In a general category with finite products, morphisms of group objects that satisfy the existence of an identity element form a commutative diagram.

In a general category with finite products, morphisms of group objects that satisfy the existence of an identity element form a commutative diagram.

<p>In a general category with finite products, morphisms of group objects that satisfy the existence of an identity element form a commutative diagram.</p>

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Bibliographic Details
Main Author:	Jian-Gang Tang (21594349) (author)
Other Authors:	Yimamujiang Aishan (21594352) (author), Ji-Yu Liu (10911382) (author), Jia-Yin Peng (21594355) (author)
Published:	2025
Subjects:	Biotechnology Developmental Biology Cancer Science Policy Space Science Biological Sciences not elsewhere classified Mathematical Sciences not elsewhere classified enhance computational efficiency lawvere &# 8217 various type systems algebraic theory proposed control equations associated group type theory group type represents group type ," concrete algebraic structure functorial semantic models algebraic structure algebraic type specific group group structures group objects functorial semantics &# 8220 type referred algebraic properties xlink "> roy l providing support program analysis practical applications paper explores optimize algorithms mathematical conversions fundamental properties formal verification finite products equation within data structures commutative diagram also envisioned
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