___ ___ ___ ___ ___ ___ ___ ___ ___ ___ ___ ___ ___ /\ \ /\ \ /\__\ /\__\ /\ \ /\__\ /\ \ /\ \ /\__\ /\ \ /\ \ /\ \ /\__\ /::\ \ _\:\ \ |::L__L /::L_L_ /::\ \ /:| _|_ /::\ \ /::\ \ /:| _|_ /::\ \ /::\ \ /::\ \ /:/ _/_ /\:\:\__\ /::::\__\ |:::\__\ /:/L:\__\ /:/\:\__\ /::|/\__\ /:/\:\__\ /\:\:\__\ /::|/\__\ /:/\:\__\ /::\:\__\ /:/\:\__\ /::-"\__\ \:\:\/__/ \::;;/__/ /:;;/__/ \/_/:/ / \:\/:/ / \/|::/ / \:\:\/__/ \:\:\/__/ \/|::/ / \:\/:/ / \:\:\/ / \:\ \/__/ \;:;-",-" \::/ / \:\__\ \/__/ /:/ / \::/ / |:/ / \::/ / \::/ / |:/ / \::/ / \:\/ / \:\__\ |:| | \/__/ \/__/ \/__/ \/__/ \/__/ \/__/ \/__/ \/__/ \/__/ \/__/ \/__/ \|__|

Szymon Snoeck

Szymon Snoeck

About Me

My name is Szymon Gustav Snoeck and I am a fourth-year applied mathematics major at Columbia University, minoring in computer science. My main research interests are in algorithms and machine learning for high-dimensional data. However, through guided research projects and graduate classes, I have also done research in nearest-neighbor search, learning theory, matching theory, dimension-reduction, and derandomization. Some of the work I have produced can be found below.

Update: I am happy to share that I was selected as a finalist for the CRA Outstanding Undergraduate Researcher Award, and my two papers have been accepted at ALT 2026 and ICLR 2026.

Transcript.
Resume.

Research

  • t-SNE Exaggerates Clusters, Provably.
    Noah Bergam, Szymon Snoeck, Nakul Verma.
    International Conference on Learning Representations (ICLR), 2026.
    arxiv
  • Compressibility Barriers to Neighborhood-Preserving Data Visualizations.
    Szymon Snoeck, Noah Bergam, Nakul Verma.
    Algorithmic Learning Theory (ALT), 2026.
    arxiv

Manuscripts

  • A Uniform Convergence Result for Learning Text Data.
    Szymon Snoeck.
    Manuscript, 2025.
    pdf
  • The Negative Inter-Dependencies of the Multivariate Hypergeometric Distribution.
    Szymon Snoeck.
    Manuscript, 2025.
    pdf
  • The Difficulty of Approximating NSW in Online Matching.
    Szymon Snoeck, Christopher En, Yuri Faenza.
    Manuscript, 2024.
    pdf
  • Deterministic Approximate Counting F2 Polynomials Via Correlation-based Fourier Bounds.
    Szymon Snoeck, Sam Wang.
    Manuscript, 2024.
    pdf

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