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roachable

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

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There are 9 letters in ROACHABLE ( A¹B³C³E¹H⁴L¹O¹R¹ )

To search all scrabble anagrams of ROACHABLE, to go: ROACHABLE

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5 letters out of ROACHABLE

4 letters out of ROACHABLE

3 letters out of ROACHABLE

AAH AAL ABA ABO ACE AHA ALA ALB ALE ARB ARC ARE BAA BAH BAL BAR BEL BOA BRA BRO CAB CAR CEL COB COL COR EAR ERA HAE HAO HER HOB HOE LAB LAC LAR LEA LOB OAR OBA OBE OCA OLE ORA ORB ORC ORE RAH REB REC RHO ROB ROC ROE

2 letters out of ROACHABLE

AA AB AE AH AL AR BA BE BO EH EL ER HA HE HO LA LO OE OH OR RE

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Definitions of roachable in various dictionaries:

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Roachable might refer to
In graph theory, Reachability refers to the ability to get from one vertex to another within a graph. A vertex * * * * s * * * {\displaystyle s} * can reach a vertex * * * * t * * * {\displaystyle t} * (and * * * * t * * * {\displaystyle t} * is reachable from * * * * s * * * {\displaystyle s} * ) if there exists a sequence of adjacent vertices (i.e. a path) which starts with * * * * s * * * {\displaystyle s} * and ends with * * * * t * * * {\displaystyle t} * . * In an undirected graph, reachability between all pairs of vertices can be determined by identifying the connected components of the graph. Any pair of vertices in such a graph can reach each other if and only if they belong to the same connected component. The connected components of an undirected graph can be identified in linear time. The remainder of this article focuses on the more difficult problem of determining pairwise reachability in a directed graph.

Roachable might refer to

In graph theory, Reachability refers to the ability to get from one vertex to another within a graph. A vertex
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* can reach a vertex
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* (and
*
*
*
* t
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* is reachable from
*
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* s
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* ) if there exists a sequence of adjacent vertices (i.e. a path) which starts with
*
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* s
*
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* and ends with
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* .
* In an undirected graph, reachability between all pairs of vertices can be determined by identifying the connected components of the graph. Any pair of vertices in such a graph can reach each other if and only if they belong to the same connected component. The connected components of an undirected graph can be identified in linear time. The remainder of this article focuses on the more difficult problem of determining pairwise reachability in a directed graph.

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