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Research map / Learning theory and algorithms / Sample complexity

Nonparametric Iterative Machine Teaching

ICML 2023 · Learning theory and algorithms › Sample complexity · approach: Robust and surrogate-loss learning bounds · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use greedy example selection by maximizing the difference between the current and target functions instead of random samplingNIMT · Synthetic and real-world teaching experimentslossHelped
Use GFT-1 instead of RFTNIMT · Cheetah impartationconvergence speedHelped
Use GFT-1 instead of RFTNIMT · Synthetic 1D Gaussian mixtureconvergence to target functionHelped
Use GFT-1 instead of RFTNIMT · Synthetic 2D classificationconvergence to target functionHelped
Restrict the teacher to a pool containing 80% of pixelsGFT-1 · MNIST digit correctionconvergence to target functionHurt
Restrict the teacher to examples from a poolGFT-1 · Cheetah impartationteaching completenessHurt
Occasionally use character O as an alternative example, with probability 0.2GFT-1 · MNIST digit correctionteaching performanceNo clear effect
Increase the GFT-k pack size proportion (ablation)GFT-k · MNIST digit correctionconvergence speedHurt
Use GFT instead of RFT at the same kGFT-k · MNIST digit correctionconvergence speedHelped
Teach with RFT rather than providing the whole setRFT · MNIST digit correctionperformanceNo clear effect
Use GFT rather than RFTNIMT · Theoretical ITD under the stated assumptionsiterative teaching dimension: O(2\mathcal{L}(f^0)/\left(\tilde{\eta}\epsilon\right)) -> O(\psi(\frac{2\mathcal{L}(f^0)}{\tilde{\eta}\epsilon}))Helped

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