File:Dilworth-via-König.svg
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Dilworth-via-König.svg (SVG file, nominally 800 × 494 pixels, file size: 21 KB)
| 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).
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|---|---|
| Date |
2006-09-13 (original upload date); colorized and vectorized August 23, 2007. |
| Source |
Originally from en.wikipedia; description page is/was here. |
| Author |
Original uploader was David Eppstein at en.wikipedia |
| Permission (Reusing this image) |
Released into the public domain (by the author). |
[edit] License information
| This image has been (or is hereby) released into the public domain by its author, David Eppstein at the wikipedia project. This applies worldwide. In case this is not legally possible: العربية | Català | Česky | Dansk | Deutsch | Ελληνικά | English | Eesti | Suomi | Français | עברית | Italiano | 한국어 | Lietuvių | Македонски | Plattdüütsch | Nederlands | Polski | Română | Русский | Српски / Srpski | Svenska | ไทย | Vèneto | 中文 | 中文(简体) | 中文(繁體) | +/− |
[edit] Original upload log
(All 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
File history
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 06:27, 24 August 2007 | 800×494 (21 KB) | David Eppstein (Talk | contribs) | ({{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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- Usage of Dilworth-via-König.svg on enwiki