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\Large Name of class \quad\href{http://math.chapman.edu/cgi-bin/structures?action=edit;id=Template}{edit} % Note: replace "Template" with Name_of_class in previous line |
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\Large Multiplicative lattices \quad\href{http://math.chapman.edu/cgi-bin/structures?action=edit;id=Multiplicative_lattices}{edit} |
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\abbreviation{Abbr} |
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\abbreviation{MultLat} |
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A ... is a structure $\mathbf{A}=\langle A,...\rangle$ of type $\langle ...\rangle$ such that $\langle A,...\rangle$ is a \href{Name_of_class.pdf}{name of class} |
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A multiplicative lattice (or $m$-lattice) is a structure $\mathbf{A}=\langle A,\vee,\wedge,\cdot\rangle$ of type $\langle 2,2,2\rangle$ such that |
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$op_1$ is (name of property): $axiom_1$ |
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$\langle A,\vee,\wedge\rangle$ is a \href{Lattices.pdf}{lattice} |
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$op_2$ is ...: $...$ |
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$\cdot$ distributes over $\vee$: $x(y\vee z)=xy\vee xz$, $(x\vee y)z=xz\vee yz$ |
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Classtype & (value, see description) \cite{Ln19xx} \\\hline |
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Classtype & variety \\\hline |
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Congruence distributive & \\\hline Congruence modular & \\\hline |
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Congruence distributive & yes\\\hline Congruence modular & yes\\\hline |
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\href{....pdf}{...} subvariety \href{....pdf}{...} expansion |
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\href{Lattice-ordered_semigroups.pdf}{Lattice-ordered semigroups} |
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\href{....pdf}{...} supervariety |
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\href{Lattices.pdf}{Lattices} reduced type |
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\href{....pdf}{...} subreduct |
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\href{Multiplicative_semilattices.pdf}{Multiplicative semilattices} reduced type |
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\bibitem{Ln19xx} |
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\bibitem{Lastname19xx} |
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