put+to+proof

  • 121Occam's razor — For the aerial theatre company, see Ockham s Razor Theatre Company. It is possible to describe the other planets in the solar system as revolving around the Earth, but that explanation is unnecessarily complex compared to the modern consensus… …

    Wikipedia

  • 122Resolution of the Dreyfus Affair — Trial of Esterhazy for forgeryOn the same day as this arrest the examining magistrate Bertulus, disregarding the threats and entreaties directed at him, on his own initiative (as an official note put it) sent Major Esterhazy and his mistress,… …

    Wikipedia

  • 123Avicennism — (PerB|فلسفه سینایی) is a school of early Islamic philosophy which began during the middle of the Islamic Golden Age. The school was founded by Avicenna (Ibn Sina), an 11th century Persian philosopher who attempted to redefine the course of… …

    Wikipedia

  • 124arts, East Asian — Introduction       music and visual and performing arts of China, Korea, and Japan. The literatures of these countries are covered in the articles Chinese literature, Korean literature, and Japanese literature.       Some studies of East Asia… …

    Universalium

  • 125List of miscellaneous General Hospital characters — The following are notable characters from the American soap opera General Hospital who do not warrant individual articles. Contents 1 Shawn Butler 2 Max Giambetti …

    Wikipedia

  • 126MASORAH — This article is arranged according to the following outline: 1. THE TRANSMISSION OF THE BIBLE 1.1. THE SOFERIM 1.2. WRITTEN TRANSMISSION 1.2.1. Methods of Writing 1.2.1.1. THE ORDER OF THE BOOKS 1.2.1.2. SEDARIM AND PARASHIYYOT …

    Encyclopedia of Judaism

  • 127History of geometry — Geometry (Greek γεωμετρία ; geo = earth, metria = measure) arose as the field of knowledge dealing with spatial relationships. Geometry was one of the two fields of pre modern mathematics, the other being the study of numbers. Classic geometry… …

    Wikipedia

  • 128Banach–Tarski paradox — The Banach–Tarski paradox is a theorem in set theoretic geometry which states that a solid ball in 3 dimensional space can be split into several non overlapping pieces, which can then be put back together in a different way to yield two identical …

    Wikipedia