Gao Feng, Zhang Chun-Ting
Department of Physics, Tianjin University, Tianjin 300072, China.
Bioinformatics. 2004 Mar 22;20(5):673-81. doi: 10.1093/bioinformatics/btg467. Epub 2004 Feb 5.
Since the early 1980s of the twentieth century, there has been great progress in the development of computational gene-finding algorithms. Some problems, however, have not yet been solved currently. Recognizing short genes in prokaryotes and short exons in eukaryotes is one of such problems. The paper is devoted to assessing various algorithms, including those currently available and the new ones proposed here, in order to find the best algorithm to solve the issue.
The databases consisting of phase-specific coding and non-coding sequences of human genes with length of 192, 162, 129, 108, 87, 63 and 42 bp, respectively, have been established. Based on the databases and a standard benchmark, 19 algorithms were evaluated, which include the methods of Markov models with orders of 1 through 5, codon usage, hexamer usage, codon preference, amino acid usage, codon prototype, Fourier transform and 8 Z curve methods with various numbers of parameters. Consequently, the Z curve methods with 69 and 189 parameters are the best ones among them, based on the databases constructed here. In addition to the highest recognition accuracy confirmed by 10-fold cross-validation tests, the Z curve methods are much simpler computationally than the second best one, the fifth-order Markov chain model, in which 12 288 parameters are used. We hope that the Z curve methods presented in this paper would be beneficial to the further development of gene-finding algorithms.
The programs of various Z curve methods are available on request.
自20世纪80年代初以来,计算基因发现算法的发展取得了巨大进展。然而,目前一些问题尚未得到解决。识别原核生物中的短基因和真核生物中的短外显子就是其中之一。本文致力于评估各种算法,包括目前可用的算法和这里提出的新算法,以找到解决该问题的最佳算法。
已经建立了分别由长度为192、162、129、108、87、63和42 bp的人类基因阶段特异性编码和非编码序列组成的数据库。基于这些数据库和一个标准基准,对19种算法进行了评估,其中包括1到5阶的马尔可夫模型方法、密码子使用情况、六聚体使用情况、密码子偏好、氨基酸使用情况、密码子原型、傅里叶变换以及8种具有不同参数数量的Z曲线方法。因此,基于这里构建的数据库,具有69和189个参数的Z曲线方法是其中最好的。除了通过10倍交叉验证测试确认的最高识别准确率外,Z曲线方法在计算上比第二好的五阶马尔可夫链模型简单得多,后者使用了12288个参数。我们希望本文提出的Z曲线方法将有助于基因发现算法的进一步发展。
各种Z曲线方法的程序可根据要求提供。