Last Updated:2025/11/24
To prove the equivalence of the two functors, she constructed a natural transformation whose components assign to each object a morphism and whose naturality squares commute for every arrow in the domain.
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To prove the equivalence of the two functors, she constructed a natural transformation whose components assign to each object a morphism and whose naturality squares commute for every arrow in the domain.
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二つの函手が同値であることを示すために、彼女は各対象に成分射を割り当て、定義域の任意の射に対して対応する成分の間で可換な自然性の方形(自然性の図式)を生じさせる、平行な函手間の写像である自然変換を構成した。