Chance, Calculation and Life. Группа авторов
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Longo, G. (2018). Interfaces of incompleteness. In Systemics of Incompleteness and Quasi-systems, Minati, G., Abram, M., Pessa, E. (eds). Springer, New York.
Longo, G. and Montévil, M. (2014a). Perspectives on Organisms: Biological Time, Symmetries and Singularities. Springer, Berlin and Heidelberg.
Longo, G. and Montévil, M. (2014b) Perspectives on Organisms: Biological Time, Symmetries and Singularities. Lecture Notes in Morpho-genesis. Springer, Dordrecht.
Longo, G. and Montévil, M. (2015). Models and simulations: A comparison by their theoretical symmetries. In Springer Handbook of Model-Based Science, Dorato, M., Magnani, L., Bertolotti, T. (eds). Springer, Heidelberg [to appear].
Longo, G., Montévil, M., Kaufman, S. (2012a). No entailing laws, but enablement in the evolution of the biosphere. In Genetic and Evolutionary Computation Conference, GECCO’12. ACM, New York [Invited Paper].
Longo, G., Miquel, P.A., Sonnenschein, C., Soto, A.M. (2012b). Is information a proper observable for biological organization? Progress in Biophysics and Molecular Biology, 109(3), 108–114.
Longo, G., Montévil, M., Sonnenschein, C., Soto, A.M. (2015). In Search of Principles for a Theory of Organisms. Journal of Biosciences, Springer, 40(5), 955–968.
Luo, Z.X. (2011). Developmental patterns in mesozoic evolution of mammal ears. Annual Review of Ecology, Evolution, and Systematics, 42, 355–380.
Marinucci, A. (2011). Tra ordine e caos. Metodi e linguaggi tra fisica, matematica e filosofia. Aracne, Rome.
Monod, J. (1970). Le hasard et la nécessité. Le Seuil, Paris.
Munsky, B., Trinh, B., Khammash, M. (2009). Listening to the noise: Random fluctuations reveal gene network parameters. Molecular Systems Biology, 5, 318–325.
Myrvold, W.C. (2011). Statistical mechanics and thermodynamics: A Maxwellian view. Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics, 42(4), 237–243 [Online]. Available at: http://dx.doi.org/10.1016/j.shpsb.2011.07.00 [Accessed January 2021].
Novick, A. and Weiner, M. (1957). Enzyme induction as an all-or-none phenomenon. Proceedings of the National Academy of Sciences, 43(7), 553–566 [Online]. Available at: http://www.pnas.org/content/43/7/553.shor.
O’Reilly, E.J. and Olaya-Castro, A. (2014). Non-classicality of the molecular vibrations assisting exciton energy transfer at room temperature. Nat. Common., 5 [Online]. Available at: http://dx.doi.org/10.1038/ncomms4012 [Accessed January 2021].
Pironio, S., Acin, A., Massar, S., de la Giroday, A.B., Matsukevich, D.N., Maunz, P., Olmschenk, S., Hayes, D., Luo, L., Manning, T.A., Monroe, C. (2010). Random numbers certified by Bell’s theorem. Nature, 464(7291), 1021–1024 [Online]. Available at: http://dx.doi.org/10.1038/nature09008 [Accessed January 2021].
Poincaré, H. (1902). La Science et l’hypothèse.
Richards, E.J. (2006). Inherited epigenetic variation revisiting soft inheritance. Nature Reviews Genetics, 7(5), 395–401.
Shanahan, T. (2012). Evolutionary Progress: Conceptual Issues. John Wiley & Sons Ltd, Chichester.
Shapiro, J.A. (2011). Evolution: A View from the 21st Century. FT Press, Upper Saddle River, New Jersey.
Soifer, A. (2011). Ramsey theory before Ramsey, prehistory and early history: An essay in 13 parts. In Ramsey Theory, Progress in Mathematics, Vol. 285, Soifer, A. (ed.). Birkhäuser, Boston [Online]. Available at: http://dx.doi.org/10.1007/978-0-8176-8092-3_1 [Accessed January 2021].
Turing, A.M. (1950). Computing machinery and intelligence. Mind, 59(236), 433–460. Turing, A.M. (1952). The chemical basis of morphogenesis. Philosophical Transactions of the Royal Society of London. Series B, Biological Sciences, 237(641), 37–72 [Online]. Available at: http://rstb.royalsocietypublishing.org/content/237/641/37 [Accessed January 2021].
Weihs, G., Jennewein, T., Simon, C., Weinfurter, H., Zeilinger, A. (1998). Violation of Bell’s inequality under strict Einstein locality conditions. Physical Review Letters, 81, 5039–5043 [Online]. Available at: http://dx.doi.org/10.1103/PhysRevLett.81.5039 [Accessed January 2021].
Zeilinger, A. (2005). The message of the quantum. Nature, 438, 743 [Online]. Available at: http://dx.doi.org/10.1038/438743a [Accessed January 2021].
1 1 Such as the loan, in 1332, to the King of Britain Edward III who never returned it to the Bank of Bardi and Peruzzi – as all high school kids in Italy and our colleague Alberto Peruzzi in Florence know very well.
2 2 The non-analyticity is stronger than the presence of positive Lyapunov exponents for a nonlinear function. These exponents can appear in the solution of a nonlinear system or directly in a function describing a dynamic. They quantify how a minor difference in initial conditions can be magnified along a trajectory. In this case, we can have a form of “controlled” randomness because the divergence of the trajectories starting within the same best measurement interval will never exceed a pre-assumed, exponentially increasing value. In the absence of (analytical) solutions, bifurcations and homoclinic orbits can lead to sudden and “uncontrolled” divergence.
3 3 A macroscopic cause cannot have more elements of symmetry than the effects it produces. Its informational equivalent, called data processing inequality, asserts that no manipulation of information can improve the conclusions drawn from such data (Cover and Thomas 1991).
4 4 Laplace was also aware of this, but Lagrange, Laplace and Fourier firmly believed that any system of Cauchy equations possessed a linear approximation (Marinucci 2011).
5 5 A correlation between random events and symmetry breakings is discussed in Longo et al. (2015). In this case, measurement produces a value (up or down), which breaks the in-determined or in-differentiated (thus, symmetric) situation before measurement.
6 6 The model does not assess the ability to make statistical predictions – as probabilistic models might – but rather the ability to predict precise measurement outcomes.
7 7 Eagle argued that a physical process is random if it is “maximally unpredictable” (Eagle 2005).
8 8 Some molecular types are present in a few tenths or hundreds of molecules. Brownian motion may suffice to split them in slightly but non-irrelevantly different numbers.
9 9 An organism is an ecosystem inhabited by about 1014 bacteria, for example, and by an immune system, which in itself is an ecosystem (Flajnik and Kasahara 2010). Yet an ecosystem is not an organism: it has no relative metric stability (distance from its constituents), nor general organs of regulation and action, such as the nervous system found in animals.
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