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Gerard ’t Hooft, Theoretical Physics as a Challenge

https://webspace.science.uu.nl/~hooft101/theorist.html

consist of advanced mathematical formalisms that turn the Classical Physics theories into beauties of their own. They are needed if you want to go higher than that. So, next come
How to become a good theoretical physicist

Ancient and Modern Science

http://johnstoniatexts.x10host.com/lectures/ancientandmodernscience.htm

Greek Science II: The Mathematical Formalists   A way beyond this materialist paradox was opened up by a simple experiment which the reader can try for herself. If someone ex

Ethical Complementarity - A Complementarian MoralTheory

https://mats-winther.github.io/morality.htm

has instead taken mathematical form in the theories of physicists. It is as if we, in the Western world, take order for granted, and thus it is no concern of the soul anymore. The
Complementarity, as employed in quantum physics, is relevant to moral philosophy. The moral of the heart is complementary to evil as disorder.

Sacred Mathematics

http://www.halexandria.org/dward010.htm

all of creation in mathematical terms.   It includes numerical ratios of the most profound significance (literally Transcendental Numbers ), the nature of numbers themselves

The constructal principle [Angèle Kremer Marietti]

https://www.dogma.lu/txt/AKM-ConstructalPrinciple.htm

succeeded in a mathematical theory with an analytic expression for entropy (1859). Thanks to Ludwig Boltzmann (1844-1906) it appeared that the second law of thermodynamics is noth

Genetic Epistemology

https://www.marxists.org/reference/subject/philosophy/works/fr/piaget.htm

the foundation of all mathematical structures, from which all others were derived. This effort of theirs, which was so fruitful, has now been undermined to some extent or at least
First of a series of lectures given by Piaget in 1968 on his approach to epistemology (as opposed to cognitive psychology)

Rainbows, Prisms, and non-edge Diffraction by Miles Mathis

https://milesmathis.com/rain2.html

most of the ad hoc mathematical manipulations of the past half-century, and all the Nobel Prizes perching on this math, so you can expect the mainstream to resist my simple soluti
this page is an analysis of Goethe's optics and a mechanical explanation of diffraction and refraction

James Kiefer -- Objectivism and Theism

https://thornwalker.com/kiefer/object&theism-transcript.html

at them a logical or mathematical activity. Even when someone says, “My belief that A is A is an act of the will, an arbitrary choice on my part,” he may mean, “I c
Papers and recordings related to an Objectivist argument for the existence of God, hosted by Thornwalker, an editorial service specializing in free-market texts. We do copyediting,

James Clerk Maxwell (1831-1879)

https://victorianweb.org/science/maxwell/

Maxwell (1831-1879), Mathematical Physicist On Maxwell and Maxwellian views of charge and current Maxwell Distribution for the velocity of molecules (1859) Maxwell's Demon Maxwell

SciMag Order

http://www.societyofwizards.com/

Against Evil Had A Mathematically Founded Order To Define A Secret Society Of Educational, Theological, And Spiritual Control Network Over Younger Spirits When Reborn As Well As S
SciMag Order, Yes Scientific And Magical,, Ah Yes Ancient As Well! Like Before The Cult Of Aladdin!!

Polyhedra and Polytopes - Numericana

http://www.numericana.com/answer/polyhedra.htm

inclusive meaning of mathematical terms ,  all those regular polyhedra are  also   considered quasiregular, parahedral, noble and uniform. Quasiregular   polyh
Naming, counting and measuring polyhedra or polytopes.From obscure tetragonal antiwedges (chiral hexahedra) to popular buckyballs.

Auguste Comte (Stanford Encyclopedia of Philosophy/Fall 2012 Edition)

https://plato.stanford.edu/Archives/Fall2012/entries/comte/

(1843), his only mathematical work, and the Philosophical Treatise on Popular Astronomy (1844), the fruit of a yearly course, begun in 1830, for Parisian workers. The Discourse on


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