A subset {v_1,...,v_k} of a vector space V, with the inner product <,>, is called orthonormal if
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Discover how orthonormal bases facilitate the representation of vectors as linear combinations of bases. Learn about the Fourier representation of a vector. With detailed explanations, proofs and solved exercises.
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Discover how orthonormal bases facilitate the representation of vectors as linear combinations of bases. Learn about the Fourier representation of a vector. With detailed explanations, proofs and solved exercises.
View more »
Discover how orthonormal bases facilitate the representation of vectors as linear combinations of bases. Learn about the Fourier representation of a vector. With detailed explanations, proofs and solved exercises.
View more »
Discover how orthonormal bases facilitate the representation of vectors as linear combinations of bases. Learn about the Fourier representation of a vector. With detailed explanations, proofs and solved exercises.
View more »
Looking at sets and bases that are orthonormal -- or where all the vectors have length 1 and are orthogonal to each other.
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We’ve talked about changing bases from the standard basis to an alternate basis, and vice versa. Now we want to talk about a specific kind of basis, called an orthonormal basis, in which every vector in the basis is both 1 unit in length and orthogonal to each of the other basis vectors.
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We say that $$B=\{\vec{u},\vec{v}\}$$ is an orthogonal basis if the vectors that form it are perpendicular. In other ...
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