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Research map / Learning theory and algorithms / Sample complexity

Optimal randomized multilevel Monte Carlo for repeatedly nested expectations

ICML 2023 · Learning theory and algorithms › Sample complexity · approach: Optimal mean estimation and subsampling · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use recursive randomized multilevel Monte Carlo (READ) instead of NMC1Nested expectation estimation · Toy nested expectation, D=2empirical MSE convergence slope: -0.35 -> -0.97Helped
Use recursive randomized multilevel Monte Carlo (READ) instead of NMC2Nested expectation estimation · Toy nested expectation, D=2empirical MSE convergence slope: -0.47 -> -0.97Helped
Use READ instead of NMC1Bermudan basket put pricing · Bermudan basket put, D=3computational cost: 2.05\times 10^{11} -> 6.9\times 10^7Helped
Use READ instead of NMC2Bermudan basket put pricing · Bermudan basket put, D=3computational cost: 1.22\times 10^{11} -> 6.9\times 10^7Helped
Use READ instead of NMC1Bermudan basket put pricing · Bermudan basket put, D=4computational cost: 4.88\times 10^{10} -> 2.36\times 10^8Helped
Use READ instead of NMC2Bermudan basket put pricing · Bermudan basket put, D=4computational cost: 5.69\times 10^{10} -> 2.36\times 10^8Helped
Replace READ with NMC1Bermudan basket put pricing · Bermudan basket put, D=3estimate: 2.159 (0.008) -> 2.169 (0.005)Mixed
Replace READ with NMC2Bermudan basket put pricing · Bermudan basket put, D=4estimate: 2.284 (0.065) -> 2.393 (0.003)Mixed

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