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to determine uniqueness of solutions in the whole space it is necessary to assume an exponential bound on the growth of solutions, this assumption is consistent with observed experiments.
to determine uniqueness of solutions in the whole space it is necessary to assume an exponential bound on the growth of solutions.

in certain fields, such as language parsing, techniques such as chart parsing can exploit constraints in the problem to reduce an exponential complexity problem into a polynomial complexity problem.
in certain fields, such as language parsing, techniques such as chart parsing can exploit constraints in the problem to reduce an exponential complexity problem into a polynomial complexity problem.

en wiley & liebermann (2011) el término semaphoront no aparece, y el concepto más cercano es la “ontogenetic homology”, a la que es dedicada media página, que se resume como sigue: “the use of the concept of ontogenetic homology on the systematic level represents an attempt to study the differentiation and growth of the organism and to provide a basis for comparisons between organisms” (ibid., 116).
in wiley & liebermann (2011) the term semaphoront does not appear; the closer concept is the “ontogenetic homology”, to which half a page is dedicated, summarized as follows: “the use of the concept of ontogenetic homology on the systematic level represents an attempt to study the differentiation and growth of the organism and to provide a basis for comparisons between organisms” (ibid., 116).