the variable @samp{pi}, but @kbd{' pi M-@key{RET}} pushes 3.1415.)
If you finish your algebraic entry by pressing @key{LFD} (or @kbd{C-j})
-instead of @key{RET}, Calc disables the default simplifications
+instead of @key{RET}, Calc disables simplification
(as if by @kbd{m O}; @pxref{Simplification Modes}) while the entry
is being pushed on the stack. Thus @kbd{' 1+2 @key{RET}} pushes 3
on the stack, but @kbd{' 1+2 @key{LFD}} pushes the formula @expr{1+2};
@kindex m B
@pindex calc-bin-simplify-mode
-The @kbd{m B} (@code{calc-bin-simplify-mode}) mode applies the limited
+The @kbd{m B} (@code{calc-bin-simplify-mode}) mode applies the basic
simplifications to a result and then, if the result is an integer,
uses the @kbd{b c} (@code{calc-clip}) command to clip the integer according
to the current binary word size. @xref{Binary Functions}. Real numbers
are rounded to the nearest integer and then clipped; other kinds of
-results (after the default simplifications) are left alone.
+results (after the basic simplifications) are left alone.
@kindex m A
@pindex calc-alg-simplify-mode
operation. Vectors and formulas are cleaned by cleaning each component
number (i.e., pervasively).
-If the simplification mode is set below the limited level, it is raised
-to the limited level for the purposes of this command. Thus, @kbd{c c}
-applies the limited simplifications even if their automatic application
-is disabled. @xref{Simplification Modes}.
+If the simplification mode is set below basic simplification, it is raised
+for the purposes of this command. Thus, @kbd{c c} applies the basic
+simplifications even if their automatic application is disabled.
+@xref{Simplification Modes}.
@cindex Roundoff errors, correcting
A numeric prefix argument to @kbd{c c} sets the floating-point precision
@kindex j v
@pindex calc-sel-evaluate
The @kbd{j v} (@code{calc-sel-evaluate}) command performs the
-limited simplifications on the selected sub-formula.
+basic simplifications on the selected sub-formula.
These simplifications would normally be done automatically
on all results, but may have been partially inhibited by
previous selection-related operations, or turned off altogether
As well as the simplifications described here, if you have stored
any rewrite rules in the variable @code{EvalRules} then these rules
-will also be applied before any built-in default simplifications.
+will also be applied before any of the basic simplifications.
@xref{Automatic Rewrites}, for details.
@tex
\bigskip
@end tex
-And now, on with the limited set of simplifications:
+And now, on with the basic simplifications:
Arithmetic operators like @kbd{+} and @kbd{*} always take two
arguments in Calc's internal form. Sums and products of three or
Products are sorted into a canonical order using the commutative
law. For example, @expr{b c a} is commuted to @expr{a b c}.
-This allows easier comparison of products; for example, the limited
+This allows easier comparison of products; for example, the basic
simplifications will not change @expr{x y + y x} to @expr{2 x y},
but the algebraic simplifications; it first rewrites the sum to
@expr{x y + x y} which can then be recognized as a sum of identical
Integer powers of the variable @code{i} are simplified according
to the identity @expr{i^2 = -1}. If you store a new value other
than the complex number @expr{(0,1)} in @code{i}, this simplification
-will no longer occur. This is not done by the limited
+will no longer occur. This is not done by the basic
simplifications; in case someone (unwisely) wants to use the name
@code{i} for a variable unrelated to complex numbers, they can use
-limited simplifications.
+basic simplification mode.
Square roots of integer or rational arguments are simplified in
several ways. (Note that these will be left unevaluated only in