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teriality

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The answer TERIALITY has 0 possible clue(s) in existing crosswords.

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There are 9 letters in TERIALITY ( A1E1I1L1R1T1Y4 )

To search all scrabble anagrams of TERIALITY, to go: TERIALITY?

Rearrange the letters in TERIALITY and see some winning combinations

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Scrabble results that can be created with an extra letter added to TERIALITY

LITERALITY RELATIVITY

8 letters out of TERIALITY

ALTERITY LITERATI

7 letters out of TERIALITY

IRATELY LITTERY REALITY TARTILY TEARILY TERTIAL TRITELY

6 letters out of TERIALITY

AERILY AIRILY ARTILY ATTIRE ELYTRA LATTER LITTER LYRATE LYTTAE RATITE RATTLE RATTLY REALTY RETAIL RETIAL TAILER TARTLY TETRYL TILTER TREATY YATTER YTTRIA

5 letters out of TERIALITY

ALERT ALTER ARIEL ARTEL ATILT EARLY IRATE LAITY LATER LATTE LAYER LEARY LITAI LITER LITRE LYART LYTTA RATEL RATTY RELAY RELIT RETIA RILEY RIYAL TALER TARTY TATER TEARY TELIA TERAI TETRA TETRI TILER TITER TITLE TITRE TRAIL TRAIT TREAT TRIAL TRITE

4 letters out of TERIALITY

AERY AIRT AIRY ALIT ARIL ARTY ARYL EARL EYRA ILEA ILIA LAIR LARI LATE LATI LEAR LIAR LIER LIRA LIRE LIRI LITE LYRE RAIL RALE RATE REAL RELY RIAL RIEL RILE RITE TAEL TAIL TALE TALI TARE TART TATE TEAL TEAR TEAT TELA TIER TILE TILT TIRE TIRL TITI TRAY TRET TREY TYER TYRE YARE YEAR YETI YETT

3 letters out of TERIALITY

AIL AIR AIT ALE ALT ARE ART ATE ATT AYE EAR EAT ERA ETA IRE LAR LAT LAY LEA LEI LET LEY LIE LIT LYE RAI RAT RAY REI RET RIA RYA RYE TAE TAR TAT TEA TEL TET TIE TIL TIT TRY TYE YAR YEA YET

2 letters out of TERIALITY

AE AI AL AR AT AY EL ER ET IT LA LI RE TA TI YA YE

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Definitions of teriality in various dictionaries:

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Teriality might refer to
In mathematics, triality is a relationship among three vector spaces, analogous to the duality relation between dual vector spaces. Most commonly, it describes those special features of the Dynkin diagram D4 and the associated Lie group Spin(8), the double cover of 8-dimensional rotation group SO(8), arising because the group has an outer automorphism of order three. There is a geometrical version of triality, analogous to duality in projective geometry.
* Of all simple Lie groups, Spin(8) has the most symmetrical Dynkin diagram, D4. The diagram has four nodes with one node located at the center, and the other three attached symmetrically. The symmetry group of the diagram is the symmetric group S3 which acts by permuting the three legs. This gives rise to an S3 group of outer automorphisms of Spin(8). This automorphism group permutes the three 8-dimensional irreducible representations of Spin(8); these being the vector representation and two chiral spin representations. These automorphisms do not project to automorphisms of SO(8). The vector representation—the natural action of SO(8) (hence Spin(8)) on F8—consists over the real numbers of Euclidean 8-vectors and is generally known as the "defining module", while the chiral spin representations are also known as "half-spin representations", and all three of these are fundamental representations.
* No other Dynkin diagram has an automorphism group of order greater than 2; for other Dn (corresponding to other even Spin groups, Spin(2n)), there is still the automorphism corresponding to switching the two half-spin representations, but these are not isomorphic to the vector representation.
* Roughly speaking, symmetries of the Dynkin diagram lead to automorphisms of the Bruhat–Tits building associated with the group. For special linear groups, one obtains projective duality. For Spin(8), one finds a curious phenomenon involving 1-, 2-, and 4-dimensional subspaces of 8-dimensional space, historically known as "geometric triality".
* The exceptional 3-fold symmetry of the D4 diagram also gives rise to the Steinberg group 3D4.
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