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Theodor Misiakiewicz

10 accepted papers

2026

Improved Scaling Laws via Weak-to-Strong Generalization in Random Features Ridge Regression

ICML 2026poster

It is increasingly common in machine learning to use learned models to label data and then employ such data to train more capable models. The phenomenon of weak-to-strong generalization exemplifies the advantage of this two-stage procedure: a strong student is trained on imperfect labels obtained fr…

Cited by 0SourceScholar
2026

Positive Distribution Shift as a Framework for Understanding Tractable Learning

ICML 2026poster

We study a setting where the goal is to learn a target function f(x) with respect to a target distribution D(x), but training is done on i.i.d. samples from a different training distribution D’(x), labeled by the true target f(x). Such a distribution shift (here in the form of covariate shift) is us…

Cited by 0SourceScholar
2025

An Optimized Franz-Parisi Criterion and its Equivalence with SQ Lower Bounds

NeurIPS 2025oral

Bandeira et al. (2022) introduced the Franz-Parisi (FP) criterion for characterizing the computational hard phases in statistical detection problems. The FP criterion, based on an annealed version of the celebrated Franz-Parisi potential from statistical physics, was shown to be equivalent to low-de…

Cited by 0SourceScholar
2025

Learning single index models via harmonic decomposition

NeurIPS 2025poster

We study the problem of learning single-index models, where the label $y \in \mathbb{R}$ depends on the input $\boldsymbol{x} \in \mathbb{R}^d$ only through an unknown one-dimensional projection $\langle \boldsymbol{w_*}, \boldsymbol{x} \rangle$. Prior work has shown that under Gaussian inputs, the…

Cited by 0SourceScholar
2024

Dimension-free deterministic equivalents and scaling laws for random feature regression

NeurIPS 2024spotlight

In this work we investigate the generalization performance of random feature ridge regression (RFRR). Our main contribution is a general deterministic equivalent for the test error of RFRR. Specifically, under a certain concentration property, we show that the test error is well approximated by a cl…

Cited by 1SourcePDFScholar
2024

On the Complexity of Learning Sparse Functions with Statistical and Gradient Queries

NeurIPS 2024poster

The goal of this paper is to investigate the complexity of gradient algorithms when learning sparse functions (juntas). We introduce a type of Statistical Queries ($\mathsf{SQ}$), which we call Differentiable Learning Queries ($\mathsf{DLQ}$), to model gradient queries on a specified loss with respe…

Cited by 5SourcePDFScholar
2022

Precise Learning Curves and Higher-Order Scalings for Dot-product Kernel Regression

NeurIPS 2022accept

As modern machine learning models continue to advance the computational frontier, it has become increasingly important to develop precise estimates for expected performance improvements under different model and data scaling regimes. Currently, theoretical understanding of the learning curves that c…

Cited by 40SourcePDFScholar
2020

When Do Neural Networks Outperform Kernel Methods?

NeurIPS 2020poster

For a certain scaling of the initialization of stochastic gradient descent (SGD), wide neural networks (NN) have been shown to be well approximated by reproducing kernel Hilbert space (RKHS) methods. Recent empirical work showed that, for some classification tasks, RKHS methods can replace NNs with…