| 41. | Let be an orthonormal basis of.
|
| 42. | Completeness of an orthonormal system of vectors of a Hilbert space can be equivalently restated as:
|
| 43. | We say that is an " orthonormal basis " for if it is a basis and
|
| 44. | The two previous theorems raise the question of whether all inner product spaces have an orthonormal basis.
|
| 45. | Every symmetric matrix is thus, up to choice of an orthonormal basis, a diagonal matrix.
|
| 46. | The spherical harmonic functions form a complete orthonormal set of functions in the sense of Fourier series.
|
| 47. | So is the kernel of the Fourier transform actually an orthonormal basis for L2 [ R ]?
|
| 48. | Applying the Gram Schmidt process to, there is a unique orthonormal basis and positive constants such that
|
| 49. | Two vectors which are orthogonal and of length 1 are said to be " orthonormal ".
|
| 50. | By additionally providing a start in, a starting point in and an initial positive orthonormal Frenet frame with
|
