Schlagwort-Archive: time

Olsen et al.: Time and Weather

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“Time is paradoxical. Here it flows evenly. There it is turbulent, with countercurrents, eddies, and whirlpools. Here it is gathered. There it unfurls over the very long term. “Weather” and “time” are the same word in many languages: le temps in French; o kairos in Greek (Serres with Latour 1995, 60).” (p. 152) #Olsen #Shanks #Webmoor #Witmore #time #weather #temps

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Olsen, Bjørnar u. a., Archaeology. The Discipline of Things. Berkeley/Los Angeles/London: University of California Press 2012.

Auffray: Space and Time

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“[W]e presented a System of the World in which an active principle, the Xon, generates Space and Time by ‚occurring‘ in a substrate made up of i-points bearing no geometric relations of distance or proximity with each other—in brief, which do not constitute a continuum.” (p. 1427) #Auffray #Xon #space #time #continuum

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Auffray, Jean-Paul, E-Infinity Dualities, Discontinuous Spacetimes, Xonic Quantum Physics and the Decisive Experiment, in: Journal of Modern Physics 5 (2014), 1427–1436.

Auffray: Time

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“Thus defined, time does not pass, it does not flow; it ticks and it lasts.” (p. 1430) #Auffray #time

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Auffray, Jean-Paul, E-Infinity Dualities, Discontinuous Spacetimes, Xonic Quantum Physics and the Decisive Experiment, in: Journal of Modern Physics 5 (2014), 1427–1436.

Grimmett: The Random-Cluster Model

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“The random-cluster model as studied so far is random in space but not in time. There are a variety of ways of introducing time-dynamics into the model, and some good reasons for so doing. The principal reason is that, in our 3 + 1 dimensional universe, the time-evolution of processes is fundamental. It entails the concepts of equilibrium and convergence, of metastability, and of chaos. A rigorous theory of time-evolution in statistical mechanics is one of the major achievements of modern probability theory with which the names Dobrushin, Spitzer, and Liggett are easily associated.” (p. 222) #Grimmett #Random-ClusterModel #Space #Time #ProbabilityTheory

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Grimmett, Geoffrey R., The Random-Cluster Model. With 37 Figures. Berlin/Heidelberg: Springer 2006. 377 S., ISBN 978-3-540-32890-2.

Olsen et al.: Times

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“Primary times provide the grounds for secondary times. Primary times are relational. Secondary times are processual. Primary times are spatial, yet saturated with a ceaseless, liquid motion. Secondary times separate space and time.” (p. 156) #Olsen #Shanks #Webmoor #Witmore #time #space

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Olsen, Bjørnar u. a., Archaeology. The Discipline of Things. Berkeley/Los Angeles/London: University of California Press 2012.