Molecular Genetics & Genomic Medicine (Dec 2021)

Detection of mobile elements insertions for routine clinical diagnostics in targeted sequencing data

  • German Demidov,
  • Joohyun Park,
  • Sorin Armeanu‐Ebinger,
  • Cristiana Roggia,
  • Ulrike Faust,
  • Isabell Cordts,
  • Maria Blandfort,
  • Tobias B. Haack,
  • Christopher Schroeder,
  • Stephan Ossowski

DOI
https://doi.org/10.1002/mgg3.1807
Journal volume & issue
Vol. 9, no. 12
pp. n/a – n/a

Abstract

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Abstract Background Targeted sequencing approaches such as gene panel or exome sequencing have become standard of care for the diagnosis of rare and common genetic disease. The detection and interpretation of point mutations, small insertions and deletions, and even exon‐level copy number variants are well established in clinical genetic testing. Other types of genetic variation such as mobile elements insertions (MEIs) are technically difficult to detect. In addition, their downstream clinical interpretation is more complex compared to point mutations due to a larger genomic footprint that can not only predict a clear loss of protein function but might disturb gene regulation and splicing even when located within the non‐coding regions. As a consequence, the contribution of MEIs to disease and tumor development remains largely unexplored in routine diagnostics. Methods In this study, we investigated the occurrence of MEIs in 7,693 exome datasets from individuals with rare diseases and healthy relatives as well as 788 cancer patients analyzed by panel sequencing. Results We present several exemplary cases highlighting the diagnostic value of MEIs and propose a strategy for the detection, prioritization, and clinical interpretation of MEIs in routine clinical diagnostics. Conclusion In this paper, we state that detection and interpretation of MEIs in clinical practice in targeted NGS data can be performed relatively easy despite the fact that MEIs very rarely occur in coding parts of the human genome. Large scale reanalysis of MEIs in existing cohorts may solve otherwise unsolvable cases.

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