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Add explanation about intarnal isomorphism
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I am searching for information about a specific theorem mentioned in the book "Discriminator-algebras: algebraic representation and model theoretic properties" by Heinrich Werner. The theorem in question is said to provide a way to construct a mathematical structure from a set of functions that satisfy certain conditions and closures, and this structure has exactlyprecisely those functions as internalthe set of all isomorphisms between all its substructures. I think the theorem is attributed to Stone in the book.

Thank you very much for your attention and assistance!

I am searching for information about a specific theorem mentioned in the book "Discriminator-algebras: algebraic representation and model theoretic properties" by Heinrich Werner. The theorem in question is said to provide a way to construct a mathematical structure from a set of functions that satisfy certain conditions and closures, and this structure has exactly those functions as internal isomorphisms. I think the theorem is attributed to Stone in the book.

Thank you very much for your attention and assistance!

I am searching for information about a specific theorem mentioned in the book "Discriminator-algebras: algebraic representation and model theoretic properties" by Heinrich Werner. The theorem in question is said to provide a way to construct a mathematical structure from a set of functions that satisfy certain conditions and closures, and this structure has precisely those functions as the set of all isomorphisms between all its substructures. I think the theorem is attributed to Stone in the book.

Thank you very much for your attention and assistance!

Source Link
Pablo
  • 119
  • 3

Theorem constructing a mathematical structure from a set of internal isomorphisms

I am searching for information about a specific theorem mentioned in the book "Discriminator-algebras: algebraic representation and model theoretic properties" by Heinrich Werner. The theorem in question is said to provide a way to construct a mathematical structure from a set of functions that satisfy certain conditions and closures, and this structure has exactly those functions as internal isomorphisms. I think the theorem is attributed to Stone in the book.

Thank you very much for your attention and assistance!