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Lazy and Fast Greedy MAP Inference for Determinantal Point Process

NeurIPS 2022 · Learning theory and algorithms › Prediction and decision losses · approach: Determinantal point process inference · 1 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Combine lazy upper-bound updates with Cholesky-based fast greedyGreedy DPP MAP inference · Synthetic DPP, L-input, n = k = 6000runtime (seconds): 37.4 -> 13.7 secondsHelped
Use lazy row updates that compute Cholesky entries in cache-friendly blocksFastGreedy · Synthetic DPP, n = 6000cache miss rate: 71.3\% -> 3.3\%Helped
Use incremental Cholesky updates and inverse-kernel marginalsDoubleGreedy · Synthetic DPP, n = 6000solution construction runtime (seconds): 36233.1 -> 34.6 secondsHelped
Use incremental Cholesky updates and inverse-kernel marginalsDoubleGreedy · Netflix Prize, unconstrained DPPsolution construction runtime (seconds): $> 86400.0$ -> $916.2$ secondsHelped
Use incremental Cholesky updates and inverse-kernel marginalsDoubleGreedy · MovieLens, unconstrained DPPsolution construction runtime (seconds): $> 86400.0$ -> $6337.3$ secondsHelped
Avoid redundant Cholesky off-diagonal calculations through lazy updatesLazyFastGreedy · Synthetic (ii) and real-world DPP settingsruntimeHelped
Use lazy updates in the B-input setting, where each off-diagonal requires a feature-vector computationFastGreedy · Synthetic (ii) and real-world DPP settingsruntimeMixed
Use LazyFast rather than Fast for RandomGreedy, StochasticGreedy, and InterlaceGreedyGreedy-type DPP MAP inference algorithms · Synthetic and real-world datasetsruntimeHelped
Use LazyFast StochasticGreedy instead of LazyFastGreedyStochasticGreedy · Synthetic and real-world datasetsobjective valueHurt

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