A probabilistic information retrieval method using the Max-from Kantor, 1994), or (b) useful for information retrieval, imum Entropy Principle (MEP) was proposed by Cooper even if it is not true. In the present article, we examine these and Huizinga (1982). Several refinements of the MEP for questio
The maximum information principle and the evolution of nucleotide sequences
โ Scribed by Liaofu Luo; Guoyi Bai
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 356 KB
- Volume
- 174
- Category
- Article
- ISSN
- 0022-5193
No coin nor oath required. For personal study only.
โฆ Synopsis
The probability distributions of bases in nucleotide sequences are deduced from the maximum information principle by maximizing the entropy (due to random mutation of bases) under certain constraints (Markovian entropy, G+C content, etc, due to selection). Two formulations are given with respect to different selective constraints. The deviations of theoretical distributions from experimental data are lower than 10% for most sequences. It is shown that the Lagrange multipliers change from species to species systematically-i.e. selective constraints correlate with evolution.
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## Abstract Let __A__^__p__^ (๐ป) (__p__ โฅ 1) be the Bergman space over the open unit disk ๐ป in the complex plane. Korenblum's maximum principle states that there is an absolute constant __c__ โ (0, 1) (may depend on __p__), such that whenever |__f__ (__z__)| โค |__g__ (__z__)| (__f__, __g__ โ __A__^
The tetrahedral representation of DNA sequences and its applications have been studied by many authors. In this paper we study the isentropic equations of DNA sequences and their application. First, the DNA sequence entropy is introduced, and the entropy current and divergence are defined. Second, t