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Sketching methods with small window guarantee using minimum decycling sets.

Guillaume Marçais1, Dan DeBlasio1, Carl Kingsford1

  • 1Computational Biology Department, Carnegie Mellon University, Pittsburgh PA 15213, USA.

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|November 21, 2023
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Summary
This summary is machine-generated.

Sequence sketching uses k-mers to speed up similarity estimation. This study introduces a method to find Minimum Decycling Sets (MDSs), enabling the discovery of novel, high-performance sketching methods for computational biology.

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Area of Science:

  • Computational Biology
  • Bioinformatics
  • Discrete Mathematics

Background:

  • Sequence sketching accelerates similarity estimation by using selected k-mers, reducing computational load in bioinformatics.
  • Existing sketching methods rely on specific k-mer selection properties like locality and window guarantees.
  • Window guarantees ensure comprehensive sequence representation in sketches, preventing loss of information from long regions.

Approach:

  • This research connects sketching methods with window guarantees to Decycling Sets, which are unavoidable sets of k-mers.
  • The study focuses on Minimum Decycling Sets (MDSs) due to their minimal size and potential for optimized sketching.
  • A novel, simple enumeration method for MDSs is presented, allowing exploration of a larger, previously uncharted space of decycling sets.

Key Points:

  • The proposed method facilitates the discovery of new sketching algorithms with improved performance, such as smaller window guarantees.
  • The enumeration of MDSs allows for optimization based on desirable properties like minimal remaining path length.
  • The Mykkeltveit sets are shown to be near-optimal concerning remaining path length, providing a benchmark for new MDS discoveries.

Conclusions:

  • The developed MDS enumeration method opens avenues for discovering superior sequence sketching techniques.
  • This work expands the toolkit for computational biologists by providing access to a wider range of optimized sketching methods.
  • The findings contribute to the theoretical understanding of decycling sets and their practical applications in sequence analysis.