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There is a page named "Ree group" on Wikipedia
- In mathematics, a Ree group is a group of Lie type over a finite field constructed by Ree (1960, 1961) from an exceptional automorphism of a Dynkin diagram...17 KB (2,067 words) - 00:02, 3 December 2023
- He contributed in the field of group theory, most notably with the concept of the Ree group in (Ree 1960, 1961). Ree received his early education in...13 KB (1,386 words) - 02:48, 21 March 2024
- (Strictly speaking, the group Suz(2) is not counted as a Suzuki group as it is not simple: it is the Frobenius group of order 20.) Ree was able to find two...22 KB (2,985 words) - 10:42, 28 March 2023
- REEs)Rare-earth elements in the periodic table The rare-earth elements (REE), also called the rare-earth metals or rare earths or, in context, rare-earth oxides...156 KB (16,823 words) - 05:23, 24 June 2024REE Automotive, Ltd. is a commercial electric vehicle developer and manufacturer. The company's electric vehicle platform features independent interchangeable...33 KB (3,035 words) - 15:27, 3 June 2024
- Outer automorphism group: 1⋅f⋅1, where f = 2n + 1. Other names: Ree(32n+1), R(32n+1), E2∗(32n+1) . Isomorphisms: The derived group 2G2(3)′ is isomorphic...46 KB (1,789 words) - 07:08, 26 May 2024
- Strategy from September to October 2022. Rees-Mogg previously chaired the eurosceptic European Research Group (ERG) from 2018 to 2019 and has been associated...185 KB (15,789 words) - 18:42, 28 June 2024
- Janko and Thompson were investigating groups similar to the Ree groups 2G2(32n+1), and showed that if a simple group G has abelian Sylow 2-subgroups and...10 KB (1,184 words) - 13:57, 15 May 2024
- infinite family of Ree groups of type 2F4(22n+1) contains only finite groups of Lie type. They are simple for n≥1; for n=0, the group 2F4(2) is not simple...44 KB (3,913 words) - 02:58, 5 June 2024
- Drummond Family Ranch: the Drummond group claimed that the road was used by people causing mischief and that Ree Drummond's celebrity was attracting too...16 KB (1,484 words) - 02:14, 18 May 2024
- Unital (geometry) (section Ree unitals)} Another family of unitals based on Ree groups was constructed by H. Lüneburg. Let Γ = R(q) be the Ree group of type 2G2 of order (q3 + 1)q3(q − 1)...13 KB (1,916 words) - 11:55, 3 December 2023
- Jonathan Rée (born 1948) is a British freelance historian and philosopher from Bradford. Educated at Sussex University and then at Oxford, Rée was previously...4 KB (336 words) - 03:53, 13 April 2024
- simple groups coincide with the groups of Lie type 2F4(22n+1), also known as Ree groups of type 2F4. The earliest use of the term sporadic group may be...30 KB (2,072 words) - 15:20, 26 May 2024
- Benjamin Ree (born July 10, 1989) is a Norwegian director and cinematographer of several documentaries, including Magnus (2016), The Painter and the Thief...7 KB (572 words) - 23:32, 10 March 2024
- construct two further families of simple groups, called the Ree groups. In the lowest case the symplectic group B2(2)≈S6; its exceptional automorphism fixes...7 KB (897 words) - 08:30, 18 December 2022
- Rudvalis group acts as a rank 3 permutation group on 4060 points, with one point stabilizer being the Ree group 2F4(2), the automorphism group of the Tits...7 KB (778 words) - 13:59, 15 May 2024
- remaining groups of Lie type were produced by Steinberg, Tits, and Herzig (who produced 3D4(q) and 2E6(q)) and by Suzuki and Ree (the Suzuki–Ree groups). These...16 KB (2,134 words) - 23:50, 20 April 2024
- Harry Alfred Rée, DSO, OBE (15 October 1914 – 17 May 1991) was a British educationist and wartime member of the Special Operations Executive. Of the more...8 KB (739 words) - 09:36, 15 March 2024
- has an article on: Ree group Wikipedia Introduced by Rimhak Ree in the 1960s. Ree group (plural Ree groups) (mathematics) A group of Lie type over a finite
- 1885-1900, Volume 47 Rees, George (1776-1846) by Norman Moore 654772Dictionary of National Biography, 1885-1900, Volume 47 — Rees, George (1776-1846)1896Norman
- responsibility of writers, in On Science, Necessity, and the Love of God, R. Rees, trans. (1968), p. 167 I am Surrealism. Salvador Dalí, as quoted in Salvador
- Expenditure (REE) in an adolescent population and hypothesised a positive association between time and intensity of PA and glucose tolerance and REE. These