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Olry Terquem
Olry Terquem (16 June 1782 – 6 May 1862) was a French mathematician. He is known for his works in geometry and for founding two scientific journals, one of which was the first journal about the history of mathematics. He was also the pseudonymous author (as Tsarphati) of a sequence of letters advocating radical reform in Judaism.. He was French Jewish. Education and career Terquem grew up speaking Yiddish, and studying only the Hebrew language and the Talmud.. Biographical appendix, pp. 385–386. However, after the French revolution his family came into contact with a wider society, and his studies broadened. Despite his poor French he was admitted to study mathematics at the École Polytechnique in Paris, beginning in 1801, as only the second Jew to study there.. See in particulapp. 60–61 He became an assistant there in 1803, and earned his doctorate in 1804. After finishing his studies he moved to Mainz (at that time known as Mayence and part of imperial Fra ...
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Metz
Metz ( , , lat, Divodurum Mediomatricorum, then ) is a city in northeast France located at the confluence of the Moselle and the Seille rivers. Metz is the prefecture of the Moselle department and the seat of the parliament of the Grand Est region. Located near the tripoint along the junction of France, Germany and Luxembourg,Says J.M. (2010) La Moselle, une rivière européenne. Eds. Serpenoise. the city forms a central place of the European Greater Region and the SaarLorLux euroregion. Metz has a rich 3,000-year history,Bour R. (2007) Histoire de Metz, nouvelle édition. Eds. Serpenoise. having variously been a Celtic '' oppidum'', an important Gallo-Roman city,Vigneron B. (1986) Metz antique: Divodurum Mediomatricorum. Eds. Maisonneuve. the Merovingian capital of Austrasia,Huguenin A. (2011) Histoire du royaume mérovingien d'Austrasie. Eds. des Paraiges. pp. 134,275 the birthplace of the Carolingian dynasty,Settipani C. (1989) Les ancêtres de Charlemagne. ...
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School Of Applied Artillery (France)
The School of Applied Artillery (French: ''École d'application de l'artillerie'') is an applied military academy of the French Army. It is based in Draguignan. Pre-Revolutionary history During the 18th Century, there were several artillery schools. The first was created by Louis XIV in Douai in 1679. Later schools were created in Metz and Strasbourg. In 1671 the king created a Royal Fusilier Regiment responsible for artillery, composed of four companies: gunners, sappers and entrenchers, carpenters, and other artillery laborers who were used as bridge-builders. Other artillery schools were founded in Besançon, Grenoble, Auxonne, Metz, Perpignan and Valence. *Thus, according to Mau of Jaisse, there were five schools by 1680. *According to the General Map of the French Monarchy of 1720, they were then located in Metz, Fère, Strasbourg, Perpignan and Grenoble. *According to the Royal Almanac, in 1789 there were seven artillery schools, in Valence, Douai, Auxonne, Fère, Met ...
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Karl Wilhelm Feuerbach
Karl Wilhelm Feuerbach (30 May 1800 – 12 March 1834) was a German geometer and the son of legal scholar Paul Johann Anselm Ritter von Feuerbach, and the brother of philosopher Ludwig Feuerbach. After receiving his doctorate at age 22, he became a professor of mathematics at the Gymnasium at Erlangen. In 1822 he wrote a small book on mathematics noted mainly for a theorem on the nine-point circle, which is now known as Feuerbach's theorem. In 1827 he introduced homogeneous coordinates In mathematics, homogeneous coordinates or projective coordinates, introduced by August Ferdinand Möbius in his 1827 work , are a system of coordinates used in projective geometry, just as Cartesian coordinates are used in Euclidean geometry. ..., independently of Möbius. Works * . ("Properties of some special points in the plane of a triangle, and various lines and figures determined by these points: an analytic-trigonometric treatment") *''Grundriss zu analytischen Untersuchungen de ...
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Circle
A circle is a shape consisting of all points in a plane that are at a given distance from a given point, the centre. Equivalently, it is the curve traced out by a point that moves in a plane so that its distance from a given point is constant. The distance between any point of the circle and the centre is called the radius. Usually, the radius is required to be a positive number. A circle with r=0 (a single point) is a degenerate case. This article is about circles in Euclidean geometry, and, in particular, the Euclidean plane, except where otherwise noted. Specifically, a circle is a simple closed curve that divides the plane into two regions: an interior and an exterior. In everyday use, the term "circle" may be used interchangeably to refer to either the boundary of the figure, or to the whole figure including its interior; in strict technical usage, the circle is only the boundary and the whole figure is called a '' disc''. A circle may also be defined as a special ki ...
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Nine-point Circle
In geometry, the nine-point circle is a circle that can be constructed for any given triangle. It is so named because it passes through nine significant concyclic points defined from the triangle. These nine points are: * The midpoint of each side of the triangle * The foot of each altitude * The midpoint of the line segment from each vertex of the triangle to the orthocenter (where the three altitudes meet; these line segments lie on their respective altitudes). The nine-point circle is also known as Feuerbach's circle (after Karl Wilhelm Feuerbach), Euler's circle (after Leonhard Euler), Terquem's circle (after Olry Terquem), the six-points circle, the twelve-points circle, the -point circle, the medioscribed circle, the mid circle or the circum-midcircle. Its center is the nine-point center of the triangle. Nine significant points The diagram above shows the nine significant points of the nine-point circle. Points are the midpoints of the three sides of the tria ...
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Triangle
A triangle is a polygon with three edges and three vertices. It is one of the basic shapes in geometry. A triangle with vertices ''A'', ''B'', and ''C'' is denoted \triangle ABC. In Euclidean geometry, any three points, when non- collinear, determine a unique triangle and simultaneously, a unique plane (i.e. a two-dimensional Euclidean space). In other words, there is only one plane that contains that triangle, and every triangle is contained in some plane. If the entire geometry is only the Euclidean plane, there is only one plane and all triangles are contained in it; however, in higher-dimensional Euclidean spaces, this is no longer true. This article is about triangles in Euclidean geometry, and in particular, the Euclidean plane, except where otherwise noted. Types of triangle The terminology for categorizing triangles is more than two thousand years old, having been defined on the very first page of Euclid's Elements. The names used for modern classification a ...
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Nouvelles Annales De Mathématiques
The ''Nouvelles Annales de Mathématiques'' (subtitled ''Journal des candidats aux écoles polytechnique et normale'') was a French scientific journal in mathematics. It was established in 1842 by Olry Terquem and Camille-Christophe Gerono, and continued publication until 1927, with later editors including Charles-Ange Laisant and Raoul Bricard.Library catalog entry
, retrieved 2014-07-14. Initially published by Carilian-Goeury, it was taken over after several years by a different publisher, Bachelier. Although competing in subject matter with

Camille-Christophe Gerono
Camille-Christophe Gerono (1799 in Paris, France – 1891 in Paris) was a French mathematician. He concerned himself above all with geometry. The Lemniscate of Gerono or ''figure-eight curve'' was named after him. With Olry Terquem, he was founding co-editor in 1842 of the scientific journal ''Nouvelles Annales de Mathématiques The ''Nouvelles Annales de Mathématiques'' (subtitled ''Journal des candidats aux écoles polytechnique et normale'') was a French scientific journal in mathematics. It was established in 1842 by Olry Terquem and Camille-Christophe Gerono, and ...''.. References 1799 births 1891 deaths 19th-century French mathematicians {{France-mathematician-stub ...
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Artillery
Artillery is a class of heavy military ranged weapons that launch munitions far beyond the range and power of infantry firearms. Early artillery development focused on the ability to breach defensive walls and fortifications during sieges, and led to heavy, fairly immobile siege engines. As technology improved, lighter, more mobile field artillery cannons developed for battlefield use. This development continues today; modern self-propelled artillery vehicles are highly mobile weapons of great versatility generally providing the largest share of an army's total firepower. Originally, the word "artillery" referred to any group of soldiers primarily armed with some form of manufactured weapon or armor. Since the introduction of gunpowder and cannon, "artillery" has largely meant cannons, and in contemporary usage, usually refers to shell-firing guns, howitzers, and mortars (collectively called ''barrel artillery'', ''cannon artillery'', ''gun artillery'', or - a lay ...
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Edmond Le Bœuf
Edmond Leboeuf (5 December 1809 – 7 June 1888) was a marshal of France. He joined the French army as an artillery officer. He fought in Algeria, the Crimean War (1853–1856) and the Italian War of 1859. In 1869 he became minister of war and in the spring of the next year was promoted to Marshal of France. He fought in the Franco-Prussian War (1870) being taken prisoner when Metz garrison surrendered to the Prussians. On his return to France, after the end of hostilities, he gave evidence to a commission into the surrender of Metz, and then retired into private life. Biography Leboeuf was born at Paris, passed through the École polytechnique and the school of Metz, and distinguished himself as an artillery officer in Algerian warfare, becoming colonel in 1852. He commanded the artillery of the 1st French corps at the siege of Sebastopol, and was promoted in 1854 to the rank of general of brigade, and in 1857 to that of general of division. In the Italian War of 1859 he commande ...
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Chief Rabbi
Chief Rabbi ( he, רב ראשי ''Rav Rashi'') is a title given in several countries to the recognized religious leader of that country's Jewish community, or to a rabbinic leader appointed by the local secular authorities. Since 1911, through a capitulation by Ben-Zion Meir Hai Uziel, Israel has had two chief rabbis, one Ashkenazi and one Sephardi. Cities with large Jewish communities may also have their own chief rabbis; this is especially the case in Israel but has also been past practice in major Jewish centers in Europe prior to the Holocaust. North American cities rarely have chief rabbis. One exception however is Montreal, with two—one for the Ashkenazi community, the other for the Sephardi. Jewish law provides no scriptural or Talmudic support for the post of a "chief rabbi." The office, however, is said by many to find its precedent in the religio-political authority figures of Jewish antiquity (e.g., kings, high priests, patriarches, exilarchs and ''gaonim''). ...
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