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SHIM URA LIFTS OF HALFINTEGRAL WEIGHT MODULAR FORMS ARISING FROM THETA FUNCTIONS DAVID HANSEN AND USA NAVY Abstract. In 1973, Chimera 8 introduced a family of correspondences between modular forms
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Shimura lifts of half-integral are certain types of modular forms that arise in the study of number theory and automorphic forms.
There is no specific filing requirement for shimura lifts of half-integral as they are mathematical objects and not subject to any legal or administrative regulations.
Shimura lifts of half-integral are not filled out or completed in the traditional sense. They are mathematical constructions that are studied and analyzed in the field of number theory.
Shimura lifts of half-integral have various applications in number theory, such as in the study of L-functions, modular forms, and the arithmetic properties of elliptic curves.
There is no specific information that needs to be reported on shimura lifts of half-integral as they are mathematical objects and not subject to reporting requirements.
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