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2 changes: 1 addition & 1 deletion constants/56a.md
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# GL_2 Ramanujan conjecture exponent

## Description of constant
We define $C_{56} = \delta_2$ to be the smallest real number $\delta \ge 0$ such that the following uniform bound toward the Generalized Ramanujan Conjecture holds.
We define $C\_{56} = \delta\_2$ to be the smallest real number $\delta \ge 0$ such that the following uniform bound toward the Generalized Ramanujan Conjecture holds.

> (**Hypothesis $H_2(\delta)$, specialization of [BB2011]**) For every number field $F$, every cuspidal automorphic representation $\pi$ of $\mathrm{GL}_2(\mathbb A_F)$ with unitary central character, and every place $v$ of $F$, the local component $\pi_v$ is "$\delta$-tempered".

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