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CROSSWORD
ANSWER

obstructions

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The answer OBSTRUCTIONS has 2 possible clue(s) in existing crosswords.

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The word OBSTRUCTIONS is VALID in some board games. Check OBSTRUCTIONS in word games in Scrabble, Words With Friends, see scores, anagrams etc.

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Definitions of obstructions in various dictionaries:

noun - any structure that makes progress difficult

noun - the physical condition of blocking or filling a passage with an obstruction

noun - something immaterial that stands in the way and must be circumvented or surmounted

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Keep reading for additional results and analysis below.

Possible Crossword Clues
Hindrances
Noisy disturbances on street after outside broadcast means barriers

Last Seen in these Crosswords & Puzzles
Jan 24 2018 The Telegraph - Cryptic
Oct 20 2008 The Telegraph - Quick

Possible Dictionary Clues
Plural form of obstruction.
the action of obstructing or the state of being obstructed.

Obstructions might be related to
In graph theory, the Robertson–Seymour theorem (also called the graph minor theorem) states that the undirected graphs, partially ordered by the graph minor relationship, form a well-quasi-ordering. Equivalently, every family of graphs that is closed under minors can be defined by a finite set of forbidden minors, in the same way that Wagner's theorem characterizes the planar graphs as being the graphs that do not have the complete graph K5 or the complete bipartite graph K3,3 as minors. * The Robertson–Seymour theorem is named after mathematicians Neil Robertson and Paul D. Seymour, who proved it in a series of twenty papers spanning over 500 pages from 1983 to 2004. Before its proof, the statement of the theorem was known as Wagner's conjecture after the German mathematician Klaus Wagner, although Wagner said he never conjectured it.A weaker result for trees is implied by Kruskal's tree theorem, which was conjectured in 1937 by Andrew Vázsonyi and proved in 1960 independently by Joseph Kruskal and S. Tarkowski.

Obstructions might be related to

In graph theory, the Robertson–Seymour theorem (also called the graph minor theorem) states that the undirected graphs, partially ordered by the graph minor relationship, form a well-quasi-ordering. Equivalently, every family of graphs that is closed under minors can be defined by a finite set of forbidden minors, in the same way that Wagner's theorem characterizes the planar graphs as being the graphs that do not have the complete graph K5 or the complete bipartite graph K3,3 as minors.
* The Robertson–Seymour theorem is named after mathematicians Neil Robertson and Paul D. Seymour, who proved it in a series of twenty papers spanning over 500 pages from 1983 to 2004. Before its proof, the statement of the theorem was known as Wagner's conjecture after the German mathematician Klaus Wagner, although Wagner said he never conjectured it.A weaker result for trees is implied by Kruskal's tree theorem, which was conjectured in 1937 by Andrew Vázsonyi and proved in 1960 independently by Joseph Kruskal and S. Tarkowski.

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