Homotopy Type Theory discrete field > history (Rev #2, changes)

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Definition

A discrete field is a commutative discrete skewfield reciprocal ring (A,+,,0,,1)(A, +, -, 0, \cdot, 1) with a commutative term identity forp:(0=1) \cdot p: (0 = 1) \to \emptyset : .

m κ: (a:A) (b:A)ab=bam_\kappa:\prod_{(a:A)} \prod_{(b:A)} a\cdot b = b\cdot a

Examples

See also

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