The gold partition conjecture for 6-thin posets (Q943372)
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scientific article; zbMATH DE number 5323314
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | The gold partition conjecture for 6-thin posets |
scientific article; zbMATH DE number 5323314 |
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The gold partition conjecture for 6-thin posets (English)
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9 September 2008
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The paper deals with linear extensions of finite posets. The author considers the gold partition conjecture (GPC) that implies the 1/3-2/3 conjecture. In the main theorem of the paper it is proved that the GPC holds for every finite, 6-thin poset. The proof of that result involves the extensive use of computers.
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poset
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linear extension
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1/3-2/3 conjecture
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gold partition conjecture
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0.8421077
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0.8408248
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0.8391954
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0.8378137
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0.83613527
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0.83480155
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