as_reduction fixed to reduce also powers of y
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@ -13,6 +13,8 @@ def as_reduction(AS, fct):
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denom_norm = prod(as_function(AS, fct2).group_action(g) for g in AS.group.elts if g != AS.group.one)
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fct1 = Rxyz(fct1*denom_norm.function)
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fct2 = Rxyz(fct2*denom_norm.function)
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f_super = Rxyz(AS.quotient.polynomial)
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m_super = AS.quotient.exponent
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if fct2 != 1:
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return as_reduction(AS, fct1)/as_reduction(AS, fct2)
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@ -21,10 +23,10 @@ def as_reduction(AS, fct):
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for a in fct1.monomials():
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degrees_zi = [a.degree(z[i]) for i in range(n)]
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d_div = [a.degree(z[i])//p for i in range(n)]
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if d_div != n*[0]:
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if d_div != n*[0] or a.degree(y) >= m_super:
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change = 1
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d_rem = [a.degree(z[i])%p for i in range(n)]
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monomial = fct1.monomial_coefficient(a)*x^(a.degree(x))*y^(a.degree(y))*prod(z[i]^(d_rem[i]) for i in range(n))*prod((z[i]+AS.rhs[i])^(d_div[i]) for i in range(n))
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monomial = fct1.monomial_coefficient(a)*x^(a.degree(x))*y^(a.degree(y)%m_super)*f_super^(a.degree(y)//m_super)*prod(z[i]^(d_rem[i]) for i in range(n))*prod((z[i]+AS.rhs[i])^(d_div[i]) for i in range(n))
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result += RxyzQ(monomial)
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if change == 0:
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