The outer product of a vector |a and a form b| is defined as Show that the
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The outer product of a vector |a and a form b| is defined as
Show that the sum of outer products over a complete set of orthonormal basis vectors with the corresponding set of orthonormal basis forms is the identity operator,
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a¡bn aзbv (a,b1 ab2 azb2 azbı Ja){b| = ақbу) lакbi ақbz > lenXenl = I. n=1
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