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Chance, Calculation and Life


Chance, Calculation and Life


1. Aufl.

von: Thierry Gaudin, Marie-Christine Maurel, Jean-Charles Pomerol

139,99 €

Verlag: Wiley
Format: EPUB
Veröffentl.: 23.04.2021
ISBN/EAN: 9781119823957
Sprache: englisch
Anzahl Seiten: 304

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<p><i>Chance, Calculation and Life</i> brings together 16 original papers from the colloquium of the same name, organized by the International Cultural Center of Cerisy in 2019. <p>From mathematics to the humanities and biology, there are many concepts and questions related to chance. What are the different types of chance? Does chance correspond to a lack of knowledge about the causes of events, or is there a truly intrinsic and irreducible chance? Does chance preside over our decisions? Does it govern evolution? Is it at the origin of life? What part do chance and necessity play in biology? <p>This book answers these fundamental questions by bringing together the clear and richly documented contributions of mathematicians, physicists, biologists and philosophers who make this book an incomparable tool for work and reflection.
<p>Preface xi<br /><i>Thierry GAUDIN, Marie-Christine MAUREL, Jean-Charles POMEROL</i></p> <p>Introduction xv<br /><i>Thierry GAUDIN, Marie-Christine MAUREL, Jean-Charles POMEROL</i></p> <p><b>Part 1. Randomness in all of its Aspects </b><b>1</b></p> <p><b>Chapter 1. Classical, Quantum and Biological Randomness as Relative Unpredictability </b><b>3<br /></b><i>Cristian S. CALUDE and Giuseppe LONGO</i></p> <p>1.1. Introduction 3</p> <p>1.1.1. Brief historical overview 4</p> <p>1.1.2. Preliminary remarks 5</p> <p>1.2. Randomness in classical dynamics 6</p> <p>1.3. Quantum randomness 8</p> <p>1.4. Randomness in biology 15</p> <p>1.5. Random sequences: a theory invariant approach 21</p> <p>1.6. Classical and quantum randomness revisited 24</p> <p>1.6.1. Classical versus algorithmic randomness 24</p> <p>1.6.2. Quantum versus algorithmic randomness 26</p> <p>1.7. Conclusion and opening: toward a proper biological randomness 27</p> <p>1.8. Acknowledgments 30</p> <p>1.9. References 30</p> <p><b>Chapter 2. In The Name of Chance </b><b>37<br /></b><i>Gilles PAGÈS</i></p> <p>2.1. The birth of probabilities and games of chance 37</p> <p>2.1.1. Solutions 38</p> <p>2.1.2. To what end? 40</p> <p>2.2. A very brief history of probabilities 41</p> <p>2.3. Chance? What chance? 42</p> <p>2.4. Prospective possibility 45</p> <p>2.4.1. LLN + CLT + ENIAC = MC 45</p> <p>2.4.2. Generating chance through numbers 46</p> <p>2.4.3. Going back the other way 48</p> <p>2.4.4. Prospective possibility as master of the world? 50</p> <p>2.5. Appendix: Congruent generators, can prospective chance be periodic? 53</p> <p>2.5.1. A little modulo <i>n </i>arithmetic 53</p> <p>2.5.2. From erratic arithmetic to algorithmic randomness 56</p> <p>2.5.3. And, the winner is... <i>Mersenne Twister 623</i>.. 60</p> <p>2.6. References 61</p> <p><b>Chapter 3. Chance in a Few Languages </b><b>63<br /></b><i>Clarisse HERRENSCHMIDT</i></p> <p>3.1. Classical Sanskrit 64</p> <p>3.2. Persian and Arabic 65</p> <p>3.3. Ancient Greek 66</p> <p>3.4. Russian 67</p> <p>3.5. Latin 67</p> <p>3.6. French 69</p> <p>3.7. English 71</p> <p>3.8. Dice, chance and the symbolic world 72</p> <p>3.9. References 77</p> <p><b>Chapter 4. The Collective Determinism of Quantum Randomness </b><b>79<br /></b><i>François VANNUCCI</i></p> <p>4.1. True or false chance 79</p> <p>4.2. Chance sneaks into uncertainty 81</p> <p>4.3. The world of the infinitely small 82</p> <p>4.4. A more figurative example 84</p> <p>4.5. Einstein’s act of resistance 86</p> <p>4.6. Schrödinger’s cat to neutrino oscillations 87</p> <p>4.7. Chance versus the anthropic principle 90</p> <p>4.8. And luck in life? 92</p> <p>4.9. Chance and freedom 94</p> <p><b>Chapter 5. Wave-Particle Chaos to the Stability of Living </b><b>97<br /></b><i>Stéphane DOUADY</i></p> <p>5.1. Introduction 97</p> <p>5.2. The chaos of the wave-particle 97</p> <p>5.3. The stability of living things 104</p> <p>5.4. Conclusion 107</p> <p>5.5. Acknowledgments 108</p> <p>5.6. References 108</p> <p><b>Chapter 6. Chance in Cosmology: Random and Turbulent Creation of Multiple Cosmos </b><b>109<br /></b><i>Michel CASSÉ</i></p> <p>6.1. Is quantum cosmology oxymoronic? 109</p> <p>6.2. Between two realities – at the entrance and exit – is virtuality 120</p> <p>6.3. Who will sing the metamorphoses of this high vacuum? 120</p> <p>6.4. Loop lament 121</p> <p>6.5. The quantum vacuum exists, Casimir has met it 122</p> <p>6.6. The generosity of the quantum vacuum 122</p> <p>6.7. Landscapes 126</p> <p>6.8. The good works of Inflation 128</p> <p>6.9. Sub species aeternitatis 129</p> <p>6.10. The smiling vacuum 130</p> <p><b>Chapter 7. The Chance in Decision: When Neurons Flip a Coin </b><b>133<br /></b><i>Mathias PESSIGLIONE</i></p> <p>7.1. A very subjective utility 133</p> <p>7.2. A minimum rationality 134</p> <p>7.3. There is noise in the choices 135</p> <p>7.4. On the volatility of parameters 137</p> <p>7.5. When the brain wears rose-tinted glasses 138</p> <p>7.6. The neurons that take a vote 140</p> <p>7.7. The will to move an index finger 142</p> <p>7.8. Free will in debate 143</p> <p>7.9. The virtue of chance 144</p> <p>7.10. References 145</p> <p><b>Chapter 8. To Have a Sense of Life: A Poetic Reconnaissance </b><b>147<br /></b><i>Georges AMAR</i></p> <p>8.1. References 157</p> <p><b>Chapter 9. Divine Chance </b><b>159<br /></b><i>Bertrand VERGELY</i></p> <p>9.1. Thinking by chance 159</p> <p>9.2. Chance, need: why choose? 160</p> <p>9.3. When chance is not chance 162</p> <p>9.4. When chance comes from elsewhere 166</p> <p><b>Chapter 10. Chance and the Creative Process </b><b>169<br /></b><i>Ivan MAGRIN-CHAGNOLLEAU</i></p> <p>10.1. Introduction 169</p> <p>10.2. Chance 170</p> <p>10.3. Creation 173</p> <p>10.4. Chance in the artistic creative process 176</p> <p>10.5. An art of the present moment 179</p> <p>10.6. Conclusion 181</p> <p>10.7. References 182</p> <p><b>Part 2. Randomness, Biology and Evolution </b><b>185</b></p> <p><b>Chapter 11. Epigenetics, DNA and Chromatin Dynamics: Where is the Chance and Where is the Necessity? </b><b>187<br /></b><i>David SITBON and Jonathan B. WEITZMAN</i></p> <p>11.1. Introduction 187</p> <p>11.2. Random combinations 187</p> <p>11.3. Random alterations 188</p> <p>11.4. Beyond the gene 189</p> <p>11.5. Epigenetic variation 190</p> <p>11.6. Concluding remarks 192</p> <p>11.7. Acknowledgments 193</p> <p>11.8. References 193</p> <p><b>Chapter 12. When Acquired Characteristics Become Heritable: The Lesson of Genomes </b><b>197<br /></b><i>Bernard DUJON</i></p> <p>12.1. Introduction 197</p> <p>12.2. Horizontal genetic exchange in prokaryotes 199</p> <p>12.3. Two specificities of eukaryotes theoretically oppose horizontal gene transfer 200</p> <p>12.4. Criteria for genomic analysis 201</p> <p>12.5. Abundance of horizontal transfers in unicellular eukaryotes 202</p> <p>12.6. Remarkable horizontal genetic transfers in pluricellular eukaryotes 203</p> <p>12.7. Main mechanisms of horizontal genetic transfers 204</p> <p>12.8. Introgressions and limits to the concept of species 207</p> <p>12.9. Conclusion 208</p> <p>12.10. References 208</p> <p><b>Chapter 13. The Evolutionary Trajectories of Organisms are Not Stochastic</b> <b>213<br /></b><i>Philippe GRANDCOLAS</i></p> <p>13.1. Evolution and stochasticity: a few metaphors 213</p> <p>13.2. The Gouldian metaphor of the “replay” of evolution 214</p> <p>13.3. The replay of evolution: what happened 215</p> <p>13.4. Evolutionary replay experiments 217</p> <p>13.5. Phylogenies versus experiments 218</p> <p>13.6. Stochasticity, evolution and extinction 219</p> <p>13.7. Conclusion 219</p> <p>13.8. References 220</p> <p><b>Chapter 14. Evolution in the Face of Chance </b><b>221<br /></b><i>Amaury LAMBERT</i></p> <p>14.1. Introduction 221</p> <p>14.2. Waddington and the concept of canalization 224</p> <p>14.3. A stochastic model of Darwinian evolution 228</p> <p>14.3.1. Redundancy and neutral networks 228</p> <p>14.3.2. A toy model 229</p> <p>14.3.3. Mutation-selection algorithm 231</p> <p>14.4. Numerical results 231</p> <p>14.4.1. Canalization 231</p> <p>14.4.2. Target selection 234</p> <p>14.4.3. Neighborhood selection 235</p> <p>14.5. Discussion 238</p> <p>14.6. Acknowledgments 239</p> <p><b>Chapter 15. Chance, Contingency and the Origins of Life: Some Historical Issues </b><b>241<br /></b><i>Antonio LAZCANO</i></p> <p>15.1. Acknowledgments 246</p> <p>15.2. References 246</p> <p><b>Chapter 16. Chance, Complexity and the Idea of a Universal Ethics </b><b>249<br /></b><i>Jean-Paul DELAHAYE</i></p> <p>16.1. Cosmic evolution and advances in computation 250</p> <p>16.2. Two notions of complexity 251</p> <p>16.3. Biological computations 252</p> <p>16.4. Energy and emergy 253</p> <p>16.5. What we hold onto 254</p> <p>16.6. Noah knew this already! 254</p> <p>16.7. Create, protect and collect 255</p> <p>16.8. An ethics of organized complexity 255</p> <p>16.9. Not so easy 256</p> <p>16.10. References 258</p> <p>List of Authors 261</p> <p>Index 265</p>
<p><b>Thierry Gaudin</b> is an engineer at MINES ParisTech and holds a doctorate in Information Sciences and Communication from Paris Nanterre University, France. He is a widely renowned expert in innovation policy and has worked with the OECD, the European Commission and the World Bank. <p><b>Marie-Christine Maurel</b> is Professor at Sorbonne University and a researcher at the Institute of Systematics, Evolution, Biodiversity, MNHN, Paris, France. <p><b>Jean-Charles Pomerol</b> is Professor Emeritus at Sorbonne University, France. He is a specialist in Decision Support Systems and former project leader for information technology in the Engineering Sciences Department at the CNRS. He was formerly in charge of the Artificial Intelligence laboratory at UPMC, Paris, as well as the President of UPMC between 2006 and 2011.

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