Crossword Solver > found answer > GRABHIM

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CROSSWORD
ANSWER

grabhim

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The answer GRABHIM has 4 possible clue(s) in existing crosswords.

Searching in Word Games ...

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

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Definitions of grabhim in various dictionaries:

No definitions found

Word Research / Anagrams and more ...

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Possible Crossword Clues
Order from a villain to the henchmen
'Don't let that male thief get away!'

Last Seen in these Crosswords & Puzzles
Apr 25 2014 Ink Well xwords
Apr 24 2014 Ink Well xwords
Oct 25 2011 Jonesin Crosswords
Oct 13 2011 Jonesin'

Grabhim might refer to
In topological graph theory, an embedding (also spelled imbedding) of a graph * * * * G * * * {\displaystyle G} * on a surface * * * * Σ * * * {\displaystyle \Sigma } * is a representation of * * * * G * * * {\displaystyle G} * on * * * * Σ * * * {\displaystyle \Sigma } * in which points of * * * * Σ * * * {\displaystyle \Sigma } * are associated with vertices and simple arcs (homeomorphic images of * * * * [ * 0 * , * 1 * ] * * * {\displaystyle [0,1]} * ) are associated with edges in such a way that:* the endpoints of the arc associated with an edge * * * * e * * * {\displaystyle e} * are the points associated with the end vertices of * * * * e * * * {\displaystyle e} * , * no arcs include points associated with other vertices, * two arcs never intersect at a point which is interior to either of the arcs.Here a surface is a compact, connected * * * * 2 * * * {\displaystyle 2} * -manifold. * Informally, an embedding of a graph into a surface is a drawing of the graph on the surface in such a way that its edges may intersect only at their endpoints. It is well known that any finite graph can be embedded in 3-dimensional Euclidean space * * * * * * R * * * 3 * * * * * {\displaystyle \mathbb {R} ^{3}} * and planar graphs can be embedded in 2-dimensional Euclidean space * * * * * * R * * * 2 * * * * * {\displaystyle \mathbb {R} ^{2}} * . * Often, an embedding is regarded as an equivalence class (under homeomorphisms of * * * * Σ * * * {\displaystyle \Sigma } * ) of representations of the kind just described. * Some authors define a weaker version of the definition of "Graph embedding" by omitting the non-intersection condition for edges. In such contexts the stricter definition is described as "non-crossing graph embedding".This article deals only with the strict definition of graph embedding. The weaker definition is discussed in the articles "graph drawing" and "crossing number".

Grabhim might refer to

In topological graph theory, an embedding (also spelled imbedding) of a graph
*
*
*
* G
*
*
* {\displaystyle G}
* on a surface
*
*
*
* Σ
*
*
* {\displaystyle \Sigma }
* is a representation of
*
*
*
* G
*
*
* {\displaystyle G}
* on
*
*
*
* Σ
*
*
* {\displaystyle \Sigma }
* in which points of
*
*
*
* Σ
*
*
* {\displaystyle \Sigma }
* are associated with vertices and simple arcs (homeomorphic images of
*
*
*
* [
* 0
* ,
* 1
* ]
*
*
* {\displaystyle [0,1]}
* ) are associated with edges in such a way that:* the endpoints of the arc associated with an edge
*
*
*
* e
*
*
* {\displaystyle e}
* are the points associated with the end vertices of
*
*
*
* e
*
*
* {\displaystyle e}
* ,
* no arcs include points associated with other vertices,
* two arcs never intersect at a point which is interior to either of the arcs.Here a surface is a compact, connected
*
*
*
* 2
*
*
* {\displaystyle 2}
* -manifold.
* Informally, an embedding of a graph into a surface is a drawing of the graph on the surface in such a way that its edges may intersect only at their endpoints. It is well known that any finite graph can be embedded in 3-dimensional Euclidean space
*
*
*
*
*
* R
*
*
* 3
*
*
*
*
* {\displaystyle \mathbb {R} ^{3}}
* and planar graphs can be embedded in 2-dimensional Euclidean space
*
*
*
*
*
* R
*
*
* 2
*
*
*
*
* {\displaystyle \mathbb {R} ^{2}}
* .
* Often, an embedding is regarded as an equivalence class (under homeomorphisms of
*
*
*
* Σ
*
*
* {\displaystyle \Sigma }
* ) of representations of the kind just described.
* Some authors define a weaker version of the definition of "Graph embedding" by omitting the non-intersection condition for edges. In such contexts the stricter definition is described as "non-crossing graph embedding".This article deals only with the strict definition of graph embedding. The weaker definition is discussed in the articles "graph drawing" and "crossing number".

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