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planarit

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

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

There are 8 letters in PLANARIT ( A¹I¹L¹N¹P³R¹T¹ )

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

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5 letters out of PLANARIT

4 letters out of PLANARIT

3 letters out of PLANARIT

AAL AIL AIN AIR AIT ALA ALP ALT ANA ANI ANT APT ART LAP LAR LAT LIN LIP LIT NAP NIL NIP NIT PAL PAN PAR PAT PIA PIN PIT RAI RAN RAP RAT RIA RIN RIP TAN TAP TAR TIL TIN TIP

2 letters out of PLANARIT

AA AI AL AN AR AT IN IT LA LI NA PA PI TA TI

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Definitions of planarit in various dictionaries:

PLANARIT - In graph theory, the planarity testing problem is the algorithmic problem of testing whether a given graph is a planar graph (that is, whether it can...

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Planarit might refer to
In graph theory, the planarity testing problem is the algorithmic problem of testing whether a given graph is a planar graph (that is, whether it can be drawn in the plane without edge intersections). This is a well-studied problem in computer science for which many practical algorithms have emerged, many taking advantage of novel data structures. Most of these methods operate in O(n) time (linear time), where n is the number of edges (or vertices) in the graph, which is asymptotically optimal. Rather than just being a single Boolean value, the output of a planarity testing algorithm may be a planar graph embedding, if the graph is planar, or an obstacle to planarity such as a Kuratowski subgraph if it is not.

Planarit might refer to

In graph theory, the planarity testing problem is the algorithmic problem of testing whether a given graph is a planar graph (that is, whether it can be drawn in the plane without edge intersections). This is a well-studied problem in computer science for which many practical algorithms have emerged, many taking advantage of novel data structures. Most of these methods operate in O(n) time (linear time), where n is the number of edges (or vertices) in the graph, which is asymptotically optimal. Rather than just being a single Boolean value, the output of a planarity testing algorithm may be a planar graph embedding, if the graph is planar, or an obstacle to planarity such as a Kuratowski subgraph if it is not.

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