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one could use this reduction to solve $k$-SAT in subexponential time as well. Equivalently, if $s\_k>0$ for any $k>0$, then as well, and the exponential time hypothesis would be true.{{r}}

The limiting value of the sequence of numbers is at most equal to $s\_\{\backslash operatorname\{CNF$,}} where is the infimum of the numbers such that satisfiability of conjunctive normal form formulas without clause length limits can be solved in time $O(2^\{\backslash delta\; n$.}} Therefore, if the strong exponential

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