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Since every Lipschitz map is continuous, we would not make any continuity assumption on our mapping T throughout this paper.
In this paper, we first introduce the notion of continuity in the context of (C^ -valued metriC^ -valuednd show that a (C^)-valued contraction metric continuouspaces respect to our notion of continuity.
In this talk we show that the cut locus of the Brownian map is continuous almost everywhere, and discuss other features of its rich geodesic structure.
Based on anecdotal evidence from the RNA model, we conjecture that this condition is not globally fulfilled, but rather confined to regions where the genotype phenotype map is continuous.
The map is continuous for.
The map is continuous on.
Similar(40)
Age, parity, BMI, and MAP were continuous variables, whereas race was treated as a categorical variable.
Then the mapping is continuous.
(c the mapping is continuous, for each.
The following mapping is continuous: (2.19).
Since the mapping is continuous for a.e., we have (2.38).
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