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symmetricus
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The answer SYMMETRICUS has 0 possible clue(s) in existing crosswords.
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There are 11 letters in SYMMETRICUS ( C3E1I1M3R1S1T1U1Y4 )
To search all scrabble anagrams of SYMMETRICUS, to go: SYMMETRICUS?
Rearrange the letters in SYMMETRICUS and see some winning combinations
8 letters out of SYMMETRICUS
7 letters out of SYMMETRICUS
CERIUMS
CESIUMS
CITRUSY
CRISSUM
CRUISES
CRUMMIE
CRUSETS
CUMMERS
CURITES
CURTESY
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YUMMIER
YUMMIES
6 letters out of SYMMETRICUS
CERIUM
CESIUM
CESTUS
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CITERS
CITRUS
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RICTUS
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TUYERS
UREMIC
URETIC
5 letters out of SYMMETRICUS
CESTI
CIRES
CISSY
CISTS
CITER
CITES
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UREIC
USERS
UTERI
YETIS
YURTS
4 letters out of SYMMETRICUS
CESS
CIRE
CIST
CITE
CITY
CRIS
CRIT
CRUS
CUES
CURE
CURS
CURT
CUSS
CUTE
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ECUS
EMIC
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IRES
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URIC
USER
USES
UTES
YETI
YURT
3 letters out of SYMMETRICUS
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Definitions of symmetricus in various dictionaries:
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Symmetricus might refer to |
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In differential geometry, representation theory and harmonic analysis, a symmetric space is a pseudo-Riemannian manifold whose group of symmetries contains an inversion symmetry about every point. This can be made more precise, in either the language of Riemannian geometry or of Lie theory. The Riemannian definition is more geometric, and plays a deep role in the theory of holonomy. * The Lie-theoretic definition is more algebraic. * In Riemannian geometry, a complete, simply connected Riemannian manifold is a symmetric space if and only if its curvature tensor is invariant under parallel transport. More generally, a Riemannian manifold (M, g) is said to be symmetric if and only if, for each point p of M, there exists an isometry of M fixing p and acting on the tangent space * * * * * T * * p * * * M * * * {\displaystyle T_{p}M} * of M at p by minus the identity. * Any symmetric space is complete, and has a finite cover which is a simply connected symmetric space; thus these two characterizations in fact coincide up to finite covers. Both descriptions can also naturally be extended to the setting of pseudo-Riemannian manifolds. * From the point of view of Lie theory, a symmetric space is the quotient G/H of Lie group G by a Lie subgroup H, where the Lie algebra * * * * * * h * * * * * {\displaystyle {\mathfrak {h}}} * of H is also required to be the +1-eigenspace of an involution of the Lie algebra * * * * * * g * * * * * {\displaystyle {\mathfrak {g}}} * of G. * As stated, this characterization includes pseudo-Riemannian spaces as well as a Riemannian ones; extra algebraic conditions are needed to restrict to the Riemannian case. * Riemannian symmetric spaces arise in a wide variety of situations in both mathematics and physics. They were first classified by Élie Cartan. Their central role in the theory of holonomy was discovered by Marcel Berger. They are important objects of study in representation theory and harmonic analysis as well as in differential geometry. |