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This is because 2 unique factors in projective space correspond to 2 vectors that do not lie on an individual linear Area, and therefore are linearly independent, and GL functions transitively on k-component sets of linearly independent vectors.
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In arithmetic, particularly in the group theoretic location of algebra, the projective linear team (also called the projective basic linear group or PGL) will be the induced action of the overall linear team of a vector House V to the involved projective space P(V). Explicitly, the projective linear team would be the quotient team
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A projective representation of G might be pulled back again into a linear representation of a central extension C of G.
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