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Reiss
Reiss may refer to: * Reiss (surname) * Reiss (brand), fashion brand * Reiss, Scotland * Reiss relation in mathematics * Reiss (ship), an historic steam tug -- see Northeastern Maritime Historical Foundation The Northeastern Maritime Historical Foundation is a non-profit organization established to preserve historic vessels. The Foundation has assembled steam-powered vessels in Duluth, Minnesota. In 2005 some of the Foundation's vessels were still b ...
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Reiss (surname)
Reiss is a surname of Old German origin, and was most commonly used by Ashkenazic Jewish people as a metonymic occupational name for a dealer in rice (''Yiddish'' רײַז), or as an ornamental name from the Old High German word ''Reis'' ‘twig,’ ‘branch.’ Reiss (often written with the German letter ß (or ''sharp-s'') is mostly originated in Austria and South Germany. The south German or Austrian Reiss is a leftover of a profession name Reußhäusler which could best be translated to ''maker of charcoal from wood'' in English. Members of this profession usually have been free residents (in the meaning of not enslaved and not belonging to a Duke or King) and got very early the right to carry a weapon (axe) and a uniform like dress, comparable to miners. Another source for the name Reiss - originated mostly from the County of Hessen (Frankfurth/Main) area is a Jewish name. Some Ancestral historians write it could come from a dealer in rice or from the profession of a ...
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Reiss (brand)
Reiss ( ) is a British fashion brand and retail store chain owned and run by the founder, David Reiss. The brand produces men's and women's clothing. It has 160 stores in 15 countries. Reiss was founded in 1971, and its first store in London's Bishopsgate sold men's suits. It did not move into women's clothes until 2000. The Reiss flagship store and headquarters in London, designed by Squire and Partners, has won several awards including the RIBA Award, the BCO Award and the Civic Trust Award. The brand was named Fashion Retailer of the Year in 2003 at the British Style Awards. Reiss has seen a significant increase in the number of its stores to 160 outlets worldwide, including key stores in Heathrow Terminal 5 and Westfield London as well as over four dozen locations across the United States as of 2022. Reiss intends to eventually grow to 250 stores worldwide. In April 2016, a majority stake was sold to the American private equity firm Warburg Pincus Warburg Pincus L ...
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Reiss, Scotland
Reiss is a village in the former county of Caithness, now in the Highland council area of northern Scotland. It is well known in the Caithness area for its beach and also the 18-hole Wick golf course. It is north of Wick Wick most often refers to: * Capillary action ("wicking") ** Candle wick, the cord used in a candle or oil lamp ** Solder wick, a copper-braided wire used to desolder electronic contacts Wick or WICK may also refer to: Places and placenames ... and south of John o' Groats. Reiss is mainly made up of two areas, the Reiss Village and Nordwall Park housing areas. Added to this there are various houses dotted through the area, as well as a trailer park. Populated places in Caithness {{Highland-geo-stub ...
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Reiss (ship)
Reiss may refer to: * Reiss (surname) * Reiss (brand), fashion brand * Reiss, Scotland * Reiss relation in mathematics * Reiss (ship), an historic steam tug -- see Northeastern Maritime Historical Foundation The Northeastern Maritime Historical Foundation is a non-profit organization established to preserve historic vessels. The Foundation has assembled steam-powered vessels in Duluth, Minnesota. In 2005 some of the Foundation's vessels were still b ...
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Reiss Relation
In algebraic geometry Algebraic geometry is a branch of mathematics, classically studying zeros of multivariate polynomials. Modern algebraic geometry is based on the use of abstract algebraic techniques, mainly from commutative algebra, for solving geometrical ..., the Reiss relation, introduced by , is a condition on the second-order elements of the points of a plane algebraic curve meeting a given line. Statement If ''C'' is a complex plane curve given by the zeros of a polynomial ''f''(''x'',''y'') of two variables, and ''L'' is a line meeting ''C'' transversely and not meeting ''C'' at infinity, then :\sum\frac=0 where the sum is over the points of intersection of ''C'' and ''L'', and ''f''''x'', ''f''''xy'' and so on stand for partial derivatives of ''f'' . This can also be written as :\sum\frac=0 where κ is the curvature of the curve ''C'' and θ is the angle its tangent line makes with ''L'', and the sum is again over the points of intersection of ''C'' and ''L' ...
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