\documentclass{beamer}
\setbeamertemplate{navigation symbols}{}
\usepackage{color}

\parskip 12pt

\begin{document}
\begin{frame}
\begin{center}
{\Large\bf Fundamental Theorems of Mathematics}
\end{center}
\begin{center}
Challenge yourself: figure out (or find out) \textbf{why} they are true
\end{center}
{\color[hsb]{0,1,1}
\textbf{Fundamental Theorem of Arithmetic:}}
Every positive integer has a prime factorisation, 
unique up to the order of the factors

{\color[hsb]{.1,1,1}
\textbf{Fundamental Theorem of Algebra:}}
Every nonconstant polynomial over the field of 
complex numbers has at least one root

{\color[hsb]{.6,1,1}
\textbf{Fundamental Theorem of Calculus:}}
For every continuous function $f$ on an interval $[a,b]$
the function $g(x)=\int_a^x f(t)\,dt$ is an antiderivative
of $f$ on $(a,b)$

{\color[hsb]{.8,1,1}
\textbf{Fundamental Theorem of Linear Algebra:}}
The row space of a matrix is orthogonal to the nullspace 
of the matrix, and the dimensions add up to the number of columns of the matrix


\begin{center}\tiny 
Fundamental Theorems --- 
Math Poster 2007 --- Peter Jipsen --- Chapman University --- math.chapman.edu
\end{center}

\end{frame}
\end{document}
