source: CGBLisp/latex-doc/rat.tex@ 1

Last change on this file since 1 was 1, checked in by Marek Rychlik, 15 years ago

First import of a version circa 1997.
File size: 1.8 KB
Line 
1\begin{lisp:documentation}{num}{FUNCTION}{p }
2{\ } % NO DOCUMENTATION FOR NUM
3\end{lisp:documentation}
4
5\begin{lisp:documentation}{denom}{FUNCTION}{p }
6{\ } % NO DOCUMENTATION FOR DENOM
7\end{lisp:documentation}
8
9\begin{lisp:documentation}{rat$-$simplify$-$2}{FUNCTION}{num denom }
10{\ } % NO DOCUMENTATION FOR RAT-SIMPLIFY-2
11\end{lisp:documentation}
12
13\begin{lisp:documentation}{rat$-$simplify}{FUNCTION}{p }
14{\ } % NO DOCUMENTATION FOR RAT-SIMPLIFY
15\end{lisp:documentation}
16
17\begin{lisp:documentation}{rat+}{FUNCTION}{p q }
18{\ } % NO DOCUMENTATION FOR RAT+
19\end{lisp:documentation}
20
21\begin{lisp:documentation}{rat$-$}{FUNCTION}{p q }
22{\ } % NO DOCUMENTATION FOR RAT-
23\end{lisp:documentation}
24
25\begin{lisp:documentation}{rat*}{FUNCTION}{p q }
26{\ } % NO DOCUMENTATION FOR RAT*
27\end{lisp:documentation}
28
29\begin{lisp:documentation}{rat/}{FUNCTION}{p q }
30{\ } % NO DOCUMENTATION FOR RAT/
31\end{lisp:documentation}
32
33\begin{lisp:documentation}{scalar$-$times$-$rat}{FUNCTION}{scalar p }
34{\ } % NO DOCUMENTATION FOR SCALAR-TIMES-RAT
35\end{lisp:documentation}
36
37\begin{lisp:documentation}{scalar$-$div$-$rat}{FUNCTION}{scalar p }
38{\ } % NO DOCUMENTATION FOR SCALAR-DIV-RAT
39\end{lisp:documentation}
40
41\begin{lisp:documentation}{rat$-$zerop}{FUNCTION}{p }
42{\ } % NO DOCUMENTATION FOR RAT-ZEROP
43\end{lisp:documentation}
44
45\begin{lisp:documentation}{rat$-$uminus}{FUNCTION}{p }
46{\ } % NO DOCUMENTATION FOR RAT-UMINUS
47\end{lisp:documentation}
48
49\begin{lisp:documentation}{rat$-$expt}{FUNCTION}{p n }
50{\ } % NO DOCUMENTATION FOR RAT-EXPT
51\end{lisp:documentation}
52
53\begin{lisp:documentation}{rat$-$constant}{FUNCTION}{c n }
54Make a constant rational function equal to c with n variables
55\end{lisp:documentation}
56
57\begin{lisp:documentation}{rat$-$to$-$poly}{FUNCTION}{p }
58Attempt to convert a rational function to a polynomial by
59dividing numerator by denominator. Error if not divisible
60\end{lisp:documentation}
61
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