J. Tarr

collaborators

2 papers

math.CO2026

Large $B_{2} [g]$ subsets of the first squares

F. Bosio, R. Riblet, J. Tarr

We prove that, for every fixed integer $g \geq 1$ , the largest cardinality of a $B_{2} [g]$ subset of the first $n$ squares is at least a positive constant, depending only on $g$ , time…

cs.FL2021

Ordered Semiautomatic Rings with Applications to Geometry

Ziyuan Gao, Sanjay Jain, Ji Qi +3

The present work looks at semiautomatic rings with automatic addition and comparisons which are dense subrings of the real numbers and asks how these can be used to represent geome…

Large B2​[g] subsets of the first squares

Ordered Semiautomatic Rings with Applications to Geometry

Large $B_{2} [g]$ subsets of the first squares