Crossword Solver > found answer > ENDINGL

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endingl

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

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The word ENDINGL is NOT valid in any word game. (Sorry, you cannot play ENDINGL in Scrabble, Words With Friends etc)

There are 7 letters in ENDINGL ( D2E1G2I1L1N1 )

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

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

BLENDING NEEDLING LADENING

7 letters out of ENDINGL

LENDING

6 letters out of ENDINGL

DINGLE ENDING ENGILD GINNED LINDEN

5 letters out of ENDINGL

DEIGN DINGE GELID GLIDE INGLE INNED LINED LINEN

4 letters out of ENDINGL

DEIL DELI DENI DIEL DINE DING GELD GIED GIEN GILD GLED GLEN IDLE LEND LIED LIEN LINE LING LINN NIDE NINE

3 letters out of ENDINGL

DEL DEN DIE DIG DIN ELD END ENG GED GEL GEN GID GIE GIN INN LED LEG LEI LID LIE LIN NEG NIL

2 letters out of ENDINGL

DE ED EL EN ID IN LI NE

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Definitions of endingl in various dictionaries:

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Endingl might refer to
In hyperbolic geometry, the Ending lamination theorem, originally conjectured by William Thurston (1982), states that hyperbolic 3-manifolds with finitely generated fundamental groups are determined by their topology together with certain "end invariants", which are geodesic laminations on some surfaces in the boundary of the manifold.
* The ending lamination theorem is a generalization of the Mostow rigidity theorem to hyperbolic manifolds of infinite volume. When the manifold is compact or of finite volume, the Mostow rigidity theorem states that the fundamental group determines the manifold. When the volume is infinite the fundamental group is not enough to determine the manifold: one also needs to know the hyperbolic structure on the surfaces at the "ends" of the manifold, and also the ending laminations on these surfaces.
* Minsky & preprint 2003, published 2010 and Brock et al. proved the ending lamination conjecture for Kleinian surface groups. In view of the Tameness theorem this implies the ending lamination conjecture for all finitely generated Kleinian groups, from which the general case of ELT follows.
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