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/macosx-10.10.1/emacs-93/emacs/man/ |
H A D | texinfo.tex | 1047 % @math outputs its argument in math mode. 1050 % an actual _ character, as in @math{@var{some_variable} + 1}. So make 1068 \def\math{% 1077 % Some active characters (such as <) are spaced differently in math. 1078 % We have to reset their definitions in case the @math was an argument 1094 % @bullet and @minus need the same treatment as @math, just above. 1533 % We don't need math for this font style. 2129 % In order for the font changes to affect most math symbols and letters, 2143 % current \fam for math mod [all...] |
/macosx-10.10.1/gnutar-453/gnutar/build-aux/ |
H A D | texinfo.tex | 1047 % @math outputs its argument in math mode. 1050 % an actual _ character, as in @math{@var{some_variable} + 1}. So make 1068 \def\math{% 1077 % Some active characters (such as <) are spaced differently in math. 1078 % We have to reset their definitions in case the @math was an argument 1094 % @bullet and @minus need the same treatment as @math, just above. 1533 % We don't need math for this font style. 2129 % In order for the font changes to affect most math symbols and letters, 2143 % current \fam for math mod [all...] |
/macosx-10.10.1/Heimdal-398.1.2/lib/hcrypto/libtommath/ |
H A D | tommath.tex | 183 The most prevalent need for multiple precision arithmetic, often referred to as ``bignum'' math, is within the implementation 271 package. As a case study the ``LibTomMath''\footnote{Available at \url{http://math.libtomcrypt.com}} package is used 495 effect a math error (i.e. invalid input, heap error, etc) can cause a program to stop functioning which is definitely 1499 Comparing a multiple precision integer is performed with the exact same algorithm used to compare two decimal numbers. For example, 1500 to compare $1,234$ to $1,264$ the digits are extracted by their positions. That is we compare $1 \cdot 10^3 + 2 \cdot 10^2 + 3 \cdot 10^1 + 4 \cdot 10^0$ 1504 The first comparision routine that will be developed is the unsigned magnitude compare which will perform a comparison based on the digits of two 1544 \textbf{MP\_GT} and similar with respect to when $a = b$ and $a < b$. The first two steps compare the number of digits used in both $a$ and $b$. 1558 The two if statements (lines 25 and 29) compare the number of digits in the two inputs. These two are 1589 The first two steps compare th [all...] |
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