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Geometric multidimensional representation of omic signatures
Higor Almeida Cordeiro Nogueira1, Enrique Medina-Acosta1
1Laboratório de Biotecnologia, Centro de Biociências e Biotecnologia, Universidade Estadual do Norte Fluminense, Campos dos Goytacazes, Brazil.
This study introduces a novel geometric framework to analyze multi-omic signatures, revealing prevalent discordance in cancer regulatory networks and offering a new method for biomarker discovery and systems biology analysis.
Area of Science:
- Systems Biology
- Computational Biology
- Bioinformatics
Background:
- Multi-omic signatures are crucial for biomarker discovery and precision oncology.
- Current methods often reduce complex biological data to simplistic one-dimensional summaries, losing valuable organizational information.
Purpose of the Study:
- To introduce a novel geometric framework for reconceptualizing and analyzing multi-omic signatures.
- To preserve and measure the intrinsic multidimensional structure and functional coherence of omic data.
Main Methods:
- Developed a geometric framework representing omic signatures as convex polytopes in a shared latent space.
- Integrated regulatory, phenotypic, microenvironmental, immune, and clinical data.
- Applied geometric measurements (e.g., volume, asymmetry) to analyze 24,796 metabolic regulatory circuitries across 32 TCGA cancer types.
Main Results:
- Geometric analysis revealed predominant discordance in metabolic regulatory circuitries, with most exhibiting high-dimensional and asymmetric geometries.
- Fully concordant circuitries were rare and structurally constrained.
- Identified reproducible stratification patterns of metabolic pathways based on geometric phenotypes, surpassing conventional methods.
Conclusions:
- The geometric framework transforms omic signatures into measurable geometric objects, enabling principled comparison and de-redundancy of multi-omic biomarkers.
- Provides a scalable method for analyzing complex biological systems in cancer and other fields.
- The SigPolytope Shiny application offers access to geometric representations and descriptors.
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