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|    sci.math.symbolic    |    Symbolic algebra discussion    |    10,432 messages    |
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|    Message 9,517 of 10,432    |
|    Richard Fateman to bursejan@gmail.com    |
|    =?UTF-8?Q?Re:_Test_Cases_for_Gr=c3=b6bne    |
|    05 Jul 17 11:18:16    |
      From: fateman@cs.berkeley.edu              On 7/5/2017 4:55 AM, bursejan@gmail.com wrote:       > Hint for RJF slow thinker: Thats exactly why I will       > beat the shit out of maxima in the future.       >       > Am Mittwoch, 5. Juli 2017 13:13:54 UTC+2 schrieb burs...@gmail.com:       >> You see the factor in GB between my Prototype and       >> maxima is only a nearly factor 5 (some factor as       >> for your non-GB example (1000+v+w+x+y)^20):       >>       >> 1593 ms / 328 ms = 4.85              I think you are referring to your example, in Maxima.              load(grobner);       poly_buchberger([(5+(5+a^2)*b-a*b^2)*t,(5*a^2*b-(a+4*a^2)*b^2)*(t-1)],[t,a,b]);                     which you think takes 328ms.               I just ran it on my Maxima (5.40.0)/SBCL system. How to run in SBCL       has been described earlier in this thread. Jan can do it.)              To get a non-zero timing result I ran it 100 times for which it took       0.359 seconds.              for i:1 thru 100 do       poly_buchberger([(5+(5+a^2)*b-a*b^2)*t,(5*a^2*b-(a+4*a^2)*b^2)*(t-1)],[t,a,b]);                            Or about 0.00359 seconds per run. Or 3.59 milliseconds.              Anyone with a (free) copy of Maxima, started up in SBCL, can duplicate these       timings on another computer.              So the factor is, neglecting differences in CPU speed (maybe 2X?) ,       something       like 1593/3.59, or about 443X. Not 5.                     ..............              When one resorts to argumentum ad hominem it is a       compliment to the quality of the opposing argument, and a sign       of desperation on one's part.                     RJF              --- SoupGate-Win32 v1.05        * Origin: you cannot sedate... all the things you hate (1:229/2)    |
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