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  • Committer: Package Import Robot
  • Author(s): Felipe Sateler
  • Date: 2014-04-07 15:43:04 UTC
  • mfrom: (1.2.6)
  • Revision ID: package-import@ubuntu.com-20140407154304-21r03zdnfc571kz0
Tags: 1.0.17-1
http://bugs.debian.org/716731
* Take over package from pkg-gnome
* New upstream release. Closes: #716731
* Bump standards version.
* Update Vcs fields to Git.
* Move to single-debian-patch

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Lines of Context:
src/geniustests.txt
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Factors(15)                                                     [1,3,5,15]
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Factors(-15)                                                    [-1,1,3,5,15]
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Factors(0)+1                                                    ((null)+1)
 
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Factors(NextPrime(777777)*NextPrime(888888))                    [1,777781,888917,691382753177]
 
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Factors(NextPrime(7777777)*NextPrime(8888888))                  [1,7777801,8888927,69136305309527]
 
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Factors(NextPrime(77777)^2*NextPrime(88888))                    [1,77783,88897,6050195089,6914675351,537844192826833]
 
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Factors(2^10)                                                   [1,2,4,8,16,32,64,128,256,512,1024]
 
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Factors(2^5*NextPrime(10000000))                                [1,2,4,8,16,32,10000019,20000038,40000076,80000152,160000304,320000608]
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PrimeFactors(15)                                                [3,5]
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MaximalPrimePowerFactors(15)                                    [3,5]
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MaximalPrimePowerFactors(75)                                    [3,25]
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IntegerQuotient(-1,3)                                           -1
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IntegerQuotient(1,-3)                                           -1
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IntegerQuotient([1,2,3],[2,2,2])                                [0,1,1]
 
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j=0;(for n=1 to 20 do (for d=1 to 20 do (if n!=(sum r in ColumnsOf(MacaulayRep(n,d)) do nCr(r@(1),r@(2))) then increment j)));j                 0
 
1086
MacaulayRep(27,3)                                               [6,4,1;3,2,1]
 
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MacaulayBound(27,3)                                             46
 
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MacaulayLowerOperator(27,3)                                     13
 
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(-8)^(1/3)                                                      -2
 
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(-1/8)^(1/3)                                                    -1/2
 
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(-2)^(1/3)                                                      -1.25992104989
 
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(-8)^(-1/3)                                                     -1/2
 
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(-1/8)^(-1/3)                                                   -2
 
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(-2)^(-1/3)                                                     -0.793700525984
 
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(-8)^(-2/3)                                                     1/4
 
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(-1/8)^(-2/3)                                                   4
 
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(-2)^(-2/3)                                                     0.629960524947
 
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KroneckerDelta([1,1,1])                                         1
 
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KroneckerDelta([1;1;1])                                         1
 
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KroneckerDelta([1;1,1])                                         0
 
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KroneckerDelta([10,12])                                         0
 
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DiscreteDelta([0,0])                                            1
 
1103
DiscreteDelta([0;0])                                            1
 
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DiscreteDelta([0,0;0,1])                                        0
 
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DiscreteDelta([1,0;0,0])                                        0
 
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LinearRecursiveSequence ([0,1],[1,1],6)                         8
 
1107
LinearRecursiveSequence ([0,1],[1,1],[0,1,2,3,4,5,6])           [0,1,1,2,3,5,8]
 
1108
LinearRecursiveSequence ([0,1],[1,1],[0,1,2,3,4,5,6])           [0,1,1,2,3,5,8]
 
1109
LinearRecursiveSequence ([5,7],[1,2],2)                         19
 
1110
LinearRecursiveSequence ([1,3,5],[1,2,-1],3)                    2
 
1111
LinearRecursiveSequence ([1,3,5],[1,2,-1],null)+1               ((null)+1)
 
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prod n=1 to 20 do (A=randint(10,7,7)-4*ones(7,7);IsPositiveSemidefinite(A'*A))  true
 
1113
prod n=1 to 20 do (A=randint(10,3,7)-4*ones(3,7);IsPositiveSemidefinite(A'*A))  true
 
1114
prod n=1 to 20 do (A=randint(10,7,7)-4*ones(7,7);(rank(A'*A) < 7) or IsPositiveDefinite(A'*A))  true
 
1115
sinc(0)==1                                                      true
 
1116
sinc(5)==sin(5)/5                                               true
 
1117
A=[1;2];B=[3;4;5;6;7];[A,B,0,null,4]+""                         "[1,3,0,4;2,4,0,4;1,5,0,4;2,6,0,4;1,7,0,4]"
 
1118
A=[1,2;3,4];B=[5;6;7];[A,B]+""                                  "[1,2,5;3,4,6;1,2,7]"
 
1119
[[1;[1,2]],[3,[7;4]]]+""                                        "[1,1,3,7;1,2,3,4]"
 
1120
sum n=0 to 1 by 0.100000001 do n                                5.500000045
 
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sum n=0 to 0.95 by 0.1 do n                                     4.5
 
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sum n=0 to 0.9 by 0.1 do n                                      4.5
 
1123
sum n=0 to 1 by 0.1 do n                                        5.5
 
1124
for n=0 to 1 by 0.1 do n                                        1.0
 
1125
for n=0 to 1 by 0.100000001 do n                                1.0
 
1126
for n=0 to 1 by 0.10000001 do n                                 0.90000009
 
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for n=1 to 9.99999999999 do n                                   9.99999999999
 
1128
FindRootBisection (`(x)=x^2-1,0.5,1.6,10^-20,10000000)          [true,1.0,67]
 
1129
FindRootBisection (`(x)=x^2-1,-1,0.9,10^-20,10000000)           [true,-1.0,68]
 
1130
FindRootBisection (`(x)=x^2-1,0,10^2000,10^-20,1000)@(1)        false
 
1131
FindRootBisection (`(x)=x^2+1,-1,1,0.01,100)                    FindRootBisection((`(x)=((x^2)+1)),-1,1,0.01,100)
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load "nullspacetest.gel"                                        true
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load "longtest.gel"                                             true
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load "testprec.gel"                                             true