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Annotation of OpenXM_contrib/pari/src/test/in/number, Revision 1.1.1.1

1.1       maekawa     1: \p 38
                      2: \e
                      3: addprimes([nextprime(10^9),nextprime(10^10)])
                      4: bestappr(Pi,10000)
                      5: bezout(123456789,987654321)
                      6: bigomega(12345678987654321)
                      7: binomial(1.1,5)
                      8: chinese(Mod(7,15),Mod(13,21))
                      9: content([123,456,789,234])
                     10: contfrac(Pi)
                     11: contfrac(Pi,5)
                     12: contfrac((exp(1)-1)/(exp(1)+1),[1,3,5,7,9])
                     13: contfracpnqn([2,6,10,14,18,22,26])
                     14: contfracpnqn([1,1,1,1,1,1,1,1;1,1,1,1,1,1,1,1])
                     15: core(54713282649239)
                     16: core(54713282649239,1)
                     17: coredisc(54713282649239)
                     18: coredisc(54713282649239,1)
                     19: divisors(8!)
                     20: eulerphi(257^2)
                     21: factor(17!+1)
                     22: factor(100!+1,0)
                     23: factor(40!+1,100000)
                     24: factorback(factor(12354545545))
                     25: factorcantor(x^11+1,7)
                     26: centerlift(lift(factorff(x^3+x^2+x-1,3,t^3+t^2+t-1)))
                     27: 10!
                     28: factorial(10)
                     29: factormod(x^11+1,7)
                     30: factormod(x^11+1,7,1)
                     31: ffinit(2,11)
                     32: ffinit(7,4)
                     33: fibonacci(100)
                     34: gcd(12345678,87654321)
                     35: gcd(x^10-1,x^15-1,2)
                     36: hilbert(2/3,3/4,5)
                     37: hilbert(Mod(5,7),Mod(6,7))
                     38: isfundamental(12345)
                     39: isprime(12345678901234567)
                     40: ispseudoprime(73!+1)
                     41: issquare(12345678987654321)
                     42: issquarefree(123456789876543219)
                     43: kronecker(5,7)
                     44: kronecker(3,18)
                     45: lcm(15,-21)
                     46: lift(chinese(Mod(7,15),Mod(4,21)))
                     47: modreverse(Mod(x^2+1,x^3-x-1))
                     48: moebius(3*5*7*11*13)
                     49: nextprime(100000000000000000000000)
                     50: numdiv(2^99*3^49)
                     51: omega(100!)
                     52: precprime(100000000000000000000000)
                     53: prime(100)
                     54: primes(100)
                     55: qfbclassno(-12391)
                     56: qfbclassno(1345)
                     57: qfbclassno(-12391,1)
                     58: qfbclassno(1345,1)
                     59: Qfb(2,1,3)*Qfb(2,1,3)
                     60: qfbcompraw(Qfb(5,3,-1,0.),Qfb(7,1,-1,0.))
                     61: qfbhclassno(2000003)
                     62: qfbnucomp(Qfb(2,1,9),Qfb(4,3,5),3)
                     63: form=Qfb(2,1,9);qfbnucomp(form,form,3)
                     64: qfbnupow(form,111)
                     65: qfbpowraw(Qfb(5,3,-1,0.),3)
                     66: qfbprimeform(-44,3)
                     67: qfbred(Qfb(3,10,12),,-1)
                     68: qfbred(Qfb(3,10,-20,1.5))
                     69: qfbred(Qfb(3,10,-20,1.5),2,,18)
                     70: qfbred(Qfb(3,10,-20,1.5),1)
                     71: qfbred(Qfb(3,10,-20,1.5),3,,18)
                     72: quaddisc(-252)
                     73: quadgen(-11)
                     74: quadpoly(-11)
                     75: quadregulator(17)
                     76: quadunit(17)
                     77: sigma(100)
                     78: sigma(100,2)
                     79: sigma(100,-3)
                     80: sqrtint(10!^2+1)
                     81: znorder(Mod(33,2^16+1))
                     82: forprime(p=2,100,print(p," ",lift(znprimroot(p))))
                     83: znstar(3120)
                     84: getheap
                     85: print("Total time spent: ",gettime);
                     86: \q