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Let (μn)n∈N⊂P(X),μ∈P(X)(\mu_{n})_{n\in\mathbb{N}}\subset \mathcal{P}(\mathbb{X}),\mu \in\mathcal{P}(\mathbb{X})(μn)n∈N⊂P(X),μ∈P(X). We say that μn→μ\mu_{n}\to \muμn→μ in W1(μn,μ)W_{1}(\mu_{n},\mu)W1(μn,μ) (the Wasserstein metric) if W1(μn,μ)→0 as n→∞W_{1}(\mu_{n},\mu)\to0\text{ as }n\to \inftyW1(μn,μ)→0 as n→∞