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godmiljaar another random-method-influenced output. Since this testin…
…g is meant to reach code coverage objectives of code that should become obsolete, I suppressed all output now.
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gap> START_TEST("Forms: test_tech3.tst"); | ||
gap> g := Sp(6,3); | ||
Sp(6,3) | ||
gap> module := GModuleByMats(GeneratorsOfGroup(g),GF(3)); | ||
rec( IsOverFiniteField := true, dimension := 6, field := GF(3), | ||
generators := [ < immutable compressed matrix 6x6 over GF(3) >, | ||
< immutable compressed matrix 6x6 over GF(3) > ], isMTXModule := true ) | ||
gap> dmodule := ClassicalForms_GeneratorsWithoutScalarsDual(g); | ||
rec( IsAbsolutelyIrreducible := true, IsIrreducible := true, | ||
IsOverFiniteField := true, dimension := 6, field := GF(3), | ||
generators := [ < immutable compressed matrix 6x6 over GF(3) >, | ||
< immutable compressed matrix 6x6 over GF(3) > ], isMTXModule := true, | ||
smashMeataxe := | ||
rec( | ||
algebraElement := | ||
[ [ [ 1, 2 ], [ 1, 2 ] ], [ 0*Z(3), 0*Z(3), 0*Z(3), Z(3)^0 ] ], | ||
algebraElementMatrix := < immutable compressed matrix 6x6 over GF(3) >, | ||
characteristicPolynomial := x_1^6+x_1^5-x_1^4+x_1^3-x_1^2+x_1+Z(3)^0, | ||
charpolFactors := x_1-Z(3)^0, degreeFieldExt := 1, ndimFlag := 1, | ||
nullspaceVector := [ Z(3)^0, 0*Z(3), 0*Z(3), 0*Z(3), Z(3), Z(3)^0 ] ) ) | ||
gap> module := GModuleByMats(GeneratorsOfGroup(g),GF(3));; | ||
gap> dmodule := ClassicalForms_GeneratorsWithoutScalarsDual(g);; | ||
gap> ClassicalForms_InvariantFormDual(module,dmodule);; | ||
gap> g := GO(3,3); | ||
GO(0,3,3) | ||
gap> module := GModuleByMats(GeneratorsOfGroup(g),GF(3)); | ||
rec( IsOverFiniteField := true, dimension := 3, field := GF(3), | ||
generators := | ||
[ | ||
[ [ Z(3), 0*Z(3), 0*Z(3) ], [ 0*Z(3), Z(3), 0*Z(3) ], | ||
[ 0*Z(3), 0*Z(3), Z(3)^0 ] ], | ||
[ [ 0*Z(3), Z(3)^0, 0*Z(3) ], [ Z(3)^0, Z(3), Z(3) ], | ||
[ 0*Z(3), Z(3), Z(3)^0 ] ] ], isMTXModule := true ) | ||
gap> dmodule := ClassicalForms_GeneratorsWithoutScalarsDual(g); | ||
rec( IsAbsolutelyIrreducible := true, IsIrreducible := true, | ||
IsOverFiniteField := true, dimension := 3, field := GF(3), | ||
generators := | ||
[ | ||
[ [ 0*Z(3), Z(3)^0, 0*Z(3) ], [ Z(3)^0, Z(3), Z(3)^0 ], | ||
[ 0*Z(3), Z(3)^0, Z(3)^0 ] ], | ||
[ [ Z(3), 0*Z(3), 0*Z(3) ], [ 0*Z(3), Z(3), 0*Z(3) ], | ||
[ 0*Z(3), 0*Z(3), Z(3) ] ], | ||
[ [ Z(3)^0, 0*Z(3), 0*Z(3) ], [ 0*Z(3), Z(3)^0, 0*Z(3) ], | ||
[ 0*Z(3), 0*Z(3), Z(3) ] ], | ||
[ [ 0*Z(3), Z(3), 0*Z(3) ], [ Z(3), Z(3)^0, Z(3)^0 ], | ||
[ 0*Z(3), Z(3), Z(3)^0 ] ] ], isMTXModule := true, | ||
smashMeataxe := | ||
rec( | ||
algebraElement := | ||
[ [ [ 1, 2 ], [ 3, 5 ] ], | ||
[ Z(3), Z(3), Z(3), 0*Z(3), 0*Z(3), Z(3)^0 ] ], | ||
algebraElementMatrix := | ||
[ [ 0*Z(3), Z(3)^0, 0*Z(3) ], [ Z(3)^0, Z(3), Z(3)^0 ], | ||
[ 0*Z(3), 0*Z(3), Z(3) ] ], | ||
characteristicPolynomial := x_1^3-x_1^2-Z(3)^0, | ||
charpolFactors := x_1+Z(3)^0, degreeFieldExt := 1, ndimFlag := 1, | ||
nullspaceVector := [ 0*Z(3), 0*Z(3), Z(3)^0 ] ) ) | ||
gap> module := GModuleByMats(GeneratorsOfGroup(g),GF(3));; | ||
gap> dmodule := ClassicalForms_GeneratorsWithoutScalarsDual(g);; | ||
gap> ClassicalForms_InvariantFormDual(module,dmodule);; | ||
gap> STOP_TEST("test_tech3.tst", 10000 ); |
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#technical test that will become obsolete in the future, output is even not important | ||
g := Sp(6,3); | ||
module := GModuleByMats(GeneratorsOfGroup(g),GF(3)); | ||
dmodule := ClassicalForms_GeneratorsWithoutScalarsDual(g); | ||
module := GModuleByMats(GeneratorsOfGroup(g),GF(3));; | ||
dmodule := ClassicalForms_GeneratorsWithoutScalarsDual(g);; | ||
ClassicalForms_InvariantFormDual(module,dmodule);; | ||
g := GO(3,3); | ||
module := GModuleByMats(GeneratorsOfGroup(g),GF(3)); | ||
dmodule := ClassicalForms_GeneratorsWithoutScalarsDual(g); | ||
module := GModuleByMats(GeneratorsOfGroup(g),GF(3));; | ||
dmodule := ClassicalForms_GeneratorsWithoutScalarsDual(g);; | ||
ClassicalForms_InvariantFormDual(module,dmodule);; | ||
quit; | ||
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