Randomized parity decision trees satisfy direct sum theorems for lower bounds from discrepancy or product distributions, via a new skew complexity measure with perfect direct sum.
Exponential Separation Between Powers of Regular and General Resolution over Parities
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Direct Sums for Parity Decision Trees
Randomized parity decision trees satisfy direct sum theorems for lower bounds from discrepancy or product distributions, via a new skew complexity measure with perfect direct sum.