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Updated: Mar 1, 2026

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Studying Age-dependent Genomic Instability using the S. cerevisiae Chronological Lifespan Model
Published on: September 29, 2011
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OPTIMALITY THEORY, GOMPERTZ' LAW, AND THE DISPOSABLE SOMA THEORY OF SENESCENCE
Peter A Abrams1, Donald Ludwig1
1Department of Zoology, University of British Columbia, Vancouver, British Columbia, Canada, V6T 1Z4.
Summary
The disposable soma theory explains aging by balancing reproduction and repair. This study uses dynamic programming models to show how this trade-off shapes mortality rates over time, challenging universal laws of aging.
Area of Science:
- Evolutionary biology
- Gerontology
- Mathematical modeling
Background:
- Senescence, or aging, is a complex biological process.
- The disposable soma theory posits aging results from resource allocation trade-offs between reproduction and somatic maintenance.
- Existing evolutionary theories of aging have not fully explained observed mortality patterns.
Purpose of the Study:
- To investigate the evolutionary basis of senescence using dynamic programming models.
- To determine the optimal relationship between reproduction, somatic repair, and mortality.
- To predict the shape of mortality-rate-versus-age curves based on the disposable soma theory.
Main Methods:
- Construction and analysis of dynamic programming models.
- Modeling the trade-off between resource allocation for reproduction and somatic repair.
- Examining the relationship between this trade-off and age-dependent mortality patterns.
Main Results:
- Models predict mortality rates that increase at an accelerating rate with age, potentially approaching a linear rate at high mortality.
- The disposable soma theory offers a framework consistent with various mortality curve shapes, not exclusively Gompertz' Law.
- An exponential increase in death rate with age (Gompertz' Law) is shown to be only one possibility among many under this theory.
Conclusions:
- The disposable soma theory provides a robust evolutionary explanation for senescence.
- Observed mortality patterns, including exceptions to Gompertz' Law, are consistent with resource allocation trade-offs.
- The theory suggests that universal laws of aging may not apply due to variations in the repair-reproduction trade-off.
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