The exact negative-curvature area exponent conjecture

Let $\chi^-_\nu$ be the exponent governing the large-area tail of the negative-curvature JT area distribution. Exact negative-curvature exponent conjecture.

$$\chi^-_\nu=\frac{1}{1-\nu}.$$

This agrees with the semiclassical asymptotic relation stated in the paper and with the expected limiting behavior, but remains conjectural.