i1 : R = QQ[a..d];
|
i2 : N = coker matrix{{a,b},{c,d}}
o2 = cokernel | a b |
| c d |
2
o2 : R-module, quotient of R
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i3 : N1 = N/(a^4*N)
o3 = cokernel | a4 0 a b |
| 0 a4 c d |
2
o3 : R-module, quotient of R
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i4 : M = a*N/(R*a*N_0+a*b*N)
o4 = subquotient (| a 0 |, | 0 ab 0 a b |)
| 0 a | | -c 0 ab c d |
2
o4 : R-module, subquotient of R
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i5 : isSubquotient(M,N)
o5 = true
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i6 : isSubquotient(M,N1)
o6 = false
|