File:Dilworth-via-König.svg

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Description
English: Proof of Dilworth's theorem via König's theorem. On far left is shown the Hasse diagram of a partial order, and center left a bipartite graph derived from that order. A maximum matching in that graph (center right) leads to a partition of the order into chains (far right).
Date 13 September 2006 (original upload date); colorized and vectorized August 23, 2007.
Source Transferred from en.wikipedia to Commons.
Author David Eppstein at English Wikipedia

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Public domain This work has been released into the public domain by its author, David Eppstein at English Wikipedia. This applies worldwide.
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Original upload log

The original description page was here. All following user names refer to en.wikipedia.
  • 2006-09-13 16:02 David Eppstein 794×487×8 (20944 bytes) Proof of [[Dilworth's theorem]] via [[König's theorem (graph theory)]]. On far left is shown the [[Hasse diagram]] of a partial order, and center left a [[bipartite graph]] derived from that order. A maximum matching in that graph (center right) leads to

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13 September 2006

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Date/TimeThumbnailDimensionsUserComment
current06:27, 24 August 2007Thumbnail for version as of 06:27, 24 August 2007800 × 494 (21 KB)David Eppstein{{Information |Description=Proof of Dilworth's theorem via König's theorem. On far left is shown the Hasse diagram of a partial order, and center left a [[:en:bipart
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