title: Hit integration for identifying optimal spaced seeds.
abstract: BACKGROUND
  Introduction of spaced speeds opened a way of sensitivity improvement in homology search without loss of search speed. Since then, the efforts of finding optimal seed which maximizes the sensitivity have been continued today. The sensitivity of a seed is generally computed by its hit probability. However, the limitation of hit probability is that it computes the sensitivity only at a specific similarity level while homologous regions usually distributed in various similarity levels. As a result, the optimal seed found by hit probability is not actually optimal for various similarity levels. Therefore, a new measure of seed sensitivity is required to recommend seeds that are robust to various similarity levels.
  
  
  RESULTS
  We propose a new probability model of sensitivity hit integration which covers a range of similarity levels of homologous regions. A novel algorithm of computing hit integration is proposed which is based on integration of hit probabilities at a range of similarity levels. We also prove that hit integration is computable by expressing the integral part of hit integration as a recursive formula which can be easily solved by dynamic programming. The experimental results for biological data show that hit integration reveals the seeds more optimal than those by PatternHunter.
  
  
  CONCLUSIONS
  The presented model is a more general model to estimate sensitivity than hit probability by relaxing similarity level. We propose a novel algorithm which directly computes the sensitivity at a range of similarity levels.
authors.affiliation: Department of Computer Engineering, Kyungpook National University, Daegu 702-701, South Korea. whchung@sejong.knu.ac.kr
authors.forename: Won-Hyoung
authors.initials: WH
authors.lastname: Chung
authors.forename: Seong-Bae
authors.initials: SB
authors.lastname: Park
mesh_terms: D000465:Algorithms; D015233:Models, Statistical; D010363:Pattern Recognition, Automated / Q000379:methods*; D011336:Probability