An RNA-Based Theory of Natural Universal Computation
Hessameddin Akhlaghpour

TL;DR
This paper proposes an RNA-based model capable of universal computation, suggesting that biological systems might inherently possess computational capabilities comparable to Turing machines, with implications for understanding life and cognition.
Contribution
It introduces a novel RNA editing model that achieves universal computation without complex machinery, bridging molecular biology and computational theory.
Findings
RNA editing rules can compute any function with Turing-equivalent complexity
RNA secondary structures solve parenthesis matching problems
Universal computation is feasible with simple cleavage and ligation operations
Abstract
Life is confronted with computation problems in a variety of domains including animal behavior, single-cell behavior, and embryonic development. Yet we currently do not know of a naturally existing biological system that is capable of universal computation, i.e., Turing-equivalent in scope. Generic finite-dimensional dynamical systems (which encompass most models of neural networks, intracellular signaling cascades, and gene regulatory networks) fall short of universal computation, but are assumed to be capable of explaining cognition and development. I present a class of models that bridge two concepts from distant fields: combinatory logic (or, equivalently, lambda calculus) and RNA molecular biology. A set of basic RNA editing rules can make it possible to compute any computable function with identical algorithmic complexity to that of Turing machines. The models do not assume…
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