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Dr. Sall - Secret Knowledge, and Science: from prehistoric civilizations to our days

http://antimatrix.org/Convert/Books/Sall/Questions_and_Answers_En.html

of relativity. The mathematical content of the theory of relativity was obtained by Heaviside in 1890, and at a much higher level. The formula E=mc2 was obtained by the Russian ph

Juergen Schmidhuber's home page -Universal Artificial Intelligence - AI - Deep Learning - Recurrent Neural Networks -Computer Vision - Object

https://people.idsia.ch/~juergen/

the fields of mathematically rigorous universal AI and recursive self-improvement through metalearning machines that learn to learn (since 1987). Generative AI is also based on hi

Annotated list of contexts where we perceive chance

https://www.stat.berkeley.edu/~aldous/Real_World/100_list.html

insights of textbook mathematical probability that, in opinion polls for instance, using randomness rather than some haphazard or some complicated deliberate scheme to choose a sa

Radiohalos in a Radiochronological and Cosmological Perspective

https://www.halos.com/reports/aaas-1984-perspective.htm

of relativity as the mathematical basis for calculating the space-time development of the primeval fireball, it is possible to derive the z ∝ R Hubble relation ( 31 , 32 ) p
If the earth was created, it is axiomatic that created (primordial) rocks must now exist on the earth, and if there was a Flood there must now exist sedimentary rocks and other evi

PHILOSOPHY AND THE SCIENTIFIC IMAGE OF MAN

https://www.ditext.com/sellars/psim.html

examples of this in mathematical theory, where inconsistencies can be present which do not reveal themselves in routine usage. I am not, however, concerned to argue that the manif

Article from PHILOSOPHY PATHWAYS Issue 96

http://philosophos.sdf.org/feature_articles/philosophy_article_97.html

it was innocent of that mathematical physics which has created the modern world' (O'Connell, p. 341. 1974). It becomes for O'Connell the final stage in an ongoing revolt against A

Ludwig von Mises: Scholar, Creator, Hero by Murray N. Rothbard

https://archive.lewrockwell.com/rothbard/rothbard272.html

utility," in some mathematical relation to the "marginal utility of one egg." Instead, we are merely dealing with marginal utilities of different-sized units. In one case a dozen-

Programme

https://etaps.org/2024/programme/

in Higher-Order Mathematical Operational Semantics Sergey Goncharov, Alessio Santamaria, Lutz Schröder, Stelios Tsampas and Henning Urbat 15:30 On Basic Feasible Functionals and t
Programme of main conferences from Monday to Thursday. Best Paper candidates are highlighted in yellow and by asterisk.

The Everett Interpretation

https://www.hedweb.com/manworld.htm

avoid using some mathematical (Dirac) notation, in particular in describing the Einstein- Podolsky-Rosen (EPR) experiment and Bell's Inequality and in showing how probabilities ar
The Everett 'Many-Worlds' FAQ

Kuhn's Structure of Scientific Revolutions

https://www.marxists.org/reference/subject/philosophy/works/us/kuhn.htm

word game, or mathematical play. The normal-scientific tradition that emerges from a scientific revolution is not only incompatible but often actually incommensurable with that wh
Crucial chapter from Kuhn's famous book outlining how sciences is forced to go through a paradigm-shift, and see the world in terms of a new theory and new concepts

Isaac Asimov FAQ

http://asimovonline.com/asimov_FAQ.html

by Asimov. There is a mathematical possibility that you're thinking of a story other than "The Last Question", but it's very slight. Asimov's own experience was that if someone co
Answers to frequently asked questions about Isaac Asimov and his works

Geometric-topological properties of spacetime

https://www.astronuclphysics.info/Gravitace3-1.htm

of the topology from a mathematical point of view is in a number of monographs, eg [151], [155], [60], we will outline only basic ideas here. Geometry (Greek. geos = earthly, terr
Metric and topological properties, sets and representations, mathematical structures on sets, topological spaces and their representations, homology, varieties, topological and Hau


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