Last Updated:2025/11/20

Two finite presemifields are isotopic if there exist three linear maps g_1, g_2, and g_3 from one to the other such that g_1(x·y)=g_2(x)∘g_3(y) for all x,y in the first presemifield.

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Two finite presemifields are isotopic if there exist three linear maps g_1, g_2, and g_3 from one to the other such that g_1(x·y)=g_2(x)∘g_3(y) for all x,y in the first presemifield.

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二つの有限前準体は、一方から他方への三つの線形写像 g_1、g_2、g_3 が存在し、すべての x, y に対して g_1(x·y)=g_2(x)∘g_3(y が成り立つという意味で対応している。

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