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Exact(12)
In general, suppose that there exists an efficient mechanism with an "ex post" equilibrium.
In particular, whenever the UCEM property holds, there exists an efficient (i.e., polynomial-time) randomized algorithm.
Then by a version of the revelation principle there exists an efficient direct mechanism in which truth-telling is an "ex post" equilibrium.
In this paper, we provide a proof that the problem is indeed NP-hard, so it is not likely that there exists an efficient algorithm that solves the problem optimally.
Computability: there exists an efficient algorithm to calculate e u,v), for all u,v∈G. .
(4) Gap Diffie-Hellman (GDH) group: If there exists an efficient PPT algorithm to solve the DDH problem and no PPT algorithm to solve the CDH problem, then G 1, a prime group, is defined as a GDH group.
Similar(48)
CDH assumption: There does not exist an efficient PPT (probabilistic polynomial time) algorithm in G 1 to solve CDH problem.
(6) q-SDH assumption: There does not exist an efficient PPT algorithm to solve q-SDH problem.
It is not difficult to see that if there existed an efficient algorithm for deciding \(\sc{FACTORIZATION}\), then there would also exist an efficient algorithm for determining prime factorizations.[3] It is also easy to see that the function taking \(x\) to its prime factorization is effectively computable in the traditional sense of computability theory.
(1) Computational Diffie-Hellman (CDH) problem: Sample: (P ,a, P b Pfor some (a,b in Z_{q}^) Output: abP (2) CDH assumption: There does not exist an efficient PPT (probabilistic polynomial time) algorithm in G 1 to solve CDH problem.
To date, there does not exist an efficient heterologous expression system to cover entire SM clusters (30 – 80 kb) in a single cloning step.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com