activity
20222026
most citedComputational-Statistical Tradeoffs from NP-hardness

1 citations · 1 across the 9 of their papers we have counts for

collaborators

12 papers

quant-ph2026

Quantum Speedups Require Structure or Depth

Guy Blanc, Jordan Docter, Carmen Strassle +1

One of the most basic conjectures in quantum complexity theory states that every -query quantum algorithm can be simulated on most inputs by a -query classical…

cs.CC2025

Samplability makes learning easier

Guy Blanc, Caleb Koch, Jane Lange +2

The standard definition of PAC learning (Valiant 1984) requires learners to succeed under all distributions -- even ones that are intractable to sample from. This stands in contras…

quant-ph2025

The power of quantum circuits in sampling

Guy Blanc, Caleb Koch, Jane Lange +2

We give new evidence that quantum circuits are substantially more powerful than classical circuits. We show, relative to a random oracle, that polynomial-size quantum circuits can…

cs.CC2025★ 1 cited

Computational-Statistical Tradeoffs from NP-hardness

Guy Blanc, Caleb Koch, Carmen Strassle +1

A central question in computer science and statistics is whether efficient algorithms can achieve the information-theoretic limits of statistical problems. Many computational-stati…

cs.LG2025

A Distributional-Lifting Theorem for PAC Learning

Guy Blanc, Jane Lange, Carmen Strassle +1

The apparent difficulty of efficient distribution-free PAC learning has led to a large body of work on distribution-specific learning. Distributional assumptions facilitate the des…

cs.CC2024

Fast decision tree learning solves hard coding-theoretic problems

Caleb Koch, Carmen Strassle, Li-Yang Tan

We connect the problem of properly PAC learning decision trees to the parameterized Nearest Codeword Problem (-NCP). Despite significant effort by the respective communities, al…

cs.CC2024

Superconstant Inapproximability of Decision Tree Learning

Caleb Koch, Carmen Strassle, Li-Yang Tan

We consider the task of properly PAC learning decision trees with queries. Recent work of Koch, Strassle, and Tan showed that the strictest version of this task, where the hypothes…

cs.CC2024

A Strong Direct Sum Theorem for Distributional Query Complexity

Guy Blanc, Caleb Koch, Carmen Strassle +1

Consider the expected query complexity of computing the -fold direct product of a function to error with respect to a distribution . One s…

cs.CC2023

Properly Learning Decision Trees with Queries Is NP-Hard

Caleb Koch, Carmen Strassle, Li-Yang Tan

We prove that it is NP-hard to properly PAC learn decision trees with queries, resolving a longstanding open problem in learning theory (Bshouty 1993; Guijarro-Lavin-Raghavan 1999;…

cs.CC2023

A Strong Composition Theorem for Junta Complexity and the Boosting of Property Testers

Guy Blanc, Caleb Koch, Carmen Strassle +1

We prove a strong composition theorem for junta complexity and show how such theorems can be used to generically boost the performance of property testers. The -approx…

cs.CC2022

Certification with an NP Oracle

Guy Blanc, Caleb Koch, Jane Lange +2

In the certification problem, the algorithm is given a function with certificate complexity and an input , and the goal is to find a certificate of size $\le \text…

cs.CC2022

Superpolynomial Lower Bounds for Decision Tree Learning and Testing

Caleb Koch, Carmen Strassle, Li-Yang Tan

We establish new hardness results for decision tree optimization problems, adding to a line of work that dates back to Hyafil and Rivest in 1976. We prove, under randomized ETH, su…