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Ales et al. Research in Number Theory (2015) 1:24 DOI 10.1007/s4099301500262RESEARCHOpen Access Weierstrass mock modular forms and elliptic curves Claudia Alfes1*, Michael Griffin2, Ken Ono2 and Larry

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How to fill out weierstrass mock modular forms

01

Understand the definition of Weierstrass mock modular forms

02

Identify the weight and level of the mock modular forms

03

Use the transformation properties to fill out the coefficients of the form

04

Apply the shadow operator to refine the form if necessary

Who needs weierstrass mock modular forms?

01

Mathematicians studying modular forms

02

Researchers working in number theory

03

Individuals interested in the connections between different branches of mathematics

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What is weierstrass mock modular forms?

Weierstrass mock modular forms are a special class of modular forms discovered by Karl Weierstrass.

Who is required to file weierstrass mock modular forms?

Mathematicians, researchers, and those studying number theory may be required to work with weierstrass mock modular forms.

How to fill out weierstrass mock modular forms?

Weierstrass mock modular forms are typically filled out by applying the necessary mathematical transformations and formulas.

What is the purpose of weierstrass mock modular forms?

The purpose of weierstrass mock modular forms is to study and analyze complex mathematical functions and their behavior.

What information must be reported on weierstrass mock modular forms?

Information related to the coefficients, transformations, and mathematical properties of the form must be reported on weierstrass mock modular forms.

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