working on primitive basis
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@ -7,8 +7,8 @@ S1 = simplicial_complexes.Sphere(2)
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S2 = simplicial_complexes.Sphere(3)
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S2 = simplicial_complexes.Sphere(3)
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S = S1.wedge(S2, is_mutable=False)
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S = S1.wedge(S2, is_mutable=False)
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#S = simplicial_complexes.K3Surface()
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#S = simplicial_complexes.K3Surface()
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print("Complejo simplicial")
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#print("Complejo simplicial")
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print(S.facets())
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#print(S.facets())
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#######################################################
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#######################################################
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#S = simplicial_complexes.ComplexProjectivePlane()
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#S = simplicial_complexes.ComplexProjectivePlane()
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#######################################################
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#######################################################
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@ -22,11 +22,11 @@ for b in basis:
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dim = len(b)//2 - 1
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dim = len(b)//2 - 1
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terms.append(p._get_term(1, b, apl.gens()))
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terms.append(p._get_term(1, b, apl.gens()))
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terms.sort(reverse=False)
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terms.sort(reverse=False)
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"""
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with open("output/primitive_basis_without_kernel:terms.txt", 'w') as fp:
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with open("output/primitive_basis_without_kernel:terms.txt", 'w') as fp:
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print("original polynomial: " + str(p),file=fp)
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print("original polynomial: " + str(p),file=fp)
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print(terms,file=fp)
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print(terms,file=fp)
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"""
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#print("primitive basis without kernel terms")
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#print("primitive basis without kernel terms")
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#print(terms)
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#print(terms)
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@ -61,7 +61,7 @@ def get_kernel_terms(p, kernel_basis, parent, degree):
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return list(set(kernel_terms))
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return list(set(kernel_terms))
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"""
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basis = []
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basis = []
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for degree in range(5):
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for degree in range(5):
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@ -70,5 +70,20 @@ for degree in range(5):
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for b in basis:
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for b in basis:
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print(b,file=fp)
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print(b,file=fp)
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#implicit fp.close() here as "with" scope ends.
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#implicit fp.close() here as "with" scope ends.
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"""
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import itertools
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def findsubsets(S,m):
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return set(itertools.combinations(S, m))
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apl = p.parent()
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N = len(apl.gens())/2
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ygens = apl.gens()[N+1:] #N+1 because we remove y0 generator
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degree = 3
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listProds = [prod(s) for s in findsubsets(ygens,degree)]
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V = VectorSpace(GF(degree),N-1)
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listCoefs = [tuple([0]+list(v)+N*[0]) for v in V]
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listPolinomials = [p._get_term(1, c, parent.gens()) for c in listCoefs]
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cp = cartesian_product([lista,listPolinomials])
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elements = [prod(c) for c in cp]
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