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In [[combinatorics]], the '''Dinitz conjecture''' is a statement about the extension of arrays to partial [[Latin squares]], proposed in 1979 by [[Jeff Dinitz]], and proved in 1994 by [[Fred Galvin]].


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The Dinitz conjecture, now a theorem, is that given an ''n'' &times; ''n'' square array, a set of ''m'' symbols with ''m'' ≥ ''n'', and for each cell of the array an ''n''-element set drawn from the pool of ''m'' symbols, it is possible to choose a way of labeling each cell with one of those elements in such a way that no row or column repeats a symbol.
 
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The Dinitz conjecture is closely related to [[graph theory]], in which it can be succinctly stated as <math>\chi^\prime_l(K_{n, n}) = n</math> for natural <math>n</math>. It means that the [[list chromatic index]] of the [[complete bipartite graph]] <math>K_{n, n}</math> equals <math>n</math>. In fact, Fred Galvin proved the Dinitz conjecture as a special case of his theorem stating that the list chromatic index of any bipartite multigraph is equal to its [[chromatic index]]. Moreover, it is also a special case of the '''edge list coloring conjecture''' saying that the same holds not only for bipartite graphs, but also for any loopless multigraph.


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==References==
 
* {{cite journal | author=F. Galvin | authorlink=Fred Galvin | title=The list chromatic index of a bipartite multigraph |journal=Journal of Combinatorial Theory |series=Series B |volume=63 |issue=1 |year=1995 |pages=153–158 |doi=10.1006/jctb.1995.1011}}
  <li>[http://gto366.com/forum.php?mod=viewthread&tid=762404 http://gto366.com/forum.php?mod=viewthread&tid=762404]</li>
* {{cite journal |last=Zeilberger |first=D. |authorlink=Doron Zeilberger |coauthors= |year=1996 |month= |title=The Method of Undetermined Generalization and Specialization Illustrated with Fred Galvin's Amazing Proof of the Dinitz Conjecture |journal=The American mathematical monthly |volume=103 |issue=3 |pages=233–239 |id= |arxiv=math/9506215 }}
 
* {{cite journal |last=Chow |first=T. Y. |authorlink= |coauthors= |year=1995 |month= |title=On the Dinitz conjecture and related conjectures |journal=Discrete Math |volume=145 |issue= |pages=145–173 |id= |url=http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.72.7005 |accessdate=2009-04-15 |quote= }}
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==External links==
  <li>[http://co-at-work.zib.de/phorum/read.php?3,446667 http://co-at-work.zib.de/phorum/read.php?3,446667]</li>
* {{MathWorld|title=Dinitz Problem|urlname=DinitzProblem|accessdate=2008-08-17}}
 
 
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[[Category:Combinatorics]]
 
[[Category:Latin squares]]
  <li>[http://www.gylhe.com/news/html/?1648497.html http://www.gylhe.com/news/html/?1648497.html]</li>
[[Category:Graph coloring]]
 
[[Category:Theorems in discrete mathematics]]
</ul>
 
 
{{combin-stub}}

Revision as of 20:06, 3 October 2013

In combinatorics, the Dinitz conjecture is a statement about the extension of arrays to partial Latin squares, proposed in 1979 by Jeff Dinitz, and proved in 1994 by Fred Galvin.

The Dinitz conjecture, now a theorem, is that given an n × n square array, a set of m symbols with mn, and for each cell of the array an n-element set drawn from the pool of m symbols, it is possible to choose a way of labeling each cell with one of those elements in such a way that no row or column repeats a symbol.

The Dinitz conjecture is closely related to graph theory, in which it can be succinctly stated as χl(Kn,n)=n for natural n. It means that the list chromatic index of the complete bipartite graph Kn,n equals n. In fact, Fred Galvin proved the Dinitz conjecture as a special case of his theorem stating that the list chromatic index of any bipartite multigraph is equal to its chromatic index. Moreover, it is also a special case of the edge list coloring conjecture saying that the same holds not only for bipartite graphs, but also for any loopless multigraph.

References

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