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Alberto
  • Member for 14 years, 3 months
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boolean functions and averaging / counting
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boolean functions and averaging / counting
sorry guys, you are absolutely right. The "e" here is the all-one vector. The example was just meant to point out the type of argument: I am looking for. Here, as the function is linear (as in being a homomorphism, i.e., f(0) = 0), I can compute the average of the evaluation function by computing the evaluation on the average. Than I can count by multiplying $2^n$.
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boolean functions and averaging / counting
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boolean functions and averaging / counting
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Sum of reciprocals of primes modulo which a polynomial has a root
Thanks a lot guys. That was what i was looking for! --Alberto
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