A finite semi group in which both the cancellation laws hold is a group|My approach|Group theory

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A finite semigroup becomes group when both cancellation laws hold in it. A finite semigroup becomes group when both cancellation laws hold in it.
Any finite semi group in which both cancellation laws hold, is group. Any finite semi group in which both cancellation laws hold, is group.
#semigroup #Prove that any finite semigroup is a group iff both the cancellation laws hold. #semigroup #Prove that any finite semigroup is a group iff both the cancellation laws hold.
a finite semigroup is a group iff cancellation law holds in it | theorem 3 | remark #grouptheory a finite semigroup is a group iff cancellation law holds in it | theorem 3 | remark #grouptheory
Properties of Groups and a finite semi group in which cancellation laws hold forms a group Properties of Groups and a finite semi group in which cancellation laws hold forms a group
(M.imp.theorem) A finite semigroup is a group if it holds cancalletion law. (M.imp.theorem) A finite semigroup is a group if it holds cancalletion law.
Theorem 4| Finite semi group is a group if ?| B.Sc, JAM, M.Sc, CSIR| Shahbaz Rafiq Theorem 4| Finite semi group is a group if ?| B.Sc, JAM, M.Sc, CSIR| Shahbaz Rafiq
Cancellation Laws hold in a group proof (Abstract Algebra) Cancellation Laws hold in a group proof (Abstract Algebra)