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  • Open Daily: 10am - 10pm
    Alley-side Pickup: 10am - 7pm

    3038 Hennepin Ave Minneapolis, MN
    612-822-4611

Open Daily: 10am - 10pm | Alley-side Pickup: 10am - 7pm
3038 Hennepin Ave Minneapolis, MN
612-822-4611
Logical Evolutionary Language: A Mathematical Model for Darwinian Selection on Multiple Levels

Logical Evolutionary Language: A Mathematical Model for Darwinian Selection on Multiple Levels

Kochmann, Thomas F.

Paperback

General Science

ISBN10: 3748173601
ISBN13: 9783748173601
Publisher: Bod - Books on Demand
Published: Feb 5 2019
Pages: 80
Weight: 0.34
Height: 0.17 Width: 7.00 Depth: 10.00
Language: English
For many decades, a controversial discussion has smouldered about the question: What is the unit of Darwinian selection? Versatile answers have aroused among evolutionary biologists. Some attributed this role to the egoistic gene unit only (e.g. Richard Dawkins), others paid additional attention to individual organisms or groups of individual organisms (e.g. David Sloan Wilson, Elliot Sober), or even species or clade selection (e.g. Stephen Jay Gould, Niles Eldredge), ultimately leading to hierarchical principles such as multi-level-selection. Attempts to address this question mathematically have been performed, however mainly using tools and techniques of the general mathematical field Analysis (e.g. by stochastic or deterministic ordinary or partial differential equations). Contrary to all of those the author started a different approach, namely incorporating the mathematical field of Logic into the scenary, constructing a formal evolutionary framework. Many new expressions such as necessity and adaptive reaction are introduced and require some practise from the reader. For this reason a multiplicity of (molecular) biological examples is given in order to deepen their usage and understanding. In the end, they will enable the reader to turn around the original bottom-up imperative view into a much more abstract top-down declarative perspective, where evolution could be regarded as a generalized satisfiability problem of an arbitrary logical formula. This reprint of the original work from 2001 is dedicated to Stephen Jay Gould (1941-2002).

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