Homotopy Type Theory
Heyting reciprocal Z-algebra > history (Rev #2, changes)
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Definition
< reciprocal algebra
A Heyting reciprocal -algebra is a unital $\mathbb{Z}$-algebra with
- a tight apartness relation type family for ,
- a term showing that all endofunctions of are strongly extensional
- an identity showing that every term apart from has a reciprocal (a two-sided multiplicative inverse)
Examples
See also
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