Kleene equality
Kleene equality,[1] strong equality () is an equality operator on partial functions, that states that on a given argument either both functions are undefined, or both are defined and their values on that arguments are equal.
For example, if we have partial functions and , means that for every :[2]
- and are both defined and
- or and are both undefined.
References
- "Kleene equality in nLab". ncatlab.org.
- Cutland 1980, p. 3.
- Cutland, Nigel (1980). Computability, an introduction to recursive function theory. Cambridge University Press. p. 251.
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