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An argument for mechanism-based statistical inference in cancer
Donald Geman1, Michael Ochs, Nathan D Price
1Department of Applied Mathematics and Statistics, Johns Hopkins University, Baltimore, MD, 21210, USA, geman@jhu.edu.
Translating cancer systems biology into personalized medicine requires advanced mathematical models. These models integrate biological mechanisms and patient data for accurate disease prediction and treatment response.
Area of Science:
- Quantitative Systems Biology
- Computational Biology
- Bioinformatics
Background:
- Cancer is a complex systems disease extensively studied in quantitative systems biology.
- Translating these systems biology insights into personalized clinical care remains a significant challenge.
- Current computational and bioinformatics tools are insufficient for predicting individual patient outcomes.
Purpose of the Study:
- To propose a framework for advancing personalized cancer care through sophisticated mathematical modeling.
- To highlight the necessity of integrating biological mechanisms, stochasticity, and patient-level inference.
- To bridge the gap between systems biology research and clinical application.
Main Methods:
- Designing global mathematical models of network-scale genomic and molecular states.
- Learning model parameters from high-dimensional, integrative omics data with limited samples.
- Incorporating biological mechanisms, stochasticity, and patient-level statistical inference.
Main Results:
- The proposed approach enables prediction of disease phenotypes, progression, and treatment response.
- Mathematical models can be learned from complex, high-dimensional biological data.
- The framework accommodates uncertainty and variation across multiple biological scales.
Conclusions:
- A collaborative effort between mathematicians and biologists is crucial for developing these advanced models.
- This approach holds promise for applications in biomarker discovery, metabolism, cell signaling, network inference, and tumorigenesis.
- Realizing personalized cancer medicine necessitates a shift towards integrated, mechanism-based mathematical modeling.
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