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Farnham Common is a village in southern Buckinghamshire, England, 3 miles north of Slough and 3 miles south of Beaconsfield, on the A355 road. It adjoins the ancient woodland of Burnham Beeches , has an area of 2.5 miles and a population of around 6,000.
Burnham Beeches is a 374.6-hectare (926-acre) biological Site of Special Scientific Interest situated west of Farnham Common in the village of Burnham, Buckinghamshire. The southern half is owned by the Corporation of London and is open to the public. [1] [2] It is also a National Nature Reserve and a Special Area of Conservation. [3] [4]
Farnham Royal is a village and civil parish within Buckinghamshire, England. It is in the south of the county, immediately north of Slough (with which it is contiguous), and around 22 miles west of Charing Cross, Central London. Within the parish boundary is the village of Farnham Common and the hamlet of Farnham Park.
For instance the "F.E.2" designation refers to three quite distinct types, with only the same broad layout in common, the F.E.2 (1911), the F.E.2 (1913), and finally the famous wartime two-seat fighter and general-purpose design, the F.E.2 (1914). This last aircraft was the one that went into production and had three main variants, the F.E.2a ...
The SL postcode area, also known as the Slough postcode area, [2] is a group of ten postcode districts in South East England, within eight post towns.These cover east Berkshire (including Slough, Maidenhead, Windsor and Ascot) and south Buckinghamshire (including Iver, Gerrards Cross, Marlow and Bourne End), plus a very small part of south-west Hertfordshire.
The finite-dimensional representation theory of SL(2, R) is equivalent to the representation theory of SU(2), which is the compact real form of SL(2, C). In particular, SL(2, R) has no nontrivial finite-dimensional unitary representations. This is a feature of every connected simple non-compact Lie group.
of the Lie algebra sl 2 of 2 by 2 matrices with zero trace. It follows that sl 2-triples in g are in a bijective correspondence with the Lie algebra homomorphisms from sl 2 into g. The alternative notation for the elements of an sl 2-triple is {H, X, Y}, with H corresponding to h, X corresponding to e, and Y corresponding to f. H is called a ...
These elements are "special" in that they form an algebraic subvariety of the general linear group – they satisfy a polynomial equation (since the determinant is polynomial in the entries). When R is the finite field of order q, the notation SL(n, q) is sometimes used.