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SAINT GEORGE (d. 303)

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Originally appearing in Volume V11, Page 736 of the 1911 Encyclopedia Britannica.
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SAINT GEORGE (d. 303)  , the
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patron saint of England, Aragon and
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Portugal . According to the legend given by Metaphrastes the
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Byzantine hagiologist, and substantially repeated in the
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Roman Acta sanctorum and in the
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Spanish breviary, he was born in
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Cappadocia of noble Christian parents, from whom he received a careful religious training . Other accounts place his birth at Lydda, but preserve his Cappadocian parentage . Having em-braced the profession of a soldier, he rapidly rose under Diocletian to high military rank . In Persian Armenia he organized and energized the Christian community at Urmi (Urumiah), and even visited Britain on an imperial expedition . When Diocletian had begun to manifest a pronounced hostility towards
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Christianity, George sought a
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personal interview with him, in which he made deliberate profession of his faith, and, earnestly remonstrating against the persecution which had begun, resigned his commission . He was immediately laid under arrest, and after various tortures, finally put to
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death at Nicomedia (his
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body being afterwards taken to Lydda) on the 23rd of
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April 303 . His festival is observed on that anniversary by the entire Roman Catholic Church as a semi-duplex, and by the Spanish Catholics as a duplex of the first class with an octave . The day is also celebrated as a
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principal feast in the Orthodox Eastern Church, where the saint is distinguished by the titles peyaXopaprvp and r•porratorbOpos . The
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historical basis of the tradition is particularly unsound, there being two claimants to the name and honour . Eusebius, Hist. eccl. viii . 5, writes: " Immediately on the promulgation of the edict (of Diocletian) a certain man of no mean origin, but highly esteemed for his temporal dignities, as soon as the decree was published against the churches in Nicomedia, stimulated by a divine zeal and excited by an ardent faith, took it as it was openly placed and posted up for public inspection, and tore it to shreds as a most profane and wicked act .

This, too, was done when the two Caesars were in the

city, the first of whom was the eldest and chief of all and the other held
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fourth grade of the imperial dignity after him . But this man, as the first that was distinguished there in this manner, after enduring what was likely to follow an act so daring, preserved his mind,
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calm and serene, until the moment when his spirit fled." Rivalling this
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anonymous martyr, who is often supposed to have been St George, is an earlier martyr briefly mentioned in the Chronicon Pascale: " In the
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year 225 of the Ascension of our Lord a persecution of the Christians took place, and many succession of
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great French mathematicians, for example, G . Monge, Geometrie descriptive (1800); J . V . Poncelet, Traite
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des proprietes projectives des figures (1822); M . Chasles, AperQu historique sur l'origine et le developpement des methodes en geometric (Bruxelles, 1837), and Traite de geometrie superieure (Paris, 1852) ; and many others . But the
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works which have been, and are still, of decisive influence on thought as a store-house of ideas relevant to the
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foundations of
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geometry are K . G . C. von Staudt's two works, Geometrie der Lage (Nurnberg, 1847) ; and Beitrdge zur Geometrie der Lage (Nurnberg, 1856, 3rd ed . 1860) . The final period is characterized by the successful production of exact systems of axioms, and by the final solution of problems which have occupied mathematicians for two thousand years . The successful analysis of the ideas involved in serial continuity is due to R .

Dedekind, Stetigkeit and irrationale Zahlen (1872), and to G . Cantor, Grundlagen einer allgemeinen Mannigfaltigkeitslehre (

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Leipzig, 1883), and Acta math. vol . 2 .
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Complete systems of axioms have been stated by M . Pasch, loc. cit . ; G . Peano, loc. cit . ; M . Pieri, loc. cit . ; B . Russell, Principles of Mathematics; O . Veblen, loc. cit.; and by G .

Veronese in his

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treatise, Fondamenti di geometria (Padua, 1891; German transl. by A . Schepp, Grundzuge der Geometrie, Leipzig, 1894) . Most of the leading
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memoirs on
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special questions involved have been cited in the text; in addition there may be mentioned M . Pieri, " Nuovi principii di geometria projettiva complessa," Trans . Accad . R. d . Sci . (
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Turin, 1905); E . H . Moore, " On the Projective Axioms of Geometry," Trans . Amer . Math .

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Soc., 1902; O . Veblen and W . H . Bussey, " Finite Projective Geometries," Trans . Amer . Math . Soc., 1905; A . B . Kempe, " On the Relation between the Logical Theory of Classes and the Geometrical Theory of Points," Proc . Lond . Math . Soc., 1890; J .

Royce, " The Relation of the Principles 'of

Logic to the Foundations of Geometry," Trans. of Amer . Math . Soc., 1905; A . Schoenflies, " Ober die Moglichkeit einer projectiven Geometrie bei transfiniter (nichtarchimedischer) Massbestimmung," Deutsch . M.-V . Jahresb., 1906 . For general expositions of the
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bearings of the above investigations, cf . Hon . Bertrand Russell, loc. cit . ; L . Couturat,
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Les Principes des mathematiques (Paris, 19o5); H . Poincar6, loc. cit .

; Russell and

Whitehead, Principia mathematica (Cambridge, Univ . Press) . The philosophers whose views on space and geometric truth de-serve especial study are Descartes, Leibnitz, Hume, Kant and J . S . Mill . (A . N .

End of Article: SAINT GEORGE (d. 303)
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