Abstract

The aim of this paper is to get a complete list of positive definite symmetric matrices with integer entries $\a&b\b&d\$ such that all complex solutions to the system of equations 1−x1=x1ax2b 1−x2=x1bx2d1-x_1=x_1^ax_2^b\ 1-x_2=x_1^bx_2^d are real. This result is related to Nahm's conjecture in rank 2 case.

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