\mbox{int}_{21})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{monat\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{monat\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{monat\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{monat\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{monat\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{monat\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{monat\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{17},\mbox{nu})\mbox{ and }\mbox{card}(c_{17},\mbox{int}_7)\mbox{ and }\mbox{sort}(c_{47},\mbox{ent})\mbox{ and }\mbox{card}(c_{47},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{47},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{47},\mbox{real})\mbox{ and }\mbox{gener}(c_{47},\mbox{gener\_c})\mbox{ and }\mbox{quant}(c_{47},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{47},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{47},\mbox{varia\_c})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_010\_mira\_news}_{1834},\mbox{hypothesis})$

\medskip\textbf{CSR077+6.p} Case elimination reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NonnegativeRealNumber})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NegativeRealNumber})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR035+4.p} Autogenerated Cyc Problem CSR035+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_footballteam},\mbox{c\_affiliatedwith},\mbox{c\_beloitcollege}),x) )\qquad\mbox{fof}(\mbox{query}_{185},\mbox{conjecture})$

\medskip\textbf{CSR069+3.p} Autogenerated Cyc Problem CSR069+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x38\_y}_{24},\mbox{c\_georegion\_l4\_x39\_y}_{24})\qquad\mbox{fof}(\mbox{query}_{169},\mbox{conjecture})$

\medskip\textbf{CSR108+3.p} Defines a new predicate of 10 arguments






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_testPred44\_1\_M},\mbox{s\_\_Predicate})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_valence}(\mbox{s\_\_testPred44\_1\_M},n_{10})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_testPred44\_1\_}_{10}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity44}_{10})\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\forall \mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}{:}\;( \mbox{s\_\_testPred44\_1\_}_{10}(\mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_ARG}_1,\mbox{s\_\_Amphibian})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_2,\mbox{s\_\_Bird})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_9,\mbox{s\_\_Mammal})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_{10},\mbox{s\_\_Reptile}) ) )\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR034+2.p} Autogenerated Cyc Problem CSR034+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3515\_mt}) \ \Rightarrow \ \mbox{isa}(\mbox{c\_wanica\_districtsuriname},\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{84},\mbox{conjecture})$

\medskip\textbf{CSR068+5.p} Autogenerated Cyc Problem CSR068+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2356\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_theprototypicalfurpelt},\mbox{f\_tptpquantityfn}_1(n_{328}))\qquad\mbox{fof}(\mbox{query}_{268},\mbox{conjecture})$

\medskip\textbf{CSR073+4.p} Autogenerated Cyc Problem CSR073+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingababycarriage}) )\qquad\mbox{fof}(\mbox{query}_{223},\mbox{conjecture})$

\medskip\textbf{CSR090+5.p} Pieces of time






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_2,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR046+5.p} Autogenerated Cyc Problem CSR046+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwfuntriviacomplayquizcfmqid60926origin})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{50958},\mbox{c\_tptpcol\_15}_{50957})\qquad\mbox{fof}(\mbox{query}_{246},\mbox{conjecture})$

\medskip\textbf{CSR078+5.p} Uses holdsDuring






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity4}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_IntentionalProcess})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_agent}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_Entity4}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_PROC},\mbox{v\_AGENT}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_Process})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_Agent}) ) \ \Rightarrow \ ( ( \mbox{s\_\_agent}(\mbox{v\_PROC},\mbox{v\_AGENT})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_IntentionalProcess}) ) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_CognitiveAgent})\mbox{ and }\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{v\_PROC}),\mbox{'s\_\_attribute(V\_AGENT,s\_\_Dead)'}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{s\_\_DoingSomething4}_1),\mbox{'s\_\_attribute(s\_\_Entity4\_1,s\_\_Dead)'})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR095+6.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Microorganism})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Plant})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR052+5.p} Autogenerated Cyc Problem CSR052+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_ukencartamsncomencyclopedia\_761573010\_4united\_states\_of\_americahtml})),\mbox{c\_translation}_{33})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_15}_{40430},\mbox{c\_tptpcol\_7}_{39939})\qquad\mbox{fof}(\mbox{query}_{252},\mbox{conjecture})$

\medskip\textbf{CSR140$\wedge$1.p} Different feelings for Anna

Does there exists a relation ?R and persons ?X and ?Y so that ?R 
 holds between ?X and Anna but not between ?Y and Anna.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\neg\,@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{008},\mbox{axiom})$

$\neg\,@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{009},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( r@ x@ \mbox{lAnna\_THFTYPE\_i}\mbox{ and }\neg\,@ ( r@ y@ \mbox{lAnna\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR142$\wedge$3.p} Who is the husband of Corina?

Corina is the wife of Chris. Who is the husband of Corina?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lCorina\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCorina\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}@ \mbox{lCorina\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \mbox{husband\_THFTYPE\_IiioI}@ x@ \mbox{lCorina\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR081+7.p} Family matter






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane7}_1,\mbox{s\_\_Woman})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_sibling}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Bill7}_1)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Jane7}_1{:}\;( \mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{x\_\_s\_\_Jane7}_1)\mbox{ and }\mbox{s\_\_mother}(\mbox{s\_\_Bob7}_1,\mbox{x\_\_s\_\_Jane7}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR039+3.p} Autogenerated Cyc Problem CSR039+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwpoweripodsearchinfobrown\_ipodhtml})),\mbox{c\_translation}_7)) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{93775},\mbox{c\_tptpcol\_13}_{18664})\qquad\mbox{fof}(\mbox{query}_{139},\mbox{conjecture})$

\medskip\textbf{CSR072+5.p} Autogenerated Cyc Problem CSR072+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwarthritis\_symptomcoma\_cbursitishtm})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130924},\mbox{c\_tptpcol\_15}_{130923})\qquad\mbox{fof}(\mbox{query}_{272},\mbox{conjecture})$

\medskip\textbf{CSR039+2.p} Autogenerated Cyc Problem CSR039+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwpoweripodsearchinfobrown\_ipodhtml})),\mbox{c\_translation}_7)) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{93775},\mbox{c\_tptpcol\_13}_{18664})\qquad\mbox{fof}(\mbox{query}_{89},\mbox{conjecture})$

\medskip\textbf{CSR064+5.p} Autogenerated Cyc Problem CSR064+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\neg\,\mbox{genls}(\mbox{f\_urlfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwahwatukeecomafnentertainmentarticles030423ahtml})),\mbox{c\_tptpcol\_15}_{74743})\qquad\mbox{fof}(\mbox{query}_{264},\mbox{conjecture})$

\medskip\textbf{CSR141$\wedge$3.p} Reiner and MariaPaola are not connected at the CADE meeting

CADE\_BM is a Meeting. One agent of this meeting is MariaPaola and 
 one is Reiner. It holds that both agents are not connected during 
 the meeting.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{agent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{agent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{connected\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{connected\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{instance\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{instance\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lCADE\_BM\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCADE\_BM\_THFTYPE\_i},\mbox{type})$

$\mbox{lMariaPaola\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMariaPaola\_THFTYPE\_i},\mbox{type})$

$\mbox{lMeeting\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMeeting\_THFTYPE\_i},\mbox{type})$

$\mbox{lReiner\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lReiner\_THFTYPE\_i},\mbox{type})$

$\mbox{lWhenFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lWhenFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{agent\_THFTYPE\_IiioI}@ \mbox{lCADE\_BM\_THFTYPE\_i}@ \mbox{lReiner\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{agent\_THFTYPE\_IiioI}@ \mbox{lCADE\_BM\_THFTYPE\_i}@ \mbox{lMariaPaola\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{instance\_THFTYPE\_IiioI}@ \mbox{lCADE\_BM\_THFTYPE\_i}@ \mbox{lMeeting\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lWhenFn\_THFTYPE\_IiiI}@ \mbox{lCADE\_BM\_THFTYPE\_i} )@ \mbox{\$true}\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lWhenFn\_THFTYPE\_IiiI}@ \mbox{lCADE\_BM\_THFTYPE\_i} )@ ( \neg\,@ ( \mbox{connected\_THFTYPE\_IiioI}@ \mbox{lMariaPaola\_THFTYPE\_i}@ \mbox{lReiner\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR084+2.p} Case elimination with multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\forall \mbox{v\_A}{:}\;( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Animal})\mbox{ and }\neg\,\exists \mbox{v\_PART}{:}\;( \mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_PART},\mbox{v\_A}) ) ) \ \Rightarrow \ \neg\,\mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Vertebrate}) ) )\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\exists \mbox{v\_SPINE}{:}\;( \mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_SPINE},\mbox{s\_\_BananaSlug10}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_partition}_3(\mbox{s\_\_Animal},\mbox{s\_\_Vertebrate},\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2) \ \Rightarrow \ \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_2,\mbox{v\_SUB}_1) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2,\mbox{v\_INST}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2)\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUPER})\mbox{ and }\neg\,\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_1) ) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_2) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BodyPart})\mbox{ and }\mbox{s\_\_component}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BananaSlug10}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR108+4.p} Defines a new predicate of 10 arguments






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_testPred44\_1\_M},\mbox{s\_\_Predicate})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_valence}(\mbox{s\_\_testPred44\_1\_M},n_{10})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_testPred44\_1\_}_{10}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity44}_{10})\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\forall \mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}{:}\;( \mbox{s\_\_testPred44\_1\_}_{10}(\mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_ARG}_1,\mbox{s\_\_Amphibian})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_2,\mbox{s\_\_Bird})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_9,\mbox{s\_\_Mammal})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_{10},\mbox{s\_\_Reptile}) ) )\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR080+4.p} Hard parts and pieces






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_3,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_part}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR070+5.p} Autogenerated Cyc Problem CSR070+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{802}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_orientationvector},\mbox{c\_orientation},\mbox{c\_partiallytangible}),\mbox{c\_tptpcol\_16}_{8886})\qquad\mbox{fof}(\mbox{query}_{270},\mbox{conjecture})$

\medskip\textbf{CSR101+5.p} An "intensional" query requiring circular subclass reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class32}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class32}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class32}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_2) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR145$\wedge$1.p} What is the relation between Chris and Corina?

Corina is the wife of Chris. There is some person Chris is not 
 husband of. What is the relationship between Chris and Corina?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lCorina\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCorina\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}{:}\;( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to ( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to \mbox{\$o}\qquad\mbox{thf}(\mbox{inverse\_THFTYPE\_IIiioIIiioIoI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{husband\_THFTYPE\_IiioI}@ \mbox{wife\_THFTYPE\_IiioI}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall \mbox{rEL}_2{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},\mbox{rEL}_1{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( ( \mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{rEL}_1@ \mbox{rEL}_2 ) \ \Rightarrow \ \forall \mbox{iNST}_1{:}\;\mbox{\$i},\mbox{iNST}_2{:}\;\mbox{\$i}{:}\;( ( \mbox{rEL}_1@ \mbox{iNST}_1@ \mbox{iNST}_2 )\iff ( \mbox{rEL}_2@ \mbox{iNST}_2@ \mbox{iNST}_1 ) ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \neg\,@ ( \mbox{husband\_THFTYPE\_IiioI}@ \mbox{lChris\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{wife\_THFTYPE\_IiioI}@ \mbox{lCorina\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( r@ \mbox{lChris\_THFTYPE\_i}@ \mbox{lCorina\_THFTYPE\_i}\mbox{ and }\neg\,@ r = ( \lambda x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;\mbox{\$true} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR087+3.p} Just one rule that cannot be satisfied






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Atom14}_1,\mbox{s\_\_Atom})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_AtomicNucleus})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_component}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_Atom14}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\exists \mbox{v\_NUCLEUS}{:}\;( \mbox{s\_\_instance}(\mbox{v\_NUCLEUS},\mbox{s\_\_AtomicNucleus})\mbox{ and }\mbox{s\_\_component}(\mbox{v\_NUCLEUS},\mbox{s\_\_Atom14}_1)\mbox{ and }\mbox{v\_NUCLEUS}\ne \mbox{s\_\_Nucleus14}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR076+2.p} Relation subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_ComputerProgram})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Inconsistent},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2,\mbox{v\_X}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_ATTR}_1,\mbox{s\_\_Attribute})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ATTR}_2,\mbox{s\_\_Attribute}) ) \ \Rightarrow \ ( ( \mbox{s\_\_contraryAttribute}_2(\mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_1)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_2) ) \ \Rightarrow \ \mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_father}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR042+3.p} Autogenerated Cyc Problem CSR042+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x27\_y}_{64}) )\qquad\mbox{fof}(\mbox{query}_{142},\mbox{conjecture})$

\medskip\textbf{CSR086+3.p} Skolemization, multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Arc13}_1,\mbox{s\_\_GraphLoop})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_NODE}{:}\;\mbox{s\_\_links}(\mbox{v\_NODE},\mbox{v\_NODE},\mbox{s\_\_Arc13}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR075+3.p} Class subsumption, skolemization






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Org1}_1,\mbox{s\_\_Organization})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_MEMBER}{:}\;\mbox{s\_\_member}(\mbox{v\_MEMBER},\mbox{s\_\_Org1}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR104+3.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_during}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR085+2.p} One simple rule






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Object})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Living})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Living}) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR061+4.p} Autogenerated Cyc Problem CSR061+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_timehasnoendmt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_8}_{114177},\mbox{c\_tptpcol\_14}_{118118})\qquad\mbox{fof}(\mbox{query}_{211},\mbox{conjecture})$

\medskip\textbf{CSR077+1.p} Case elimination reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NonnegativeRealNumber})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NegativeRealNumber})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR097+2.p} A gaseous object






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rocky},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Icy},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Watery},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Gaseous},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_contraryAttribute}_4(\mbox{s\_\_Rocky},\mbox{s\_\_Icy},\mbox{s\_\_Watery},\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Planet28}_1)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Watery})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR076+7.p} Relation subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_ComputerProgram})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Inconsistent},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2,\mbox{v\_X}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_ATTR}_1,\mbox{s\_\_Attribute})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ATTR}_2,\mbox{s\_\_Attribute}) ) \ \Rightarrow \ ( ( \mbox{s\_\_contraryAttribute}_2(\mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_1)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_2) ) \ \Rightarrow \ \mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_father}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_TheKB2}_1{:}\;\mbox{s\_\_property}(\mbox{x\_\_s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR065+4.p} Autogenerated Cyc Problem CSR065+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpridgeline\_topographical},\mbox{f\_tptpquantityfn}_{13}(n_{468}))\qquad\mbox{fof}(\mbox{query}_{215},\mbox{conjecture})$

\medskip\textbf{CSR052+6.p} Autogenerated Cyc Problem CSR052+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_ukencartamsncomencyclopedia\_761573010\_4united\_states\_of\_americahtml})),\mbox{c\_translation}_{33})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_15}_{40430},\mbox{c\_tptpcol\_7}_{39939})\qquad\mbox{fof}(\mbox{query}_{302},\mbox{conjecture})$

\medskip\textbf{CSR081+2.p} Family matter






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane7}_1,\mbox{s\_\_Woman})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_sibling}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Bill7}_1)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\mbox{ and }\mbox{s\_\_mother}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR055+4.p} Autogenerated Cyc Problem CSR055+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_xskijump\_thegame},\mbox{c\_tptpcol\_16}_{35301})\qquad\mbox{fof}(\mbox{query}_{205},\mbox{conjecture})$

\medskip\textbf{CSR085+5.p} One simple rule






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Object})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Living})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Living}) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR109+3.p} Skolemization of a deep class hierarchy, with subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Animal}) \ \Rightarrow \ \exists \mbox{v\_C}_1,\mbox{v\_C}_2,\mbox{v\_C}_3,\mbox{v\_C}_4,\mbox{v\_C}_5,\mbox{v\_C}_6,\mbox{v\_C}_7,\mbox{v\_C}_8,\mbox{v\_C}_9,\mbox{v\_C}_{10}{:}\;( \mbox{s\_\_instance}(\mbox{v\_C}_1,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_2,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_3,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_4,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_5,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_6,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_7,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_8,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_9,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_{10},\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_1,\mbox{v\_C}_2)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_2,\mbox{v\_C}_3)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_3,\mbox{v\_C}_4)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_4,\mbox{v\_C}_5)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_5,\mbox{v\_C}_6)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_6,\mbox{v\_C}_7)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_7,\mbox{v\_C}_8)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_8,\mbox{v\_C}_9)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_9,\mbox{v\_C}_{10})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_{10},\mbox{s\_\_Reptile})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{v\_C}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR045+4.p} Autogenerated Cyc Problem CSR045+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\neg\,\mbox{genls}(\mbox{c\_wamt\_evalinitial\_p}_{14},\mbox{c\_tptpcol\_15}_{80088})\qquad\mbox{fof}(\mbox{query}_{195},\mbox{conjecture})$

\medskip\textbf{CSR078+4.p} Uses holdsDuring






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity4}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_IntentionalProcess})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_agent}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_Entity4}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_PROC},\mbox{v\_AGENT}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_Process})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_Agent}) ) \ \Rightarrow \ ( ( \mbox{s\_\_agent}(\mbox{v\_PROC},\mbox{v\_AGENT})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_IntentionalProcess}) ) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_CognitiveAgent})\mbox{ and }\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{v\_PROC}),\mbox{'s\_\_attribute(V\_AGENT,s\_\_Dead)'}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{s\_\_DoingSomething4}_1),\mbox{'s\_\_attribute(s\_\_Entity4\_1,s\_\_Dead)'})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR019+1.p} Not forwards at time 2






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_2)\qquad\mbox{fof}(\mbox{not\_forwards}_2,\mbox{conjecture})$

\medskip\textbf{CSR076+6.p} Relation subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_ComputerProgram})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Inconsistent},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2,\mbox{v\_X}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_ATTR}_1,\mbox{s\_\_Attribute})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ATTR}_2,\mbox{s\_\_Attribute}) ) \ \Rightarrow \ ( ( \mbox{s\_\_contraryAttribute}_2(\mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_1)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_2) ) \ \Rightarrow \ \mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_father}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR079+4.p} Class equality and subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Lizard5}_1)\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_Class5}_1 = \mbox{s\_\_Class5}_2\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_Class5}_2 = \mbox{s\_\_Class5}_3\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_Class5}_3 = \mbox{s\_\_Class5}_4\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_Class5}_4 = \mbox{s\_\_Class5}_5\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_Class5}_5 = \mbox{s\_\_Class5}_6\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_Class5}_6 = \mbox{s\_\_Class5}_7\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_Class5}_7 = \mbox{s\_\_Class5}_8\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_Class5}_8 = \mbox{s\_\_Class5}_9\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_Class5}_9 = \mbox{s\_\_Class5}_{10}\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class5}_1)\qquad\mbox{fof}(\mbox{local}_{32},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_{33},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR052+3.p} Autogenerated Cyc Problem CSR052+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_ukencartamsncomencyclopedia\_761573010\_4united\_states\_of\_americahtml})),\mbox{c\_translation}_{33})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_15}_{40430},\mbox{c\_tptpcol\_7}_{39939})\qquad\mbox{fof}(\mbox{query}_{152},\mbox{conjecture})$

\medskip\textbf{CSR100+4.p} Circular subclass subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class31}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR086+4.p} Skolemization, multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Arc13}_1,\mbox{s\_\_GraphLoop})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_NODE}{:}\;\mbox{s\_\_links}(\mbox{v\_NODE},\mbox{v\_NODE},\mbox{s\_\_Arc13}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR108+6.p} Defines a new predicate of 10 arguments






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_testPred44\_1\_M},\mbox{s\_\_Predicate})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_valence}(\mbox{s\_\_testPred44\_1\_M},n_{10})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_testPred44\_1\_}_{10}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity44}_{10})\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\forall \mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}{:}\;( \mbox{s\_\_testPred44\_1\_}_{10}(\mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_ARG}_1,\mbox{s\_\_Amphibian})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_2,\mbox{s\_\_Bird})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_9,\mbox{s\_\_Mammal})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_{10},\mbox{s\_\_Reptile}) ) )\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR037+2.p} Autogenerated Cyc Problem CSR037+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l2\_x5\_y}_8,\mbox{c\_georegion\_l4\_x45\_y}_{72})\qquad\mbox{fof}(\mbox{query}_{87},\mbox{conjecture})$

\medskip\textbf{CSR071+5.p} Autogenerated Cyc Problem CSR071+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpnavypersonnel}_3,\mbox{f\_tptpquantityfn}_6(n_{414}))\qquad\mbox{fof}(\mbox{query}_{271},\mbox{conjecture})$

\medskip\textbf{CSR031+5.p} Autogenerated Cyc Problem CSR031+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_tptptptpcol\_16}_{8398},\mbox{c\_tptpcol\_16}_{18488})\qquad\mbox{fof}(\mbox{query}_{231},\mbox{conjecture})$

\medskip\textbf{CSR067+3.p} Autogenerated Cyc Problem CSR067+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x29\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{167},\mbox{conjecture})$

\medskip\textbf{CSR058+6.p} Autogenerated Cyc Problem CSR058+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_terrorist},\mbox{c\_hasmembers},\mbox{c\_terroristgroup}),x) )\qquad\mbox{fof}(\mbox{query}_{308},\mbox{conjecture})$

\medskip\textbf{CSR092+3.p} Ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Ancestor22}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_son}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Ancestor22}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_ancestor}(\mbox{s\_\_Man22}_1,\mbox{v\_X})\mbox{ and }\mbox{v\_X} = \mbox{s\_\_Ancestor22}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR023+1.p} Spinning at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{spinning},n_3)\qquad\mbox{fof}(\mbox{spinning}_3,\mbox{conjecture})$

\medskip\textbf{CSR030+4.p} Autogenerated Cyc Problem CSR030+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3393\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_2,\mbox{c\_pushingwithopenhand}) )\qquad\mbox{fof}(\mbox{query}_{180},\mbox{conjecture})$

\medskip\textbf{CSR083+1.p} Class identification






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\exists \mbox{v\_ENTITY}{:}\;( \mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_CognitiveAgent})\mbox{ and }\mbox{v\_ENTITY} = \mbox{s\_\_Human} )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR093+4.p} Distant ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{15},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{16},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_2)\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human23}_3)\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human23}_4)\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human23}_5)\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human23}_6)\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human23}_7)\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human23}_8)\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human23}_9)\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human23}_{10})\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human23}_{11})\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human23}_{12})\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human23}_{13})\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human23}_{14})\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{15})\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{15})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR124$\wedge$1.p} Do Mary and Sue like Bill in 2009?

Mary likes Bill. During 2009 Sue likes Bill. Does it hold during 
 year 2009 that Mary likes Bill and Sue likes Bill? 




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR028+3.p} Autogenerated Cyc Problem CSR028+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2089\_mt}) \ \Rightarrow \ \mbox{individual}(\mbox{c\_tptptptpcol\_16}_{25985})\qquad\mbox{fof}(\mbox{query}_{128},\mbox{conjecture})$

\medskip\textbf{CSR038+2.p} Autogenerated Cyc Problem CSR038+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_knowledgefragmentd3mt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{968}(x,\mbox{c\_tptpnsubcollectionofwithrelationtotypefnissuingaprescriptionproductscorrectivelensprescription}_{2804})\mbox{ and }\mbox{tptpcol\_16}_{7738}(x) ) )\qquad\mbox{fof}(\mbox{query}_{88},\mbox{conjecture})$

\medskip\textbf{CSR036+6.p} Autogenerated Cyc Problem CSR036+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member974\_mt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{22076},\mbox{c\_tptpcol\_16}_{72795})\qquad\mbox{fof}(\mbox{query}_{286},\mbox{conjecture})$

\medskip\textbf{CSR087+5.p} Just one rule that cannot be satisfied






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Atom14}_1,\mbox{s\_\_Atom})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_AtomicNucleus})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_component}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_Atom14}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\exists \mbox{v\_NUCLEUS}{:}\;( \mbox{s\_\_instance}(\mbox{v\_NUCLEUS},\mbox{s\_\_AtomicNucleus})\mbox{ and }\mbox{s\_\_component}(\mbox{v\_NUCLEUS},\mbox{s\_\_Atom14}_1)\mbox{ and }\mbox{v\_NUCLEUS}\ne \mbox{s\_\_Nucleus14}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR026+6.p} Autogenerated Cyc Problem CSR026+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptprunningshorts},\mbox{f\_tptpquantityfn}_2(n_{756}))\qquad\mbox{fof}(\mbox{query}_{276},\mbox{conjecture})$

\medskip\textbf{CSR101+4.p} An "intensional" query requiring circular subclass reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class32}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class32}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class32}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_2) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR150$\wedge$3.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case
 that someone liked Bill during 2009?




$\mbox{include}(\mbox{'Axioms/CSR005\string^0.ax'})$

$\mbox{grandchild\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{grandchild\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{grandparent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{grandparent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lJohn\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lJohn\_THFTYPE\_i},\mbox{type})$

$\forall x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( ( \mbox{grandparent\_THFTYPE\_IiioI}@ x@ y )\iff \exists z{:}\;\mbox{\$i}{:}\;( \mbox{parent\_THFTYPE\_IiioI}@ x@ z\mbox{ and }\mbox{parent\_THFTYPE\_IiioI}@ z@ y ) )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{ltet\_THFTYPE\_IiioI}@ ( \mbox{lCardinalityFn\_THFTYPE\_IIioIiI}@ \lambda x{:}\;\mbox{\$i}{:}\;( \mbox{grandparent\_THFTYPE\_IiioI}@ \mbox{lJohn\_THFTYPE\_i}@ x ) )@ \mbox{n3\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( ( \mbox{grandchild\_THFTYPE\_IiioI}@ x@ y )\iff \exists z{:}\;\mbox{\$i}{:}\;( \mbox{parent\_THFTYPE\_IiioI}@ z@ x\mbox{ and }\mbox{parent\_THFTYPE\_IiioI}@ y@ z ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists y{:}\;\mbox{\$i}{:}\;( \mbox{ltet\_THFTYPE\_IiioI}@ ( \mbox{lCardinalityFn\_THFTYPE\_IIioIiI}@ \lambda x{:}\;\mbox{\$i}{:}\;( \mbox{grandchild\_THFTYPE\_IiioI}@ x@ \mbox{lJohn\_THFTYPE\_i} ) )@ y )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR042+2.p} Autogenerated Cyc Problem CSR042+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x27\_y}_{64}) )\qquad\mbox{fof}(\mbox{query}_{92},\mbox{conjecture})$

\medskip\textbf{CSR098+7.p} Equality reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Frog29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_Frog29}_1 = \mbox{s\_\_Animal29}_1\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Animal29}_1{:}\;\mbox{s\_\_instance}(\mbox{x\_\_s\_\_Animal29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR055+2.p} Autogenerated Cyc Problem CSR055+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_xskijump\_thegame},\mbox{c\_tptpcol\_16}_{35301})\qquad\mbox{fof}(\mbox{query}_{105},\mbox{conjecture})$

\medskip\textbf{CSR074+3.p} Autogenerated Cyc Problem CSR074+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x53\_y}_{74},\mbox{c\_georegion\_l3\_x17\_y}_{24})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x17\_y}_{24}) )\qquad\mbox{fof}(\mbox{query}_{174},\mbox{conjecture})$

\medskip\textbf{CSR097+3.p} A gaseous object






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rocky},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Icy},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Watery},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Gaseous},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_contraryAttribute}_4(\mbox{s\_\_Rocky},\mbox{s\_\_Icy},\mbox{s\_\_Watery},\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Planet28}_1)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Watery})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR001+2.p} Water level is 3 at time 4






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_3),n_3)\qquad\mbox{fof}(\mbox{waterLevel}_3,\mbox{lemma})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_3),n_4)\qquad\mbox{fof}(\mbox{waterLevel}_4,\mbox{conjecture})$

\medskip\textbf{CSR046+6.p} Autogenerated Cyc Problem CSR046+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwfuntriviacomplayquizcfmqid60926origin})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{50958},\mbox{c\_tptpcol\_15}_{50957})\qquad\mbox{fof}(\mbox{query}_{296},\mbox{conjecture})$

\medskip\textbf{CSR071+3.p} Autogenerated Cyc Problem CSR071+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpnavypersonnel}_3,\mbox{f\_tptpquantityfn}_6(n_{414}))\qquad\mbox{fof}(\mbox{query}_{171},\mbox{conjecture})$

\medskip\textbf{CSR036+5.p} Autogenerated Cyc Problem CSR036+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member974\_mt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{22076},\mbox{c\_tptpcol\_16}_{72795})\qquad\mbox{fof}(\mbox{query}_{236},\mbox{conjecture})$

\medskip\textbf{CSR101+2.p} An "intensional" query requiring circular subclass reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class32}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class32}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class32}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_2) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR100+3.p} Circular subclass subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class31}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR073+6.p} Autogenerated Cyc Problem CSR073+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingababycarriage}) )\qquad\mbox{fof}(\mbox{query}_{323},\mbox{conjecture})$

\medskip\textbf{CSR045+6.p} Autogenerated Cyc Problem CSR045+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\neg\,\mbox{genls}(\mbox{c\_wamt\_evalinitial\_p}_{14},\mbox{c\_tptpcol\_15}_{80088})\qquad\mbox{fof}(\mbox{query}_{295},\mbox{conjecture})$

\medskip\textbf{CSR103+7.p} Every term is an instance of Entity.






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\exists \mbox{x\_\_s\_\_Entity}{:}\;\forall \mbox{v\_X}{:}\;\mbox{s\_\_instance}(\mbox{v\_X},\mbox{x\_\_s\_\_Entity})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR062+5.p} Autogenerated Cyc Problem CSR062+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3205\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingwithfingers}) )\qquad\mbox{fof}(\mbox{query}_{262},\mbox{conjecture})$

\medskip\textbf{CSR087+2.p} Just one rule that cannot be satisfied






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Atom14}_1,\mbox{s\_\_Atom})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_AtomicNucleus})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_component}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_Atom14}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\exists \mbox{v\_NUCLEUS}{:}\;( \mbox{s\_\_instance}(\mbox{v\_NUCLEUS},\mbox{s\_\_AtomicNucleus})\mbox{ and }\mbox{s\_\_component}(\mbox{v\_NUCLEUS},\mbox{s\_\_Atom14}_1)\mbox{ and }\mbox{v\_NUCLEUS}\ne \mbox{s\_\_Nucleus14}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR058+3.p} Autogenerated Cyc Problem CSR058+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_terrorist},\mbox{c\_hasmembers},\mbox{c\_terroristgroup}),x) )\qquad\mbox{fof}(\mbox{query}_{158},\mbox{conjecture})$

\medskip\textbf{CSR030+5.p} Autogenerated Cyc Problem CSR030+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3393\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_2,\mbox{c\_pushingwithopenhand}) )\qquad\mbox{fof}(\mbox{query}_{230},\mbox{conjecture})$

\medskip\textbf{CSR060+3.p} Autogenerated Cyc Problem CSR060+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwsurgerydoorcoukmedconsprintasprecno}_{23068988})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ ( \mbox{tptp\_9}_{51}(x,\mbox{c\_tptpnsubcollectionofwithrelationtofnshipobjectfoundinlocationcityofbostonma}_{802})\mbox{ and }\mbox{tptpcol\_16}_{27189}(x) ) )\qquad\mbox{fof}(\mbox{query}_{160},\mbox{conjecture})$

\medskip\textbf{CSR051+3.p} Autogenerated Cyc Problem CSR051+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3356\_mt}) \ \Rightarrow \ \mbox{marriagelicensedocument}(x) )\qquad\mbox{fof}(\mbox{query}_{151},\mbox{conjecture})$

\medskip\textbf{CSR110+2.p} The SUMO+MILO axioms






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

\medskip\textbf{CSR123$\wedge$1.p} What does Sue feel?

Mary likes Bill and Sue likes Bill. During 2009 Sue did not like 
 Ben. Are there a relation ?P and persons ?X and ?Y, so that 
 during the year 2009 ?P holds for Sue and ?X but ?P does not hold 
 for Sue and ?Y. 




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists p{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( p@ \mbox{lSue\_THFTYPE\_i}@ x\mbox{ and }\neg\,@ ( p@ \mbox{lSue\_THFTYPE\_i}@ y ) ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR143$\wedge$3.p} Who is the husband of Corina during 2009?

During 2009 Corina is the wife of Chris. True holds at any time. 
 Who is the husband of Corina during 2009?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lCorina\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCorina\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\forall z{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ z@ \mbox{\$true} )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{wife\_THFTYPE\_IiioI}@ \mbox{lCorina\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{husband\_THFTYPE\_IiioI}@ x@ \mbox{lCorina\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR088+4.p} Overlapping and meeting time






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_meetsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR077+2.p} Case elimination reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NonnegativeRealNumber})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NegativeRealNumber})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR040+5.p} Autogenerated Cyc Problem CSR040+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwthedailybulletincompostcardsmar9chtm})),\mbox{c\_translation}_{14})) \ \Rightarrow \ \neg\,\mbox{tptpcol\_15}_{109185}(\mbox{c\_tptpcol\_16}_{62187})\qquad\mbox{fof}(\mbox{query}_{240},\mbox{conjecture})$

\medskip\textbf{CSR054+2.p} Autogenerated Cyc Problem CSR054+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_currentworlddatacollectormt\_nonhomocentric}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_airport\_physical},\mbox{c\_airporthasiatacode},\mbox{s\_tlh}),x) )\qquad\mbox{fof}(\mbox{query}_{104},\mbox{conjecture})$

\medskip\textbf{CSR076+5.p} Relation subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_ComputerProgram})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Inconsistent},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2,\mbox{v\_X}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_ATTR}_1,\mbox{s\_\_Attribute})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ATTR}_2,\mbox{s\_\_Attribute}) ) \ \Rightarrow \ ( ( \mbox{s\_\_contraryAttribute}_2(\mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_1)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_2) ) \ \Rightarrow \ \mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_father}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR049+5.p} Autogenerated Cyc Problem CSR049+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_unitedstatesgeographypeoplemt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_16}_{26926},\mbox{c\_tptpcol\_16}_{92269})\qquad\mbox{fof}(\mbox{query}_{249},\mbox{conjecture})$

\medskip\textbf{CSR094+2.p} Class subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_Canine})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_CorpuscularObject})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR107+2.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_1)\mbox{ and }\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR050+2.p} Autogenerated Cyc Problem CSR050+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_memberstripodcomindygalfordtriviahtm})),\mbox{c\_translation}_{32})) \ \Rightarrow \ \mbox{tptptypes\_7}_{691}(\mbox{c\_tptpcol\_16}_{26939},\mbox{f\_subcollectionofwithrelationtofn}(\mbox{c\_ship},\mbox{c\_objectfoundinlocation},\mbox{c\_cityofbostonma}))\qquad\mbox{fof}(\mbox{query}_{100},\mbox{conjecture})$

\medskip\textbf{CSR074+6.p} Autogenerated Cyc Problem CSR074+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x53\_y}_{74},\mbox{c\_georegion\_l3\_x17\_y}_{24})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x17\_y}_{24}) )\qquad\mbox{fof}(\mbox{query}_{324},\mbox{conjecture})$

\medskip\textbf{CSR074+4.p} Autogenerated Cyc Problem CSR074+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x53\_y}_{74},\mbox{c\_georegion\_l3\_x17\_y}_{24})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x17\_y}_{24}) )\qquad\mbox{fof}(\mbox{query}_{224},\mbox{conjecture})$

\medskip\textbf{CSR021+1.p} Not backwards at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_3)\qquad\mbox{fof}(\mbox{not\_backwards}_3,\mbox{conjecture})$

\medskip\textbf{CSR089+1.p} Overlapping and meeting space






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_1,\mbox{s\_\_EngineeringConnection})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_2,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_3,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_connectsEngineeringComponents}(\mbox{s\_\_Object16}_1,\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_meetsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR105+5.p} Temporal interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR087+1.p} Just one rule that cannot be satisfied






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Atom14}_1,\mbox{s\_\_Atom})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_AtomicNucleus})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_component}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_Atom14}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\exists \mbox{v\_NUCLEUS}{:}\;( \mbox{s\_\_instance}(\mbox{v\_NUCLEUS},\mbox{s\_\_AtomicNucleus})\mbox{ and }\mbox{s\_\_component}(\mbox{v\_NUCLEUS},\mbox{s\_\_Atom14}_1)\mbox{ and }\mbox{v\_NUCLEUS}\ne \mbox{s\_\_Nucleus14}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR135$\wedge$2.p} What's a common feeling of Sue and Mary to Bill?

Does there exists a relation ?R that holds between Sue and Bill 
 as well as between Mary and Bill?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{008},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{009},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{010},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( r@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }r@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR032+5.p} Autogenerated Cyc Problem CSR032+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_reasoningaboutpossibleantecedentsmt}) \ \Rightarrow \ \mbox{isa}(\mbox{f\_citynamedfn}(\mbox{s\_agen},\mbox{c\_france}),\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{232},\mbox{conjecture})$

\medskip\textbf{CSR111+5.p} 540294 axioms from Cyc






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

\medskip\textbf{CSR079+6.p} Class equality and subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Lizard5}_1)\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_Class5}_1 = \mbox{s\_\_Class5}_2\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_Class5}_2 = \mbox{s\_\_Class5}_3\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_Class5}_3 = \mbox{s\_\_Class5}_4\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_Class5}_4 = \mbox{s\_\_Class5}_5\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_Class5}_5 = \mbox{s\_\_Class5}_6\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_Class5}_6 = \mbox{s\_\_Class5}_7\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_Class5}_7 = \mbox{s\_\_Class5}_8\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_Class5}_8 = \mbox{s\_\_Class5}_9\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_Class5}_9 = \mbox{s\_\_Class5}_{10}\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class5}_1)\qquad\mbox{fof}(\mbox{local}_{32},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_{33},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR091+1.p} Therapeutic process






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_TherapeuticProcess})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_OrganicObject})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_patient}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_Bio18}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism})\mbox{ and }\mbox{s\_\_part}(\mbox{s\_\_Bio18}_1,\mbox{v\_X}) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR048+2.p} Autogenerated Cyc Problem CSR048+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x45\_y}_9,\mbox{aRG}_2) )\qquad\mbox{fof}(\mbox{query}_{98},\mbox{conjecture})$

\medskip\textbf{CSR102+1.p} Every physical object has some positive mass






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{greater}(\mbox{v\_X},n_0)\mbox{ and }\mbox{s\_\_weight}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_MeasureFn}(\mbox{v\_X},\mbox{s\_\_PoundMass})) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR101+3.p} An "intensional" query requiring circular subclass reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class32}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class32}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class32}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_2) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR119$\wedge$1.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case 
 that someone liked Bill during 2009? 




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\exists y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ y@ \mbox{lBill\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR030+3.p} Autogenerated Cyc Problem CSR030+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3393\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_2,\mbox{c\_pushingwithopenhand}) )\qquad\mbox{fof}(\mbox{query}_{130},\mbox{conjecture})$

\medskip\textbf{CSR076+4.p} Relation subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_ComputerProgram})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Inconsistent},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2,\mbox{v\_X}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_ATTR}_1,\mbox{s\_\_Attribute})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ATTR}_2,\mbox{s\_\_Attribute}) ) \ \Rightarrow \ ( ( \mbox{s\_\_contraryAttribute}_2(\mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_1)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_2) ) \ \Rightarrow \ \mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_father}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR035+3.p} Autogenerated Cyc Problem CSR035+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_footballteam},\mbox{c\_affiliatedwith},\mbox{c\_beloitcollege}),x) )\qquad\mbox{fof}(\mbox{query}_{135},\mbox{conjecture})$

\medskip\textbf{CSR141$\wedge$1.p} Reiner and MariaPaola are not connected at the CADE meeting

CADE\_BM is a Meeting. One agent of this meeting is MariaPaola and
 one is Reiner. It holds that both agents are not connected during
 the meeting.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{agent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{agent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{connected\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{connected\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{instance\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{instance\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lCADE\_BM\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCADE\_BM\_THFTYPE\_i},\mbox{type})$

$\mbox{lMariaPaola\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMariaPaola\_THFTYPE\_i},\mbox{type})$

$\mbox{lMeeting\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMeeting\_THFTYPE\_i},\mbox{type})$

$\mbox{lReiner\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lReiner\_THFTYPE\_i},\mbox{type})$

$\mbox{lWhenFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lWhenFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{lNear\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lNear\_THFTYPE\_i},\mbox{type})$

$\mbox{orientation\_THFTYPE\_IiiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{orientation\_THFTYPE\_IiiioI},\mbox{type})$

$\mbox{agent\_THFTYPE\_IiioI}@ \mbox{lCADE\_BM\_THFTYPE\_i}@ \mbox{lReiner\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{agent\_THFTYPE\_IiioI}@ \mbox{lCADE\_BM\_THFTYPE\_i}@ \mbox{lMariaPaola\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{instance\_THFTYPE\_IiioI}@ \mbox{lCADE\_BM\_THFTYPE\_i}@ \mbox{lMeeting\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lWhenFn\_THFTYPE\_IiiI}@ \mbox{lCADE\_BM\_THFTYPE\_i} )@ \mbox{\$true}\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\forall \mbox{mEET}{:}\;\mbox{\$i},\mbox{aGENT}_2{:}\;\mbox{\$i},\mbox{aGENT}_1{:}\;\mbox{\$i}{:}\;( ( \mbox{instance\_THFTYPE\_IiioI}@ \mbox{mEET}@ \mbox{lMeeting\_THFTYPE\_i}\mbox{ and }\mbox{agent\_THFTYPE\_IiioI}@ \mbox{mEET}@ \mbox{aGENT}_1\mbox{ and }\mbox{agent\_THFTYPE\_IiioI}@ \mbox{mEET}@ \mbox{aGENT}_2 ) \ \Rightarrow \ ( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lWhenFn\_THFTYPE\_IiiI}@ \mbox{mEET} )@ ( \mbox{orientation\_THFTYPE\_IiiioI}@ \mbox{aGENT}_1@ \mbox{aGENT}_2@ \mbox{lNear\_THFTYPE\_i} ) ) )\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\forall \mbox{oBJ}_1{:}\;\mbox{\$i},\mbox{oBJ}_2{:}\;\mbox{\$i}{:}\;( ( \mbox{orientation\_THFTYPE\_IiiioI}@ \mbox{oBJ}_1@ \mbox{oBJ}_2@ \mbox{lNear\_THFTYPE\_i} ) \ \Rightarrow \ ( \neg\,@ ( \mbox{connected\_THFTYPE\_IiioI}@ \mbox{oBJ}_1@ \mbox{oBJ}_2 ) ) )\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lWhenFn\_THFTYPE\_IiiI}@ \mbox{lCADE\_BM\_THFTYPE\_i} )@ ( \neg\,@ ( \mbox{connected\_THFTYPE\_IiioI}@ \mbox{lMariaPaola\_THFTYPE\_i}@ \mbox{lReiner\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR056+6.p} Autogenerated Cyc Problem CSR056+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{qUANTITY}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3717\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpartsupplies},\mbox{qUANTITY}) )\qquad\mbox{fof}(\mbox{query}_{306},\mbox{conjecture})$

\medskip\textbf{CSR033+4.p} Autogenerated Cyc Problem CSR033+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x76\_y}_{23},\mbox{c\_georegion\_l1\_x2\_y}_0)\mbox{ and }\mbox{geolevel}_1(\mbox{c\_georegion\_l1\_x2\_y}_0) )\qquad\mbox{fof}(\mbox{query}_{183},\mbox{conjecture})$

\medskip\textbf{CSR058+2.p} Autogenerated Cyc Problem CSR058+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_terrorist},\mbox{c\_hasmembers},\mbox{c\_terroristgroup}),x) )\qquad\mbox{fof}(\mbox{query}_{108},\mbox{conjecture})$

\medskip\textbf{CSR038+4.p} Autogenerated Cyc Problem CSR038+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_knowledgefragmentd3mt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{968}(x,\mbox{c\_tptpnsubcollectionofwithrelationtotypefnissuingaprescriptionproductscorrectivelensprescription}_{2804})\mbox{ and }\mbox{tptpcol\_16}_{7738}(x) ) )\qquad\mbox{fof}(\mbox{query}_{188},\mbox{conjecture})$

\medskip\textbf{CSR119$\wedge$3.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case
 that someone liked Bill during 2009?




$\mbox{include}(\mbox{'Axioms/CSR005\string^0.ax'})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\exists y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ y@ \mbox{lBill\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR115+4.p} Which British company was taken over by BMW in 1994?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1{:}\;\mbox{obj}(x_1,x_0)\qquad\mbox{fof}(\mbox{synth\_qa07\_007\_mira\_news}_{1087},\mbox{conjecture})$

$\mbox{sub}(c_{2383},\mbox{mark\_1}_1)\mbox{ and }\mbox{sub}(c_{2403},\mbox{beitrag\_1}_1)\mbox{ and }\mbox{quant\_p}_3(c_{2409},c_{2406},\mbox{million\_1}_1)\mbox{ and }\mbox{tupl\_p}_4(c_{2590},c_{2383},c_{2403},c_{2409})\mbox{ and }\mbox{sort}(c_{2383},\mbox{me})\mbox{ and }\mbox{fact}(c_{2383},\mbox{real})\mbox{ and }\mbox{sort}(\mbox{mark\_1}_1,\mbox{me})\mbox{ and }\mbox{gener}(\mbox{mark\_1}_1,\mbox{ge})\mbox{ and }\mbox{sort}(c_{2403},\mbox{io})\mbox{ and }\mbox{card}(c_{2403},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{2403},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{2403},\mbox{real})\mbox{ and }\mbox{gener}(c_{2403},\mbox{sp})\mbox{ and }\mbox{quant}(c_{2403},1)\mbox{ and }\mbox{refer}(c_{2403},\mbox{indet})\mbox{ and }\mbox{varia}(c_{2403},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{beitrag\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{beitrag\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{beitrag\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{beitrag\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{beitrag\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{beitrag\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{beitrag\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{beitrag\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{2409},\mbox{co})\mbox{ and }\mbox{sort}(c_{2409},m)\mbox{ and }\mbox{card}(c_{2409},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{2409},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{2409},\mbox{real})\mbox{ and }\mbox{gener}(c_{2409},\mbox{gener\_c})\mbox{ and }\mbox{quant}(c_{2409},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{2409},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{2409},\mbox{con})\mbox{ and }\mbox{sort}(c_{2406},\mbox{nu})\mbox{ and }\mbox{card}(c_{2406},\mbox{int}_{12})\mbox{ and }\mbox{sort}(\mbox{million\_1}_1,\mbox{me})\mbox{ and }\mbox{gener}(\mbox{million\_1}_1,\mbox{ge})\mbox{ and }\mbox{sort}(c_{2590},\mbox{ent})\mbox{ and }\mbox{card}(c_{2590},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{2590},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{2590},\mbox{real})\mbox{ and }\mbox{gener}(c_{2590},\mbox{gener\_c})\mbox{ and }\mbox{quant}(c_{2590},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{2590},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{2590},\mbox{varia\_c})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_007\_mira\_news}_{1087},\mbox{hypothesis})$

\medskip\textbf{CSR067+6.p} Autogenerated Cyc Problem CSR067+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x29\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{317},\mbox{conjecture})$

\medskip\textbf{CSR091+2.p} Therapeutic process






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_TherapeuticProcess})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_OrganicObject})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_patient}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_Bio18}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism})\mbox{ and }\mbox{s\_\_part}(\mbox{s\_\_Bio18}_1,\mbox{v\_X}) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR109+7.p} Skolemization of a deep class hierarchy, with subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Animal}) \ \Rightarrow \ \exists \mbox{v\_C}_1,\mbox{v\_C}_2,\mbox{v\_C}_3,\mbox{v\_C}_4,\mbox{v\_C}_5,\mbox{v\_C}_6,\mbox{v\_C}_7,\mbox{v\_C}_8,\mbox{v\_C}_9,\mbox{v\_C}_{10}{:}\;( \mbox{s\_\_instance}(\mbox{v\_C}_1,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_2,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_3,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_4,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_5,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_6,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_7,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_8,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_9,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_{10},\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_1,\mbox{v\_C}_2)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_2,\mbox{v\_C}_3)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_3,\mbox{v\_C}_4)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_4,\mbox{v\_C}_5)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_5,\mbox{v\_C}_6)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_6,\mbox{v\_C}_7)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_7,\mbox{v\_C}_8)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_8,\mbox{v\_C}_9)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_9,\mbox{v\_C}_{10})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_{10},\mbox{s\_\_Reptile})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{v\_C}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Creature50}_1{:}\;\mbox{s\_\_instance}(\mbox{x\_\_s\_\_Creature50}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR089+4.p} Overlapping and meeting space






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_1,\mbox{s\_\_EngineeringConnection})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_2,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_3,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_connectsEngineeringComponents}(\mbox{s\_\_Object16}_1,\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_meetsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR036+4.p} Autogenerated Cyc Problem CSR036+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member974\_mt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{22076},\mbox{c\_tptpcol\_16}_{72795})\qquad\mbox{fof}(\mbox{query}_{186},\mbox{conjecture})$

\medskip\textbf{CSR081+6.p} Family matter






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane7}_1,\mbox{s\_\_Woman})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_sibling}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Bill7}_1)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\mbox{ and }\mbox{s\_\_mother}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR068+3.p} Autogenerated Cyc Problem CSR068+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2356\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_theprototypicalfurpelt},\mbox{f\_tptpquantityfn}_1(n_{328}))\qquad\mbox{fof}(\mbox{query}_{168},\mbox{conjecture})$

\medskip\textbf{CSR090+2.p} Pieces of time






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_2,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR080+5.p} Hard parts and pieces






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_3,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_part}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR101+1.p} An "intensional" query requiring circular subclass reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_1,\mbox{s\_\_Class32}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_2,\mbox{s\_\_Class32}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class32}_3,\mbox{s\_\_Class32}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_2) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Class32}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR025+4.p} Autogenerated Cyc Problem CSR025+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_patterndetectormt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130933},\mbox{c\_tptpcol\_15}_{130931})\qquad\mbox{fof}(\mbox{query}_{175},\mbox{conjecture})$

\medskip\textbf{CSR094+4.p} Class subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_Canine})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_CorpuscularObject})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR148$\wedge$1.p} Is there a year in which Sue liked somebody?

What holds that holds at all times. Mary likes Bill. During 2009 
 Sue liked whoever Mary liked. Is there a year in which Sue liked 
 somebody?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ \forall x{:}\;\mbox{\$i}{:}\;( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall p{:}\;\mbox{\$o},y{:}\;\mbox{\$i}{:}\;( p \ \Rightarrow \ ( \mbox{holdsDuring\_THFTYPE\_IiooI}@ y@ p ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ y )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR060+6.p} Autogenerated Cyc Problem CSR060+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwsurgerydoorcoukmedconsprintasprecno}_{23068988})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ ( \mbox{tptp\_9}_{51}(x,\mbox{c\_tptpnsubcollectionofwithrelationtofnshipobjectfoundinlocationcityofbostonma}_{802})\mbox{ and }\mbox{tptpcol\_16}_{27189}(x) ) )\qquad\mbox{fof}(\mbox{query}_{310},\mbox{conjecture})$

\medskip\textbf{CSR070+6.p} Autogenerated Cyc Problem CSR070+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{802}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_orientationvector},\mbox{c\_orientation},\mbox{c\_partiallytangible}),\mbox{c\_tptpcol\_16}_{8886})\qquad\mbox{fof}(\mbox{query}_{320},\mbox{conjecture})$

\medskip\textbf{CSR088+5.p} Overlapping and meeting time






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_meetsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR046+3.p} Autogenerated Cyc Problem CSR046+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwfuntriviacomplayquizcfmqid60926origin})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{50958},\mbox{c\_tptpcol\_15}_{50957})\qquad\mbox{fof}(\mbox{query}_{146},\mbox{conjecture})$

\medskip\textbf{CSR041+6.p} Autogenerated Cyc Problem CSR041+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2831\_mt}) \ \Rightarrow \ \mbox{aspatialthing}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwinformationblastcomtechnical\_university\_of\_munichhtml})),\mbox{c\_translation}_3))\qquad\mbox{fof}(\mbox{query}_{291},\mbox{conjecture})$

\medskip\textbf{CSR053+3.p} Autogenerated Cyc Problem CSR053+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l3\_x11\_y}_2,\mbox{c\_georegion\_l4\_x35\_y}_7)\qquad\mbox{fof}(\mbox{query}_{153},\mbox{conjecture})$

\medskip\textbf{CSR066+5.p} Autogenerated Cyc Problem CSR066+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_webnjiteducjohnsontreebiochhtm})),\mbox{c\_translation}_{21})) \ \Rightarrow \ ( \mbox{tptp\_8}_{271}(x,\mbox{c\_theprototypicalshavingrazor\_manual})\mbox{ and }\mbox{tptpcol\_16}_{25972}(x) ) )\qquad\mbox{fof}(\mbox{query}_{266},\mbox{conjecture})$

\medskip\textbf{CSR061+3.p} Autogenerated Cyc Problem CSR061+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_timehasnoendmt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_8}_{114177},\mbox{c\_tptpcol\_14}_{118118})\qquad\mbox{fof}(\mbox{query}_{161},\mbox{conjecture})$

\medskip\textbf{CSR081+5.p} Family matter






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane7}_1,\mbox{s\_\_Woman})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_sibling}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Bill7}_1)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\mbox{ and }\mbox{s\_\_mother}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR074+5.p} Autogenerated Cyc Problem CSR074+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x53\_y}_{74},\mbox{c\_georegion\_l3\_x17\_y}_{24})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x17\_y}_{24}) )\qquad\mbox{fof}(\mbox{query}_{274},\mbox{conjecture})$

\medskip\textbf{CSR081+3.p} Family matter






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane7}_1,\mbox{s\_\_Woman})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_sibling}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Bill7}_1)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\mbox{ and }\mbox{s\_\_mother}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR037+5.p} Autogenerated Cyc Problem CSR037+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l2\_x5\_y}_8,\mbox{c\_georegion\_l4\_x45\_y}_{72})\qquad\mbox{fof}(\mbox{query}_{237},\mbox{conjecture})$

\medskip\textbf{CSR027+4.p} Autogenerated Cyc Problem CSR027+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{875}(\mbox{c\_tptpnsubcollectionofwithrelationfromtypefnunitvectorintervaldirectionoftranslation\_throughoutmovement\_translationevent}_{786},x)\mbox{ and }\mbox{tptpcol\_16}_{31868}(x) ) )\qquad\mbox{fof}(\mbox{query}_{177},\mbox{conjecture})$

\medskip\textbf{CSR063+5.p} Autogenerated Cyc Problem CSR063+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_fwsistercitiesorgpdfsmbabanembabane20activity20pages2pdf})),\mbox{c\_tptpcol\_16}_{118949})\qquad\mbox{fof}(\mbox{query}_{263},\mbox{conjecture})$

\medskip\textbf{CSR066+2.p} Autogenerated Cyc Problem CSR066+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_webnjiteducjohnsontreebiochhtm})),\mbox{c\_translation}_{21})) \ \Rightarrow \ ( \mbox{tptp\_8}_{271}(x,\mbox{c\_theprototypicalshavingrazor\_manual})\mbox{ and }\mbox{tptpcol\_16}_{25972}(x) ) )\qquad\mbox{fof}(\mbox{query}_{116},\mbox{conjecture})$

\medskip\textbf{CSR069+2.p} Autogenerated Cyc Problem CSR069+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x38\_y}_{24},\mbox{c\_georegion\_l4\_x39\_y}_{24})\qquad\mbox{fof}(\mbox{query}_{119},\mbox{conjecture})$

\medskip\textbf{CSR073+3.p} Autogenerated Cyc Problem CSR073+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingababycarriage}) )\qquad\mbox{fof}(\mbox{query}_{173},\mbox{conjecture})$

\medskip\textbf{CSR047+4.p} Autogenerated Cyc Problem CSR047+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member4\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x37\_y}_{50},\mbox{c\_georegion\_l4\_x36\_y}_{50})\qquad\mbox{fof}(\mbox{query}_{197},\mbox{conjecture})$

\medskip\textbf{CSR083+4.p} Class identification






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\exists \mbox{v\_ENTITY}{:}\;( \mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_CognitiveAgent})\mbox{ and }\mbox{v\_ENTITY} = \mbox{s\_\_Human} )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR067+4.p} Autogenerated Cyc Problem CSR067+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x29\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{217},\mbox{conjecture})$

\medskip\textbf{CSR066+4.p} Autogenerated Cyc Problem CSR066+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_webnjiteducjohnsontreebiochhtm})),\mbox{c\_translation}_{21})) \ \Rightarrow \ ( \mbox{tptp\_8}_{271}(x,\mbox{c\_theprototypicalshavingrazor\_manual})\mbox{ and }\mbox{tptpcol\_16}_{25972}(x) ) )\qquad\mbox{fof}(\mbox{query}_{216},\mbox{conjecture})$

\medskip\textbf{CSR104+1.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_during}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR060+4.p} Autogenerated Cyc Problem CSR060+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwsurgerydoorcoukmedconsprintasprecno}_{23068988})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ ( \mbox{tptp\_9}_{51}(x,\mbox{c\_tptpnsubcollectionofwithrelationtofnshipobjectfoundinlocationcityofbostonma}_{802})\mbox{ and }\mbox{tptpcol\_16}_{27189}(x) ) )\qquad\mbox{fof}(\mbox{query}_{210},\mbox{conjecture})$

\medskip\textbf{CSR097+1.p} A gaseous object






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rocky},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Icy},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Watery},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Gaseous},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_contraryAttribute}_4(\mbox{s\_\_Rocky},\mbox{s\_\_Icy},\mbox{s\_\_Watery},\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Planet28}_1)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Watery})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR145$\wedge$3.p} What is the relation between Chris and Corina?

Corina is the wife of Chris. There is some person Chris is not 
 husband of. What is the relationship between Chris and Corina?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lCorina\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCorina\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\exists x{:}\;\mbox{\$i}{:}\;( \neg\,@ ( \mbox{husband\_THFTYPE\_IiioI}@ \mbox{lChris\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{wife\_THFTYPE\_IiioI}@ \mbox{lCorina\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( r@ \mbox{lChris\_THFTYPE\_i}@ \mbox{lCorina\_THFTYPE\_i}\mbox{ and }\neg\,@ r = ( \lambda x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;\mbox{\$true} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR104+7.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_during}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_TimeInterval35}_2{:}\;\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{x\_\_s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR013+1.p} Nothing happens to stop filling at time 2






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\neg\,\exists \mbox{event}{:}\;( \mbox{happens}(\mbox{event},n_2)\mbox{ and }\mbox{terminates}(\mbox{event},\mbox{filling},n_2) )\qquad\mbox{fof}(\mbox{nothing\_terminates\_filling}_2,\mbox{conjecture})$

\medskip\textbf{CSR151$\wedge$1.p} Is it the case that in 2009 Sue liked Bill and Mary liked Bill?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case 
 that in 2009 Sue liked Bill and Mary liked Bill?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR054+5.p} Autogenerated Cyc Problem CSR054+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_currentworlddatacollectormt\_nonhomocentric}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_airport\_physical},\mbox{c\_airporthasiatacode},\mbox{s\_tlh}),x) )\qquad\mbox{fof}(\mbox{query}_{254},\mbox{conjecture})$

\medskip\textbf{CSR002+1.p} Not filling at time 4






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_4)\qquad\mbox{fof}(\mbox{not\_filling}_4,\mbox{conjecture})$

\medskip\textbf{CSR115+28.p} Which British company was taken over by BMW in 1994?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1,x_2,x_3,x_4,x_5{:}\;( \mbox{attr}(x_2,x_1)\mbox{ and }\mbox{attr}(x_4,x_5)\mbox{ and }\mbox{obj}(x_3,x_0)\mbox{ and }\mbox{sub}(x_1,\mbox{name\_1}_1) )\qquad\mbox{fof}(\mbox{synth\_qa07\_007\_mira\_news\_1201\_a}_{19984},\mbox{conjecture})$

$\mbox{attr}(c_{15},c_{16})\mbox{ and }\mbox{sub}(c_{15},\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{sub}(c_{16},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{16},\mbox{genf}_0)\mbox{ and }\mbox{attr}(c_{22},c_{23})\mbox{ and }\mbox{attr}(c_{22},c_{24})\mbox{ and }\mbox{sub}(c_{23},\mbox{tag\_1}_1)\mbox{ and }\mbox{val}(c_{23},c_{20})\mbox{ and }\mbox{sub}(c_{24},\mbox{monat\_1}_1)\mbox{ and }\mbox{val}(c_{24},c_{21})\mbox{ and }\mbox{tupl}(c_{75},c_{15},c_{22})\mbox{ and }\mbox{sort}(c_{15},d)\mbox{ and }\mbox{sort}(c_{15},\mbox{io})\mbox{ and }\mbox{card}(c_{15},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{15},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{15},\mbox{real})\mbox{ and }\mbox{gener}(c_{15},\mbox{sp})\mbox{ and }\mbox{quant}(c_{15},1)\mbox{ and }\mbox{refer}(c_{15},\mbox{det})\mbox{ and }\mbox{varia}(c_{15},\mbox{con})\mbox{ and }\mbox{sort}(c_{16},\mbox{na})\mbox{ and }\mbox{card}(c_{16},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{16},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{16},\mbox{real})\mbox{ and }\mbox{gener}(c_{16},\mbox{sp})\mbox{ and }\mbox{quant}(c_{16},1)\mbox{ and }\mbox{refer}(c_{16},\mbox{indet})\mbox{ and }\mbox{varia}(c_{16},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{stadt\_\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{stadt\_\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{stadt\_\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{stadt\_\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{stadt\_\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{stadt\_\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{stadt\_\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{name\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{name\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{name\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{name\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{name\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{name\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{name\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{name\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{genf}_0,\mbox{fe})\mbox{ and }\mbox{sort}(c_{22},t)\mbox{ and }\mbox{card}(c_{22},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{22},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{22},\mbox{real})\mbox{ and }\mbox{gener}(c_{22},\mbox{sp})\mbox{ and }\mbox{quant}(c_{22},1)\mbox{ and }\mbox{refer}(c_{22},\mbox{det})\mbox{ and }\mbox{varia}(c_{22},\mbox{con})\mbox{ and }\mbox{sort}(c_{23},\mbox{me})\mbox{ and }\mbox{sort}(c_{23},\mbox{oa})\mbox{ and }\mbox{sort}(c_{23},\mbox{ta})\mbox{ and }\mbox{card}(c_{23},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{23},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{23},\mbox{real})\mbox{ and }\mbox{gener}(c_{23},\mbox{sp})\mbox{ and }\mbox{quant}(c_{23},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{23},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{23},\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{24},\mbox{me})\mbox{ and }\mbox{sort}(c_{24},\mbox{oa})\mbox{ and }\mbox{sort}(c_{24},\mbox{ta})\mbox{ and }\mbox{card}(c_{24},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{24},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{24},\mbox{real})\mbox{ and }\mbox{gener}(c_{24},\mbox{sp})\mbox{ and }\mbox{quant}(c_{24},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{24},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{24},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{tag\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{tag\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{tag\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{tag\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{tag\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{tag\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{tag\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{20},\mbox{nu})\mbox{ and }\mbox{card}(c_{20},\mbox{int}_7)\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{monat\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{monat\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{monat\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{monat\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{monat\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{monat\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{monat\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{21},\mbox{nu})\mbox{ and }\mbox{card}(c_{21},\mbox{int}_3)\mbox{ and }\mbox{sort}(c_{75},\mbox{ent})\mbox{ and }\mbox{card}(c_{75},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{75},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{75},\mbox{real})\mbox{ and }\mbox{gener}(c_{75},\mbox{gener\_c})\mbox{ and }\mbox{quant}(c_{75},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{75},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{75},\mbox{varia\_c})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_007\_mira\_news\_1201\_a}_{19984},\mbox{hypothesis})$

\medskip\textbf{CSR051+2.p} Autogenerated Cyc Problem CSR051+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3356\_mt}) \ \Rightarrow \ \mbox{marriagelicensedocument}(x) )\qquad\mbox{fof}(\mbox{query}_{101},\mbox{conjecture})$

\medskip\textbf{CSR109+1.p} Skolemization of a deep class hierarchy, with subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Animal}) \ \Rightarrow \ \exists \mbox{v\_C}_1,\mbox{v\_C}_2,\mbox{v\_C}_3,\mbox{v\_C}_4,\mbox{v\_C}_5,\mbox{v\_C}_6,\mbox{v\_C}_7,\mbox{v\_C}_8,\mbox{v\_C}_9,\mbox{v\_C}_{10}{:}\;( \mbox{s\_\_instance}(\mbox{v\_C}_1,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_2,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_3,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_4,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_5,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_6,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_7,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_8,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_9,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_{10},\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_1,\mbox{v\_C}_2)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_2,\mbox{v\_C}_3)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_3,\mbox{v\_C}_4)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_4,\mbox{v\_C}_5)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_5,\mbox{v\_C}_6)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_6,\mbox{v\_C}_7)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_7,\mbox{v\_C}_8)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_8,\mbox{v\_C}_9)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_9,\mbox{v\_C}_{10})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_{10},\mbox{s\_\_Reptile})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{v\_C}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR091+5.p} Therapeutic process






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_TherapeuticProcess})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_OrganicObject})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_patient}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_Bio18}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism})\mbox{ and }\mbox{s\_\_part}(\mbox{s\_\_Bio18}_1,\mbox{v\_X}) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR095+2.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Microorganism})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Plant})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR107+3.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_1)\mbox{ and }\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR056+3.p} Autogenerated Cyc Problem CSR056+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{qUANTITY}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3717\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpartsupplies},\mbox{qUANTITY}) )\qquad\mbox{fof}(\mbox{query}_{156},\mbox{conjecture})$

\medskip\textbf{CSR045+2.p} Autogenerated Cyc Problem CSR045+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\neg\,\mbox{genls}(\mbox{c\_wamt\_evalinitial\_p}_{14},\mbox{c\_tptpcol\_15}_{80088})\qquad\mbox{fof}(\mbox{query}_{95},\mbox{conjecture})$

\medskip\textbf{CSR082+6.p} Jane does reasoning and perception






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane8}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_ROLE}_1,\mbox{v\_ROLE}_2{:}\;( \mbox{s\_\_capability}(\mbox{s\_\_Reasoning},\mbox{v\_ROLE}_1,\mbox{s\_\_Jane8}_1)\mbox{ and }\mbox{s\_\_capability}(\mbox{s\_\_Perception},\mbox{v\_ROLE}_2,\mbox{s\_\_Jane8}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR040+2.p} Autogenerated Cyc Problem CSR040+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwthedailybulletincompostcardsmar9chtm})),\mbox{c\_translation}_{14})) \ \Rightarrow \ \neg\,\mbox{tptpcol\_15}_{109185}(\mbox{c\_tptpcol\_16}_{62187})\qquad\mbox{fof}(\mbox{query}_{90},\mbox{conjecture})$

\medskip\textbf{CSR030+2.p} Autogenerated Cyc Problem CSR030+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3393\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_2,\mbox{c\_pushingwithopenhand}) )\qquad\mbox{fof}(\mbox{query}_{80},\mbox{conjecture})$

\medskip\textbf{CSR058+4.p} Autogenerated Cyc Problem CSR058+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_terrorist},\mbox{c\_hasmembers},\mbox{c\_terroristgroup}),x) )\qquad\mbox{fof}(\mbox{query}_{208},\mbox{conjecture})$

\medskip\textbf{CSR045+5.p} Autogenerated Cyc Problem CSR045+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\neg\,\mbox{genls}(\mbox{c\_wamt\_evalinitial\_p}_{14},\mbox{c\_tptpcol\_15}_{80088})\qquad\mbox{fof}(\mbox{query}_{245},\mbox{conjecture})$

\medskip\textbf{CSR111+2.p} 1131 axioms from Cyc






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

\medskip\textbf{CSR077+4.p} Case elimination reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NonnegativeRealNumber})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NegativeRealNumber})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR093+7.p} Distant ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{15},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{16},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_2)\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human23}_3)\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human23}_4)\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human23}_5)\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human23}_6)\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human23}_7)\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human23}_8)\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human23}_9)\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human23}_{10})\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human23}_{11})\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human23}_{12})\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human23}_{13})\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human23}_{14})\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{15})\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Human23\_middle}{:}\;( \mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{x\_\_s\_\_Human23\_middle})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{x\_\_s\_\_Human23\_middle},\mbox{s\_\_Human23}_{15})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{x\_\_s\_\_Human23\_middle})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{x\_\_s\_\_Human23\_middle},\mbox{s\_\_Human23}_{16}) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR096+5.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Solid})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Gaseous}) ) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Earthlike})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_HostileToEarthLife}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Planet26}_1)\mbox{ and }\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Gaseous}) ) \ \Rightarrow \ \neg\,\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Earthlike}) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Planet26}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Solid})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_HostileToEarthLife})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR104+2.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_during}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR095+4.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Microorganism})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Plant})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR051+6.p} Autogenerated Cyc Problem CSR051+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3356\_mt}) \ \Rightarrow \ \mbox{marriagelicensedocument}(x) )\qquad\mbox{fof}(\mbox{query}_{301},\mbox{conjecture})$

\medskip\textbf{CSR111+3.p} 8005 axioms from Cyc






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

\medskip\textbf{CSR001+1.p} Water level is 3 at time 4






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_3),n_4)\qquad\mbox{fof}(\mbox{waterLevel}_4,\mbox{conjecture})$

\medskip\textbf{CSR045+3.p} Autogenerated Cyc Problem CSR045+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\neg\,\mbox{genls}(\mbox{c\_wamt\_evalinitial\_p}_{14},\mbox{c\_tptpcol\_15}_{80088})\qquad\mbox{fof}(\mbox{query}_{145},\mbox{conjecture})$

\medskip\textbf{CSR086+1.p} Skolemization, multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Arc13}_1,\mbox{s\_\_GraphLoop})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_NODE}{:}\;\mbox{s\_\_links}(\mbox{v\_NODE},\mbox{v\_NODE},\mbox{s\_\_Arc13}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR044+2.p} Autogenerated Cyc Problem CSR044+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3633\_mt}) \ \Rightarrow \ ( \mbox{tptp\_9}_{720}(\mbox{c\_tptpexecutionbyfiringsquad}_{90},x)\mbox{ and }\mbox{tptpcol\_16}_{29490}(x) ) )\qquad\mbox{fof}(\mbox{query}_{94},\mbox{conjecture})$

\medskip\textbf{CSR039+6.p} Autogenerated Cyc Problem CSR039+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwpoweripodsearchinfobrown\_ipodhtml})),\mbox{c\_translation}_7)) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{93775},\mbox{c\_tptpcol\_13}_{18664})\qquad\mbox{fof}(\mbox{query}_{289},\mbox{conjecture})$

\medskip\textbf{CSR084+4.p} Case elimination with multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\forall \mbox{v\_A}{:}\;( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Animal})\mbox{ and }\neg\,\exists \mbox{v\_PART}{:}\;( \mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_PART},\mbox{v\_A}) ) ) \ \Rightarrow \ \neg\,\mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Vertebrate}) ) )\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\exists \mbox{v\_SPINE}{:}\;( \mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_SPINE},\mbox{s\_\_BananaSlug10}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_partition}_3(\mbox{s\_\_Animal},\mbox{s\_\_Vertebrate},\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2) \ \Rightarrow \ \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_2,\mbox{v\_SUB}_1) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2,\mbox{v\_INST}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2)\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUPER})\mbox{ and }\neg\,\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_1) ) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_2) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BodyPart})\mbox{ and }\mbox{s\_\_component}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BananaSlug10}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR149$\wedge$1.p} Elegantly, is there a year in which Sue liked somebody?

What holds that holds at all times (elegantly expressed). Mary 
 likes Bill. During 2009 Sue liked whoever Mary liked. Is there a 
 year in which Sue liked somebody?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ y@ \mbox{\$true} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ \forall x{:}\;\mbox{\$i}{:}\;( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ y )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR027+5.p} Autogenerated Cyc Problem CSR027+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{875}(\mbox{c\_tptpnsubcollectionofwithrelationfromtypefnunitvectorintervaldirectionoftranslation\_throughoutmovement\_translationevent}_{786},x)\mbox{ and }\mbox{tptpcol\_16}_{31868}(x) ) )\qquad\mbox{fof}(\mbox{query}_{227},\mbox{conjecture})$

\medskip\textbf{CSR059+4.p} Autogenerated Cyc Problem CSR059+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x57\_y}_{47},\mbox{c\_georegion\_l4\_x56\_y}_{47})\qquad\mbox{fof}(\mbox{query}_{209},\mbox{conjecture})$

\medskip\textbf{CSR090+3.p} Pieces of time






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_2,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR118+5.p} Abraham Lincoln is a mammal






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{abe\_human},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Mammal})\qquad\mbox{fof}(\mbox{abe\_mammal},\mbox{conjecture})$

\medskip\textbf{CSR084+5.p} Case elimination with multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\forall \mbox{v\_A}{:}\;( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Animal})\mbox{ and }\neg\,\exists \mbox{v\_PART}{:}\;( \mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_PART},\mbox{v\_A}) ) ) \ \Rightarrow \ \neg\,\mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Vertebrate}) ) )\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\exists \mbox{v\_SPINE}{:}\;( \mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_SPINE},\mbox{s\_\_BananaSlug10}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_partition}_3(\mbox{s\_\_Animal},\mbox{s\_\_Vertebrate},\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2) \ \Rightarrow \ \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_2,\mbox{v\_SUB}_1) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2,\mbox{v\_INST}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2)\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUPER})\mbox{ and }\neg\,\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_1) ) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_2) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BodyPart})\mbox{ and }\mbox{s\_\_component}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BananaSlug10}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR029+6.p} Autogenerated Cyc Problem CSR029+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member3\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x14\_y}_{39},\mbox{c\_georegion\_l3\_x4\_y}_{13})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x4\_y}_{13}) )\qquad\mbox{fof}(\mbox{query}_{279},\mbox{conjecture})$

\medskip\textbf{CSR010+1.p} Filling at time 1






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{filling},n_1)\qquad\mbox{fof}(\mbox{filling}_1,\mbox{lemma})$

\medskip\textbf{CSR103+1.p} Every term is an instance of Entity






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\forall \mbox{v\_X}{:}\;\mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR047+2.p} Autogenerated Cyc Problem CSR047+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member4\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x37\_y}_{50},\mbox{c\_georegion\_l4\_x36\_y}_{50})\qquad\mbox{fof}(\mbox{query}_{97},\mbox{conjecture})$

\medskip\textbf{CSR076+3.p} Relation subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_ComputerProgram})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Inconsistent},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2,\mbox{v\_X}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_ATTR}_1,\mbox{s\_\_Attribute})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ATTR}_2,\mbox{s\_\_Attribute}) ) \ \Rightarrow \ ( ( \mbox{s\_\_contraryAttribute}_2(\mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_1)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_2) ) \ \Rightarrow \ \mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_father}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR093+1.p} Distant ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{15},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{16},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_2)\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human23}_3)\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human23}_4)\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human23}_5)\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human23}_6)\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human23}_7)\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human23}_8)\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human23}_9)\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human23}_{10})\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human23}_{11})\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human23}_{12})\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human23}_{13})\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human23}_{14})\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{15})\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{15})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR080+2.p} Hard parts and pieces






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_3,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_part}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR028+4.p} Autogenerated Cyc Problem CSR028+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2089\_mt}) \ \Rightarrow \ \mbox{individual}(\mbox{c\_tptptptpcol\_16}_{25985})\qquad\mbox{fof}(\mbox{query}_{178},\mbox{conjecture})$

\medskip\textbf{CSR044+5.p} Autogenerated Cyc Problem CSR044+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3633\_mt}) \ \Rightarrow \ ( \mbox{tptp\_9}_{720}(\mbox{c\_tptpexecutionbyfiringsquad}_{90},x)\mbox{ and }\mbox{tptpcol\_16}_{29490}(x) ) )\qquad\mbox{fof}(\mbox{query}_{244},\mbox{conjecture})$

\medskip\textbf{CSR048+4.p} Autogenerated Cyc Problem CSR048+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x45\_y}_9,\mbox{aRG}_2) )\qquad\mbox{fof}(\mbox{query}_{198},\mbox{conjecture})$

\medskip\textbf{CSR098+5.p} Equality reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Frog29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_Frog29}_1 = \mbox{s\_\_Animal29}_1\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR085+1.p} One simple rule






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Object})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Living})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Living}) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR094+7.p} Class subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_Canine})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Rover24}_1{:}\;\mbox{s\_\_instance}(\mbox{x\_\_s\_\_Rover24}_1,\mbox{s\_\_CorpuscularObject})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR079+5.p} Class equality and subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Lizard5}_1)\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_Class5}_1 = \mbox{s\_\_Class5}_2\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_Class5}_2 = \mbox{s\_\_Class5}_3\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_Class5}_3 = \mbox{s\_\_Class5}_4\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_Class5}_4 = \mbox{s\_\_Class5}_5\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_Class5}_5 = \mbox{s\_\_Class5}_6\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_Class5}_6 = \mbox{s\_\_Class5}_7\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_Class5}_7 = \mbox{s\_\_Class5}_8\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_Class5}_8 = \mbox{s\_\_Class5}_9\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_Class5}_9 = \mbox{s\_\_Class5}_{10}\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class5}_1)\qquad\mbox{fof}(\mbox{local}_{32},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_{33},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR032+6.p} Autogenerated Cyc Problem CSR032+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_reasoningaboutpossibleantecedentsmt}) \ \Rightarrow \ \mbox{isa}(\mbox{f\_citynamedfn}(\mbox{s\_agen},\mbox{c\_france}),\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{282},\mbox{conjecture})$

\medskip\textbf{CSR044+6.p} Autogenerated Cyc Problem CSR044+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3633\_mt}) \ \Rightarrow \ ( \mbox{tptp\_9}_{720}(\mbox{c\_tptpexecutionbyfiringsquad}_{90},x)\mbox{ and }\mbox{tptpcol\_16}_{29490}(x) ) )\qquad\mbox{fof}(\mbox{query}_{294},\mbox{conjecture})$

\medskip\textbf{CSR056+4.p} Autogenerated Cyc Problem CSR056+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{qUANTITY}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3717\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpartsupplies},\mbox{qUANTITY}) )\qquad\mbox{fof}(\mbox{query}_{206},\mbox{conjecture})$

\medskip\textbf{CSR097+4.p} A gaseous object






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet28}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rocky},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Icy},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Watery},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Gaseous},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_contraryAttribute}_4(\mbox{s\_\_Rocky},\mbox{s\_\_Icy},\mbox{s\_\_Watery},\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Planet28}_1)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Watery})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object28}_1,\mbox{s\_\_Gaseous})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR038+6.p} Autogenerated Cyc Problem CSR038+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_knowledgefragmentd3mt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{968}(x,\mbox{c\_tptpnsubcollectionofwithrelationtotypefnissuingaprescriptionproductscorrectivelensprescription}_{2804})\mbox{ and }\mbox{tptpcol\_16}_{7738}(x) ) )\qquad\mbox{fof}(\mbox{query}_{288},\mbox{conjecture})$

\medskip\textbf{CSR122$\wedge$1.p} Do Mary and Sue like Bill in 2009?

Mary likes Bill and Sue likes Bill. Does this also hold during 
 year 2009? In order to make this statement provable we assume 
 that 'True' holds during each time context.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ x@ \mbox{\$true} )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR104+6.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_during}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR058+5.p} Autogenerated Cyc Problem CSR058+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_terrorist},\mbox{c\_hasmembers},\mbox{c\_terroristgroup}),x) )\qquad\mbox{fof}(\mbox{query}_{258},\mbox{conjecture})$

\medskip\textbf{CSR065+3.p} Autogenerated Cyc Problem CSR065+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpridgeline\_topographical},\mbox{f\_tptpquantityfn}_{13}(n_{468}))\qquad\mbox{fof}(\mbox{query}_{165},\mbox{conjecture})$

\medskip\textbf{CSR055+5.p} Autogenerated Cyc Problem CSR055+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_xskijump\_thegame},\mbox{c\_tptpcol\_16}_{35301})\qquad\mbox{fof}(\mbox{query}_{255},\mbox{conjecture})$

\medskip\textbf{CSR125$\wedge$1.p} Sue contradicts her likes

Mary likes Bill and Sue likes Bill. During 2009 Sue didn't like 
 anybody. During year 2009 we get a contradiction.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ \mbox{\$false}\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR144$\wedge$1.p} Does Max think he's single?

There is no time during which Max considers to have a wife. Is it
 true that Max does not believe that he is a husband of somebody?.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{believes\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{believes\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{considers\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{considers\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lMax\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMax\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}{:}\;( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to ( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to \mbox{\$o}\qquad\mbox{thf}(\mbox{inverse\_THFTYPE\_IIiioIIiioIoI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{husband\_THFTYPE\_IiioI}@ \mbox{wife\_THFTYPE\_IiioI}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall \mbox{rEL}_2{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},\mbox{rEL}_1{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( ( \mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{rEL}_1@ \mbox{rEL}_2 ) \ \Rightarrow \ \forall \mbox{iNST}_1{:}\;\mbox{\$i},\mbox{iNST}_2{:}\;\mbox{\$i}{:}\;( ( \mbox{rEL}_1@ \mbox{iNST}_1@ \mbox{iNST}_2 )\iff ( \mbox{rEL}_2@ \mbox{iNST}_2@ \mbox{iNST}_1 ) ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall \mbox{fORMULA}{:}\;\mbox{\$o},\mbox{aGENT}{:}\;\mbox{\$i}{:}\;( ( \mbox{believes\_THFTYPE\_IiooI}@ \mbox{aGENT}@ \mbox{fORMULA} ) \ \Rightarrow \ \exists \mbox{tIME}{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ \mbox{tIME}@ ( \mbox{considers\_THFTYPE\_IiooI}@ \mbox{aGENT}@ \mbox{fORMULA} ) ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\forall x{:}\;\mbox{\$i}{:}\;( \neg\,@ \exists z{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ z@ ( \mbox{considers\_THFTYPE\_IiooI}@ \mbox{lMax\_THFTYPE\_i}@ ( \mbox{wife\_THFTYPE\_IiioI}@ x@ \mbox{lMax\_THFTYPE\_i} ) ) ) )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\exists z{:}\;\mbox{\$i}{:}\;( \neg\,@ ( \mbox{believes\_THFTYPE\_IiooI}@ \mbox{lMax\_THFTYPE\_i}@ ( \mbox{husband\_THFTYPE\_IiioI}@ \mbox{lMax\_THFTYPE\_i}@ z ) ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR071+6.p} Autogenerated Cyc Problem CSR071+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpnavypersonnel}_3,\mbox{f\_tptpquantityfn}_6(n_{414}))\qquad\mbox{fof}(\mbox{query}_{321},\mbox{conjecture})$

\medskip\textbf{CSR104+4.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval35}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_during}(\mbox{s\_\_TimeInterval35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint35}_1,\mbox{s\_\_TimeInterval35}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR082+4.p} Jane does reasoning and perception






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane8}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_ROLE}_1,\mbox{v\_ROLE}_2{:}\;( \mbox{s\_\_capability}(\mbox{s\_\_Reasoning},\mbox{v\_ROLE}_1,\mbox{s\_\_Jane8}_1)\mbox{ and }\mbox{s\_\_capability}(\mbox{s\_\_Perception},\mbox{v\_ROLE}_2,\mbox{s\_\_Jane8}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR073+2.p} Autogenerated Cyc Problem CSR073+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingababycarriage}) )\qquad\mbox{fof}(\mbox{query}_{123},\mbox{conjecture})$

\medskip\textbf{CSR085+6.p} One simple rule






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Object})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Living})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Living}) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR040+3.p} Autogenerated Cyc Problem CSR040+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwthedailybulletincompostcardsmar9chtm})),\mbox{c\_translation}_{14})) \ \Rightarrow \ \neg\,\mbox{tptpcol\_15}_{109185}(\mbox{c\_tptpcol\_16}_{62187})\qquad\mbox{fof}(\mbox{query}_{140},\mbox{conjecture})$

\medskip\textbf{CSR027+6.p} Autogenerated Cyc Problem CSR027+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{875}(\mbox{c\_tptpnsubcollectionofwithrelationfromtypefnunitvectorintervaldirectionoftranslation\_throughoutmovement\_translationevent}_{786},x)\mbox{ and }\mbox{tptpcol\_16}_{31868}(x) ) )\qquad\mbox{fof}(\mbox{query}_{277},\mbox{conjecture})$

\medskip\textbf{CSR106+4.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimeInterval37}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\neg\,\mbox{s\_\_before}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint37}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR034+5.p} Autogenerated Cyc Problem CSR034+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3515\_mt}) \ \Rightarrow \ \mbox{isa}(\mbox{c\_wanica\_districtsuriname},\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{234},\mbox{conjecture})$

\medskip\textbf{CSR011+1.p} Not stopped filling between times 0 and 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\neg\,\mbox{stoppedIn}(n_0,\mbox{filling},n_3)\qquad\mbox{fof}(\mbox{not\_stopped\_filling\_0}_3,\mbox{conjecture})$

\medskip\textbf{CSR076+1.p} Relation subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_ComputerProgram})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Inconsistent},\mbox{s\_\_Attribute})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2,\mbox{v\_X}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_ATTR}_1,\mbox{s\_\_Attribute})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ATTR}_2,\mbox{s\_\_Attribute}) ) \ \Rightarrow \ ( ( \mbox{s\_\_contraryAttribute}_2(\mbox{v\_ATTR}_1,\mbox{v\_ATTR}_2)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_1)\mbox{ and }\mbox{s\_\_property}(\mbox{v\_X},\mbox{v\_ATTR}_2) ) \ \Rightarrow \ \mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity2}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_father}(\mbox{s\_\_Entity2}_1,\mbox{s\_\_Entity2}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_property}(\mbox{s\_\_TheKB2}_1,\mbox{s\_\_Inconsistent})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR038+5.p} Autogenerated Cyc Problem CSR038+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_knowledgefragmentd3mt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{968}(x,\mbox{c\_tptpnsubcollectionofwithrelationtotypefnissuingaprescriptionproductscorrectivelensprescription}_{2804})\mbox{ and }\mbox{tptpcol\_16}_{7738}(x) ) )\qquad\mbox{fof}(\mbox{query}_{238},\mbox{conjecture})$

\medskip\textbf{CSR034+4.p} Autogenerated Cyc Problem CSR034+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3515\_mt}) \ \Rightarrow \ \mbox{isa}(\mbox{c\_wanica\_districtsuriname},\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{184},\mbox{conjecture})$

\medskip\textbf{CSR079+2.p} Class equality and subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Lizard5}_1)\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_Class5}_1 = \mbox{s\_\_Class5}_2\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_Class5}_2 = \mbox{s\_\_Class5}_3\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_Class5}_3 = \mbox{s\_\_Class5}_4\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_Class5}_4 = \mbox{s\_\_Class5}_5\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_Class5}_5 = \mbox{s\_\_Class5}_6\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_Class5}_6 = \mbox{s\_\_Class5}_7\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_Class5}_7 = \mbox{s\_\_Class5}_8\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_Class5}_8 = \mbox{s\_\_Class5}_9\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_Class5}_9 = \mbox{s\_\_Class5}_{10}\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class5}_1)\qquad\mbox{fof}(\mbox{local}_{32},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_{33},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR106+7.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimeInterval37}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_TimePoint37}_2,\mbox{x\_\_s\_\_TimePoint37}_1{:}\;\neg\,\mbox{s\_\_before}(\mbox{x\_\_s\_\_TimePoint37}_2,\mbox{x\_\_s\_\_TimePoint37}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR059+2.p} Autogenerated Cyc Problem CSR059+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x57\_y}_{47},\mbox{c\_georegion\_l4\_x56\_y}_{47})\qquad\mbox{fof}(\mbox{query}_{109},\mbox{conjecture})$

\medskip\textbf{CSR088+2.p} Overlapping and meeting time






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_meetsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR043+3.p} Autogenerated Cyc Problem CSR043+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2862\_mt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{30972},\mbox{c\_tptpcol\_15}_{30970})\qquad\mbox{fof}(\mbox{query}_{143},\mbox{conjecture})$

\medskip\textbf{CSR057+6.p} Autogenerated Cyc Problem CSR057+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member8\_mt}) \ \Rightarrow \ \mbox{inregion}(x,\mbox{c\_georegion\_l4\_x75\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{307},\mbox{conjecture})$

\medskip\textbf{CSR114+6.p} In which Italian city can you find the Colosseum?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1{:}\;\mbox{attr}(x_0,x_1)\qquad\mbox{fof}(\mbox{synth\_qa07\_004\_mira\_news}_{526},\mbox{conjecture})$

$\mbox{attr}(c_5,c_6)\mbox{ and }\mbox{attr}(c_5,c_7)\mbox{ and }\mbox{sub}(c_6,\mbox{tag\_1}_1)\mbox{ and }\mbox{val}(c_6,c_3)\mbox{ and }\mbox{sub}(c_7,\mbox{monat\_1}_1)\mbox{ and }\mbox{val}(c_7,c_4)\mbox{ and }\mbox{sort}(c_5,t)\mbox{ and }\mbox{card}(c_5,\mbox{int}_1)\mbox{ and }\mbox{etype}(c_5,\mbox{int}_0)\mbox{ and }\mbox{fact}(c_5,\mbox{real})\mbox{ and }\mbox{gener}(c_5,\mbox{sp})\mbox{ and }\mbox{quant}(c_5,1)\mbox{ and }\mbox{refer}(c_5,\mbox{det})\mbox{ and }\mbox{varia}(c_5,\mbox{con})\mbox{ and }\mbox{sort}(c_6,\mbox{me})\mbox{ and }\mbox{sort}(c_6,\mbox{oa})\mbox{ and }\mbox{sort}(c_6,\mbox{ta})\mbox{ and }\mbox{card}(c_6,\mbox{card\_c})\mbox{ and }\mbox{etype}(c_6,\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_6,\mbox{real})\mbox{ and }\mbox{gener}(c_6,\mbox{sp})\mbox{ and }\mbox{quant}(c_6,\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_6,\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_6,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_7,\mbox{me})\mbox{ and }\mbox{sort}(c_7,\mbox{oa})\mbox{ and }\mbox{sort}(c_7,\mbox{ta})\mbox{ and }\mbox{card}(c_7,\mbox{card\_c})\mbox{ and }\mbox{etype}(c_7,\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_7,\mbox{real})\mbox{ and }\mbox{gener}(c_7,\mbox{sp})\mbox{ and }\mbox{quant}(c_7,\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_7,\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_7,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{tag\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{tag\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{tag\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{tag\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{tag\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{tag\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{tag\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_3,\mbox{nu})\mbox{ and }\mbox{card}(c_3,\mbox{int}_9)\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{monat\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{monat\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{monat\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{monat\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{monat\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{monat\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{monat\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_4,\mbox{nu})\mbox{ and }\mbox{card}(c_4,\mbox{int}_{11})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_004\_mira\_news}_{526},\mbox{hypothesis})$

\medskip\textbf{CSR099+6.p} Reasoning about class equality






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Class30}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_Class30}_1 = \mbox{s\_\_Reptile}\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR107+1.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_1)\mbox{ and }\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR026+5.p} Autogenerated Cyc Problem CSR026+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptprunningshorts},\mbox{f\_tptpquantityfn}_2(n_{756}))\qquad\mbox{fof}(\mbox{query}_{226},\mbox{conjecture})$

\medskip\textbf{CSR035+6.p} Autogenerated Cyc Problem CSR035+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_footballteam},\mbox{c\_affiliatedwith},\mbox{c\_beloitcollege}),x) )\qquad\mbox{fof}(\mbox{query}_{285},\mbox{conjecture})$

\medskip\textbf{CSR118+6.p} Abraham Lincoln is a mammal






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{abe\_human},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Mammal})\qquad\mbox{fof}(\mbox{abe\_mammal},\mbox{conjecture})$

\medskip\textbf{CSR084+7.p} Case elimination with multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\forall \mbox{v\_A}{:}\;( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Animal})\mbox{ and }\neg\,\exists \mbox{v\_PART}{:}\;( \mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_PART},\mbox{v\_A}) ) ) \ \Rightarrow \ \neg\,\mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Vertebrate}) ) )\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\exists \mbox{v\_SPINE}{:}\;( \mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_SPINE},\mbox{s\_\_BananaSlug10}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_partition}_3(\mbox{s\_\_Animal},\mbox{s\_\_Vertebrate},\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2) \ \Rightarrow \ \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_2,\mbox{v\_SUB}_1) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2,\mbox{v\_INST}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2)\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUPER})\mbox{ and }\neg\,\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_1) ) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_2) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BodyPart})\mbox{ and }\mbox{s\_\_component}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BananaSlug10}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_BananaSlug10}_1{:}\;\mbox{s\_\_instance}(\mbox{x\_\_s\_\_BananaSlug10}_1,\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR044+3.p} Autogenerated Cyc Problem CSR044+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3633\_mt}) \ \Rightarrow \ ( \mbox{tptp\_9}_{720}(\mbox{c\_tptpexecutionbyfiringsquad}_{90},x)\mbox{ and }\mbox{tptpcol\_16}_{29490}(x) ) )\qquad\mbox{fof}(\mbox{query}_{144},\mbox{conjecture})$

\medskip\textbf{CSR046+2.p} Autogenerated Cyc Problem CSR046+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwfuntriviacomplayquizcfmqid60926origin})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{50958},\mbox{c\_tptpcol\_15}_{50957})\qquad\mbox{fof}(\mbox{query}_{96},\mbox{conjecture})$

\medskip\textbf{CSR043+4.p} Autogenerated Cyc Problem CSR043+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2862\_mt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{30972},\mbox{c\_tptpcol\_15}_{30970})\qquad\mbox{fof}(\mbox{query}_{193},\mbox{conjecture})$

\medskip\textbf{CSR109+5.p} Skolemization of a deep class hierarchy, with subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Animal}) \ \Rightarrow \ \exists \mbox{v\_C}_1,\mbox{v\_C}_2,\mbox{v\_C}_3,\mbox{v\_C}_4,\mbox{v\_C}_5,\mbox{v\_C}_6,\mbox{v\_C}_7,\mbox{v\_C}_8,\mbox{v\_C}_9,\mbox{v\_C}_{10}{:}\;( \mbox{s\_\_instance}(\mbox{v\_C}_1,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_2,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_3,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_4,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_5,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_6,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_7,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_8,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_9,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_{10},\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_1,\mbox{v\_C}_2)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_2,\mbox{v\_C}_3)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_3,\mbox{v\_C}_4)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_4,\mbox{v\_C}_5)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_5,\mbox{v\_C}_6)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_6,\mbox{v\_C}_7)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_7,\mbox{v\_C}_8)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_8,\mbox{v\_C}_9)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_9,\mbox{v\_C}_{10})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_{10},\mbox{s\_\_Reptile})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{v\_C}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR043+2.p} Autogenerated Cyc Problem CSR043+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2862\_mt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{30972},\mbox{c\_tptpcol\_15}_{30970})\qquad\mbox{fof}(\mbox{query}_{93},\mbox{conjecture})$

\medskip\textbf{CSR050+6.p} Autogenerated Cyc Problem CSR050+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_memberstripodcomindygalfordtriviahtm})),\mbox{c\_translation}_{32})) \ \Rightarrow \ \mbox{tptptypes\_7}_{691}(\mbox{c\_tptpcol\_16}_{26939},\mbox{f\_subcollectionofwithrelationtofn}(\mbox{c\_ship},\mbox{c\_objectfoundinlocation},\mbox{c\_cityofbostonma}))\qquad\mbox{fof}(\mbox{query}_{300},\mbox{conjecture})$

\medskip\textbf{CSR049+4.p} Autogenerated Cyc Problem CSR049+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_unitedstatesgeographypeoplemt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_16}_{26926},\mbox{c\_tptpcol\_16}_{92269})\qquad\mbox{fof}(\mbox{query}_{199},\mbox{conjecture})$

\medskip\textbf{CSR079+3.p} Class equality and subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Lizard5}_1)\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_Class5}_1 = \mbox{s\_\_Class5}_2\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_Class5}_2 = \mbox{s\_\_Class5}_3\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_Class5}_3 = \mbox{s\_\_Class5}_4\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_Class5}_4 = \mbox{s\_\_Class5}_5\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_Class5}_5 = \mbox{s\_\_Class5}_6\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_Class5}_6 = \mbox{s\_\_Class5}_7\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_Class5}_7 = \mbox{s\_\_Class5}_8\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_Class5}_8 = \mbox{s\_\_Class5}_9\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_Class5}_9 = \mbox{s\_\_Class5}_{10}\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class5}_1)\qquad\mbox{fof}(\mbox{local}_{32},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_{33},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR070+4.p} Autogenerated Cyc Problem CSR070+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{802}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_orientationvector},\mbox{c\_orientation},\mbox{c\_partiallytangible}),\mbox{c\_tptpcol\_16}_{8886})\qquad\mbox{fof}(\mbox{query}_{220},\mbox{conjecture})$

\medskip\textbf{CSR075+6.p} Class subsumption, skolemization






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Org1}_1,\mbox{s\_\_Organization})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_MEMBER}{:}\;\mbox{s\_\_member}(\mbox{v\_MEMBER},\mbox{s\_\_Org1}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR033+6.p} Autogenerated Cyc Problem CSR033+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x76\_y}_{23},\mbox{c\_georegion\_l1\_x2\_y}_0)\mbox{ and }\mbox{geolevel}_1(\mbox{c\_georegion\_l1\_x2\_y}_0) )\qquad\mbox{fof}(\mbox{query}_{283},\mbox{conjecture})$

\medskip\textbf{CSR006+1.p} Waterlevel is 3 at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_3),n_3)\qquad\mbox{fof}(\mbox{waterLevel}_3,\mbox{conjecture})$

\medskip\textbf{CSR054+6.p} Autogenerated Cyc Problem CSR054+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_currentworlddatacollectormt\_nonhomocentric}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_airport\_physical},\mbox{c\_airporthasiatacode},\mbox{s\_tlh}),x) )\qquad\mbox{fof}(\mbox{query}_{304},\mbox{conjecture})$

\medskip\textbf{CSR089+2.p} Overlapping and meeting space






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_1,\mbox{s\_\_EngineeringConnection})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_2,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_3,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_connectsEngineeringComponents}(\mbox{s\_\_Object16}_1,\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_meetsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR028+2.p} Autogenerated Cyc Problem CSR028+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2089\_mt}) \ \Rightarrow \ \mbox{individual}(\mbox{c\_tptptptpcol\_16}_{25985})\qquad\mbox{fof}(\mbox{query}_{78},\mbox{conjecture})$

\medskip\textbf{CSR151$\wedge$3.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case
 that someone liked Bill during 2009?




$\mbox{include}(\mbox{'Axioms/CSR005\string^0.ax'})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR014+1.p} Filling is not released at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_3)\qquad\mbox{fof}(\mbox{filling\_3\_l}_1,\mbox{conjecture})$

\medskip\textbf{CSR065+6.p} Autogenerated Cyc Problem CSR065+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpridgeline\_topographical},\mbox{f\_tptpquantityfn}_{13}(n_{468}))\qquad\mbox{fof}(\mbox{query}_{315},\mbox{conjecture})$

\medskip\textbf{CSR115+29.p} Which British company was taken over by BMW in 1994?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1,x_2,x_3,x_4,x_5,x_6{:}\;( \mbox{attr}(x_0,x_1)\mbox{ and }\mbox{attr}(x_3,x_2)\mbox{ and }\mbox{attr}(x_5,x_6)\mbox{ and }\mbox{obj}(x_4,x_0)\mbox{ and }\mbox{sub}(x_1,\mbox{name\_1}_1)\mbox{ and }\mbox{sub}(x_2,\mbox{name\_1}_1) )\qquad\mbox{fof}(\mbox{synth\_qa07\_007\_mira\_news\_1203\_a}_{462},\mbox{conjecture})$

$\mbox{attr}(c_{15},c_{16})\mbox{ and }\mbox{sub}(c_{15},\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{sub}(c_{16},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{16},\mbox{genf}_0)\mbox{ and }\mbox{attr}(c_{22},c_{23})\mbox{ and }\mbox{attr}(c_{22},c_{24})\mbox{ and }\mbox{sub}(c_{23},\mbox{tag\_1}_1)\mbox{ and }\mbox{val}(c_{23},c_{20})\mbox{ and }\mbox{sub}(c_{24},\mbox{monat\_1}_1)\mbox{ and }\mbox{val}(c_{24},c_{21})\mbox{ and }\mbox{tupl}(c_{75},c_{15},c_{22})\mbox{ and }\mbox{sort}(c_{15},d)\mbox{ and }\mbox{sort}(c_{15},\mbox{io})\mbox{ and }\mbox{card}(c_{15},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{15},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{15},\mbox{real})\mbox{ and }\mbox{gener}(c_{15},\mbox{sp})\mbox{ and }\mbox{quant}(c_{15},1)\mbox{ and }\mbox{refer}(c_{15},\mbox{det})\mbox{ and }\mbox{varia}(c_{15},\mbox{con})\mbox{ and }\mbox{sort}(c_{16},\mbox{na})\mbox{ and }\mbox{card}(c_{16},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{16},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{16},\mbox{real})\mbox{ and }\mbox{gener}(c_{16},\mbox{sp})\mbox{ and }\mbox{quant}(c_{16},1)\mbox{ and }\mbox{refer}(c_{16},\mbox{indet})\mbox{ and }\mbox{varia}(c_{16},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{stadt\_\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{stadt\_\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{stadt\_\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{stadt\_\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{stadt\_\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{stadt\_\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{stadt\_\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{name\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{name\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{name\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{name\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{name\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{name\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{name\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{name\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{genf}_0,\mbox{fe})\mbox{ and }\mbox{sort}(c_{22},t)\mbox{ and }\mbox{card}(c_{22},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{22},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{22},\mbox{real})\mbox{ and }\mbox{gener}(c_{22},\mbox{sp})\mbox{ and }\mbox{quant}(c_{22},1)\mbox{ and }\mbox{refer}(c_{22},\mbox{det})\mbox{ and }\mbox{varia}(c_{22},\mbox{con})\mbox{ and }\mbox{sort}(c_{23},\mbox{me})\mbox{ and }\mbox{sort}(c_{23},\mbox{oa})\mbox{ and }\mbox{sort}(c_{23},\mbox{ta})\mbox{ and }\mbox{card}(c_{23},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{23},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{23},\mbox{real})\mbox{ and }\mbox{gener}(c_{23},\mbox{sp})\mbox{ and }\mbox{quant}(c_{23},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{23},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{23},\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{24},\mbox{me})\mbox{ and }\mbox{sort}(c_{24},\mbox{oa})\mbox{ and }\mbox{sort}(c_{24},\mbox{ta})\mbox{ and }\mbox{card}(c_{24},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{24},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{24},\mbox{real})\mbox{ and }\mbox{gener}(c_{24},\mbox{sp})\mbox{ and }\mbox{quant}(c_{24},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{24},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{24},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{tag\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{tag\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{tag\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{tag\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{tag\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{tag\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{tag\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{20},\mbox{nu})\mbox{ and }\mbox{card}(c_{20},\mbox{int}_7)\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{monat\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{monat\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{monat\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{monat\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{monat\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{monat\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{monat\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{21},\mbox{nu})\mbox{ and }\mbox{card}(c_{21},\mbox{int}_3)\mbox{ and }\mbox{sort}(c_{75},\mbox{ent})\mbox{ and }\mbox{card}(c_{75},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{75},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{75},\mbox{real})\mbox{ and }\mbox{gener}(c_{75},\mbox{gener\_c})\mbox{ and }\mbox{quant}(c_{75},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{75},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{75},\mbox{varia\_c})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_007\_mira\_news\_1203\_a}_{462},\mbox{hypothesis})$

\medskip\textbf{CSR136$\wedge$1.p} What's a common feeling of Sue and Mary to Bill?

Does there exists a relation ?R that holds between Sue and Bill 
 as well as between Mary and Bill?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( r@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }r@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\neg\,@ \forall a{:}\;\mbox{\$i},b{:}\;\mbox{\$i}{:}\;( r@ a@ b ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR081+4.p} Family matter






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane7}_1,\mbox{s\_\_Woman})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_sibling}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Bill7}_1)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\mbox{ and }\mbox{s\_\_mother}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR082+5.p} Jane does reasoning and perception






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane8}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_ROLE}_1,\mbox{v\_ROLE}_2{:}\;( \mbox{s\_\_capability}(\mbox{s\_\_Reasoning},\mbox{v\_ROLE}_1,\mbox{s\_\_Jane8}_1)\mbox{ and }\mbox{s\_\_capability}(\mbox{s\_\_Perception},\mbox{v\_ROLE}_2,\mbox{s\_\_Jane8}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR102+6.p} Every physical object has some positive mass






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{greater}(\mbox{v\_X},n_0)\mbox{ and }\mbox{s\_\_weight}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_MeasureFn}(\mbox{v\_X},\mbox{s\_\_PoundMass})) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR094+3.p} Class subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_Canine})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_CorpuscularObject})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR130$\wedge$1.p} In 2009, what's the common feeling between Sue and Mary, and Bill?

In the context of year 2009: Does there exists a relation ?R that 
 holds between Sue and Bill as well as between Mary and Bill?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( r@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }r@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\neg\,@ \forall a{:}\;\mbox{\$i},b{:}\;\mbox{\$i}{:}\;( r@ a@ b ) ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR099+4.p} Reasoning about class equality






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Class30}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_Class30}_1 = \mbox{s\_\_Reptile}\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR099+2.p} Reasoning about class equality






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Class30}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_Class30}_1 = \mbox{s\_\_Reptile}\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR106+2.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimeInterval37}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\neg\,\mbox{s\_\_before}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint37}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR099+5.p} Reasoning about class equality






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Class30}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_Class30}_1 = \mbox{s\_\_Reptile}\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR078+6.p} Uses holdsDuring






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity4}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_IntentionalProcess})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_agent}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_Entity4}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_PROC},\mbox{v\_AGENT}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_Process})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_Agent}) ) \ \Rightarrow \ ( ( \mbox{s\_\_agent}(\mbox{v\_PROC},\mbox{v\_AGENT})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_IntentionalProcess}) ) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_CognitiveAgent})\mbox{ and }\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{v\_PROC}),\mbox{'s\_\_attribute(V\_AGENT,s\_\_Dead)'}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{s\_\_DoingSomething4}_1),\mbox{'s\_\_attribute(s\_\_Entity4\_1,s\_\_Dead)'})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR087+6.p} Just one rule that cannot be satisfied






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Atom14}_1,\mbox{s\_\_Atom})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_AtomicNucleus})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_component}(\mbox{s\_\_Nucleus14}_1,\mbox{s\_\_Atom14}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\exists \mbox{v\_NUCLEUS}{:}\;( \mbox{s\_\_instance}(\mbox{v\_NUCLEUS},\mbox{s\_\_AtomicNucleus})\mbox{ and }\mbox{s\_\_component}(\mbox{v\_NUCLEUS},\mbox{s\_\_Atom14}_1)\mbox{ and }\mbox{v\_NUCLEUS}\ne \mbox{s\_\_Nucleus14}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR042+4.p} Autogenerated Cyc Problem CSR042+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x27\_y}_{64}) )\qquad\mbox{fof}(\mbox{query}_{192},\mbox{conjecture})$

\medskip\textbf{CSR004+2.p} Overflow happens at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_3),n_3)\qquad\mbox{fof}(\mbox{waterLevel}_3,\mbox{lemma})$

$\mbox{holdsAt}(\mbox{filling},n_3)\qquad\mbox{fof}(\mbox{filling}_3,\mbox{lemma})$

$\mbox{happens}(\mbox{overflow},n_3)\qquad\mbox{fof}(\mbox{overflow}_3,\mbox{conjecture})$

\medskip\textbf{CSR068+4.p} Autogenerated Cyc Problem CSR068+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2356\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_theprototypicalfurpelt},\mbox{f\_tptpquantityfn}_1(n_{328}))\qquad\mbox{fof}(\mbox{query}_{218},\mbox{conjecture})$

\medskip\textbf{CSR059+6.p} Autogenerated Cyc Problem CSR059+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x57\_y}_{47},\mbox{c\_georegion\_l4\_x56\_y}_{47})\qquad\mbox{fof}(\mbox{query}_{309},\mbox{conjecture})$

\medskip\textbf{CSR042+6.p} Autogenerated Cyc Problem CSR042+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x27\_y}_{64}) )\qquad\mbox{fof}(\mbox{query}_{292},\mbox{conjecture})$

\medskip\textbf{CSR065+2.p} Autogenerated Cyc Problem CSR065+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpridgeline\_topographical},\mbox{f\_tptpquantityfn}_{13}(n_{468}))\qquad\mbox{fof}(\mbox{query}_{115},\mbox{conjecture})$

\medskip\textbf{CSR118+3.p} Abraham Lincoln is a mammal






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{abe\_human},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Mammal})\qquad\mbox{fof}(\mbox{abe\_mammal},\mbox{conjecture})$

\medskip\textbf{CSR103+3.p} Every term is an instance of Entity.






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\forall \mbox{v\_X}{:}\;\mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR061+6.p} Autogenerated Cyc Problem CSR061+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_timehasnoendmt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_8}_{114177},\mbox{c\_tptpcol\_14}_{118118})\qquad\mbox{fof}(\mbox{query}_{311},\mbox{conjecture})$

\medskip\textbf{CSR007+1.p} Waterlevel is not 3 at time 2






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{waterLevel}(n_3),n_2)\qquad\mbox{fof}(\mbox{waterlevel\_not}_3,\mbox{conjecture})$

\medskip\textbf{CSR053+2.p} Autogenerated Cyc Problem CSR053+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l3\_x11\_y}_2,\mbox{c\_georegion\_l4\_x35\_y}_7)\qquad\mbox{fof}(\mbox{query}_{103},\mbox{conjecture})$

\medskip\textbf{CSR102+4.p} Every physical object has some positive mass






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{greater}(\mbox{v\_X},n_0)\mbox{ and }\mbox{s\_\_weight}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_MeasureFn}(\mbox{v\_X},\mbox{s\_\_PoundMass})) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR047+6.p} Autogenerated Cyc Problem CSR047+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member4\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x37\_y}_{50},\mbox{c\_georegion\_l4\_x36\_y}_{50})\qquad\mbox{fof}(\mbox{query}_{297},\mbox{conjecture})$

\medskip\textbf{CSR099+1.p} Reasoning about class equality






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Class30}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_Class30}_1 = \mbox{s\_\_Reptile}\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR075+1.p} Class subsumption, skolemization






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Org1}_1,\mbox{s\_\_Organization})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_MEMBER}{:}\;\mbox{s\_\_member}(\mbox{v\_MEMBER},\mbox{s\_\_Org1}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR005+2.p} Filling at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_3)\qquad\mbox{fof}(\mbox{filling\_3\_l}_1,\mbox{lemma})$

$\mbox{holdsAt}(\mbox{filling},n_3)\qquad\mbox{fof}(\mbox{filling}_3,\mbox{conjecture})$

\medskip\textbf{CSR110+1.p} The SUMO axioms






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

\medskip\textbf{CSR026+2.p} Autogenerated Cyc Problem CSR026+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptprunningshorts},\mbox{f\_tptpquantityfn}_2(n_{756}))\qquad\mbox{fof}(\mbox{query}_{76},\mbox{conjecture})$

\medskip\textbf{CSR066+3.p} Autogenerated Cyc Problem CSR066+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_webnjiteducjohnsontreebiochhtm})),\mbox{c\_translation}_{21})) \ \Rightarrow \ ( \mbox{tptp\_8}_{271}(x,\mbox{c\_theprototypicalshavingrazor\_manual})\mbox{ and }\mbox{tptpcol\_16}_{25972}(x) ) )\qquad\mbox{fof}(\mbox{query}_{166},\mbox{conjecture})$

\medskip\textbf{CSR033+3.p} Autogenerated Cyc Problem CSR033+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x76\_y}_{23},\mbox{c\_georegion\_l1\_x2\_y}_0)\mbox{ and }\mbox{geolevel}_1(\mbox{c\_georegion\_l1\_x2\_y}_0) )\qquad\mbox{fof}(\mbox{query}_{133},\mbox{conjecture})$

\medskip\textbf{CSR059+5.p} Autogenerated Cyc Problem CSR059+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x57\_y}_{47},\mbox{c\_georegion\_l4\_x56\_y}_{47})\qquad\mbox{fof}(\mbox{query}_{259},\mbox{conjecture})$

\medskip\textbf{CSR027+2.p} Autogenerated Cyc Problem CSR027+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{875}(\mbox{c\_tptpnsubcollectionofwithrelationfromtypefnunitvectorintervaldirectionoftranslation\_throughoutmovement\_translationevent}_{786},x)\mbox{ and }\mbox{tptpcol\_16}_{31868}(x) ) )\qquad\mbox{fof}(\mbox{query}_{77},\mbox{conjecture})$

\medskip\textbf{CSR016+1.p} Forwards at time 1






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{forwards},n_1)\qquad\mbox{fof}(\mbox{forwards}_1,\mbox{conjecture})$

\medskip\textbf{CSR084+3.p} Case elimination with multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\forall \mbox{v\_A}{:}\;( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Animal})\mbox{ and }\neg\,\exists \mbox{v\_PART}{:}\;( \mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_PART},\mbox{v\_A}) ) ) \ \Rightarrow \ \neg\,\mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Vertebrate}) ) )\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\exists \mbox{v\_SPINE}{:}\;( \mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_SPINE},\mbox{s\_\_BananaSlug10}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_partition}_3(\mbox{s\_\_Animal},\mbox{s\_\_Vertebrate},\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2) \ \Rightarrow \ \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_2,\mbox{v\_SUB}_1) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2,\mbox{v\_INST}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2)\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUPER})\mbox{ and }\neg\,\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_1) ) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_2) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BodyPart})\mbox{ and }\mbox{s\_\_component}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BananaSlug10}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR115+70.p} Which British company was taken over by BMW in 1994?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1,x_2,x_3,x_4,x_5,x_6{:}\;( \mbox{attr}(x_0,x_1)\mbox{ and }\mbox{attr}(x_3,x_2)\mbox{ and }\mbox{attr}(x_5,x_6)\mbox{ and }\mbox{obj}(x_4,x_0)\mbox{ and }\mbox{sub}(x_1,\mbox{name\_1}_1)\mbox{ and }\mbox{sub}(x_0,\mbox{firma\_1}_1)\mbox{ and }\mbox{sub}(x_2,\mbox{name\_1}_1)\mbox{ and }\mbox{val}(x_1,\mbox{bmw}_0)\mbox{ and }\mbox{val}(x_2,\mbox{bmw}_0) )\qquad\mbox{fof}(\mbox{synth\_qa07\_007\_mira\_wp}_{480},\mbox{conjecture})$

$\mbox{arg}_1(c_{11},c_3)\mbox{ and }\mbox{arg}_2(c_{11},c_{25})\mbox{ and }\mbox{subs}(c_{11},\mbox{behandeln\_1}_1)\mbox{ and }\mbox{sub}(c_{25},\mbox{geschichte\_1}_1)\mbox{ and }\mbox{mcont}(c_3,c_{25})\mbox{ and }\mbox{attch}(c_{40},c_{25})\mbox{ and }\mbox{attr}(c_{40},c_{41})\mbox{ and }\mbox{sub}(c_{40},\mbox{firma\_1}_1)\mbox{ and }\mbox{sub}(c_{41},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{41},\mbox{bmw}_0)\mbox{ and }\mbox{sort}(c_{11},\mbox{st})\mbox{ and }\mbox{fact}(c_{11},\mbox{real})\mbox{ and }\mbox{gener}(c_{11},\mbox{sp})\mbox{ and }\mbox{sort}(c_3,o)\mbox{ and }\mbox{card}(c_3,\mbox{int}_1)\mbox{ and }\mbox{etype}(c_3,\mbox{int}_0)\mbox{ and }\mbox{fact}(c_3,\mbox{real})\mbox{ and }\mbox{gener}(c_3,\mbox{sp})\mbox{ and }\mbox{quant}(c_3,1)\mbox{ and }\mbox{refer}(c_3,\mbox{det})\mbox{ and }\mbox{varia}(c_3,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{25},\mbox{ad})\mbox{ and }\mbox{sort}(c_{25},d)\mbox{ and }\mbox{sort}(c_{25},\mbox{io})\mbox{ and }\mbox{card}(c_{25},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{25},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{25},\mbox{hypo})\mbox{ and }\mbox{gener}(c_{25},\mbox{sp})\mbox{ and }\mbox{quant}(c_{25},1)\mbox{ and }\mbox{refer}(c_{25},\mbox{det})\mbox{ and }\mbox{varia}(c_{25},\mbox{con})\mbox{ and }\mbox{sort}(\mbox{behandeln\_1}_1,\mbox{st})\mbox{ and }\mbox{fact}(\mbox{behandeln\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{behandeln\_1}_1,\mbox{ge})\mbox{ and }\mbox{sort}(\mbox{geschichte\_1}_1,\mbox{ad})\mbox{ and }\mbox{sort}(\mbox{geschichte\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{geschichte\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{geschichte\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{geschichte\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{geschichte\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{geschichte\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{geschichte\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{geschichte\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{geschichte\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{40},d)\mbox{ and }\mbox{sort}(c_{40},\mbox{io})\mbox{ and }\mbox{card}(c_{40},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{40},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{40},\mbox{real})\mbox{ and }\mbox{gener}(c_{40},\mbox{sp})\mbox{ and }\mbox{quant}(c_{40},1)\mbox{ and }\mbox{refer}(c_{40},\mbox{det})\mbox{ and }\mbox{varia}(c_{40},\mbox{con})\mbox{ and }\mbox{sort}(c_{41},\mbox{na})\mbox{ and }\mbox{card}(c_{41},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{41},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{41},\mbox{real})\mbox{ and }\mbox{gener}(c_{41},\mbox{sp})\mbox{ and }\mbox{quant}(c_{41},1)\mbox{ and }\mbox{refer}(c_{41},\mbox{indet})\mbox{ and }\mbox{varia}(c_{41},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{firma\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{firma\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{firma\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{firma\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{firma\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{firma\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{firma\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{firma\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{firma\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{name\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{name\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{name\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{name\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{name\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{name\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{name\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{name\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{bmw}_0,\mbox{fe})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_007\_mira\_wp}_{480},\mbox{hypothesis})$

\medskip\textbf{CSR055+3.p} Autogenerated Cyc Problem CSR055+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_xskijump\_thegame},\mbox{c\_tptpcol\_16}_{35301})\qquad\mbox{fof}(\mbox{query}_{155},\mbox{conjecture})$

\medskip\textbf{CSR051+5.p} Autogenerated Cyc Problem CSR051+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3356\_mt}) \ \Rightarrow \ \mbox{marriagelicensedocument}(x) )\qquad\mbox{fof}(\mbox{query}_{251},\mbox{conjecture})$

\medskip\textbf{CSR057+2.p} Autogenerated Cyc Problem CSR057+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member8\_mt}) \ \Rightarrow \ \mbox{inregion}(x,\mbox{c\_georegion\_l4\_x75\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{107},\mbox{conjecture})$

\medskip\textbf{CSR107+6.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_1)\mbox{ and }\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR100+6.p} Circular subclass subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class31}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR060+5.p} Autogenerated Cyc Problem CSR060+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwsurgerydoorcoukmedconsprintasprecno}_{23068988})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ ( \mbox{tptp\_9}_{51}(x,\mbox{c\_tptpnsubcollectionofwithrelationtofnshipobjectfoundinlocationcityofbostonma}_{802})\mbox{ and }\mbox{tptpcol\_16}_{27189}(x) ) )\qquad\mbox{fof}(\mbox{query}_{260},\mbox{conjecture})$

\medskip\textbf{CSR028+6.p} Autogenerated Cyc Problem CSR028+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2089\_mt}) \ \Rightarrow \ \mbox{individual}(\mbox{c\_tptptptpcol\_16}_{25985})\qquad\mbox{fof}(\mbox{query}_{278},\mbox{conjecture})$

\medskip\textbf{CSR048+6.p} Autogenerated Cyc Problem CSR048+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x45\_y}_9,\mbox{aRG}_2) )\qquad\mbox{fof}(\mbox{query}_{298},\mbox{conjecture})$

\medskip\textbf{CSR048+5.p} Autogenerated Cyc Problem CSR048+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x45\_y}_9,\mbox{aRG}_2) )\qquad\mbox{fof}(\mbox{query}_{248},\mbox{conjecture})$

\medskip\textbf{CSR091+3.p} Therapeutic process






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_TherapeuticProcess})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_OrganicObject})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_patient}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_Bio18}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism})\mbox{ and }\mbox{s\_\_part}(\mbox{s\_\_Bio18}_1,\mbox{v\_X}) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR088+3.p} Overlapping and meeting time






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_meetsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR105+7.p} Temporal interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_TimeInterval36}_1,\mbox{x\_\_s\_\_TimeInterval36}_2{:}\;\mbox{s\_\_overlapsTemporally}(\mbox{x\_\_s\_\_TimeInterval36}_1,\mbox{x\_\_s\_\_TimeInterval36}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR061+2.p} Autogenerated Cyc Problem CSR061+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_timehasnoendmt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_8}_{114177},\mbox{c\_tptpcol\_14}_{118118})\qquad\mbox{fof}(\mbox{query}_{111},\mbox{conjecture})$

\medskip\textbf{CSR037+6.p} Autogenerated Cyc Problem CSR037+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l2\_x5\_y}_8,\mbox{c\_georegion\_l4\_x45\_y}_{72})\qquad\mbox{fof}(\mbox{query}_{287},\mbox{conjecture})$

\medskip\textbf{CSR093+6.p} Distant ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{15},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{16},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_2)\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human23}_3)\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human23}_4)\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human23}_5)\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human23}_6)\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human23}_7)\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human23}_8)\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human23}_9)\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human23}_{10})\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human23}_{11})\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human23}_{12})\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human23}_{13})\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human23}_{14})\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{15})\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{15})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR073+5.p} Autogenerated Cyc Problem CSR073+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingababycarriage}) )\qquad\mbox{fof}(\mbox{query}_{273},\mbox{conjecture})$

\medskip\textbf{CSR142$\wedge$1.p} Who is the husband of Corina?

Corina is the wife of Chris. Who is the husband of Corina?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lCorina\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCorina\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}{:}\;( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to ( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to \mbox{\$o}\qquad\mbox{thf}(\mbox{inverse\_THFTYPE\_IIiioIIiioIoI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{husband\_THFTYPE\_IiioI}@ \mbox{wife\_THFTYPE\_IiioI}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall \mbox{rEL}_2{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},\mbox{rEL}_1{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( ( \mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{rEL}_1@ \mbox{rEL}_2 ) \ \Rightarrow \ \forall \mbox{iNST}_1{:}\;\mbox{\$i},\mbox{iNST}_2{:}\;\mbox{\$i}{:}\;( ( \mbox{rEL}_1@ \mbox{iNST}_1@ \mbox{iNST}_2 )\iff ( \mbox{rEL}_2@ \mbox{iNST}_2@ \mbox{iNST}_1 ) ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{wife\_THFTYPE\_IiioI}@ \mbox{lCorina\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \mbox{husband\_THFTYPE\_IiioI}@ x@ \mbox{lCorina\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR064+3.p} Autogenerated Cyc Problem CSR064+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\neg\,\mbox{genls}(\mbox{f\_urlfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwahwatukeecomafnentertainmentarticles030423ahtml})),\mbox{c\_tptpcol\_15}_{74743})\qquad\mbox{fof}(\mbox{query}_{164},\mbox{conjecture})$

\medskip\textbf{CSR090+4.p} Pieces of time






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_2,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR092+5.p} Ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Ancestor22}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_son}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Ancestor22}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_ancestor}(\mbox{s\_\_Man22}_1,\mbox{v\_X})\mbox{ and }\mbox{v\_X} = \mbox{s\_\_Ancestor22}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR029+4.p} Autogenerated Cyc Problem CSR029+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member3\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x14\_y}_{39},\mbox{c\_georegion\_l3\_x4\_y}_{13})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x4\_y}_{13}) )\qquad\mbox{fof}(\mbox{query}_{179},\mbox{conjecture})$

\medskip\textbf{CSR004+1.p} Overflow happens at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{happens}(\mbox{overflow},n_3)\qquad\mbox{fof}(\mbox{overflow}_3,\mbox{conjecture})$

\medskip\textbf{CSR103+5.p} Every term is an instance of Entity






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\forall \mbox{v\_X}{:}\;\mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR062+2.p} Autogenerated Cyc Problem CSR062+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3205\_mt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{387}(\mbox{aRG}_1,\mbox{c\_pushingwithfingers}) )\qquad\mbox{fof}(\mbox{query}_{112},\mbox{conjecture})$

\medskip\textbf{CSR098+2.p} Equality reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Frog29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_Frog29}_1 = \mbox{s\_\_Animal29}_1\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR155+1.p} LogAnswer






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

\medskip\textbf{CSR108+1.p} Defines a new predicate of 10 arguments






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_testPred44\_1\_M},\mbox{s\_\_Predicate})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_valence}(\mbox{s\_\_testPred44\_1\_M},n_{10})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_testPred44\_1\_}_{10}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity44}_{10})\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\forall \mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}{:}\;( \mbox{s\_\_testPred44\_1\_}_{10}(\mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_ARG}_1,\mbox{s\_\_Amphibian})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_2,\mbox{s\_\_Bird})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_9,\mbox{s\_\_Mammal})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_{10},\mbox{s\_\_Reptile}) ) )\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR096+7.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Solid})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Gaseous}) ) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Earthlike})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_HostileToEarthLife}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Planet26}_1)\mbox{ and }\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Gaseous}) ) \ \Rightarrow \ \neg\,\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Earthlike}) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Planet26}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Solid})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Object26}_1{:}\;\mbox{s\_\_attribute}(\mbox{x\_\_s\_\_Object26}_1,\mbox{s\_\_HostileToEarthLife})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR152$\wedge$1.p} Does Chris know that Sue likes Bill?

Everybody knows that Chris is equal to Chris. Mary likes Bill. 
 Chris knows that Sue likes whoever Mary likes. Does Chris know 
 that Sue likes Bill?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{knows\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{knows\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{knows\_THFTYPE\_IiooI}@ \mbox{lChris\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i} = \mbox{lChris\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{knows\_THFTYPE\_IiooI}@ \mbox{lChris\_THFTYPE\_i}@ \forall x{:}\;\mbox{\$i}{:}\;( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{knows\_THFTYPE\_IiooI}@ \mbox{lChris\_THFTYPE\_i}@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR031+2.p} Autogenerated Cyc Problem CSR031+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_tptptptpcol\_16}_{8398},\mbox{c\_tptpcol\_16}_{18488})\qquad\mbox{fof}(\mbox{query}_{81},\mbox{conjecture})$

\medskip\textbf{CSR051+4.p} Autogenerated Cyc Problem CSR051+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3356\_mt}) \ \Rightarrow \ \mbox{marriagelicensedocument}(x) )\qquad\mbox{fof}(\mbox{query}_{201},\mbox{conjecture})$

\medskip\textbf{CSR090+6.p} Pieces of time






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time17}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_2,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_Time17}_1,\mbox{s\_\_Time17}_3)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR129$\wedge$1.p} What do Sue and Mary feel about Bill in 2009?

In the context of year 2009: Does there exists a relation ?R that 
 holds between Sue and Bill as well as between Mary and Bill?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( r@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }r@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR025+2.p} Autogenerated Cyc Problem CSR025+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_patterndetectormt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130933},\mbox{c\_tptpcol\_15}_{130931})\qquad\mbox{fof}(\mbox{query}_{75},\mbox{conjecture})$

\medskip\textbf{CSR093+2.p} Distant ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{15},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{16},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_2)\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human23}_3)\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human23}_4)\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human23}_5)\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human23}_6)\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human23}_7)\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human23}_8)\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human23}_9)\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human23}_{10})\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human23}_{11})\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human23}_{12})\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human23}_{13})\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human23}_{14})\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{15})\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{15})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR103+2.p} Every term is an instance of Entity






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\forall \mbox{v\_X}{:}\;\mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR094+5.p} Class subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_Canine})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_CorpuscularObject})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR037+4.p} Autogenerated Cyc Problem CSR037+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l2\_x5\_y}_8,\mbox{c\_georegion\_l4\_x45\_y}_{72})\qquad\mbox{fof}(\mbox{query}_{187},\mbox{conjecture})$

\medskip\textbf{CSR088+6.p} Overlapping and meeting time






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_meetsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR078+1.p} Uses holdsDuring






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity4}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_IntentionalProcess})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_agent}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_Entity4}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_PROC},\mbox{v\_AGENT}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_Process})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_Agent}) ) \ \Rightarrow \ ( ( \mbox{s\_\_agent}(\mbox{v\_PROC},\mbox{v\_AGENT})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_IntentionalProcess}) ) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_CognitiveAgent})\mbox{ and }\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{v\_PROC}),\mbox{'s\_\_attribute(V\_AGENT,s\_\_Dead)'}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{s\_\_DoingSomething4}_1),\mbox{'s\_\_attribute(s\_\_Entity4\_1,s\_\_Dead)'})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR064+2.p} Autogenerated Cyc Problem CSR064+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\neg\,\mbox{genls}(\mbox{f\_urlfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwahwatukeecomafnentertainmentarticles030423ahtml})),\mbox{c\_tptpcol\_15}_{74743})\qquad\mbox{fof}(\mbox{query}_{114},\mbox{conjecture})$

\medskip\textbf{CSR063+4.p} Autogenerated Cyc Problem CSR063+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_fwsistercitiesorgpdfsmbabanembabane20activity20pages2pdf})),\mbox{c\_tptpcol\_16}_{118949})\qquad\mbox{fof}(\mbox{query}_{213},\mbox{conjecture})$

\medskip\textbf{CSR114+8.p} In which Italian city can you find the Colosseum?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1,x_2,x_3{:}\;( \mbox{attr}(x_0,x_1)\mbox{ and }\mbox{scar}(x_3,x_2)\mbox{ and }\mbox{sub}(x_1,\mbox{name\_1}_1)\mbox{ and }\mbox{sub}(x_0,\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{val}(x_1,\mbox{rom}_0) )\qquad\mbox{fof}(\mbox{synth\_qa07\_004\_mira\_news}_{550},\mbox{conjecture})$

$\mbox{attr}(c_{11},c_{12})\mbox{ and }\mbox{sub}(c_{11},\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{sub}(c_{12},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{12},\mbox{rom}_0)\mbox{ and }\mbox{attr}(c_{18},c_{19})\mbox{ and }\mbox{attr}(c_{18},c_{20})\mbox{ and }\mbox{sub}(c_{19},\mbox{tag\_1}_1)\mbox{ and }\mbox{val}(c_{19},c_{16})\mbox{ and }\mbox{sub}(c_{20},\mbox{monat\_1}_1)\mbox{ and }\mbox{val}(c_{20},c_{17})\mbox{ and }\mbox{tupl}(c_{59},c_{11},c_{18})\mbox{ and }\mbox{sort}(c_{11},d)\mbox{ and }\mbox{sort}(c_{11},\mbox{io})\mbox{ and }\mbox{card}(c_{11},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{11},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{11},\mbox{real})\mbox{ and }\mbox{gener}(c_{11},\mbox{sp})\mbox{ and }\mbox{quant}(c_{11},1)\mbox{ and }\mbox{refer}(c_{11},\mbox{det})\mbox{ and }\mbox{varia}(c_{11},\mbox{con})\mbox{ and }\mbox{sort}(c_{12},\mbox{na})\mbox{ and }\mbox{card}(c_{12},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{12},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{12},\mbox{real})\mbox{ and }\mbox{gener}(c_{12},\mbox{sp})\mbox{ and }\mbox{quant}(c_{12},1)\mbox{ and }\mbox{refer}(c_{12},\mbox{indet})\mbox{ and }\mbox{varia}(c_{12},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{stadt\_\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{stadt\_\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{stadt\_\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{stadt\_\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{stadt\_\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{stadt\_\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{stadt\_\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{name\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{name\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{name\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{name\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{name\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{name\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{name\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{name\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{rom}_0,\mbox{fe})\mbox{ and }\mbox{sort}(c_{18},t)\mbox{ and }\mbox{card}(c_{18},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{18},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{18},\mbox{real})\mbox{ and }\mbox{gener}(c_{18},\mbox{sp})\mbox{ and }\mbox{quant}(c_{18},1)\mbox{ and }\mbox{refer}(c_{18},\mbox{det})\mbox{ and }\mbox{varia}(c_{18},\mbox{con})\mbox{ and }\mbox{sort}(c_{19},\mbox{me})\mbox{ and }\mbox{sort}(c_{19},\mbox{oa})\mbox{ and }\mbox{sort}(c_{19},\mbox{ta})\mbox{ and }\mbox{card}(c_{19},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{19},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{19},\mbox{real})\mbox{ and }\mbox{gener}(c_{19},\mbox{sp})\mbox{ and }\mbox{quant}(c_{19},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{19},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{19},\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{20},\mbox{me})\mbox{ and }\mbox{sort}(c_{20},\mbox{oa})\mbox{ and }\mbox{sort}(c_{20},\mbox{ta})\mbox{ and }\mbox{card}(c_{20},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{20},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{20},\mbox{real})\mbox{ and }\mbox{gener}(c_{20},\mbox{sp})\mbox{ and }\mbox{quant}(c_{20},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{20},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{20},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{tag\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{tag\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{tag\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{tag\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{tag\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{tag\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{tag\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{tag\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{16},\mbox{nu})\mbox{ and }\mbox{card}(c_{16},\mbox{int}_6)\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{me})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{oa})\mbox{ and }\mbox{sort}(\mbox{monat\_1}_1,\mbox{ta})\mbox{ and }\mbox{card}(\mbox{monat\_1}_1,\mbox{card\_c})\mbox{ and }\mbox{etype}(\mbox{monat\_1}_1,\mbox{etype\_c})\mbox{ and }\mbox{fact}(\mbox{monat\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{monat\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{monat\_1}_1,\mbox{quant\_c})\mbox{ and }\mbox{refer}(\mbox{monat\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{monat\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{17},\mbox{nu})\mbox{ and }\mbox{card}(c_{17},\mbox{int}_3)\mbox{ and }\mbox{sort}(c_{59},\mbox{ent})\mbox{ and }\mbox{card}(c_{59},\mbox{card\_c})\mbox{ and }\mbox{etype}(c_{59},\mbox{etype\_c})\mbox{ and }\mbox{fact}(c_{59},\mbox{real})\mbox{ and }\mbox{gener}(c_{59},\mbox{gener\_c})\mbox{ and }\mbox{quant}(c_{59},\mbox{quant\_c})\mbox{ and }\mbox{refer}(c_{59},\mbox{refer\_c})\mbox{ and }\mbox{varia}(c_{59},\mbox{varia\_c})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_004\_mira\_news}_{550},\mbox{hypothesis})$

\medskip\textbf{CSR064+4.p} Autogenerated Cyc Problem CSR064+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\neg\,\mbox{genls}(\mbox{f\_urlfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwahwatukeecomafnentertainmentarticles030423ahtml})),\mbox{c\_tptpcol\_15}_{74743})\qquad\mbox{fof}(\mbox{query}_{214},\mbox{conjecture})$

\medskip\textbf{CSR088+7.p} Overlapping and meeting time






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_meetsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Time15}_1,\mbox{x\_\_s\_\_Time15}_2{:}\;\neg\,\mbox{s\_\_overlapsTemporally}(\mbox{x\_\_s\_\_Time15}_1,\mbox{x\_\_s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR105+1.p} Temporal interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR069+5.p} Autogenerated Cyc Problem CSR069+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x38\_y}_{24},\mbox{c\_georegion\_l4\_x39\_y}_{24})\qquad\mbox{fof}(\mbox{query}_{269},\mbox{conjecture})$

\medskip\textbf{CSR075+2.p} Class subsumption, skolemization






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Org1}_1,\mbox{s\_\_Organization})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_MEMBER}{:}\;\mbox{s\_\_member}(\mbox{v\_MEMBER},\mbox{s\_\_Org1}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR050+4.p} Autogenerated Cyc Problem CSR050+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_memberstripodcomindygalfordtriviahtm})),\mbox{c\_translation}_{32})) \ \Rightarrow \ \mbox{tptptypes\_7}_{691}(\mbox{c\_tptpcol\_16}_{26939},\mbox{f\_subcollectionofwithrelationtofn}(\mbox{c\_ship},\mbox{c\_objectfoundinlocation},\mbox{c\_cityofbostonma}))\qquad\mbox{fof}(\mbox{query}_{200},\mbox{conjecture})$

\medskip\textbf{CSR052+4.p} Autogenerated Cyc Problem CSR052+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_ukencartamsncomencyclopedia\_761573010\_4united\_states\_of\_americahtml})),\mbox{c\_translation}_{33})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_15}_{40430},\mbox{c\_tptpcol\_7}_{39939})\qquad\mbox{fof}(\mbox{query}_{202},\mbox{conjecture})$

\medskip\textbf{CSR154+1.p} Standard discrete event calculus axioms






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

\medskip\textbf{CSR093+3.p} Distant ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{15},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Human23}_{16},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_2)\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_2,\mbox{s\_\_Human23}_3)\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_3,\mbox{s\_\_Human23}_4)\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_4,\mbox{s\_\_Human23}_5)\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_5,\mbox{s\_\_Human23}_6)\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_6,\mbox{s\_\_Human23}_7)\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_7,\mbox{s\_\_Human23}_8)\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_8,\mbox{s\_\_Human23}_9)\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_9,\mbox{s\_\_Human23}_{10})\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{10},\mbox{s\_\_Human23}_{11})\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{11},\mbox{s\_\_Human23}_{12})\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{12},\mbox{s\_\_Human23}_{13})\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{13},\mbox{s\_\_Human23}_{14})\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{15})\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_{14},\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{15})\mbox{ and }\mbox{s\_\_ancestor}(\mbox{s\_\_Human23}_1,\mbox{s\_\_Human23}_{16})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR080+6.p} Hard parts and pieces






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_3,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_part}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR071+2.p} Autogenerated Cyc Problem CSR071+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpnavypersonnel}_3,\mbox{f\_tptpquantityfn}_6(n_{414}))\qquad\mbox{fof}(\mbox{query}_{121},\mbox{conjecture})$

\medskip\textbf{CSR049+3.p} Autogenerated Cyc Problem CSR049+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_unitedstatesgeographypeoplemt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_16}_{26926},\mbox{c\_tptpcol\_16}_{92269})\qquad\mbox{fof}(\mbox{query}_{149},\mbox{conjecture})$

\medskip\textbf{CSR106+6.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimeInterval37}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\neg\,\mbox{s\_\_before}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint37}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR146$\wedge$1.p} What is the relation between Chris and Corina during 2009?

During 2009 Corina is the wife of Chris. True holds at any time. 
 What is the relation between Chris and Corina during 2009?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lCorina\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCorina\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}{:}\;( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to ( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to \mbox{\$o}\qquad\mbox{thf}(\mbox{inverse\_THFTYPE\_IIiioIIiioIoI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{husband\_THFTYPE\_IiioI}@ \mbox{wife\_THFTYPE\_IiioI}\qquad\mbox{thf}(\mbox{ax}_1,\mbox{axiom})$

$\forall \mbox{rEL}_2{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},\mbox{rEL}_1{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( ( \mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{rEL}_1@ \mbox{rEL}_2 ) \ \Rightarrow \ \forall \mbox{iNST}_1{:}\;\mbox{\$i},\mbox{iNST}_2{:}\;\mbox{\$i}{:}\;( ( \mbox{rEL}_1@ \mbox{iNST}_1@ \mbox{iNST}_2 )\iff ( \mbox{rEL}_2@ \mbox{iNST}_2@ \mbox{iNST}_1 ) ) )\qquad\mbox{thf}(\mbox{ax}_2,\mbox{axiom})$

$\forall z{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ z@ \mbox{\$true} )\qquad\mbox{thf}(\mbox{ax}_3,\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \neg\,@ ( \mbox{husband\_THFTYPE\_IiioI}@ \mbox{lChris\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_4,\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{wife\_THFTYPE\_IiioI}@ \mbox{lCorina\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_5,\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( r@ \mbox{lChris\_THFTYPE\_i}@ \mbox{lCorina\_THFTYPE\_i} )\mbox{ and }\neg\,@ r = ( \lambda x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;\mbox{\$true} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR096+4.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Solid})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Gaseous}) ) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Earthlike})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_HostileToEarthLife}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Planet26}_1)\mbox{ and }\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Gaseous}) ) \ \Rightarrow \ \neg\,\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Earthlike}) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Planet26}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Solid})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_HostileToEarthLife})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR089+7.p} Overlapping and meeting space






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_1,\mbox{s\_\_EngineeringConnection})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_2,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_3,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_connectsEngineeringComponents}(\mbox{s\_\_Object16}_1,\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Object16}_2,\mbox{x\_\_s\_\_Object16}_3{:}\;\mbox{s\_\_meetsSpatially}(\mbox{x\_\_s\_\_Object16}_2,\mbox{x\_\_s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR138$\wedge$1.p} Feelings from people to Bill and Anna

Do there exist relations ?R and ?Q so that ?R holds between a 
 person ?Y and Bill and ?Q between ?Y and Anna. 




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( \neg\,@ ( \mbox{parent\_THFTYPE\_IiioI}@ x@ y ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( \neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ x@ y ) )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{008},\mbox{axiom})$

$\exists q{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},y{:}\;\mbox{\$i}{:}\;( r@ y@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }q@ y@ \mbox{lAnna\_THFTYPE\_i}\mbox{ and }\neg\,@ r = ( \lambda z{:}\;\mbox{\$i},w{:}\;\mbox{\$i}{:}\;\mbox{\$true} )\mbox{ and }\neg\,@ q = ( \lambda z{:}\;\mbox{\$i},w{:}\;\mbox{\$i}{:}\;\mbox{\$true} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR044+4.p} Autogenerated Cyc Problem CSR044+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3633\_mt}) \ \Rightarrow \ ( \mbox{tptp\_9}_{720}(\mbox{c\_tptpexecutionbyfiringsquad}_{90},x)\mbox{ and }\mbox{tptpcol\_16}_{29490}(x) ) )\qquad\mbox{fof}(\mbox{query}_{194},\mbox{conjecture})$

\medskip\textbf{CSR103+4.p} Every term is an instance of Entity






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\forall \mbox{v\_X}{:}\;\mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR089+5.p} Overlapping and meeting space






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_1,\mbox{s\_\_EngineeringConnection})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_2,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_3,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_connectsEngineeringComponents}(\mbox{s\_\_Object16}_1,\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_meetsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR033+2.p} Autogenerated Cyc Problem CSR033+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x76\_y}_{23},\mbox{c\_georegion\_l1\_x2\_y}_0)\mbox{ and }\mbox{geolevel}_1(\mbox{c\_georegion\_l1\_x2\_y}_0) )\qquad\mbox{fof}(\mbox{query}_{83},\mbox{conjecture})$

\medskip\textbf{CSR042+5.p} Autogenerated Cyc Problem CSR042+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x27\_y}_{64}) )\qquad\mbox{fof}(\mbox{query}_{242},\mbox{conjecture})$

\medskip\textbf{CSR077+5.p} Case elimination reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NonnegativeRealNumber})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Number3}_1,\mbox{s\_\_NegativeRealNumber})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR152$\wedge$3.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case
 that someone liked Bill during 2009?




$\mbox{include}(\mbox{'Axioms/CSR005\string^0.ax'})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{knows\_THFTYPE\_IiooI}@ \mbox{lChris\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i} = \mbox{lChris\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{knows\_THFTYPE\_IiooI}@ \mbox{lChris\_THFTYPE\_i}@ \forall x{:}\;\mbox{\$i}{:}\;( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{knows\_THFTYPE\_IiooI}@ \mbox{lChris\_THFTYPE\_i}@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR118+1.p} Abraham Lincoln is a mammal






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{abe\_human},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Mammal})\qquad\mbox{fof}(\mbox{abe\_mammal},\mbox{conjecture})$

\medskip\textbf{CSR091+6.p} Therapeutic process






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_TherapeuticProcess})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_OrganicObject})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_patient}(\mbox{s\_\_Proc18}_1,\mbox{s\_\_Bio18}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Bio18}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism})\mbox{ and }\mbox{s\_\_part}(\mbox{s\_\_Bio18}_1,\mbox{v\_X}) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR053+6.p} Autogenerated Cyc Problem CSR053+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{geographicalsubregions}(\mbox{c\_georegion\_l3\_x11\_y}_2,\mbox{c\_georegion\_l4\_x35\_y}_7)\qquad\mbox{fof}(\mbox{query}_{303},\mbox{conjecture})$

\medskip\textbf{CSR079+7.p} Class equality and subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Lizard5}_1)\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_Class5}_1 = \mbox{s\_\_Class5}_2\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_Class5}_2 = \mbox{s\_\_Class5}_3\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_Class5}_3 = \mbox{s\_\_Class5}_4\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_Class5}_4 = \mbox{s\_\_Class5}_5\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_Class5}_5 = \mbox{s\_\_Class5}_6\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_Class5}_6 = \mbox{s\_\_Class5}_7\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_Class5}_7 = \mbox{s\_\_Class5}_8\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_Class5}_8 = \mbox{s\_\_Class5}_9\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_Class5}_9 = \mbox{s\_\_Class5}_{10}\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class5}_1)\qquad\mbox{fof}(\mbox{local}_{32},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_{33},\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Organism5}_1{:}\;\mbox{s\_\_instance}(\mbox{x\_\_s\_\_Organism5}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR012+1.p} Waterlevel is 1 at time 1






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_1),n_1)\qquad\mbox{fof}(\mbox{waterLevel}_1,\mbox{conjecture})$

\medskip\textbf{CSR153$\wedge$3.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case
 that someone liked Bill during 2009?




$\mbox{include}(\mbox{'Axioms/CSR005\string^0.ax'})$

$\mbox{brother\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{brother\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{sister\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{sister\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{sister\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{sister\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBob\_THFTYPE\_i}\mbox{ and }\mbox{brother\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\neg\,@ \mbox{lMary\_THFTYPE\_i} = \mbox{lSue\_THFTYPE\_i}\mbox{ and }\neg\,@ \mbox{lMary\_THFTYPE\_i} = \mbox{lBill\_THFTYPE\_i}\mbox{ and }\neg\,@ \mbox{lBob\_THFTYPE\_i} = \mbox{lMary\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\neg\,@ \mbox{lSue\_THFTYPE\_i} = \mbox{lBill\_THFTYPE\_i}\mbox{ and }\neg\,@ \mbox{lSue\_THFTYPE\_i} = \mbox{lBob\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\neg\,@ ( \mbox{sister\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lSue\_THFTYPE\_i} )\mbox{ and }\neg\,@ ( \mbox{sister\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\mbox{ and }\neg\,@ ( \mbox{brother\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\neg\,@ \mbox{lBob\_THFTYPE\_i} = \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( r@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }r@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBob\_THFTYPE\_i}\mbox{ and }\neg\,@ \forall x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( r@ x@ y ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR086+2.p} Skolemization, multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Arc13}_1,\mbox{s\_\_GraphLoop})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_NODE}{:}\;\mbox{s\_\_links}(\mbox{v\_NODE},\mbox{v\_NODE},\mbox{s\_\_Arc13}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR083+6.p} Class identification






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\exists \mbox{v\_ENTITY}{:}\;( \mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_CognitiveAgent})\mbox{ and }\mbox{v\_ENTITY} = \mbox{s\_\_Human} )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR034+6.p} Autogenerated Cyc Problem CSR034+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3515\_mt}) \ \Rightarrow \ \mbox{isa}(\mbox{c\_wanica\_districtsuriname},\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{284},\mbox{conjecture})$

\medskip\textbf{CSR092+6.p} Ancestry






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Ancestor22}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_son}(\mbox{s\_\_Man22}_1,\mbox{s\_\_Ancestor22}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{s\_\_ancestor}(\mbox{s\_\_Man22}_1,\mbox{v\_X})\mbox{ and }\mbox{v\_X} = \mbox{s\_\_Ancestor22}_1 )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR026+4.p} Autogenerated Cyc Problem CSR026+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptprunningshorts},\mbox{f\_tptpquantityfn}_2(n_{756}))\qquad\mbox{fof}(\mbox{query}_{176},\mbox{conjecture})$

\medskip\textbf{CSR040+4.p} Autogenerated Cyc Problem CSR040+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwthedailybulletincompostcardsmar9chtm})),\mbox{c\_translation}_{14})) \ \Rightarrow \ \neg\,\mbox{tptpcol\_15}_{109185}(\mbox{c\_tptpcol\_16}_{62187})\qquad\mbox{fof}(\mbox{query}_{190},\mbox{conjecture})$

\medskip\textbf{CSR107+4.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_1)\mbox{ and }\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR084+1.p} Case elimination with multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\forall \mbox{v\_A}{:}\;( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Animal})\mbox{ and }\neg\,\exists \mbox{v\_PART}{:}\;( \mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PART},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_PART},\mbox{v\_A}) ) ) \ \Rightarrow \ \neg\,\mbox{s\_\_instance}(\mbox{v\_A},\mbox{s\_\_Vertebrate}) ) )\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\exists \mbox{v\_SPINE}{:}\;( \mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_Object})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SPINE},\mbox{s\_\_SpinalColumn})\mbox{ and }\mbox{s\_\_part}(\mbox{v\_SPINE},\mbox{s\_\_BananaSlug10}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_partition}_3(\mbox{s\_\_Animal},\mbox{s\_\_Vertebrate},\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2) \ \Rightarrow \ \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_2,\mbox{v\_SUB}_1) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2,\mbox{v\_INST}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_SUPER},\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_1,\mbox{s\_\_Class})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_SUB}_2,\mbox{s\_\_Class}) ) \ \Rightarrow \ ( ( \mbox{s\_\_partition}_3(\mbox{v\_SUPER},\mbox{v\_SUB}_1,\mbox{v\_SUB}_2)\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUPER})\mbox{ and }\neg\,\mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_1) ) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_INST},\mbox{v\_SUB}_2) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BodyPart})\mbox{ and }\mbox{s\_\_component}(\mbox{s\_\_BodyPart10}_1,\mbox{s\_\_BananaSlug10}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_BananaSlug10}_1,\mbox{s\_\_Invertebrate})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR153$\wedge$1.p} Is there a common relation?

Mary, Sue, Bill and Bob are mutually distinct. Mary is neither a
 sister of Sue nor of Bill. Bob is not a brother of Mary. Sue is a
 sister of Bill and of Bob. Bob is a brother of Bill. Is there a 
 relation that holds both between Bob and Bill and between Sue and 
 Bob?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{brother\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{brother\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{sister\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{sister\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{sister\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }\mbox{sister\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBob\_THFTYPE\_i}\mbox{ and }\mbox{brother\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\neg\,@ \mbox{lMary\_THFTYPE\_i} = \mbox{lSue\_THFTYPE\_i}\mbox{ and }\neg\,@ \mbox{lMary\_THFTYPE\_i} = \mbox{lBill\_THFTYPE\_i}\mbox{ and }\neg\,@ \mbox{lBob\_THFTYPE\_i} = \mbox{lMary\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\neg\,@ \mbox{lSue\_THFTYPE\_i} = \mbox{lBill\_THFTYPE\_i}\mbox{ and }\neg\,@ \mbox{lSue\_THFTYPE\_i} = \mbox{lBob\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\neg\,@ ( \mbox{sister\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lSue\_THFTYPE\_i} )\mbox{ and }\neg\,@ ( \mbox{sister\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\mbox{ and }\neg\,@ ( \mbox{brother\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\neg\,@ \mbox{lBob\_THFTYPE\_i} = \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( r@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }r@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBob\_THFTYPE\_i}\mbox{ and }\neg\,@ \forall x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( r@ x@ y ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR150$\wedge$1.p} How many grandchildren does John at most have?

The number of persons John is grandparent of is maximally three. 
 How many grandchildren does John at most have?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{grandchild\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{grandchild\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{grandparent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{grandparent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lCardinalityFn\_THFTYPE\_IIioIiI}{:}\;( \mbox{\$i}\to \mbox{\$o} )\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lCardinalityFn\_THFTYPE\_IIioIiI},\mbox{type})$

$\mbox{lJohn\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lJohn\_THFTYPE\_i},\mbox{type})$

$\mbox{ltet\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{ltet\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n3\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n3\_THFTYPE\_i},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\forall x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( ( \mbox{grandparent\_THFTYPE\_IiioI}@ x@ y )\iff \exists z{:}\;\mbox{\$i}{:}\;( \mbox{parent\_THFTYPE\_IiioI}@ x@ z\mbox{ and }\mbox{parent\_THFTYPE\_IiioI}@ z@ y ) )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\mbox{ltet\_THFTYPE\_IiioI}@ ( \mbox{lCardinalityFn\_THFTYPE\_IIioIiI}@ \lambda x{:}\;\mbox{\$i}{:}\;( \mbox{grandparent\_THFTYPE\_IiioI}@ \mbox{lJohn\_THFTYPE\_i}@ x ) )@ \mbox{n3\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( ( \mbox{grandchild\_THFTYPE\_IiioI}@ x@ y )\iff \exists z{:}\;\mbox{\$i}{:}\;( \mbox{parent\_THFTYPE\_IiioI}@ z@ x\mbox{ and }\mbox{parent\_THFTYPE\_IiioI}@ y@ z ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists y{:}\;\mbox{\$i}{:}\;( \mbox{ltet\_THFTYPE\_IiioI}@ ( \mbox{lCardinalityFn\_THFTYPE\_IIioIiI}@ \lambda x{:}\;\mbox{\$i}{:}\;( \mbox{grandchild\_THFTYPE\_IiioI}@ x@ \mbox{lJohn\_THFTYPE\_i} ) )@ y )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR072+4.p} Autogenerated Cyc Problem CSR072+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwarthritis\_symptomcoma\_cbursitishtm})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130924},\mbox{c\_tptpcol\_15}_{130923})\qquad\mbox{fof}(\mbox{query}_{222},\mbox{conjecture})$

\medskip\textbf{CSR095+5.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Microorganism})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Plant})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR025+3.p} Autogenerated Cyc Problem CSR025+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_patterndetectormt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130933},\mbox{c\_tptpcol\_15}_{130931})\qquad\mbox{fof}(\mbox{query}_{125},\mbox{conjecture})$

\medskip\textbf{CSR063+6.p} Autogenerated Cyc Problem CSR063+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_fwsistercitiesorgpdfsmbabanembabane20activity20pages2pdf})),\mbox{c\_tptpcol\_16}_{118949})\qquad\mbox{fof}(\mbox{query}_{313},\mbox{conjecture})$

\medskip\textbf{CSR089+3.p} Overlapping and meeting space






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_1,\mbox{s\_\_EngineeringConnection})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_2,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_3,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_connectsEngineeringComponents}(\mbox{s\_\_Object16}_1,\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_meetsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR094+1.p} Class subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_Canine})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_CorpuscularObject})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR035+5.p} Autogenerated Cyc Problem CSR035+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_footballteam},\mbox{c\_affiliatedwith},\mbox{c\_beloitcollege}),x) )\qquad\mbox{fof}(\mbox{query}_{235},\mbox{conjecture})$

\medskip\textbf{CSR083+5.p} Class identification






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\exists \mbox{v\_ENTITY}{:}\;( \mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_Animal})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_ENTITY},\mbox{s\_\_CognitiveAgent})\mbox{ and }\mbox{v\_ENTITY} = \mbox{s\_\_Human} )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR017+1.p} Not spinning at time 1






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_1)\qquad\mbox{fof}(\mbox{not\_spinning}_1,\mbox{conjecture})$

\medskip\textbf{CSR036+2.p} Autogenerated Cyc Problem CSR036+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member974\_mt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{22076},\mbox{c\_tptpcol\_16}_{72795})\qquad\mbox{fof}(\mbox{query}_{86},\mbox{conjecture})$

\medskip\textbf{CSR094+6.p} Class subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_Canine})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Rover24}_1,\mbox{s\_\_CorpuscularObject})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR056+5.p} Autogenerated Cyc Problem CSR056+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\exists \mbox{qUANTITY}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3717\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpartsupplies},\mbox{qUANTITY}) )\qquad\mbox{fof}(\mbox{query}_{256},\mbox{conjecture})$

\medskip\textbf{CSR066+6.p} Autogenerated Cyc Problem CSR066+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_webnjiteducjohnsontreebiochhtm})),\mbox{c\_translation}_{21})) \ \Rightarrow \ ( \mbox{tptp\_8}_{271}(x,\mbox{c\_theprototypicalshavingrazor\_manual})\mbox{ and }\mbox{tptpcol\_16}_{25972}(x) ) )\qquad\mbox{fof}(\mbox{query}_{316},\mbox{conjecture})$

\medskip\textbf{CSR139$\wedge$1.p} Different feelings from people to Bill and Anna

Do there exists different relations ?R and ?Q so that ?R holds 
 between a person ?Y and Bill and ?Q between ?Y and Anna.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\neg\,@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{008},\mbox{axiom})$

$\neg\,@ ( \mbox{parent\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{009},\mbox{axiom})$

$\exists q{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},y{:}\;\mbox{\$i}{:}\;( r@ y@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }q@ y@ \mbox{lAnna\_THFTYPE\_i}\mbox{ and }\neg\,@ r = q )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR127$\wedge$1.p} Did someone like Bill in 2009?

Mary likes Bill. During 2009, Sue liked everybody who was liked 
 by Mary. Is it the case that during 2009 Bill was liked by 
 somebody?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\exists y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ y@ \mbox{lBill\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR072+3.p} Autogenerated Cyc Problem CSR072+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwarthritis\_symptomcoma\_cbursitishtm})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130924},\mbox{c\_tptpcol\_15}_{130923})\qquad\mbox{fof}(\mbox{query}_{172},\mbox{conjecture})$

\medskip\textbf{CSR071+4.p} Autogenerated Cyc Problem CSR071+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptpnavypersonnel}_3,\mbox{f\_tptpquantityfn}_6(n_{414}))\qquad\mbox{fof}(\mbox{query}_{221},\mbox{conjecture})$

\medskip\textbf{CSR096+2.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Solid})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Gaseous}) ) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Earthlike})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_HostileToEarthLife}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Planet26}_1)\mbox{ and }\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Gaseous}) ) \ \Rightarrow \ \neg\,\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Earthlike}) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Planet26}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Solid})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_HostileToEarthLife})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR105+2.p} Temporal interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR080+1.p} Hard parts and pieces






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_3,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_part}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR032+3.p} Autogenerated Cyc Problem CSR032+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_reasoningaboutpossibleantecedentsmt}) \ \Rightarrow \ \mbox{isa}(\mbox{f\_citynamedfn}(\mbox{s\_agen},\mbox{c\_france}),\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{132},\mbox{conjecture})$

\medskip\textbf{CSR079+1.p} Class equality and subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Lizard5}_1)\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_2,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_3,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_4,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_5,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_6,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_7,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_8,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_9,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_Class5}_1 = \mbox{s\_\_Class5}_2\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\mbox{s\_\_Class5}_2 = \mbox{s\_\_Class5}_3\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\mbox{s\_\_Class5}_3 = \mbox{s\_\_Class5}_4\qquad\mbox{fof}(\mbox{local}_{25},\mbox{axiom})$

$\mbox{s\_\_Class5}_4 = \mbox{s\_\_Class5}_5\qquad\mbox{fof}(\mbox{local}_{26},\mbox{axiom})$

$\mbox{s\_\_Class5}_5 = \mbox{s\_\_Class5}_6\qquad\mbox{fof}(\mbox{local}_{27},\mbox{axiom})$

$\mbox{s\_\_Class5}_6 = \mbox{s\_\_Class5}_7\qquad\mbox{fof}(\mbox{local}_{28},\mbox{axiom})$

$\mbox{s\_\_Class5}_7 = \mbox{s\_\_Class5}_8\qquad\mbox{fof}(\mbox{local}_{29},\mbox{axiom})$

$\mbox{s\_\_Class5}_8 = \mbox{s\_\_Class5}_9\qquad\mbox{fof}(\mbox{local}_{30},\mbox{axiom})$

$\mbox{s\_\_Class5}_9 = \mbox{s\_\_Class5}_{10}\qquad\mbox{fof}(\mbox{local}_{31},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Lizard5}_1,\mbox{s\_\_Class5}_1)\qquad\mbox{fof}(\mbox{local}_{32},\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class5}_{10},\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_{33},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism5}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR085+3.p} One simple rule






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Object})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Living})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Living}) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR025+6.p} Autogenerated Cyc Problem CSR025+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_patterndetectormt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130933},\mbox{c\_tptpcol\_15}_{130931})\qquad\mbox{fof}(\mbox{query}_{275},\mbox{conjecture})$

\medskip\textbf{CSR032+2.p} Autogenerated Cyc Problem CSR032+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_reasoningaboutpossibleantecedentsmt}) \ \Rightarrow \ \mbox{isa}(\mbox{f\_citynamedfn}(\mbox{s\_agen},\mbox{c\_france}),\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{82},\mbox{conjecture})$

\medskip\textbf{CSR059+3.p} Autogenerated Cyc Problem CSR059+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x57\_y}_{47},\mbox{c\_georegion\_l4\_x56\_y}_{47})\qquad\mbox{fof}(\mbox{query}_{159},\mbox{conjecture})$

\medskip\textbf{CSR067+2.p} Autogenerated Cyc Problem CSR067+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists \mbox{aRG}_1{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{aRG}_1,\mbox{c\_georegion\_l4\_x29\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{117},\mbox{conjecture})$

\medskip\textbf{CSR036+3.p} Autogenerated Cyc Problem CSR036+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member974\_mt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_15}_{22076},\mbox{c\_tptpcol\_16}_{72795})\qquad\mbox{fof}(\mbox{query}_{136},\mbox{conjecture})$

\medskip\textbf{CSR072+2.p} Autogenerated Cyc Problem CSR072+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwarthritis\_symptomcoma\_cbursitishtm})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130924},\mbox{c\_tptpcol\_15}_{130923})\qquad\mbox{fof}(\mbox{query}_{122},\mbox{conjecture})$

\medskip\textbf{CSR040+6.p} Autogenerated Cyc Problem CSR040+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwthedailybulletincompostcardsmar9chtm})),\mbox{c\_translation}_{14})) \ \Rightarrow \ \neg\,\mbox{tptpcol\_15}_{109185}(\mbox{c\_tptpcol\_16}_{62187})\qquad\mbox{fof}(\mbox{query}_{290},\mbox{conjecture})$

\medskip\textbf{CSR081+1.p} Family matter






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane7}_1,\mbox{s\_\_Woman})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Man})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_sibling}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Bill7}_1)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_mother}(\mbox{s\_\_Bill7}_1,\mbox{s\_\_Jane7}_1)\mbox{ and }\mbox{s\_\_mother}(\mbox{s\_\_Bob7}_1,\mbox{s\_\_Jane7}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR049+2.p} Autogenerated Cyc Problem CSR049+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_unitedstatesgeographypeoplemt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_16}_{26926},\mbox{c\_tptpcol\_16}_{92269})\qquad\mbox{fof}(\mbox{query}_{99},\mbox{conjecture})$

\medskip\textbf{CSR070+2.p} Autogenerated Cyc Problem CSR070+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptptypes\_5}_{802}(\mbox{f\_subcollectionofwithrelationfromtypefn}(\mbox{c\_orientationvector},\mbox{c\_orientation},\mbox{c\_partiallytangible}),\mbox{c\_tptpcol\_16}_{8886})\qquad\mbox{fof}(\mbox{query}_{120},\mbox{conjecture})$

\medskip\textbf{CSR041+4.p} Autogenerated Cyc Problem CSR041+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2831\_mt}) \ \Rightarrow \ \mbox{aspatialthing}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwinformationblastcomtechnical\_university\_of\_munichhtml})),\mbox{c\_translation}_3))\qquad\mbox{fof}(\mbox{query}_{191},\mbox{conjecture})$

\medskip\textbf{CSR002+2.p} Not filling at time 4






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_3),n_3)\qquad\mbox{fof}(\mbox{waterLevel}_3,\mbox{lemma})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_4)\qquad\mbox{fof}(\mbox{not\_filling}_4,\mbox{conjecture})$

\medskip\textbf{CSR143$\wedge$1.p} Who is the husband of Corina during 2009?

During 2009 Corina is the wife of Chris. True holds at any time. 
 Who is the husband of Corina during 2009?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lCorina\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCorina\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}{:}\;( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to ( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to \mbox{\$o}\qquad\mbox{thf}(\mbox{inverse\_THFTYPE\_IIiioIIiioIoI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{husband\_THFTYPE\_IiioI}@ \mbox{wife\_THFTYPE\_IiioI}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall \mbox{rEL}_2{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},\mbox{rEL}_1{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( ( \mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{rEL}_1@ \mbox{rEL}_2 ) \ \Rightarrow \ \forall \mbox{iNST}_1{:}\;\mbox{\$i},\mbox{iNST}_2{:}\;\mbox{\$i}{:}\;( ( \mbox{rEL}_1@ \mbox{iNST}_1@ \mbox{iNST}_2 )\iff ( \mbox{rEL}_2@ \mbox{iNST}_2@ \mbox{iNST}_1 ) ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall z{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ z@ \mbox{\$true} )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{wife\_THFTYPE\_IiioI}@ \mbox{lCorina\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{husband\_THFTYPE\_IiioI}@ x@ \mbox{lCorina\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR106+5.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimeInterval37}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\neg\,\mbox{s\_\_before}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint37}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR096+3.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Solid})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Gaseous}) ) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Earthlike})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_HostileToEarthLife}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Planet26}_1)\mbox{ and }\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Gaseous}) ) \ \Rightarrow \ \neg\,\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Earthlike}) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Planet26}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Solid})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_HostileToEarthLife})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR041+5.p} Autogenerated Cyc Problem CSR041+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2831\_mt}) \ \Rightarrow \ \mbox{aspatialthing}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwinformationblastcomtechnical\_university\_of\_munichhtml})),\mbox{c\_translation}_3))\qquad\mbox{fof}(\mbox{query}_{241},\mbox{conjecture})$

\medskip\textbf{CSR078+2.p} Uses holdsDuring






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity4}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_IntentionalProcess})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_agent}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_Entity4}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_PROC},\mbox{v\_AGENT}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_Process})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_Agent}) ) \ \Rightarrow \ ( ( \mbox{s\_\_agent}(\mbox{v\_PROC},\mbox{v\_AGENT})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_IntentionalProcess}) ) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_CognitiveAgent})\mbox{ and }\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{v\_PROC}),\mbox{'s\_\_attribute(V\_AGENT,s\_\_Dead)'}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{s\_\_DoingSomething4}_1),\mbox{'s\_\_attribute(s\_\_Entity4\_1,s\_\_Dead)'})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR099+3.p} Reasoning about class equality






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class30}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Class30}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_Class30}_1 = \mbox{s\_\_Reptile}\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR068+6.p} Autogenerated Cyc Problem CSR068+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2356\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_theprototypicalfurpelt},\mbox{f\_tptpquantityfn}_1(n_{328}))\qquad\mbox{fof}(\mbox{query}_{318},\mbox{conjecture})$

\medskip\textbf{CSR126$\wedge$1.p} Did Sue like Bill in 2009?

Mary likes Bill during all times. During 2009, Sue liked 
 everybody who was liked by Mary. Is it the case that during 2009 
 Sue liked Bill.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\forall t{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ t@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR095+3.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Microorganism})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\neg\,\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism25}_1,\mbox{s\_\_Plant})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR105+3.p} Temporal interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval36}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_starts}(\mbox{s\_\_TimeInterval36}_2,\mbox{s\_\_TimeInterval36}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval36}_1,\mbox{s\_\_TimeInterval36}_2)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR060+2.p} Autogenerated Cyc Problem CSR060+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwsurgerydoorcoukmedconsprintasprecno}_{23068988})),\mbox{c\_translation\_0}_{885})) \ \Rightarrow \ ( \mbox{tptp\_9}_{51}(x,\mbox{c\_tptpnsubcollectionofwithrelationtofnshipobjectfoundinlocationcityofbostonma}_{802})\mbox{ and }\mbox{tptpcol\_16}_{27189}(x) ) )\qquad\mbox{fof}(\mbox{query}_{110},\mbox{conjecture})$

\medskip\textbf{CSR085+4.p} One simple rule






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Object})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Living})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Living}) \ \Rightarrow \ \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Organism}) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Organism12}_1,\mbox{s\_\_Organism})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR086+6.p} Skolemization, multiple rules






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Arc13}_1,\mbox{s\_\_GraphLoop})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_NODE}{:}\;\mbox{s\_\_links}(\mbox{v\_NODE},\mbox{v\_NODE},\mbox{s\_\_Arc13}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR049+6.p} Autogenerated Cyc Problem CSR049+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_unitedstatesgeographypeoplemt}) \ \Rightarrow \ \mbox{disjointwith}(\mbox{c\_tptpcol\_16}_{26926},\mbox{c\_tptpcol\_16}_{92269})\qquad\mbox{fof}(\mbox{query}_{299},\mbox{conjecture})$

\medskip\textbf{CSR027+3.p} Autogenerated Cyc Problem CSR027+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ ( \mbox{tptp\_8}_{875}(\mbox{c\_tptpnsubcollectionofwithrelationfromtypefnunitvectorintervaldirectionoftranslation\_throughoutmovement\_translationevent}_{786},x)\mbox{ and }\mbox{tptpcol\_16}_{31868}(x) ) )\qquad\mbox{fof}(\mbox{query}_{127},\mbox{conjecture})$

\medskip\textbf{CSR026+3.p} Autogenerated Cyc Problem CSR026+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_spindlecollectormt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_tptprunningshorts},\mbox{f\_tptpquantityfn}_2(n_{756}))\qquad\mbox{fof}(\mbox{query}_{126},\mbox{conjecture})$

\medskip\textbf{CSR003+1.p} Spilling at time 4






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{spilling},n_4)\qquad\mbox{fof}(\mbox{spilling}_4,\mbox{conjecture})$

\medskip\textbf{CSR063+2.p} Autogenerated Cyc Problem CSR063+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_fwsistercitiesorgpdfsmbabanembabane20activity20pages2pdf})),\mbox{c\_tptpcol\_16}_{118949})\qquad\mbox{fof}(\mbox{query}_{113},\mbox{conjecture})$

\medskip\textbf{CSR047+5.p} Autogenerated Cyc Problem CSR047+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member4\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x37\_y}_{50},\mbox{c\_georegion\_l4\_x36\_y}_{50})\qquad\mbox{fof}(\mbox{query}_{247},\mbox{conjecture})$

\medskip\textbf{CSR055+6.p} Autogenerated Cyc Problem CSR055+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_xskijump\_thegame},\mbox{c\_tptpcol\_16}_{35301})\qquad\mbox{fof}(\mbox{query}_{305},\mbox{conjecture})$

\medskip\textbf{CSR063+3.p} Autogenerated Cyc Problem CSR063+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_fwsistercitiesorgpdfsmbabanembabane20activity20pages2pdf})),\mbox{c\_tptpcol\_16}_{118949})\qquad\mbox{fof}(\mbox{query}_{163},\mbox{conjecture})$

\medskip\textbf{CSR029+3.p} Autogenerated Cyc Problem CSR029+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member3\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x14\_y}_{39},\mbox{c\_georegion\_l3\_x4\_y}_{13})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x4\_y}_{13}) )\qquad\mbox{fof}(\mbox{query}_{129},\mbox{conjecture})$

\medskip\textbf{CSR149$\wedge$3.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case
 that someone liked Bill during 2009?




$\mbox{include}(\mbox{'Axioms/CSR005\string^0.ax'})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ y@ \mbox{\$true} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ \forall x{:}\;\mbox{\$i}{:}\;( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ y )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR029+2.p} Autogenerated Cyc Problem CSR029+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member3\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x14\_y}_{39},\mbox{c\_georegion\_l3\_x4\_y}_{13})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x4\_y}_{13}) )\qquad\mbox{fof}(\mbox{query}_{79},\mbox{conjecture})$

\medskip\textbf{CSR109+2.p} Skolemization of a deep class hierarchy, with subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Animal}) \ \Rightarrow \ \exists \mbox{v\_C}_1,\mbox{v\_C}_2,\mbox{v\_C}_3,\mbox{v\_C}_4,\mbox{v\_C}_5,\mbox{v\_C}_6,\mbox{v\_C}_7,\mbox{v\_C}_8,\mbox{v\_C}_9,\mbox{v\_C}_{10}{:}\;( \mbox{s\_\_instance}(\mbox{v\_C}_1,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_2,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_3,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_4,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_5,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_6,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_7,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_8,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_9,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_{10},\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_1,\mbox{v\_C}_2)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_2,\mbox{v\_C}_3)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_3,\mbox{v\_C}_4)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_4,\mbox{v\_C}_5)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_5,\mbox{v\_C}_6)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_6,\mbox{v\_C}_7)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_7,\mbox{v\_C}_8)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_8,\mbox{v\_C}_9)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_9,\mbox{v\_C}_{10})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_{10},\mbox{s\_\_Reptile})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{v\_C}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR098+1.p} Equality reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Frog29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_Frog29}_1 = \mbox{s\_\_Animal29}_1\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR096+1.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Solid})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Gaseous}) ) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Earthlike})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_HostileToEarthLife}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Planet26}_1)\mbox{ and }\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Gaseous}) ) \ \Rightarrow \ \neg\,\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Earthlike}) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Planet26}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Solid})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_HostileToEarthLife})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR057+3.p} Autogenerated Cyc Problem CSR057+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_member8\_mt}) \ \Rightarrow \ \mbox{inregion}(x,\mbox{c\_georegion\_l4\_x75\_y}_{75}) )\qquad\mbox{fof}(\mbox{query}_{157},\mbox{conjecture})$

\medskip\textbf{CSR135$\wedge$1.p} What's a common feeling of Sue and Mary to Bill?

Does there exists a relation ?R that holds between Sue and Bill 
 as well as between Mary and Bill?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{lAnna\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lAnna\_THFTYPE\_i},\mbox{type})$

$\mbox{lBen\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBen\_THFTYPE\_i},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lBob\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBob\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{parent\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{parent\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lMary\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBen\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\mbox{likes\_THFTYPE\_IiioI}@ \mbox{lBob\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{005},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{006},\mbox{axiom})$

$\mbox{parent\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lAnna\_THFTYPE\_i}\qquad\mbox{thf}(\mbox{ax}_{007},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( r@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i}\mbox{ and }r@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR009+1.p} Filling at time 2






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{filling},n_2)\qquad\mbox{fof}(\mbox{filling}_2,\mbox{conjecture})$

\medskip\textbf{CSR080+3.p} Hard parts and pieces






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object6}_3,\mbox{s\_\_Substance})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_piece}(\mbox{s\_\_Object6}_2,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_part}(\mbox{s\_\_Object6}_1,\mbox{s\_\_Object6}_3)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR144$\wedge$3.p} Does Max think he's single?

There is no time during which Max considers to have a wife. Is it
 true that Max does not believe that he is a husband of somebody?.




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{believes\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{believes\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{considers\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{considers\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lMax\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMax\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\forall x{:}\;\mbox{\$i}{:}\;( \neg\,@ \exists z{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ z@ ( \mbox{considers\_THFTYPE\_IiooI}@ \mbox{lMax\_THFTYPE\_i}@ ( \mbox{wife\_THFTYPE\_IiioI}@ x@ \mbox{lMax\_THFTYPE\_i} ) ) ) )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\exists z{:}\;\mbox{\$i}{:}\;( \neg\,@ ( \mbox{believes\_THFTYPE\_IiooI}@ \mbox{lMax\_THFTYPE\_i}@ ( \mbox{husband\_THFTYPE\_IiioI}@ \mbox{lMax\_THFTYPE\_i}@ z ) ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR069+4.p} Autogenerated Cyc Problem CSR069+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x38\_y}_{24},\mbox{c\_georegion\_l4\_x39\_y}_{24})\qquad\mbox{fof}(\mbox{query}_{219},\mbox{conjecture})$

\medskip\textbf{CSR088+1.p} Overlapping and meeting time






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Time15}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_meetsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_Time15}_1,\mbox{s\_\_Time15}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR025+5.p} Autogenerated Cyc Problem CSR025+5






$\mbox{include}(\mbox{'Axioms/CSR002+4.ax'})$

$\mbox{mtvisible}(\mbox{c\_patterndetectormt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{130933},\mbox{c\_tptpcol\_15}_{130931})\qquad\mbox{fof}(\mbox{query}_{225},\mbox{conjecture})$

\medskip\textbf{CSR103+6.p} Every term is an instance of Entity.






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\forall \mbox{v\_X}{:}\;\mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR107+5.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval38}_1,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_1)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_1,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint38}_2,\mbox{s\_\_TimeInterval38}_3)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_1)\mbox{ and }\mbox{s\_\_overlapsTemporally}(\mbox{s\_\_TimeInterval38}_3,\mbox{s\_\_TimeInterval38}_2)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR109+6.p} Skolemization of a deep class hierarchy, with subsumption






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Reptile},\mbox{s\_\_Animal}) \ \Rightarrow \ \exists \mbox{v\_C}_1,\mbox{v\_C}_2,\mbox{v\_C}_3,\mbox{v\_C}_4,\mbox{v\_C}_5,\mbox{v\_C}_6,\mbox{v\_C}_7,\mbox{v\_C}_8,\mbox{v\_C}_9,\mbox{v\_C}_{10}{:}\;( \mbox{s\_\_instance}(\mbox{v\_C}_1,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_2,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_3,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_4,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_5,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_6,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_7,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_8,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_9,\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_C}_{10},\mbox{s\_\_SetOrClass})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_1,\mbox{v\_C}_2)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_2,\mbox{v\_C}_3)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_3,\mbox{v\_C}_4)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_4,\mbox{v\_C}_5)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_5,\mbox{v\_C}_6)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_6,\mbox{v\_C}_7)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_7,\mbox{v\_C}_8)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_8,\mbox{v\_C}_9)\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_9,\mbox{v\_C}_{10})\mbox{ and }\mbox{s\_\_subclass}(\mbox{v\_C}_{10},\mbox{s\_\_Reptile})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{v\_C}_1) )\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Creature50}_1,\mbox{s\_\_Reptile})\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR048+3.p} Autogenerated Cyc Problem CSR048+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{aRG}_2{:}\;( \mbox{mtvisible}(\mbox{c\_tptpgeo\_spindlecollectormt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x45\_y}_9,\mbox{aRG}_2) )\qquad\mbox{fof}(\mbox{query}_{148},\mbox{conjecture})$

\medskip\textbf{CSR106+3.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimeInterval37}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\neg\,\mbox{s\_\_before}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint37}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR100+7.p} Circular subclass subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class31}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Animal}_{31}{:}\;\mbox{s\_\_instance}(\mbox{x\_\_s\_\_Animal}_{31},\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR035+2.p} Autogenerated Cyc Problem CSR035+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\exists x{:}\;( \mbox{mtvisible}(\mbox{c\_englishmt}) \ \Rightarrow \ \mbox{prettystring}(\mbox{f\_instancewithrelationtofn}(\mbox{c\_footballteam},\mbox{c\_affiliatedwith},\mbox{c\_beloitcollege}),x) )\qquad\mbox{fof}(\mbox{query}_{85},\mbox{conjecture})$

\medskip\textbf{CSR034+3.p} Autogenerated Cyc Problem CSR034+3






$\mbox{include}(\mbox{'Axioms/CSR002+2.ax'})$

$\exists \mbox{cOL}{:}\;( \mbox{mtvisible}(\mbox{c\_tptp\_member3515\_mt}) \ \Rightarrow \ \mbox{isa}(\mbox{c\_wanica\_districtsuriname},\mbox{cOL}) )\qquad\mbox{fof}(\mbox{query}_{134},\mbox{conjecture})$

\medskip\textbf{CSR068+2.p} Autogenerated Cyc Problem CSR068+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2356\_mt}) \ \Rightarrow \ \mbox{tptpofobject}(\mbox{c\_theprototypicalfurpelt},\mbox{f\_tptpquantityfn}_1(n_{328}))\qquad\mbox{fof}(\mbox{query}_{118},\mbox{conjecture})$

\medskip\textbf{CSR098+6.p} Equality reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Frog29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_Frog29}_1 = \mbox{s\_\_Animal29}_1\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal29}_1,\mbox{s\_\_Amphibian})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR089+6.p} Overlapping and meeting space






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_1,\mbox{s\_\_EngineeringConnection})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_2,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object16}_3,\mbox{s\_\_EngineeringComponent})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_connectsEngineeringComponents}(\mbox{s\_\_Object16}_1,\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_overlapsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_meetsSpatially}(\mbox{s\_\_Object16}_2,\mbox{s\_\_Object16}_3)\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR128$\wedge$1.p} Did Sue like someone in 2009?

During 2009, Mary likes Bill. During 2009, Sue liked everybody 
 who was liked by Mary. Is it the case that Sue liked somebody 
 during some time period?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ x ) \ \Rightarrow \ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ x ) ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\exists t{:}\;\mbox{\$i},z{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ t@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ z ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR106+1.p} Temporal point and interval reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+3.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimeInterval37}_2,\mbox{s\_\_TimeInterval})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_earlier}(\mbox{s\_\_TimeInterval37}_1,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_1,\mbox{s\_\_TimeInterval37}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_temporalPart}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimeInterval37}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\neg\,\mbox{s\_\_before}(\mbox{s\_\_TimePoint37}_2,\mbox{s\_\_TimePoint37}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO},\mbox{conjecture})$

\medskip\textbf{CSR078+3.p} Uses holdsDuring






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity4}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_IntentionalProcess})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_agent}(\mbox{s\_\_DoingSomething4}_1,\mbox{s\_\_Entity4}_1)\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_PROC},\mbox{v\_AGENT}{:}\;( ( \mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_Process})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_Agent}) ) \ \Rightarrow \ ( ( \mbox{s\_\_agent}(\mbox{v\_PROC},\mbox{v\_AGENT})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_PROC},\mbox{s\_\_IntentionalProcess}) ) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_AGENT},\mbox{s\_\_CognitiveAgent})\mbox{ and }\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{v\_PROC}),\mbox{'s\_\_attribute(V\_AGENT,s\_\_Dead)'}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\neg\,\mbox{s\_\_holdsDuring}(\mbox{s\_\_WhenFn}(\mbox{s\_\_DoingSomething4}_1),\mbox{'s\_\_attribute(s\_\_Entity4\_1,s\_\_Dead)'})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR108+7.p} Defines a new predicate of 10 arguments






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_testPred44\_1\_M},\mbox{s\_\_Predicate})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_valence}(\mbox{s\_\_testPred44\_1\_M},n_{10})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{11},\mbox{axiom})$

$\mbox{s\_\_domain}(\mbox{s\_\_testPred44\_1\_M},n_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{12},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{13},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{14},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{15},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{16},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{17},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{18},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{19},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{20},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{21},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{s\_\_Entity})\qquad\mbox{fof}(\mbox{local}_{22},\mbox{axiom})$

$\mbox{s\_\_testPred44\_1\_}_{10}(\mbox{s\_\_Entity44}_1,\mbox{s\_\_Entity44}_2,\mbox{s\_\_Entity44}_3,\mbox{s\_\_Entity44}_4,\mbox{s\_\_Entity44}_5,\mbox{s\_\_Entity44}_6,\mbox{s\_\_Entity44}_7,\mbox{s\_\_Entity44}_8,\mbox{s\_\_Entity44}_9,\mbox{s\_\_Entity44}_{10})\qquad\mbox{fof}(\mbox{local}_{23},\mbox{axiom})$

$\forall \mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}{:}\;( \mbox{s\_\_testPred44\_1\_}_{10}(\mbox{v\_ARG}_1,\mbox{v\_ARG}_2,\mbox{v\_ARG}_3,\mbox{v\_ARG}_4,\mbox{v\_ARG}_5,\mbox{v\_ARG}_6,\mbox{v\_ARG}_7,\mbox{v\_ARG}_8,\mbox{v\_ARG}_9,\mbox{v\_ARG}_{10}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_ARG}_1,\mbox{s\_\_Amphibian})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_2,\mbox{s\_\_Bird})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_9,\mbox{s\_\_Mammal})\mbox{ and }\mbox{s\_\_instance}(\mbox{v\_ARG}_{10},\mbox{s\_\_Reptile}) ) )\qquad\mbox{fof}(\mbox{local}_{24},\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_Animal}{:}\;( \mbox{s\_\_instance}(\mbox{s\_\_Entity44}_1,\mbox{x\_\_s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_2,\mbox{x\_\_s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_9,\mbox{x\_\_s\_\_Animal})\mbox{ and }\mbox{s\_\_instance}(\mbox{s\_\_Entity44}_{10},\mbox{x\_\_s\_\_Animal}) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR120$\wedge$1.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill (formulated via 
 de-Morgan rule instead of a simply using and). Is it the case 
 that someone liked Bill during 2009? 




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \neg\,@ ( \neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\mbox{ or }\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} ) ) )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\exists y{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ y@ \mbox{lBill\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR102+5.p} Every physical object has some positive mass






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_X}{:}\;( \mbox{greater}(\mbox{v\_X},n_0)\mbox{ and }\mbox{s\_\_weight}(\mbox{s\_\_Animal33}_1,\mbox{s\_\_MeasureFn}(\mbox{v\_X},\mbox{s\_\_PoundMass})) )\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR146$\wedge$3.p} What is the relation between Chris and Corina during 2009?

During 2009 Corina is the wife of Chris. True holds at any time. 
 What is the relation between Chris and Corina during 2009?




$\mbox{num}{:}\;\mbox{\$tType}\qquad\mbox{thf}(\mbox{numbers},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}{:}\;\mbox{\$i}\to \mbox{\$o}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{holdsDuring\_THFTYPE\_IiooI},\mbox{type})$

$\mbox{husband\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{husband\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{lChris\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lChris\_THFTYPE\_i},\mbox{type})$

$\mbox{lCorina\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lCorina\_THFTYPE\_i},\mbox{type})$

$\mbox{lYearFn\_THFTYPE\_IiiI}{:}\;\mbox{\$i}\to \mbox{\$i}\qquad\mbox{thf}(\mbox{lYearFn\_THFTYPE\_IiiI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{wife\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{wife\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}{:}\;( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to ( \mbox{\$i}\to \mbox{\$i}\to \mbox{\$o} )\to \mbox{\$o}\qquad\mbox{thf}(\mbox{inverse\_THFTYPE\_IIiioIIiioIoI},\mbox{type})$

$\mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{husband\_THFTYPE\_IiioI}@ \mbox{wife\_THFTYPE\_IiioI}\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\forall \mbox{rEL}_2{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o},\mbox{rEL}_1{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( ( \mbox{inverse\_THFTYPE\_IIiioIIiioIoI}@ \mbox{rEL}_1@ \mbox{rEL}_2 ) \ \Rightarrow \ \forall \mbox{iNST}_1{:}\;\mbox{\$i},\mbox{iNST}_2{:}\;\mbox{\$i}{:}\;( ( \mbox{rEL}_1@ \mbox{iNST}_1@ \mbox{iNST}_2 )\iff ( \mbox{rEL}_2@ \mbox{iNST}_2@ \mbox{iNST}_1 ) ) )\qquad\mbox{thf}(\mbox{ax}_{001},\mbox{axiom})$

$\forall z{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ z@ \mbox{\$true} )\qquad\mbox{thf}(\mbox{ax}_{002},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \neg\,@ ( \mbox{husband\_THFTYPE\_IiioI}@ \mbox{lChris\_THFTYPE\_i}@ x ) )\qquad\mbox{thf}(\mbox{ax}_{003},\mbox{axiom})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{wife\_THFTYPE\_IiioI}@ \mbox{lCorina\_THFTYPE\_i}@ \mbox{lChris\_THFTYPE\_i} )\qquad\mbox{thf}(\mbox{ax}_{004},\mbox{axiom})$

$\exists r{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( r@ \mbox{lChris\_THFTYPE\_i}@ \mbox{lCorina\_THFTYPE\_i} )\mbox{ and }\neg\,@ r = ( \lambda x{:}\;\mbox{\$i},y{:}\;\mbox{\$i}{:}\;\mbox{\$true} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR100+2.p} Circular subclass subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+4.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class31}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR118+7.p} Abraham Lincoln is a mammal






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{abe\_human},\mbox{axiom})$

$\exists \mbox{x\_\_s\_\_AbrahamLincoln}{:}\;\mbox{s\_\_instance}(\mbox{x\_\_s\_\_AbrahamLincoln},\mbox{s\_\_Mammal})\qquad\mbox{fof}(\mbox{abe\_mammal},\mbox{conjecture})$

\medskip\textbf{CSR031+4.p} Autogenerated Cyc Problem CSR031+4






$\mbox{include}(\mbox{'Axioms/CSR002+3.ax'})$

$\neg\,\mbox{disjointwith}(\mbox{c\_tptptptpcol\_16}_{8398},\mbox{c\_tptpcol\_16}_{18488})\qquad\mbox{fof}(\mbox{query}_{181},\mbox{conjecture})$

\medskip\textbf{CSR041+2.p} Autogenerated Cyc Problem CSR041+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2831\_mt}) \ \Rightarrow \ \mbox{aspatialthing}(\mbox{f\_contentmtofcdafromeventfn}(\mbox{f\_urlreferentfn}(\mbox{f\_urlfn}(\mbox{s\_http\_wwwinformationblastcomtechnical\_university\_of\_munichhtml})),\mbox{c\_translation}_3))\qquad\mbox{fof}(\mbox{query}_{91},\mbox{conjecture})$

\medskip\textbf{CSR082+3.p} Jane does reasoning and perception






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR003+5.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Jane8}_1,\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\exists \mbox{v\_ROLE}_1,\mbox{v\_ROLE}_2{:}\;( \mbox{s\_\_capability}(\mbox{s\_\_Reasoning},\mbox{v\_ROLE}_1,\mbox{s\_\_Jane8}_1)\mbox{ and }\mbox{s\_\_capability}(\mbox{s\_\_Perception},\mbox{v\_ROLE}_2,\mbox{s\_\_Jane8}_1) )\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip\textbf{CSR008+1.p} Waterlevel is 2 at time 2






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+1.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_0),n_0)\qquad\mbox{fof}(\mbox{waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_spilling}_0,\mbox{hypothesis})$

$\forall \mbox{height}{:}\;\neg\,\mbox{releasedAt}(\mbox{waterLevel}(\mbox{height}),n_0)\qquad\mbox{fof}(\mbox{not\_released\_waterLevel}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{filling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_filling}_0,\mbox{hypothesis})$

$\neg\,\mbox{releasedAt}(\mbox{spilling},n_0)\qquad\mbox{fof}(\mbox{not\_released\_spilling}_0,\mbox{hypothesis})$

$\mbox{holdsAt}(\mbox{waterLevel}(n_2),n_2)\qquad\mbox{fof}(\mbox{waterLevel}_2,\mbox{conjecture})$

\medskip\textbf{CSR022+1.p} Not forwards at time 3






$\mbox{include}(\mbox{'Axioms/CSR001+0.ax'})$

$\mbox{include}(\mbox{'Axioms/CSR001+2.ax'})$

$n_0 + n_0 = n_0\qquad\mbox{fof}(\mbox{plus0}_0,\mbox{axiom})$

$n_0 + n_1 = n_1\qquad\mbox{fof}(\mbox{plus0}_1,\mbox{axiom})$

$n_0 + n_2 = n_2\qquad\mbox{fof}(\mbox{plus0}_2,\mbox{axiom})$

$n_0 + n_3 = n_3\qquad\mbox{fof}(\mbox{plus0}_3,\mbox{axiom})$

$n_1 + n_1 = n_2\qquad\mbox{fof}(\mbox{plus1}_1,\mbox{axiom})$

$n_1 + n_2 = n_3\qquad\mbox{fof}(\mbox{plus1}_2,\mbox{axiom})$

$n_1 + n_3 = n_4\qquad\mbox{fof}(\mbox{plus1}_3,\mbox{axiom})$

$n_2 + n_2 = n_4\qquad\mbox{fof}(\mbox{plus2}_2,\mbox{axiom})$

$n_2 + n_3 = n_5\qquad\mbox{fof}(\mbox{plus2}_3,\mbox{axiom})$

$n_3 + n_3 = n_6\qquad\mbox{fof}(\mbox{plus3}_3,\mbox{axiom})$

$\forall x,y{:}\;x + y = y + x\qquad\mbox{fof}(\mbox{symmetry\_of\_plus},\mbox{axiom})$

$\forall x,y{:}\;( x \leq y\iff ( \mbox{less}(x,y)\mbox{ or }x = y ) )\qquad\mbox{fof}(\mbox{less\_or\_equal},\mbox{axiom})$

$\neg\,\exists x{:}\;\mbox{less}(x,n_0)\qquad\mbox{fof}(\mbox{less}_0,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_1)\iff x \leq n_0 )\qquad\mbox{fof}(\mbox{less}_1,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_2)\iff x \leq n_1 )\qquad\mbox{fof}(\mbox{less}_2,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_3)\iff x \leq n_2 )\qquad\mbox{fof}(\mbox{less}_3,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_4)\iff x \leq n_3 )\qquad\mbox{fof}(\mbox{less}_4,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_5)\iff x \leq n_4 )\qquad\mbox{fof}(\mbox{less}_5,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_6)\iff x \leq n_5 )\qquad\mbox{fof}(\mbox{less}_6,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_7)\iff x \leq n_6 )\qquad\mbox{fof}(\mbox{less}_7,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_8)\iff x \leq n_7 )\qquad\mbox{fof}(\mbox{less}_8,\mbox{axiom})$

$\forall x{:}\;( \mbox{less}(x,n_9)\iff x \leq n_8 )\qquad\mbox{fof}(\mbox{less}_9,\mbox{axiom})$

$\forall x,y{:}\;( \mbox{less}(x,y)\iff ( \neg\,\mbox{less}(y,x)\mbox{ and }y\ne x ) )\qquad\mbox{fof}(\mbox{less\_property},\mbox{axiom})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_0)\qquad\mbox{fof}(\mbox{not\_forwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{backwards},n_0)\qquad\mbox{fof}(\mbox{not\_backwards}_0,\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{spinning},n_0)\qquad\mbox{fof}(\mbox{not\_splinning}_0,\mbox{hypothesis})$

$\forall \mbox{fluent},\mbox{time}{:}\;\neg\,\mbox{releasedAt}(\mbox{fluent},\mbox{time})\qquad\mbox{fof}(\mbox{not\_releasedAt},\mbox{hypothesis})$

$\neg\,\mbox{holdsAt}(\mbox{forwards},n_3)\qquad\mbox{fof}(\mbox{not\_forwards}_3,\mbox{conjecture})$

\medskip\textbf{CSR114+27.p} In which Italian city can you find the Colosseum?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1,x_2,x_3,x_4{:}\;( \mbox{in}(x_2,x_0)\mbox{ and }\mbox{attr}(x_0,x_1)\mbox{ and }\mbox{loc}(x_4,x_2)\mbox{ and }\mbox{scar}(x_4,x_3)\mbox{ and }\mbox{sub}(x_1,\mbox{name\_1}_1)\mbox{ and }\mbox{sub}(x_0,\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{sub}(x_3,\mbox{kolosseum\_1}_1)\mbox{ and }\mbox{subs}(x_4,\mbox{stehen\_1}_1)\mbox{ and }\mbox{val}(x_1,\mbox{rom}_0) )\qquad\mbox{fof}(\mbox{synth\_qa07\_004\_qapw}_{90},\mbox{conjecture})$

$\mbox{obj}(c_{16},c_{21})\mbox{ and }\mbox{subs}(c_{16},\mbox{aufnehmen\_1}_1)\mbox{ and }\mbox{loc}(c_{21},c_{35})\mbox{ and }\mbox{sub}(c_{21},\mbox{konzert\_\_1}_1)\mbox{ and }\mbox{loc}(c_{25},c_{34})\mbox{ and }\mbox{sub}(c_{25},\mbox{kolosseum\_1}_1)\mbox{ and }\mbox{attr}(c_{31},c_{32})\mbox{ and }\mbox{sub}(c_{31},\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{sub}(c_{32},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{32},\mbox{rom}_0)\mbox{ and }\mbox{in}(c_{34},c_{31})\mbox{ and }\mbox{in}(c_{35},c_{25})\mbox{ and }\mbox{sort}(c_{16},\mbox{dn})\mbox{ and }\mbox{fact}(c_{16},\mbox{real})\mbox{ and }\mbox{gener}(c_{16},\mbox{sp})\mbox{ and }\mbox{sort}(c_{21},\mbox{ad})\mbox{ and }\mbox{sort}(c_{21},d)\mbox{ and }\mbox{sort}(c_{21},\mbox{io})\mbox{ and }\mbox{card}(c_{21},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{21},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{21},\mbox{real})\mbox{ and }\mbox{gener}(c_{21},\mbox{sp})\mbox{ and }\mbox{quant}(c_{21},1)\mbox{ and }\mbox{refer}(c_{21},\mbox{det})\mbox{ and }\mbox{varia}(c_{21},\mbox{con})\mbox{ and }\mbox{sort}(\mbox{aufnehmen\_1}_1,\mbox{dn})\mbox{ and }\mbox{fact}(\mbox{aufnehmen\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{aufnehmen\_1}_1,\mbox{ge})\mbox{ and }\mbox{sort}(c_{35},l)\mbox{ and }\mbox{card}(c_{35},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{35},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{35},\mbox{real})\mbox{ and }\mbox{gener}(c_{35},\mbox{sp})\mbox{ and }\mbox{quant}(c_{35},1)\mbox{ and }\mbox{refer}(c_{35},\mbox{det})\mbox{ and }\mbox{varia}(c_{35},\mbox{con})\mbox{ and }\mbox{sort}(\mbox{konzert\_\_1}_1,\mbox{ad})\mbox{ and }\mbox{sort}(\mbox{konzert\_\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{konzert\_\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{konzert\_\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{konzert\_\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{konzert\_\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{konzert\_\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{konzert\_\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{konzert\_\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{konzert\_\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(c_{25},d)\mbox{ and }\mbox{card}(c_{25},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{25},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{25},\mbox{real})\mbox{ and }\mbox{gener}(c_{25},\mbox{sp})\mbox{ and }\mbox{quant}(c_{25},1)\mbox{ and }\mbox{refer}(c_{25},\mbox{det})\mbox{ and }\mbox{varia}(c_{25},\mbox{con})\mbox{ and }\mbox{sort}(c_{34},l)\mbox{ and }\mbox{card}(c_{34},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{34},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{34},\mbox{real})\mbox{ and }\mbox{gener}(c_{34},\mbox{sp})\mbox{ and }\mbox{quant}(c_{34},1)\mbox{ and }\mbox{refer}(c_{34},\mbox{det})\mbox{ and }\mbox{varia}(c_{34},\mbox{con})\mbox{ and }\mbox{sort}(\mbox{kolosseum\_1}_1,d)\mbox{ and }\mbox{card}(\mbox{kolosseum\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{kolosseum\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{kolosseum\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{kolosseum\_1}_1,\mbox{sp})\mbox{ and }\mbox{quant}(\mbox{kolosseum\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{kolosseum\_1}_1,\mbox{det})\mbox{ and }\mbox{varia}(\mbox{kolosseum\_1}_1,\mbox{con})\mbox{ and }\mbox{sort}(c_{31},d)\mbox{ and }\mbox{sort}(c_{31},\mbox{io})\mbox{ and }\mbox{card}(c_{31},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{31},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{31},\mbox{real})\mbox{ and }\mbox{gener}(c_{31},\mbox{sp})\mbox{ and }\mbox{quant}(c_{31},1)\mbox{ and }\mbox{refer}(c_{31},\mbox{det})\mbox{ and }\mbox{varia}(c_{31},\mbox{con})\mbox{ and }\mbox{sort}(c_{32},\mbox{na})\mbox{ and }\mbox{card}(c_{32},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{32},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{32},\mbox{real})\mbox{ and }\mbox{gener}(c_{32},\mbox{sp})\mbox{ and }\mbox{quant}(c_{32},1)\mbox{ and }\mbox{refer}(c_{32},\mbox{indet})\mbox{ and }\mbox{varia}(c_{32},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{stadt\_\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{stadt\_\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{stadt\_\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{stadt\_\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{stadt\_\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{stadt\_\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{stadt\_\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{name\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{name\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{name\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{name\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{name\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{name\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{name\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{name\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{rom}_0,\mbox{fe})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_004\_qapw}_{90},\mbox{hypothesis})$

\medskip\textbf{CSR069+6.p} Autogenerated Cyc Problem CSR069+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member1\_mt}) \ \Rightarrow \ \mbox{borderson}(\mbox{c\_georegion\_l4\_x38\_y}_{24},\mbox{c\_georegion\_l4\_x39\_y}_{24})\qquad\mbox{fof}(\mbox{query}_{319},\mbox{conjecture})$

\medskip\textbf{CSR120$\wedge$3.p} Did someone like Bill in 2009?

During 2009 Mary liked Bill and Sue liked Bill. Is it the case
 that someone liked Bill during 2009?




$\mbox{include}(\mbox{'Axioms/CSR005\string^0.ax'})$

$\mbox{lBill\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lBill\_THFTYPE\_i},\mbox{type})$

$\mbox{lMary\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lMary\_THFTYPE\_i},\mbox{type})$

$\mbox{lSue\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{lSue\_THFTYPE\_i},\mbox{type})$

$\mbox{likes\_THFTYPE\_IiioI}{:}\;\mbox{\$i}\to \mbox{\$i}\to \mbox{\$o}\qquad\mbox{thf}(\mbox{likes\_THFTYPE\_IiioI},\mbox{type})$

$\mbox{n2009\_THFTYPE\_i}{:}\;\mbox{\$i}\qquad\mbox{thf}(\mbox{n2009\_THFTYPE\_i},\mbox{type})$

$\mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \neg\,@ ( \neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lMary\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} )\mbox{ or }\neg\,@ ( \mbox{likes\_THFTYPE\_IiioI}@ \mbox{lSue\_THFTYPE\_i}@ \mbox{lBill\_THFTYPE\_i} ) ) )\qquad\mbox{thf}(\mbox{ax},\mbox{axiom})$

$\exists x{:}\;\mbox{\$i}{:}\;( \mbox{holdsDuring\_THFTYPE\_IiooI}@ ( \mbox{lYearFn\_THFTYPE\_IiiI}@ \mbox{n2009\_THFTYPE\_i} )@ ( \mbox{likes\_THFTYPE\_IiioI}@ x@ \mbox{lBill\_THFTYPE\_i} ) )\qquad\mbox{thf}(\mbox{con},\mbox{conjecture})$

\medskip\textbf{CSR074+2.p} Autogenerated Cyc Problem CSR074+2






$\mbox{include}(\mbox{'Axioms/CSR002+1.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptpgeo\_member7\_mt}) \ \Rightarrow \ ( \mbox{inregion}(\mbox{c\_geolocation\_x53\_y}_{74},\mbox{c\_georegion\_l3\_x17\_y}_{24})\mbox{ and }\mbox{geolevel}_3(\mbox{c\_georegion\_l3\_x17\_y}_{24}) )\qquad\mbox{fof}(\mbox{query}_{124},\mbox{conjecture})$

\medskip\textbf{CSR100+5.p} Circular subclass subsumption reasoning






$\mbox{include}(\mbox{'Axioms/CSR003+1.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Animal})\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_1,\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_2,\mbox{s\_\_Class31}_3)\qquad\mbox{fof}(\mbox{local}_8,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Class31}_3,\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{local}_9,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_2)\qquad\mbox{fof}(\mbox{local}_{10},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Animal}_{31},\mbox{s\_\_Class31}_1)\qquad\mbox{fof}(\mbox{prove\_from\_SUMO\_MILO},\mbox{conjecture})$

\medskip\textbf{CSR043+6.p} Autogenerated Cyc Problem CSR043+6






$\mbox{include}(\mbox{'Axioms/CSR002+5.ax'})$

$\mbox{mtvisible}(\mbox{c\_tptp\_member2862\_mt}) \ \Rightarrow \ \mbox{genls}(\mbox{c\_tptpcol\_16}_{30972},\mbox{c\_tptpcol\_15}_{30970})\qquad\mbox{fof}(\mbox{query}_{293},\mbox{conjecture})$

\medskip\textbf{CSR114+21.p} In which Italian city can you find the Colosseum?






$\mbox{include}(\mbox{'Axioms/CSR004+0.ax'})$

$\exists x_0,x_1,x_2,x_3,x_4{:}\;( \mbox{in}(x_2,x_0)\mbox{ and }\mbox{attr}(x_0,x_1)\mbox{ and }\mbox{loc}(x_4,x_2)\mbox{ and }\mbox{scar}(x_4,x_3)\mbox{ and }\mbox{sub}(x_1,\mbox{name\_1}_1)\mbox{ and }\mbox{sub}(x_0,\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{sub}(x_3,\mbox{kolosseum\_1}_1)\mbox{ and }\mbox{subs}(x_4,\mbox{stehen\_1}_1)\mbox{ and }\mbox{val}(x_1,\mbox{rom}_0) )\qquad\mbox{fof}(\mbox{synth\_qa07\_004\_qapn}_{68},\mbox{conjecture})$

$\mbox{attr}(c_{12},c_{13})\mbox{ and }\mbox{sub}(c_{12},\mbox{stadt\_\_1}_1)\mbox{ and }\mbox{sub}(c_{13},\mbox{name\_1}_1)\mbox{ and }\mbox{val}(c_{13},\mbox{rom}_0)\mbox{ and }\mbox{aff}(c_{19},c_5)\mbox{ and }\mbox{subs}(c_{19},\mbox{restaurieren\_1}_1)\mbox{ and }\mbox{in}(c_{30},c_{12})\mbox{ and }\mbox{loc}(c_5,c_{30})\mbox{ and }\mbox{sub}(c_5,\mbox{kolosseum\_1}_1)\mbox{ and }\mbox{sort}(c_{12},d)\mbox{ and }\mbox{sort}(c_{12},\mbox{io})\mbox{ and }\mbox{card}(c_{12},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{12},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{12},\mbox{real})\mbox{ and }\mbox{gener}(c_{12},\mbox{sp})\mbox{ and }\mbox{quant}(c_{12},1)\mbox{ and }\mbox{refer}(c_{12},\mbox{det})\mbox{ and }\mbox{varia}(c_{12},\mbox{con})\mbox{ and }\mbox{sort}(c_{13},\mbox{na})\mbox{ and }\mbox{card}(c_{13},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{13},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{13},\mbox{real})\mbox{ and }\mbox{gener}(c_{13},\mbox{sp})\mbox{ and }\mbox{quant}(c_{13},1)\mbox{ and }\mbox{refer}(c_{13},\mbox{indet})\mbox{ and }\mbox{varia}(c_{13},\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,d)\mbox{ and }\mbox{sort}(\mbox{stadt\_\_1}_1,\mbox{io})\mbox{ and }\mbox{card}(\mbox{stadt\_\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{stadt\_\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{stadt\_\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{stadt\_\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{stadt\_\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{stadt\_\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{stadt\_\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{name\_1}_1,\mbox{na})\mbox{ and }\mbox{card}(\mbox{name\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{name\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{name\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{name\_1}_1,\mbox{ge})\mbox{ and }\mbox{quant}(\mbox{name\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{name\_1}_1,\mbox{refer\_c})\mbox{ and }\mbox{varia}(\mbox{name\_1}_1,\mbox{varia\_c})\mbox{ and }\mbox{sort}(\mbox{rom}_0,\mbox{fe})\mbox{ and }\mbox{sort}(c_{19},\mbox{da})\mbox{ and }\mbox{fact}(c_{19},\mbox{real})\mbox{ and }\mbox{gener}(c_{19},\mbox{sp})\mbox{ and }\mbox{sort}(c_5,d)\mbox{ and }\mbox{card}(c_5,\mbox{int}_1)\mbox{ and }\mbox{etype}(c_5,\mbox{int}_0)\mbox{ and }\mbox{fact}(c_5,\mbox{real})\mbox{ and }\mbox{gener}(c_5,\mbox{sp})\mbox{ and }\mbox{quant}(c_5,1)\mbox{ and }\mbox{refer}(c_5,\mbox{det})\mbox{ and }\mbox{varia}(c_5,\mbox{con})\mbox{ and }\mbox{sort}(\mbox{restaurieren\_1}_1,\mbox{da})\mbox{ and }\mbox{fact}(\mbox{restaurieren\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{restaurieren\_1}_1,\mbox{ge})\mbox{ and }\mbox{sort}(c_{30},l)\mbox{ and }\mbox{card}(c_{30},\mbox{int}_1)\mbox{ and }\mbox{etype}(c_{30},\mbox{int}_0)\mbox{ and }\mbox{fact}(c_{30},\mbox{real})\mbox{ and }\mbox{gener}(c_{30},\mbox{sp})\mbox{ and }\mbox{quant}(c_{30},1)\mbox{ and }\mbox{refer}(c_{30},\mbox{det})\mbox{ and }\mbox{varia}(c_{30},\mbox{con})\mbox{ and }\mbox{sort}(\mbox{kolosseum\_1}_1,d)\mbox{ and }\mbox{card}(\mbox{kolosseum\_1}_1,\mbox{int}_1)\mbox{ and }\mbox{etype}(\mbox{kolosseum\_1}_1,\mbox{int}_0)\mbox{ and }\mbox{fact}(\mbox{kolosseum\_1}_1,\mbox{real})\mbox{ and }\mbox{gener}(\mbox{kolosseum\_1}_1,\mbox{sp})\mbox{ and }\mbox{quant}(\mbox{kolosseum\_1}_1,1)\mbox{ and }\mbox{refer}(\mbox{kolosseum\_1}_1,\mbox{det})\mbox{ and }\mbox{varia}(\mbox{kolosseum\_1}_1,\mbox{con})\qquad\mbox{fof}(\mbox{ave07\_era5\_synth\_qa07\_004\_qapn}_{68},\mbox{hypothesis})$

\medskip\textbf{CSR118+4.p} Abraham Lincoln is a mammal






$\mbox{include}(\mbox{'Axioms/CSR003+0.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Human})\qquad\mbox{fof}(\mbox{abe\_human},\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_AbrahamLincoln},\mbox{s\_\_Mammal})\qquad\mbox{fof}(\mbox{abe\_mammal},\mbox{conjecture})$

\medskip\textbf{CSR096+6.p} Case elimination






$\mbox{include}(\mbox{'Axioms/CSR003+2.ax'})$

$\mbox{s\_\_instance}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_Class})\qquad\mbox{fof}(\mbox{local}_1,\mbox{axiom})$

$\mbox{s\_\_subclass}(\mbox{s\_\_Planet26}_1,\mbox{s\_\_AstronomicalBody})\qquad\mbox{fof}(\mbox{local}_2,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Solid})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Gaseous}) ) ) )\qquad\mbox{fof}(\mbox{local}_3,\mbox{axiom})$

$\forall \mbox{v\_P}{:}\;( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Object}) \ \Rightarrow \ ( \mbox{s\_\_instance}(\mbox{v\_P},\mbox{s\_\_Planet26}_1) \ \Rightarrow \ ( \mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_Earthlike})\mbox{ or }\mbox{s\_\_attribute}(\mbox{v\_P},\mbox{s\_\_HostileToEarthLife}) ) ) )\qquad\mbox{fof}(\mbox{local}_4,\mbox{axiom})$

$\forall \mbox{v\_X}{:}\;( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Object}) \ \Rightarrow \ ( ( \mbox{s\_\_instance}(\mbox{v\_X},\mbox{s\_\_Planet26}_1)\mbox{ and }\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Gaseous}) ) \ \Rightarrow \ \neg\,\mbox{s\_\_attribute}(\mbox{v\_X},\mbox{s\_\_Earthlike}) ) )\qquad\mbox{fof}(\mbox{local}_5,\mbox{axiom})$

$\mbox{s\_\_instance}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Planet26}_1)\qquad\mbox{fof}(\mbox{local}_6,\mbox{axiom})$

$\neg\,\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_Solid})\qquad\mbox{fof}(\mbox{local}_7,\mbox{axiom})$

$\mbox{s\_\_attribute}(\mbox{s\_\_Object26}_1,\mbox{s\_\_HostileToEarthLife})\qquad\mbox{fof}(\mbox{prove\_from\_ALL},\mbox{conjecture})$

\medskip
\end{document}