A significant topic in the theory of this algebraic construct is the study of their extensions, or Galois theory. They contain no proper nontrivial ideals, meaning that their only ideals are 0 and themselves. They are integral domains such that every nonzero member is a unit
A significant topic in the theory of this algebraic construct is the study of their extensions, or Galois theory. They contain no proper nontrivial ideals, meaning that their only ideals are 0 and themselves. They are integral domains such that every nonzero member is a unit. They must have characteristic 0 or p, where p is a prime. FTP, identify these constructs, which can be described as commutative division rings.
A significant topic in the theory of this algebraic construct is the study of their extensions, or Galois theory.
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