Sentence examples similar to day instance from inspiring English sources

A SAT instance in CNF is a k-SAT instance when each clause has k literals.

We call such a set a SAT instance.

The target SAT instance is solved using any of the various state-of-the-art solvers available from the community.

Solutions to the instance can be seen as solutions to Ψ constrained by the SAT instance γ.

If every sentence ϕ i is a conjunction of clauses, then we have a SAT instance in CNF.

This criterion, in particular, is still syntactic and quite efficient, but accounts for the presence of both primary and auxiliary objectives in the SAT instance.

It also demonstrates that the expected runtime upper bound of RandomWalk on arbitrary k-SAT (k⩾3) is O k−1)n), and presents a k-SAT instance that has Θ k−1)n) expected runtime bound.

The normal form allows us to see a GPSAT instance Ψ∧P=1 as an interaction between a probability problem (represented by Ψ) and a SAT instance γ.

Using standard techniques, by adding new atoms, we can build a 3-SAT instance θ ′ which is (Boolean) satisfiable iff θ is.

In this note we present a combinatorial argument establishing that no 3-SAT instance on n variables can have a prime implicate whose length exceeds max {[n/2] + 1, [2n/3]}, validating this conjecture for the case n = 9.

Specifically, we design an algorithm that is able to produce graphs starting from a k-SAT instance, in order to analyze them and show whether a Bose Einstein condensation occurs.