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It is shown that if formulas are used to compute Boolean functions in the presence of randomly occurring failures (as has been suggested by von Neumann and others), then 1) there is a limit strictly less than 1/2 to the failure probability per gate that can be tolerated, and 2) formulas that tolerate failures must be deeper (and, therefore, compute more slowly) than those that do not. © 1988 IEEE
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IEEE Communications Magazine
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