Searched +refs:math +refs:search +refs:root (Results 1 - 3 of 3) sorted by relevance
/macosx-10.9.5/tcl-102/tcl/tcl/generic/ |
H A D | tclBasic.c | 24 #include <math.h> 38 * The following structure defines the client data for a math function 258 * TIP#174's math operators. All are safe. 531 Tcl_Panic("Tcl_CreateInterp: failed to push the root stack frame"); 715 * Register the builtin math functions. 720 Tcl_Panic("Can't create math function namespace"); 739 Tcl_Panic("can't create math operator namespace"); 754 Tcl_Panic("failed to create math operator %s", 1216 Tcl_HashSearch search; 1280 hPtr = Tcl_FirstHashEntry(hTablePtr, &search); 1206 Tcl_HashSearch search; local 6282 mp_int root; local 6326 mp_int root; local [all...] |
/macosx-10.9.5/CPANInternal-140/Perl-Tidy-20121207/bin/ |
H A D | perltidy | 342 their own .perltidyrc in their root directories. 926 spaces). With these modified whitespace rules, the following line of math: 928 $root = -$b + sqrt( $b * $b - 4. * $a * $c ) / ( 2. * $a ); 932 $root=-$b+sqrt( $b*$b-4.*$a*$c )/( 2.*$a ); 1996 math operators C<'+'>, C<'-'>, C<'/'>, and C<'*'>: 2484 Under Windows, perltidy will also search for a configuration file named perltidy.ini since Windows does not allow files with a leading period (.). 2931 located with an internet search for "HTML color tables".
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/macosx-10.9.5/Heimdal-323.92.1/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 4877 approach is to brute force search amongst the values $k = 2, 3, \ldots, 8$ for the lowest result. Table~\ref{fig:OPTK} lists optimal values of $k$ 5670 Finding the $n$'th root of an integer is fairly easy as far as numerical analysis is concerned. Algorithms such as the Newton-Raphson approximation 5671 (\ref{eqn:newton}) series will converge very quickly to a root for any continuous function $f(x)$. 5678 In this case the $n$'th root is desired and $f(x) = x^n - a$ where $a$ is the integer of which the root is desired. The derivative of $f(x)$ is 5680 such as the real numbers. As a result the root found can be above the true root b [all...] |
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