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20172026
most citedAssessment Modeling: Fundamental Pre-training Tasks for Interactive Educational Systems

11 citations · 25 across the 21 of their papers we have counts for

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math.NT2026

Positive quasimodular forms and the sign uncertainty principle

Seewoo Lee

For every positive integer divisible by , we prove the following new upper bound for the Bourgain-Clozel-Kahane sign uncertainty constant: \[ \mathrm{A}_+(d) \le \sqrt{2 \le…

math.NT2026

Formalized -series: The Rogers-Ramanujan Identities and Beyond

Kenny Lau, Seewoo Lee, Ken Ono

The theory of -series and basic hypergeometric series plays a crucial role at the intersection of combinatorics, number theory, and representation theory. From the classical par…

math.NT2026

Decision trees, Frobenius traces, and Weierstrass coefficients of elliptic curves

Barinder S. Banwait, Xiaoyu Huang, Kyu-Hwan Lee +3

We investigate the extent to which the coefficients of the reduced minimal Weierstrass model of an elliptic curve are determined by the Diric…

math.MG2026

Progress in Formalizing Sphere Packing in Dimension 8

Sidharth Hariharan, Christopher Birkbeck, Seewoo Lee +4

In 2016, Viazovska famously solved the sphere packing problem in dimension , using modular forms to construct a 'magic' function satisfying optimality conditions determined by C…

cs.LO2026

Lean-GAP: A Dataset of Formalized Graduate Algebra Problems

Seewoo Lee, Byung-Hak Hwang, Hyojae Lim +10

We present Lean-GAP (Lean-Graduate Agebra Problems), 430 formalized graduate-level algebra problems from the textbook Abstract Algebra by Dummit and Foote. We develop a scalable pi…

math.NT2026

ABC implies that Ramanujan's tau function misses almost all primes

David Kurniadi Angdinata, Evan Chen, Chris Cummins +21

Lehmer conjectured that Ramanujan's tau-function never vanishes. In a related direction, a folklore conjecture asserts that infinitely many primes arise as absolute values of Raman…

math.NT2026

Ties in Function Field Prime Races

Graeme Bates, Ryan Jesubalan, Seewoo Lee +2

The function field analogue of Chebyshev's bias was first studied by Cha. In this paper, we study *ties* in this race, namely collections of distinct congruence classes $c_1, \dots…

math.CO2026

Dead ends in square-free digit walks

Evan Chen, Chris Cummins, Ben Eltschig +18

We study "dead ends" in square-free digit walks: square-free integers such that, in base , every one-digit extension is non-square-free. In base , the stochastic…

math.NT2026

Almost all primes are partially regular

Evan Chen, Chris Cummins, Ben Eltschig +18

For odd primes , we let be the th cyclotomic field and let denote its Teichmuller character. For , we say that an odd prime is partially…

math.CO2026

Fel's Conjecture on Syzygies of Numerical Semigroups

Evan Chen, Chris Cummins, GSM +18

Let be a numerical semigroup and its semigroup ring. The Hilbert numerator of determines normalized alternating syzygy power sums $K_…

math.NT2026

Powerful Fibonacci polynomials over finite fields

Graeme Bates, Ryan Jesubalan, Seewoo Lee +2

Bugeaud, Mignotte, and Siksek proved that the only perfect powers in Fibonacci sequence are 0, 1, 8, and 144. In this paper, we study the polynomial analogue of the problem. Especi…