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    Home»Machine Learning & Research»The Communication Complexity of Distributed Estimation
    Machine Learning & Research

    The Communication Complexity of Distributed Estimation

    Oliver ChambersBy Oliver ChambersDecember 21, 2025No Comments2 Mins Read
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    We examine an extension of the usual two-party communication mannequin during which Alice and Bob maintain chance distributions ppp and qqq over domains XXX and YYY, respectively. Their objective is to estimate

    Ex∼p,y∼q[f(x,y)]mathbb{E}_{x sim p, y sim q}[f(x, y)]Ex∼p,y∼q​[f(x,y)]

    to inside additive error εvarepsilonε for a bounded operate fff, recognized to each events. We confer with this because the distributed estimation drawback. Particular circumstances of this drawback come up in a wide range of areas together with sketching, databases and studying. Our objective is to grasp how the required communication scales with the communication complexity of fff and the error parameter εvarepsilonε.

    The random sampling strategy — estimating the imply by averaging over O(1/ε2)O(1/varepsilon^2)O(1/ε2) random samples — requires O(R(f)/ε2)O(R(f)/varepsilon^2)O(R(f)/ε2) whole communication, the place R(f)R(f)R(f) is the randomized communication complexity of fff. We design a brand new debiasing protocol which improves the dependence on 1/ε1/varepsilon1/ε to be linear as an alternative of quadratic. Moreover we present higher higher bounds for a number of particular lessons of capabilities, together with the Equality and Better-than capabilities. We introduce decrease sure methods based mostly on spectral strategies and discrepancy, and present the optimality of lots of our protocols: the debiasing protocol is tight for common capabilities, and that our protocols for the equality and greater-than capabilities are additionally optimum. Moreover, we present that amongst full-rank Boolean capabilities, Equality is basically the best.

    • † College of California, Los Angeles
    • ‡ College of California, Berkeley
    • § Institute for Superior Research (IAS)
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    Oliver Chambers
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