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Annotation of OpenXM_contrib/pari-2.2/src/test/32/sumiter, Revision 1.1

1.1     ! noro        1:    realprecision = 19 significant digits
        !             2:    echo = 1 (on)
        !             3: ? intnum(x=0,Pi,sin(x),1)
        !             4: 2.000000000000000017
        !             5: ? sqr(2*intnum(x=0,4,exp(-x^2),1))
        !             6: 3.141592556720305685
        !             7: ? 4*intnum(x=1,10^20,1/(1+x^2),2)
        !             8: 3.141592653589793208
        !             9: ? intnum(x=-0.5,0.5,1/sqrt(1-x^2))
        !            10: 1.047197551196597747
        !            11: ? 2*intnum(x=0,100,sin(x)/x,3)
        !            12: 3.124450933778112629
        !            13: ? \p38
        !            14:    realprecision = 38 significant digits
        !            15: ? prod(k=1,10,1+1/k!)
        !            16: 3335784368058308553334783/905932868585678438400000
        !            17: ? prod(k=1,10,1+1./k!)
        !            18: 3.6821540356142043935732308433185262946
        !            19: ? Pi^2/6*prodeuler(p=2,10000,1-p^-2)
        !            20: 1.0000098157493066238697591433298145174
        !            21: ? prodinf(n=0,(1+2^-n)/(1+2^(-n+1)))
        !            22: 0.33333333333333333333333333333333333322
        !            23: ? prodinf(n=0,-2^-n/(1+2^(-n+1)),1)
        !            24: 0.33333333333333333333333333333333333322
        !            25: ? solve(x=1,4,sin(x))
        !            26: 3.1415926535897932384626433832795028841
        !            27: ? sum(k=1,10,2^-k)
        !            28: 1023/1024
        !            29: ? sum(k=1,10,2.^-k)
        !            30: 0.99902343750000000000000000000000000000
        !            31: ? 4*sumalt(n=0,(-1)^n/(2*n+1))
        !            32: 3.1415926535897932384626433832795028841
        !            33: ? 4*sumalt(n=0,(-1)^n/(2*n+1),1)
        !            34: 3.1415926535897932384626433832795028842
        !            35: ? sumdiv(8!,x,x)
        !            36: 159120
        !            37: ? suminf(n=1,2.^-n)
        !            38: 0.99999999999999999999999999999999999999
        !            39: ? 6/Pi^2*sumpos(n=1,n^-2)
        !            40: 0.99999999999999999999999999999999999999
        !            41: ? getheap
        !            42: [19, 190]
        !            43: ? print("Total time spent: ",gettime);
        !            44: Total time spent: 1646
        !            45: ? \q