Update aplK.py
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aplK.py
12
aplK.py
@ -83,7 +83,7 @@ class AplN(DifferentialGCAlgebra_multigraded, UniqueRepresentation):
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#return value*factorial(self.n)*prod(self.gens()[self.n+2:])
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gens = self.gens()
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tExp = [randint(0,3) for i in range(self.n+1)]
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tExp = [0*randint(0,3) for i in range(self.n+1)]
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yExp = [0]+[1]*self.n
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exp = tuple(tExp + yExp)
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#print(value, " - ", exp, flush=True)
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@ -138,6 +138,8 @@ class AplN(DifferentialGCAlgebra_multigraded, UniqueRepresentation):
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N = len(self.gens())//2
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ygens = self.gens()[N+1:] #N+1 because we remove y0 generator
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listProds = [prod(s) for s in self.findsubsets(self, ygens,ydegree)]
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listCoefs = [tuple(2*N*[0])]
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if tdegree>1:
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V = VectorSpace(GF(tdegree),N-1)
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listCoefs = [tuple([0]+list(v)+N*[0]) for v in V]
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listPolinomials = [self.get_term(self, 1, c, self.gens()) for c in listCoefs]
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@ -585,14 +587,14 @@ class SimplicialAplN(AplN, UniqueRepresentation):
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basis += apl.get_primitive_basis_of_a_monomial(apl,monomial)
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basis = list(set(basis))
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#basis += p._add_kernel_terms_to_primitive_basis(basis)
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t_degree = 2
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y_degree = self.parent().n #p.total_degree()#p.degree()[0]
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t_degree = 0
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y_degree = self.total_degree() #self.parent().n #p.total_degree()#p.degree()[0]
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basis += apl.add_kernel_terms_to_primitive_basis(apl,t_degree, y_degree-1)
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basis = list(set(basis))
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terms = []
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apl = self.parent()
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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(apl.get_term(apl,1, b, apl.gens()))
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terms.sort(reverse=False)
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return terms
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@ -1166,7 +1168,6 @@ class AlgebraAplK(UniqueRepresentation, Parent):
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def _face_basis(self, basis, face_idx):
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face_basis = []
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for b in basis:
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face_pol = b.face(face_idx).reduce()
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apl = face_pol.parent()
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@ -1199,6 +1200,7 @@ class AlgebraAplK(UniqueRepresentation, Parent):
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primitive_basis[simplex.tuple()] += pol._get_primitive_basis()
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primitive_basis[simplex.tuple()] = list(set(primitive_basis[simplex.tuple()]))
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primitive_basis[simplex.tuple()].sort(reverse=False)
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print(primitive_basis[simplex.tuple()], flush=True)
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# propagate the primitive basis through its faces
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for f in range(n+1):
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simplex_face = S.face(simplex, f).tuple()
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