%
% Abstract algebraic structures.
%
\ifx\havemjoalgebra\undefined
\def\havemjoalgebra{1}


\ifx\operatorname\undefined
  \usepackage{amsopn}
\fi

% The fraction field of its argument, an integral domain. The name
% "Frac" was chosen here instead of "Quot" because the latter
% corresponds to the term "quotient field," which can be mistaken in
% some cases for... a quotient field (something mod something).
\newcommand*{\Frac}[1]{\operatorname{Frac}\of{{#1}}}

% The ideal generated by its argument, a subset consisting of ring or
% algebra elements.
\newcommand*{\ideal}[1]{\operatorname{ideal}\of{{#1}}}

% The polynomial ring whose underlying commutative ring of
% coefficients is the first argument and whose indeterminates (a
% comma-separated list) are the second argumnt.
\newcommand*{\polyring}[2]{{#1}\left[{#2}\right]}


\fi
