arithmetic operations in the context.
The \var{rounding} option is one of:
- \constant{ROUND_CEILING} (towards \constant{Infinity}),
- \constant{ROUND_DOWN} (towards zero),
- \constant{ROUND_FLOOR} (towards \constant{-Infinity}),
- \constant{ROUND_HALF_DOWN} (towards zero),
- \constant{ROUND_HALF_EVEN},
- \constant{ROUND_HALF_UP} (away from zero), or
- \constant{ROUND_UP} (away from zero).
+ \begin{itemize}
+ \item \constant{ROUND_CEILING} (towards \constant{Infinity}),
+ \item \constant{ROUND_DOWN} (towards zero),
+ \item \constant{ROUND_FLOOR} (towards \constant{-Infinity}),
+ \item \constant{ROUND_HALF_DOWN} (to nearest with ties going towards zero),
+ \item \constant{ROUND_HALF_EVEN} (to nearest with ties going to nearest even integer),
+ \item \constant{ROUND_HALF_UP} (to nearest with ties going away from zero), or
+ \item \constant{ROUND_UP} (away from zero).
+ \end{itemize}
The \var{traps} and \var{flags} fields list any signals to be set.
Generally, new contexts should only set traps and leave the flags clear.
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\subsection{Floating Point Notes \label{decimal-notes}}
+\subsubsection{Mitigating round-off error with increased precision}
+
The use of decimal floating point eliminates decimal representation error
(making it possible to represent \constant{0.1} exactly); however, some
operations can still incur round-off error when non-zero digits exceed the
Decimal("0.0060000")
\end{verbatim}
+\subsubsection{Special values}
The number system for the \module{decimal} module provides special
values including \constant{NaN}, \constant{sNaN}, \constant{-Infinity},