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ON VIAZOVSKAS MODULAR FORM INEQUALITIES DAN ROMIKAbstract. Viazovska proved that the E8 lattice sphere packing is the densest sphere packing in 8 dimensions. Her proof relies on two inequalities between

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What is on viazovskas modular form?

The Viazovska's modular form is a mathematical function that plays a crucial role in the theory of modular forms and the sphere packing problem.

Who is required to file on viazovskas modular form?

Mathematicians and researchers studying number theory and lattice packing problems may be required to work with Viazovska's modular form.

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To fill out Viazovska's modular form, one must have a good understanding of modular forms theory and lattice packing problems, as well as the necessary mathematical tools and software.

What is the purpose of on viazovskas modular form?

The purpose of Viazovska's modular form is to provide a mathematical framework for studying optimal lattice packings in higher dimensions.

What information must be reported on on viazovskas modular form?

Information such as coefficients, eigenvalues, and other mathematical properties related to Viazovska's modular form must be reported.

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