A basis for K Sample Clauses

A basis for K. A basis for a topology (X, U) is a collection B of open sets with the property that every open set is a union of members of B. Equivalently, B is a basis if for any point x and open set U containing x, there is a B ∈ B such that x ∈ B ⊆ U . ∩ Recall that for a fragment τ, the set Qτ is the set of schedules that are quasi extensions of τ, and Qˆτ = Qτ Σˆ(P ). Then Example 2.21 and Proposition 2.25 imply the following. Theorem
Sample 1
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