1 | These are the tests from the Lewis/Wester test suite for polynomial |
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2 | systems. Some details of Singular's performance: |
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3 | |
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4 | A: divide factorials ok |
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5 | B: sum 1/i ok |
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6 | C: gcd (big integers) ok |
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7 | D: sum rational functions ok |
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8 | E: sum rational functions ok |
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9 | F: gcd(2 var polys) ok |
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10 | G: gcd(3 var polys) ok |
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11 | G_p: G mod 181 ok |
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12 | H: det (Hilbert(80)) with bareiss ok |
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13 | I: invert(Hilbert(40)) with inverse ok |
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14 | J: check I ok |
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15 | K: invert(Hilbert(70)) with inverse ok |
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16 | L: check K ok |
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17 | M1: det(sparse, rank 26, 5 var) ok |
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18 | M2: det(sparse, rank 101, 5 var) ok |
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19 | N: subst algebraic numbers no chance |
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20 | O1: 3 dets (sparse, rank 15, 22 var) ok |
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21 | O2: gcd of dets no chance -- memory/time |
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22 | P: det(sparse, rank 101, rationals) ok |
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23 | P': det(less sparse, rank 101, rationals) ok |
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24 | Q: det(sparse, rank 101, 1-var) ok |
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25 | Q': det(less sparse, rank 101, 1-var) ok |
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26 | Pp: P mod 181 ok |
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27 | P'p: P' mod 181 ok |
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28 | Qp: Q mod 181 ok |
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29 | Q'p: Q' mod 181 ok |
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30 | S: Hermite form N/A |
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31 | T: Hermite form N/A |
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32 | U: Smith form N/A |
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33 | V: Smith form N/A |
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34 | W1: Smith form N/A |
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35 | W2: Smith form N/A |
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36 | X: gcd(Galousfield, minpoly) very long |
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37 | Y: det(Galousfield, minpoly) ok |
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38 | |
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39 | For the original stuff tey used ot benchmark singular, see 'singall'. |
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40 | For mupad and maple sources, see 'mupadall', 'mapleall'. |
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41 | For more details, see also www.fordham.edu/lewis/cacomp.html |
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