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The National Tutoring Programme is a UK Government scheme announced in June 2020 [1] and launched in November that year [2] forming part of a £1.7 billion catch-up fund to try to address learning loss during the COVID-19 pandemic. [2] [3] It outsources the tutoring of school children to 33 organisations, [4] most of them private companies. The ...
Often bars and nightclubs are so labeled (Law 2000, 46–47). Latterly the term Third Space has been appropriated into brand marketing where domestic spaces and workforce-engagement spaces are set against recreational retail space: shopping malls as third spaces (see Third place, Postrel 2006; and see also Davis 2008). Bill Thompson (2007 ...
The third space is a broad term used to describe somewhere people spend their time that is not their first space (home) or second space (work or school). All the public and commercial spaces in ...
In mathematics, the L p spaces are function spaces defined using a natural generalization of the p-norm for finite-dimensional vector spaces.They are sometimes called Lebesgue spaces, named after Henri Lebesgue (Dunford & Schwartz 1958, III.3), although according to the Bourbaki group (Bourbaki 1987) they were first introduced by Frigyes Riesz ().
In linear algebra, this subspace is known as the column space (or image) of the matrix A. It is precisely the subspace of K n spanned by the column vectors of A. The row space of a matrix is the subspace spanned by its row vectors. The row space is interesting because it is the orthogonal complement of the null space (see below).
The quotient and remainder may be computed by any of several algorithms, including polynomial long division and synthetic division. [ 19 ] When the denominator b ( x ) is monic and linear, that is, b ( x ) = x − c for some constant c , then the polynomial remainder theorem asserts that the remainder of the division of a ( x ) by b ( x ) is ...
If M is a left ideal of A then the left regular representation Φ on M now descends to a representation Φ' on the quotient vector space A/M. If [b] denotes an equivalence class in A/M, Φ'(a)[b] = [ab]. The kernel of the representation Φ' is the set {a ∈ A | ab ∈ M for all b}.
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