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/macosx-10.9.5/Heimdal-323.92.1/lib/hcrypto/libtommath/
H A Dtommath.tex228 In fact the library discussed within this text has already been used to form a polynomial basis library\footnote{See \url{http://poly.libtomcrypt.org} for more details.}.
444 processors. Wherever possible, highly efficient algorithms, such as Karatsuba multiplication, sliding window
451 based on the magnitude of the inputs and the configuration of the library.
511 (\textit{GCC}). This means that without changes the library will build without configuration or setting up any
515 GMP requires a configuration script to run and will not build out of the box. GMP and LibTomMath are still in active
2182 First the destination $a$ is grown as required to accomodate the result. The counters $i$ and $j$ are used to form a \textit{sliding window} over
2183 the digits of $a$ of length $b$. The head of the sliding window is at $i$ (\textit{the leading digit}) and the tail at $j$ (\textit{the trailing digit}).
2184 The loop on step 7 copies the digit from the tail to the head. In each iteration the window is moved down one digit. The last loop on
2207 window of exactly $b$ digits over the input.
2249 After the trivial cases of inputs have been handled the sliding window i
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