Last Updated:2025/12/04

A hyperbolic number can be expressed as x + yj with j2 = 1, and it provides a convenient algebraic framework for two-dimensional Lorentzian geometry.

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A hyperbolic number can be expressed as x + yj with j2 = 1, and it provides a convenient algebraic framework for two-dimensional Lorentzian geometry.

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分裂複素数は j^2 = 1 を満たす j を用いて x + yj と表せ、二次元ローレンツ幾何学のための便利な代数的枠組みを提供します。

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