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71The Incarnation — The Incarnation † Catholic Encyclopedia ► The Incarnation I. The Fact of the Incarnation (1) The Divine Person of Jesus Christ A. Old Testament Proofs B. New Testament Proofs C. Witness of Tradition (2) The Human… …
72Skat (card game) — This article is about the German card game. For the American draw and discard card game, see Thirty one (game). Skat A picture of four Unters of German cards …
73Philosophy in the Tragic Age of the Greeks — ( Philosophie im tragischen Zeitalter der Griechen ) is a publication of an incomplete book by Friedrich Nietzsche. He had a clean copy made from his notes with the intention of publication. The notes were written around 1873. In it he discussed… …
74Boolean algebra — This article discusses the subject referred to as Boolean algebra. For the mathematical objects, see Boolean algebra (structure). Boolean algebra, as developed in 1854 by George Boole in his book An Investigation of the Laws of Thought,[1] is a… …
75Boolean algebra (introduction) — Boolean algebra, developed in 1854 by George Boole in his book An Investigation of the Laws of Thought , is a variant of ordinary algebra as taught in high school. Boolean algebra differs from ordinary algebra in three ways: in the values that… …
76Maryland — This article is about the U.S. state of Maryland. For other uses, see Maryland (disambiguation). State of Maryland …
77Swami Bharati Krishna Tirtha's Vedic mathematics — For the actual mathematics of the Vedic period, see the articles on Sulba Sūtras and Indian mathematics.Swami Bharati Krishna Tirtha s Vedic mathematics is a system of mathematics consisting of a list of 16 basic sūtras, or aphorisms. They were… …
78Government of Maryland — The Flag of Maryland …
79History of aesthetics (pre-20th-century) — This description of the history of aesthetics before the twentieth century is based on an article from the 1911 edition of the Encyclopædia Britannica.Greek SpeculationsAncient Greece supplies us with the first important contributions to… …
80Deligne–Lusztig theory — In mathematics, Deligne–Lusztig theory is a way of constructing linear representations of finite groups of Lie type using ℓ adic cohomology with compact support, introduced by Deligne Lusztig (1976). Lusztig (1984) used these representations to… …
