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José María Grau Ribas
José María Grau Ribas
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Do you know rings without involutions, auto-anti-isomorphicisomorphics? In that case, what is the minimal example?

Do you know rings without involutions, but auto-anti-isomorphic (isomorphic to their opposite)? In that case, what is the minimal example?

If a ring has an involution f, then f is an auto-antianti-isomorphism;automorphism; but there can be auto-anti-isomorphic ringsring without involutions.

Do you know rings without involutions, auto-anti-isomorphic? In that case, what is the minimal example?

Do you know rings without involutions, but auto-anti-isomorphic (isomorphic to their opposite)? In that case, what is the minimal example?

If a ring has an involution f, then f is an auto-anti-isomorphism; but there can be auto-anti-isomorphic rings without involutions.

Do you know rings without involutions, auto-anti-isomorphics? In that case, what is the minimal example?

Do you know rings without involutions, but auto-anti-isomorphic (isomorphic to their opposite)? In that case, what is the minimal example?

If a ring has an involution f, then f is an anti-automorphism; but there can be auto-anti-isomorphic ring without involutions.

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YCor
YCor
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Do you know rings without involutions, auto-anti-isomorphic (isomorphic to their opposite)? In that case, what is the minimal example?

Do you know rings without involutions, but auto-anti-isomorphic (isomorphic to their opposite)? In that case, what is the minimal example?

If a ring has an involution f, then f is an auto-anti-isomorphism; but there can be auto-anti-isomorphic rings without involutions.

Do you know rings without involutions, auto-anti-isomorphic (isomorphic to their opposite)? In that case, what is the minimal example?

If a ring has an involution f, then f is an auto-anti-isomorphism; but there can be auto-anti-isomorphic rings without involutions.

Do you know rings without involutions, auto-anti-isomorphic? In that case, what is the minimal example?

Do you know rings without involutions, but auto-anti-isomorphic (isomorphic to their opposite)? In that case, what is the minimal example?

If a ring has an involution f, then f is an auto-anti-isomorphism; but there can be auto-anti-isomorphic rings without involutions.

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José María Grau Ribas
José María Grau Ribas
  • 165
  • 2
  • 13

Do you know rings without involutions, auto-anti-isomorphic (isomorphic to their opposite)? In that case, what is the minimal example?

If a ring has an involution f, then f is an auto-anti-isomorphism; but there can be auto-anti-isomorphic rings without involutions.