Return to objets CVS log

Up to [local] / OpenXM_contrib / pari / src / test / 32

Annotation of OpenXM_contrib/pari/src/test/32/objets, Revision 1.1

1.1     ! maekawa     1:    realprecision = 38 significant digits
        !             2:    echo = 1 (on)
        !             3: ? +3
        !             4: 3
        !             5: ? -5
        !             6: -5
        !             7: ? 5+3
        !             8: 8
        !             9: ? 5-3
        !            10: 2
        !            11: ? 5/3
        !            12: 5/3
        !            13: ? 5\3
        !            14: 1
        !            15: ? 5\/3
        !            16: 2
        !            17: ? 5%3
        !            18: 2
        !            19: ? 5^3
        !            20: 125
        !            21: ? binary(65537)
        !            22: [1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1]
        !            23: ? bittest(10^100,100)
        !            24: 1
        !            25: ? ceil(-2.5)
        !            26: -2
        !            27: ? centerlift(Mod(456,555))
        !            28: -99
        !            29: ? component(1+O(7^4),3)
        !            30: 1
        !            31: ? conj(1+I)
        !            32: 1 - I
        !            33: ? conjvec(Mod(x^2+x+1,x^3-x-1))
        !            34: [4.0795956234914387860104177508366260325, 0.46020218825428060699479112458168
        !            35: 698369 + 0.18258225455744299269398828369501930573*I, 0.460202188254280606994
        !            36: 79112458168698369 - 0.18258225455744299269398828369501930573*I]~
        !            37: ? truncate(1.7,&e)
        !            38: 1
        !            39: ? e
        !            40: -1
        !            41: ? denominator(12345/54321)
        !            42: 18107
        !            43: ? divrem(345,123)
        !            44: [2, 99]~
        !            45: ? divrem(x^7-1,x^5+1)
        !            46: [x^2, -x^2 - 1]~
        !            47: ? floor(-1/2)
        !            48: -1
        !            49: ? floor(-2.5)
        !            50: -3
        !            51: ? frac(-2.7)
        !            52: 0.30000000000000000000000000000000000000
        !            53: ? I^2
        !            54: -1
        !            55: ? imag(2+3*I)
        !            56: 3
        !            57: ? lex([1,3],[1,3,5])
        !            58: -1
        !            59: ? max(2,3)
        !            60: 3
        !            61: ? min(2,3)
        !            62: 2
        !            63: ? Mod(-12,7)
        !            64: Mod(2, 7)
        !            65: ? Mod(-12,7,1)
        !            66: Mod(2, 7)
        !            67: ? Mod(10873,49649)^-1
        !            68:   ***   impossible inverse modulo: Mod(131, 49649).
        !            69:
        !            70: ? norm(1+I)
        !            71: 2
        !            72: ? norm(Mod(x+5,x^3+x+1))
        !            73: 129
        !            74: ? numerator((x+1)/(x-1))
        !            75: x + 1
        !            76: ? 1/(1+x)+O(x^20)
        !            77: 1 - x + x^2 - x^3 + x^4 - x^5 + x^6 - x^7 + x^8 - x^9 + x^10 - x^11 + x^12 -
        !            78:  x^13 + x^14 - x^15 + x^16 - x^17 + x^18 - x^19 + O(x^20)
        !            79: ? numtoperm(7,1035)
        !            80: [4, 7, 1, 6, 3, 5, 2]
        !            81: ? permtonum([4,7,1,6,3,5,2])
        !            82: 1035
        !            83: ? 37.
        !            84: 37.000000000000000000000000000000000000
        !            85: ? real(5-7*I)
        !            86: 5
        !            87: ? arat=(x^3+x+1)/x^3;type(arat,14)
        !            88: (x^3 + x + 1)/x^3
        !            89: ? shift(1,50)
        !            90: 1125899906842624
        !            91: ? shift([3,4,-11,-12],-2)
        !            92: [0, 1, -2, -3]
        !            93: ? shiftmul([3,4,-11,-12],-2)
        !            94: [3/4, 1, -11/4, -3]
        !            95: ? sign(-1)
        !            96: -1
        !            97: ? sign(0)
        !            98: 0
        !            99: ? sign(0.)
        !           100: 0
        !           101: ? simplify(((x+I+1)^2-x^2-2*x*(I+1))^2)
        !           102: -4
        !           103: ? sizedigit([1.3*10^5,2*I*Pi*exp(4*Pi)])
        !           104: 7
        !           105: ? truncate(-2.7)
        !           106: -2
        !           107: ? truncate(sin(x^2))
        !           108: -1/5040*x^14 + 1/120*x^10 - 1/6*x^6 + x^2
        !           109: ? type(Mod(x,x^2+1))
        !           110: "t_POLMOD"
        !           111: ? valuation(6^10000-1,5)
        !           112: 5
        !           113: ? \p57
        !           114:    realprecision = 57 significant digits
        !           115: ? Pi
        !           116: 3.14159265358979323846264338327950288419716939937510582097
        !           117: ? \p38
        !           118:    realprecision = 38 significant digits
        !           119: ? O(x^12)
        !           120: O(x^12)
        !           121: ? padicno=(5/3)*127+O(127^5)
        !           122: 44*127 + 42*127^2 + 42*127^3 + 42*127^4 + O(127^5)
        !           123: ? padicprec(padicno,127)
        !           124: 5
        !           125: ? length(divisors(1000))
        !           126: 16
        !           127: ? getheap
        !           128: [65, 916]
        !           129: ? print("Total time spent: ",gettime);
        !           130: Total time spent: 51
        !           131: ? \q