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Mathematical Framework for RNA - Protein Coevolution

21 September 2025   09:49 Diperbarui: 21 September 2025   09:49 27
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1. Reframing the origin of life.
The RNA-world and protein-first hypotheses have long been viewed as competing explanations. By demonstrating that coevolutionary attractors can emerge spontaneously once coupling passes a threshold, the CAS model reframes life's origin not as a sequential process but as a coevolutionary phase transition. This suggests that the emergence of ribonucleoprotein systems was not an improbable historical accident, but a mathematically natural outcome of complex adaptive dynamics.

2. Extending evolutionary theory.
Classical evolutionary biology has traditionally emphasized linear, incremental change shaped by mutation and selection. The CAS perspective highlights the importance of nonlinear feedback, emergent synchronization, and bifurcation phenomena, offering explanatory tools for discontinuities and convergences observed in evolution. This enriches evolutionary theory with a formalism that accommodates both gradualist and punctuated patterns within the same framework.

3. From molecules to ecosystems.
By revealing parallels between RNA--protein coevolution and ecological interactions, the model underscores the universality of adaptive principles across scales. Trade-offs, Red Queen dynamics, and attractor landscapes recur from molecular interactions to predator--prey systems, suggesting that evolution operates through scale-invariant CAS principles. This supports a unifying view in which the dynamics of molecules, organisms, and ecosystems are not fundamentally distinct, but governed by shared mathematical structures.

4. Implications for systems biology.
Systems biology seeks to integrate genomic, proteomic, and metabolic data into coherent models of living systems. The CAS framework offers a rigorous mathematical foundation for such integration by formalizing interdependence and emergent properties. Beyond explaining origins, it provides predictive power for synthetic biology, where engineered RNA--protein systems could be designed to exploit coevolutionary attractors for stability and adaptability.

In sum, the CAS approach not only resolves specific molecular puzzles but also provides a generalizable paradigm for understanding life as a hierarchy of interdependent adaptive systems. This reconceptualization carries profound consequences for evolutionary theory, the study of life's beginnings, and the design of artificial biological systems.

VII. Conclusion

A. Summary of contributions

This study advances a novel theoretical framework for understanding the coevolution of RNA and proteins by treating evolution as a Complex Adaptive System (CAS). Through analytical modeling and numerical simulations, we demonstrate that the dynamics of RNA--protein interactions exhibit distinct regimes: collapse under weak coupling, oscillatory Red Queen cycles under intermediate coupling, and stable coadapted attractors under strong coupling.

Our main contributions can be summarized as follows:

1. Mathematical formalization of RNA--protein coevolution.
We developed a system of coupled differential equations grounded in replicator--mutator dynamics and extended Lotka--Volterra formulations. This framework captures genotype--phenotype mapping, interdependent fitness trade-offs, and emergent synchronization.

2. Discovery of emergent dynamical regimes.
Analytical and simulation results reveal bifurcations that govern transitions between unsynchronized, oscillatory, and stable coadapted states. The oscillatory regime represents a molecular-scale Red Queen effect, while the stable attractor corresponds to ribonucleoprotein complexes.

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