Vector subtraction is performed by adding the scalar multiple of " 1 with the second vector operand to the first vector operand.
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Elements of the geometric algebra that are simply scalar multiples of 1 are grade-0 blades and are called " scalars ".
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An algebra is " central " if its centroid consists of the " K "-scalar multiples of the identity.
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By Schur's lemma and the Gelfand Naimark construction, the matrix coefficient of any vector determines the vector up to a scalar multiple.
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If "'F "'is algebraically closed, the only equivariant endomorphisms of an irreducible representation are the scalar multiples of the identity.
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We shall show that " I " must be equal to by proving that it contains a nonzero scalar multiple of " ? ".
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The non-zero scalar multiples, written as coordinate triples, are the homogeneous coordinates of the given point, called " point coordinates ".
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This line may be denoted by " line coordinates " which are also homogeneous coordinates since non-zero scalar multiples would give the same line.
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In other words, the only linear transformations of " M " that commute with all transformations coming from " R " are scalar multiples of the identity.
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Since the second term in y _ 2 ( x ) is a scalar multiple of the first solution ( and thus linearly dependent ) we can drop that term, yielding a final solution of
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