Orthometric vs Orthogonal - What's the difference?
orthometric | orthogonal |
(crystallography) having axes at right angles
(surveying) being corrected for the curvature of the Earth
(geometry) Of two objects, at right angles; perpendicular to each other.
(mathematics)
# Of a pair of vectors: having a zero inner product; perpendicular.
# Of a square matrix: such that its transpose is equal to its inverse.
# Of a linear transformation: preserving its angles.
# Of grid graphs, board games and polyominoes: vertical or horizontal but not diagonal.
(statistics) Statistically independent, with reference to variates.
(software engineering) Of two or more aspects of a problem, able to be treated separately.
Of two or more problems or subjects, independent of or irrelevant to each other.
As adjectives the difference between orthometric and orthogonal
is that orthometric is having axes at right angles while orthogonal is of two objects, at right angles; perpendicular to each other.orthometric
English
Adjective
(-)orthogonal
English
(Orthogonality)Adjective
(-)- A chord and the radius that bisects it are orthogonal .
- The normal vector and tangent vector at a given point are orthogonal .
- The content of the message should be orthogonal to the means of its delivery.