primitive recursive
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(mathematics) Of a function, capable of being constructed from the zero function, successor function, and projection functions, by a finite number of applications of composition and recursion.
primitive recursive
The researcher proved that the function is primitive recursive by explicitly constructing it from the zero function, the successor function, and the projection functions using only a finite number of compositions and recursive steps.
The researcher proved that the function is primitive recursive by explicitly constructing it from the zero function, the successor function, and the projection functions using only a finite number of compositions and recursive steps.
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