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In the paper we prove two inequalities in the setting of ${\sfRCD}(K,\infty)$ spaces using similar techniques. The first one is anindeterminacy estimate involving the $p$-Wasserstein distance between thepositive part and the negative part of an $L^{\infty}$ function and the measureof the interface between the positive part and the negative part. The secondone is a conjectured lower bound on the $p$-Wasserstein distance between thepositive and negative parts of a Laplace eigenfunction.

Indeterminacy estimates, eigenfunctions and lower bounds on Wasserstein distances