Hi,
I am trying to do some calculations with decomposition factors of
modular symbol spaces, for some of which I intend to use the
projection function. My problem is that most of the time, when I try
to define a projection map onto a modular symbol subspace, I get an
error.
Sometimes the error s
This is perhaps a naive question, but I couldn't find it anywhere.
Suppose I have an element of a modular symbol space, which Sage is
able to output as a linear combination of Manin symbols. Is there a
way to get Sage to give me back an individual coefficient of a
particular basis element in that
Hi,
Apologies if this is a simple question...
I've been using Sage to do some modular symbol computations. At some
point I discovered the integral_basis() function attached to a modular
symbols space. What I am curious about is the following: what's the
easiest way to go about finding out the a
Thanks all for the replies.
As far as the coercion issues go, I generally agree. I'd be happy to
have access to a CuspForms(22).zero_element() or CuspForms(22)(0), and
start my summation there. Re: I agree with William for the defaults.
f weight 2 over Rational Field'
So there are probably at least two different issues. For the record:
sage: b[0]+b[1]
q + q^2 - q^3 - 4*q^4 + q^5 + O(q^6)
Is this my doing? Is there a work-around at present?
Thanks,
Jay
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