Conversation

Even though both an old fuzzer X and a "better" new fuzzer Y get exponentially slower with discovering new species as they are discovered, Y will still be exponentially faster in doing the discovery than X (assuming the exponent bases are different). I wonder if that makes sense.
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Sorry, I'm not sure what "compounding" means :) What I mean is: say X discovers new species with rate 1/e^xn and Y with rate 1/e^yn (where y < x and n is the current number of found species), then Y is e^(x-y)n times "faster" than X to discover new species.
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This might require more thought (you simultaneously vary # inputs/min on 1 machine and # machines), but my intuition is that an exponential increase in the number of machines gives a linear increase in the *difference* between vulns discovered by X and Y.
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I'm not varying the # inputs/min or the # machines. When I'm saying that Y is "better" than X, I mean that Y uses better mutations or more relevant coverage metric, or something like that. But this might require more thought and more formal approach indeed :)
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