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updated tests in SpectralSequences
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M2/Macaulay2/packages/SpectralSequences.m2

Lines changed: 2 additions & 19 deletions
Original file line numberDiff line numberDiff line change
@@ -4028,19 +4028,14 @@ doc ///
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TEST ///
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restart;
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needsPackage "SpectralSequences";
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A = QQ[a,b,c];
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C = new ChainComplex;
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C.ring = A;
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C = complex A^0
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K = filteredComplex C;
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assert(K_0 == C);
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assert(K_1 == C);
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///
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TEST ///
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restart;
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needsPackage "SpectralSequences";
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A = QQ[a,b,c];
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D = simplicialComplex {a*b*c};
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F2D = D;
@@ -4064,8 +4059,6 @@ assert(all(keys support e^5, j -> isIsomorphism homologyIsomorphism(e,j#0,j#1,5)
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///
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TEST ///
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restart
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needsPackage "SpectralSequences";
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-- The following example is taken from p. 127, Fig 7.2 of
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-- Zomorodian's "Topology for computing"
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A = ZZ [s,t,u,v,w] ;
@@ -4120,8 +4113,6 @@ assert(all(keys support e^12, j -> isIsomorphism homologyIsomorphism(e,j#0,j#1,1
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///
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TEST ///
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restart
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needsPackage "SpectralSequences";
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A = QQ[a,b,c,d];
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D = simplicialComplex {a*d*c, a*b, a*c, b*c};
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F2D = D;
@@ -4159,11 +4150,9 @@ assert(all(keys support e^12, j -> isIsomorphism homologyIsomorphism(e,j#0,j#1,1
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///
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TEST ///
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restart
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needsPackage "SpectralSequences";
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B = QQ[a..d];
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J = ideal vars B;
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C = complete res monomialCurveIdeal(B,{1,3,4});
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C = res monomialCurveIdeal(B,{1,3,4});
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K = filteredComplex(J,C,4);
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e = prune spectralSequence K;
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assert(all(keys support e^0, j -> isIsomorphism homologyIsomorphism(e,j#0,j#1,0)))
@@ -4175,8 +4164,6 @@ assert(all(keys support e^4, j -> isIsomorphism homologyIsomorphism(e,j#0,j#1,4)
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TEST ///
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restart
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needsPackage "SpectralSequences";
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S = ZZ/101[x,y];
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I = ideal(x^2,x*y,y^2);
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R = S/I;
@@ -4206,7 +4193,3 @@ installPackage("SpectralSequences", RemakeAllDocumentation => true)
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check "SpectralSequences";
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viewHelp SpectralSequences
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------------------------------------------
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