We study pullbacks of modular forms of weight 1 from the modular curve X(4) to the modular curve X(4p), where p is an odd prime. We find the extent to which such modular forms separate points on X(4p). Our main result is that these modular forms give rise to a morphism F from the quotient of X(4p) by a certain involution ι to projective space, such that F… (More)

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NTL: A library for doing number theory

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The table lists the dimensions of W k that we were able to calculate for each p, and also mentions in parentheses the upper bound on the dimension from Corollary 3.7, namely (k − 1)p References

The table lists the dimensions of W k that we…

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@inproceedings{2007SamarJA,
title={Samar Jaafar and Kamal Khuri - Makdisi},
author={},
year={2007}
}