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Annotation of OpenXM/src/ox_math/todo.txt, Revision 1.5

1.5     ! takayama    1: $OpenXM: OpenXM/src/ox_math/todo.txt,v 1.4 1999/12/16 02:04:35 takayama Exp $
        !             2:
        !             3: * The package Selberg.
        !             4:
        !             5: * Online usage
        !             6:
        !             7: * Mathematica-contrib that matches to asir-contrib
        !             8:   See OpenXM/src/asir-contrib/packages/doc/cman.texi
1.1       takayama    9:
                     10: * We need examples of client programs which can be used
                     11:   in class rooms or in study of mathematics.
                     12:   Example 1:
                     13:     \beta nbc basis.
                     14:     Mathematica --> ox_asir (\beta nbc package)
1.3       takayama   15:     Reference : Orlik and Terao, Arrangements of Hyperplanes, Springer.
1.1       takayama   16:   Example 2:
                     17:     Generate randomly symmetric matrices and
                     18:     display the distribution of the maximal eigenvalues.
                     19:     asir --> ox_math(EigenValues) and ox_gnuplot
                     20:   Example 3:
                     21:     Translate the Selberg differential equation to
                     22:     a Pfaffian form.
                     23:     Mathematica --> ox_sm1.
1.2       takayama   24:     asir --> ox_sm1.
1.3       takayama   25:     Reference : Aomoto and Kita, Hypergeometric Functions, Appendix.
1.1       takayama   26:   Example 4:
                     27:     Mathematica Note book that explains what is primary ideal
                     28:     decomposition.
                     29:     Mathematica --> ox_asir.
                     30:   Example 5:
                     31:     Taylor expansion.
                     32:     asir --> ox_math.
1.3       takayama   33:
                     34: * Find rational solutions of Garnier systems by exhaustive search.
                     35:   It is a nice problem of solving algebraic equations.
                     36:
                     37:
                     38:
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1.4       takayama   40:
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1.3       takayama   43:
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1.1       takayama   45: