orthonormal tetrad - definição. O que é orthonormal tetrad. Significado, conceito
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O que (quem) é orthonormal tetrad - definição

SPACETIME MODELED BY FOUR POINTWISE-ORTHONORMAL VECTOR FIELDS
Tetrads in general relativity; Coframe fields in general relativity; Cotetrad; Cotetrad field; Frame field; Tetrad (general relativity); Frame fields; Co-tetrad; Orthonormal tetrad formalism

Tetrad (astronomy)         
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A SET OF FOUR TOTAL LUNAR ECLIPSES WITHIN TWO YEARS
Lunar tetrad
In astronomy, a tetrad is a set of four total lunar eclipses within two consecutive years. Total Penumbral lunar eclipses, Jean Meeus, 1980
Tetrad (music)         
SET OF FOUR NOTES IN MUSIC THEORY. WHEN THESE FOUR NOTES FORM A TERTIAN CHORD THEY ARE MORE SPECIFICALLY CALLED A SEVENTH CHORD, AFTER THE DIATONIC INTERVAL FROM THE ROOT OF THE CHORD TO ITS FOURTH NOTE (IN ROOT POSITION CLOSE VOICING)
A tetrad is a set of four notes in music theory. When these four notes form a tertian chord they are more specifically called a seventh chord, after the diatonic interval from the root of the chord to its fourth note (in root position close voicing).
tetrad         
WIKIMEDIA DISAMBIGUATION PAGE
Tetrads; Tetrad (disambiguation); Tetrade; Tetrade (disambiguation)
['t?trad]
¦ noun technical a group or set of four.
Origin
C17: from Gk tetras, tetrad- 'four, a group of four'.

Wikipédia

Frame fields in general relativity

A frame field in general relativity (also called a tetrad or vierbein) is a set of four pointwise-orthonormal vector fields, one timelike and three spacelike, defined on a Lorentzian manifold that is physically interpreted as a model of spacetime. The timelike unit vector field is often denoted by e 0 {\displaystyle {\vec {e}}_{0}} and the three spacelike unit vector fields by e 1 , e 2 , e 3 {\displaystyle {\vec {e}}_{1},{\vec {e}}_{2},\,{\vec {e}}_{3}} . All tensorial quantities defined on the manifold can be expressed using the frame field and its dual coframe field.

Frame were introduced into general relativity by Albert Einstein in 1928 and by Hermann Weyl in 1929.

The index notation for tetrads is explained in tetrad (index notation).