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13A99 - Commutative rings and algebras :: General commutative ring theory :: Miscellaneous

  1. a finite ring is cyclic if and only its order and characteristic are equal owned by mathcam
  2. algebra without order owned by mathcam
  3. arithmetical ring owned by PrimeFan
  4. behavior owned by Wkbj79
  5. behavior exists uniquely (finite case) owned by Wkbj79
  6. behavior exists uniquely (infinite case) owned by Wkbj79
  7. commutative ring owned by drini
  8. criteria for cyclic rings to be isomorphic owned by Wkbj79
  9. criterion for cyclic rings to be principal ideal rings owned by Wkbj79
  10. cyclic ring owned by Wkbj79
  11. cyclic rings and zero rings owned by Wkbj79
  12. cyclic rings of behavior one owned by Wkbj79
  13. cyclic rings that are isomorphic to k\mathbb{Z} owned by Wkbj79
  14. cyclic rings that are isomorphic to k{\mathbb{Z}}_{kn} owned by Wkbj79
  15. difference of squares owned by pahio
  16. factors with minus sign owned by pahio
  17. isomorphism owned by djao
  18. Lagrange's identity owned by mathcam
  19. Marot ring owned by PrimeFan
  20. polynomial function owned by pahio
  21. product of negative numbers owned by pahio
  22. proof of Euler four-square identity owned by Thomas Heye
  23. proof that every subring of a cyclic ring is a cyclic ring owned by Wkbj79
  24. proof that every subring of a cyclic ring is an ideal owned by Wkbj79
  25. symmetric multilinear function owned by Mathprof
  26. the multiplicative identity of a cyclic ring must be a generator owned by Wkbj79
  27. types of homomorphisms owned by rspuzio
  28. zero ring owned by Wkbj79

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