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sage: m = CuspForms(11*2^4,2); m.set_precision(13) sage: m.integral_basis() [ q + O(q^13), q^2 + q^8 + O(q^13), q^3 + O(q^13), q^4 + O(q^13), q^5 + O(q^13), q^6 + 2*q^8 + O(q^13), q^7 + q^11 + O(q^13), q^8 + O(q^13), q^9 + O(q^13), q^10 + O(q^13), q^11 + O(q^13), q^12 + O(q^13), 1 + O(q^13), q + 6*q^5 + 2*q^8 + 13*q^9 + O(q^13), q^2 + 4*q^6 + 6*q^10 + O(q^13), q^3 + 2*q^7 + O(q^13), q^4 + 4*q^12 + O(q^13), 3*q^8 + O(q^13), 2*q^11 + O(q^13) ]
there shouldn't be a series starting with 1.
Computing everything to higher precision yields the right answer. So ??
Component: modular forms
Issue created by migration from https://trac.sagemath.org/ticket/304
The text was updated successfully, but these errors were encountered:
Fixed for sage-2.8.2
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williamstein
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there shouldn't be a series starting with 1.
Computing everything to higher precision yields the right answer. So ??
Component: modular forms
Issue created by migration from https://trac.sagemath.org/ticket/304
The text was updated successfully, but these errors were encountered: