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HYPERTONICITY OF HERMITIAN FORMS OVER BIQUATERNION ALGEBRAS NIKITA A. KAREN Abstract. We show that a nonhyperbolic hermitian form over a biquaternion algebra over an ELD of characteristic 2 remains
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Hyperbolicity of hermitian forms refers to the property or condition of a hermitian form having a hyperbolic signature. This means that the form has more positive eigenvalues than negative ones.
The individuals or organizations that are required to file hyperbolicity of hermitian forms may vary depending on the specific regulations or requirements of the relevant jurisdiction or institution. Typically, it is the responsibility of the person or entity that is in possession of the hermitian form and is required to report or disclose its hyperbolicity.
The process of filling out hyperbolicity of hermitian forms may also depend on the specific guidelines or requirements set forth by the relevant jurisdiction or institution. In general, it may involve providing information about the hermitian form, such as its dimensions, eigenvalues, and other relevant details that determine its hyperbolicity.
The purpose of reporting hyperbolicity of hermitian forms is to provide information about the properties and characteristics of these forms, particularly their hyperbolic signature. This information can be important in various fields such as mathematics, physics, and engineering, where hermitian forms play a significant role.
The specific information that must be reported on hyperbolicity of hermitian forms may vary depending on the requirements of the relevant jurisdiction or institution. Generally, it may include details such as the dimensions of the form, its eigenvalues, and any other relevant properties or characteristics that determine its hyperbolicity.
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