Savitch's theorem is a result in computational complexity theory that relates the complexity classes \( \text{NL} \) (nondeterministic logarithmic space) and \( \text{L} \) (deterministic logarithmic space).
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Reachability within steps can be tested by enumerating a midpoint and recursively testing two half-paths. Configurations have bits and recursion depth , yielding deterministic space . The space-bound discovery by exit reachability permits this simulation without assuming that the supplied function is constructible.