| S. Jukna, Finite limits and monotone computations: the lower bounds criterion. In: Proc. of the 12th IEEE Conf. on Comput. Complexity , (1997), 302-313. |
.... [AmMa96] BeUl97] SiTs97] However, Haken s work inspired a new symmetric version of the method of approximations, that generates simpler proofs to the previous bounds for the Clique function and Andreev s function ( AmMa96] BeUl97] Another way to present Haken s method was derived by Jukna [Ju97], this time as a criterion for lower bounds. All of the methods mentioned, as well as the one that we are about to present here are equivalent to the method of approximations. Unfortunately, this means that they cannot be used to prove super linear lower bounds in the general (non monotone) ....
S. Jukna, Finite limits and monotone computations: the lower bound criterion, Proc. of the 12th IEEE Conference on Computational Complexity (1997), pp. 302--312.
....every i 1, monotone NC i 6= monotone NC i 1 . 1.1 Relevance of Monotone Complexity Monotone complexity has always attracted many researchers. Since the result of [Ra85a] many papers on monotone complexity have appeared, and this includes many interesting papers in the last 3 years (e.g. [Ya94, GoHa95, Ha95, AmMa96, BeUl97, SiTs97, Ju97]) Is monotone complexity research useful Although the separation results of [Ra85a] and [KaWi88] are among the most famous and most impressive results in complexity theory, it is still under debate whether monotone complexity is worth pursuing. Indeed, by the results of [Ra85b, Ta88] the ....
S. Jukna, Finite limits and monotone computations: the lower bound criterion, Preprint 1997.
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S. Jukna, Finite limits and monotone computations: the lower bounds criterion. In: Proc. of the 12th IEEE Conf. on Comput. Complexity , (1997), 302-313.
No context found.
S. Jukna, Finite limits and monotone computations: the lower bounds criterion. In: Proc. of the 12th IEEE Conf. on Comput. Complexity , (1997), 302-313.
No context found.
S. Jukna, Finite limits and monotone computations: the lower bound criterion, Proc. of the 12th IEEE Conference on Computational Complexity (1997), pp. 302--312.
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