Dmitry Kleinbock, Barak Weiss
Published 2013-11-07Version 1
We prove that for any countable set $A$ of real numbers, the set of binary indefinite quadratic forms $Q$ such that the closure of $Q(\mathbb{Z}^2)$ is disjoint from $A$ has full Hausdorff dimension.
On Rogers-Ramanujan functions, binary quadratic forms and eta-quotients
Numbers Represented by a Finite Set of Binary Quadratic Forms
On the $Γ$-equivalence of binary quadratic forms
![QR code for arXiv:1311.1560 [math.NT]](http://oss.arxitics.com/images/favicon.svg)