Pseudorandom generators hard for k-DNF resolution and polynomial calculus resolution
AA Razborov - Annals of Mathematics, 2015 - JSTOR
A pseudorandom generator Gn: 0, 1 n→ 0, 1 m is hard for a propositional proof system P if
(roughly speaking) P cannot efficiently prove the statement Gn (x1,..., xn)≠ b for any string …
(roughly speaking) P cannot efficiently prove the statement Gn (x1,..., xn)≠ b for any string …
[PDF][PDF] Pseudorandom generators hard for k-DNF resolution and polynomial calculus resolution
AA Razborov - Annals of Mathematics, 2015 - Citeseer
Abstract A pseudorandom generator Gn:{0, 1} n→{0, 1} m is hard for a propositional proof
system P if (roughly speaking) P cannot efficiently prove the statement Gn (x1,..., xn)= b for …
system P if (roughly speaking) P cannot efficiently prove the statement Gn (x1,..., xn)= b for …
[引用][C] Pseudorandom generators hard for k-DNF resolution and polynomial calculus resolution
A Razborov - Annals of mathematics, 2015 - dialnet.unirioja.es
[引用][C] Pseudorandom generators hard for k-DNF resolution and polynomial calculus resolution
AA Razborov - Annals of Mathematics, 2015 - elibrary.ru
[PDF][PDF] Pseudorandom Generators Hard for k-DNF Resolution and Polynomial Calculus Resolution
AA Razborov - 2003 - scholar.archive.org
A pseudorandom generator в: 0 1в 0 1б is hard for a propositional proof system Ш if (roughly
speaking) Ш can not efficiently prove the statement в (м1 мв)= for any string О 0 1б. We …
speaking) Ш can not efficiently prove the statement в (м1 мв)= for any string О 0 1б. We …
[PDF][PDF] Pseudorandom Generators Hard for k-DNF Resolution and Polynomial Calculus Resolution
AA Razborov - 2014 - people.cs.uchicago.edu
Abstract A pseudorandom generator Gn:{0, 1} n→{0, 1} m is hard for a propositional proof
system P if (roughly speaking) P can not efficiently prove the statement Gn (x1,..., xn)= b for …
system P if (roughly speaking) P can not efficiently prove the statement Gn (x1,..., xn)= b for …
Pseudorandom generators hard for -DNF resolution and polynomial calculus resolution
AA Razborov - Annals of Mathematics, 2015 - annals.math.princeton.edu
A pseudorandom generator $ G_n:\{0, 1\}^ n\to\{0, 1\}^ m $ is hard for a propositional proof
system $ P $ if (roughly speaking) $ P $ cannot efficiently prove the statement $ G_n …
system $ P $ if (roughly speaking) $ P $ cannot efficiently prove the statement $ G_n …
[PDF][PDF] Pseudorandom Generators Hard for k-DNF Resolution and Polynomial Calculus Resolution
AA Razborov - 2014 - Citeseer
Abstract A pseudorandom generator Gn:{0, 1} n→{0, 1} m is hard for a propositional proof
system P if (roughly speaking) P can not efficiently prove the statement Gn (x1,..., xn)= b for …
system P if (roughly speaking) P can not efficiently prove the statement Gn (x1,..., xn)= b for …