Siddharth Iyer

collaborators

2 papers

cs.CC2025

Lifting for Arbitrary Gadgets

Siddharth Iyer

We prove a sensitivity-to-communication lifting theorem for arbitrary gadgets. Given functions $f : {0, 1}^{n} \to {0, 1}$ and $g : X \times Y \to {0, 1}$ , denote $f…

math.NT2025

Distribution of $θ -$ powers and their sums

Siddharth Iyer

We refine a remark of Steinerberger (2024), proving that for $α \in R$ , there exists integers $1 \leq b_{1}, \dots, b_{k} \leq n$ such that \[ \left\| \sum_{j=1}^k \sqrt{b…

Lifting for Arbitrary Gadgets

Distribution of θ−powers and their sums

Distribution of $θ -$ powers and their sums