Effective p-value computations using Finite Markov Chain Imbedding (FMCI): application to local score and to pattern statistics
2006

Effective p-value computations using Finite Markov Chain Imbedding

Sample size: 200000 publication Evidence: high

Author Information

Author(s): Nuel Grégory

Primary Institution: Laboratoire Statistique et Génome, UEVE, CNRS (8071), INRA (1152), Evry, France

Hypothesis

Can we compute exact p-values for local scores and pattern statistics using Finite Markov Chain Imbedding (FMCI)?

Conclusion

The new FMCI algorithms provide exact p-values for local scores and pattern statistics, outperforming previous approximation methods.

Supporting Evidence

  • The new algorithms allow for the first time the computation of exact p-values for practical studies.
  • Asymptotic approximations were found to be unreliable for 99.5% of the sequences considered.
  • The FMCI algorithms are more reliable, easier to implement, and faster than previous methods.

Takeaway

This study shows a new way to calculate p-values accurately for patterns in sequences, which helps scientists understand proteins better.

Methodology

The study developed recursive algorithms to compute exact cumulative distribution functions and p-values for local scores and pattern statistics.

Limitations

The algorithms may require significant computational time for very large datasets.

Participant Demographics

The study analyzed approximately 200,000 protein sequences from the Swissprot database.

Statistical Information

Statistical Significance

p<0.05

Digital Object Identifier (DOI)

10.1186/1748-7188-1-5

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