source: CGBLisp/src/RCS/trivial.lisp,v@ 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: 1.2 KB
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1head 1.1;
2access;
3symbols;
4locks; strict;
5comment @;;; @;
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81.1
9date 2009.01.19.08.51.43; author marek; state Exp;
10branches;
11next ;
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14desc
15@@
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181.1
19log
20@Initial revision
21@
22text
23@#|
24 $Id: trivial.lisp,v 1.1 1997/12/12 07:24:03 marek Exp marek $
25 *--------------------------------------------------------------------------*
26 | Copyright (C) 1994, Marek Rychlik (e-mail: rychlik@@math.arizona.edu) |
27 | Department of Mathematics, University of Arizona, Tucson, AZ 85721 |
28 | |
29 | Everyone is permitted to copy, distribute and modify the code in this |
30 | directory, as long as this copyright note is preserved verbatim. |
31 *--------------------------------------------------------------------------*
32|#
33
34(defpackage "TRIVIAL"
35 (:export trivial-p))
36(in-package "TRIVIAL")
37
38;; This package develops Kronecker-like algorithm to test
39;; that 1 is in the ideal <f1,f2,...,fn> where fi are polynomial expressions
40;; given in lisp (prefix notation)
41
42;;Suppose we have a function f taking values f0, f1, ... , fn at
43;;points x0, x1, ... , xn and we want a function which will take a value
44;;f(n+1) at x(n+1); what is the formula?
45;;(x-x(n+1))*f(x)+f(n+1)
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52@
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