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Frédéric Cadet

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Preprint Sep 2026

From Block-encoding to Generalized Quantum Signal Processing: Principles, Algorithms and Applications

Modern quantum algorithms are increasingly formulated as coherent procedures for implementing polynomial transformations of operators and singular values. This perspective provides a powerful and unifying language for quantum algorithm design, connecting a wide range of distinct problems through five closely related ke...

Tal Gurfinkel, Kaushika De Silva, A. Mahasinghe et al. · 0 citations
#machine learning Preprint Sep 2026

Symmetry without a manifold: intrinsic dimension on orbits

The standard geometric derivation of neural scaling exponents takes the intrinsic dimension of a data manifold as its input. On modular addition in $\mathbb{Z}_p$ that derivation has no input. The exact algebraic solution is an orbit of $\mathbb{Z}_p$ acting by isometries. Transitivity alone makes the ratio statistic u...

Chon-Fai Kam, M. Bessafi, Frédéric Cadet · 0 citations
#machine learning Preprint Sep 2026

Structured Features Overfit Where Random Features Grok

Xu, Vardi and Safran (ICML 2026) prove that over-parameterized ridge regression over an unstructured random Gaussian feature map groks, with the delay between memorization and generalization growing as $1/\lambda$ in the weight decay. We show that on a structured feature map the same delay does not appear. For a band-l...

Chon-Fai Kam, M. Bessafi, Frédéric Cadet · 0 citations
Preprint Aug 2026

An Exactness Barrier for ZX-Calculus Optimization of Synthesized Clifford+T Circuits

It is proved that the local ZX simplification layer (spider fusion and identity removal) computes exactly the free-product normal form of Z_2 * Z_8, giving exact per-instance compression and, under a calibrated ergodicity hypothesis, a depth-independent limit law confirmed on two independently constructed nets.

Chon-Fai Kam, A. Mahasinghe, Kaushika De Silva et al. · 0 citations
Preprint Aug 2026

Numerical Evaluation of ZX Calculus Optimization for Solovay Kitaev Quantum Circuit Synthesis

A measurement of what diagrammatic post-processing recovers from structural redundancy in the Solovay-Kitaev algorithm, which optimizes for numerical convergence rather than circuit economy, and its output carries structural redundancy that a gate-level compiler cannot see.

Dulari De Silva, A. Mahasinghe, Chon-Fai Kam et al. · 0 citations

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