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12F99 - Field theory and polynomials :: Field extensions :: Miscellaneous

  1. composite field owned by djao
  2. corollary to the compositum of a Galois extension and another extension is Galois owned by rm50
  3. examples of ramification of archimedean places owned by alozano
  4. extension field owned by drini
  5. field adjunction owned by pahio
  6. Galois group of the compositum of two Galois extensions owned by alozano
  7. inertial degree owned by djao
  8. lattice of fields owned by CWoo
  9. non-constant element of rational function field owned by pahio
  10. p-adic canonical form owned by pahio
  11. proof of Galois group of the compositum of two Galois extensions owned by rm50
  12. proof that the compositum of a Galois extension and another extension is Galois owned by rm50
  13. proof that Q is the prime subfield of any field of characteristic 0 owned by CWoo
  14. ramification index owned by djao
  15. ramification of archimedean places owned by alozano
  16. simple field extension owned by pahio
  17. simple transcendental field extension owned by pahio
  18. splitting and ramification in number fields and Galois extensions owned by alozano
  19. the compositum of a Galois extension and another extension is Galois owned by alozano
  20. the ramification index and the inertial degree are multiplicative in towers owned by alozano

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