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Answer by Adam Zalcman for Fidelity concentration bound for random stabilizer...

No such bound holds for general $|\Phi\rangle$. The set $\mathcal{S}_n$ of $n$-qubit stabilizer states is finite, so $m=\min_{|\psi\rangle\in\mathcal{S}_n} |\langle\Phi|\psi\rangle|^2$ is well-defined...

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Fidelity concentration bound for random stabilizer states

Let $|\Phi\rangle$ be a normalized vector in $\mathbb{C}^d$ and let $|\psi\rangle$ be a random stabilizer state. I am trying to compute the quantity$$\mathsf{Pr}\big[|\langle \Phi|\psi \rangle|^2 \geq...

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