In measure theory, a measure on a $\sigma$-frame or more generally a $\sigma$-complete distributive lattice (L,≤,⊥,∨,⊤,∧,⋁)(L, \leq, \bot, \vee, \top, \wedge, \Vee) is a valuation μ:L→[0,∞]\mu:L \to [0, \infty] with
representing the mutually disjoint elements condition and the denumerably/countably additive condition.
sigma-frame
sigma-complete lattice
distributive lattice
valuation (measure theory)
sigma-continuous valuation
probability measure
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