Quantum selfish gene (biological evolution in terms of quantum mechanics)
Yuri I.Ozhigov

TL;DR
This paper introduces a novel quantum mechanical framework for modeling biological evolution, representing populations as wave functions of meta-genes and describing their dynamics with unitary operators or Lindblad equations.
Contribution
It proposes a quantum approach to evolution using meta-genes and wave functions, bridging concepts of selfish genes and quantum mechanics.
Findings
Quantum description of populations with different meta-genes.
Representation of evolution through unitary operators or Lindblad equations.
Illustration with a predator-prey model of wolves and deer.
Abstract
I propose to treat the biological evolution of genoms by means of quantum mechanical tools. We start with the concept of meta- gene, which specifies the "selfish gene" of R.Dawkins. Meta- gene encodes the abstract living unity, which can live relatively independently of the others, and can contain a few real creatures. Each population of living creatures we treat as the wave function on meta- genes, which module squared is the total number of creatures with the given meta-gene, and the phase is the sum of "aspirations" to change the classical states of meta- genes. Each individual life thus becomes one of possible outcomes of the virtual quantum measurement of this function. The evolution of genomes is described by the unitary operator in the space of psi-functions or by Kossovsky-Lindblad equation in the case of open biosystems. This operator contains all the information about specific…
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Taxonomy
TopicsQuantum Mechanics and Applications · Origins and Evolution of Life · Quantum Computing Algorithms and Architecture
