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- Q7140364 subject Q7452041.
- Q7140364 subject Q8988616.
- Q7140364 abstract "In mathematics, a partial cyclic order is a ternary relation that generalizes a cyclic order in the same way that a partial order generalizes a linear order.".
- Q7140364 wikiPageExternalLink CzechMathJ_32-1982-3_12.pdf.
- Q7140364 wikiPageExternalLink CzechMathJ_35-1985-1_11.pdf.
- Q7140364 wikiPageExternalLink ArchMath_020-1984-2_5.pdf.
- Q7140364 wikiPageExternalLink CasPestMat_110-1985-2_2.pdf.
- Q7140364 wikiPageExternalLink CasPestMat_109-1984-4_7.pdf.
- Q7140364 wikiPageExternalLink CzechMathJ_44-1994-4_8.pdf.
- Q7140364 wikiPageExternalLink critere.pdf.
- Q7140364 wikiPageExternalLink BRICS-NS-01-7.pdf.
- Q7140364 wikiPageExternalLink summary?doi=10.1.1.103.2305.
- Q7140364 wikiPageExternalLink 0905.4537v1.pdf.
- Q7140364 wikiPageExternalLink cyc-npc.pdf.
- Q7140364 wikiPageExternalLink S0002-9904-1976-14020-7.pdf.
- Q7140364 wikiPageExternalLink Stefan.pdf.
- Q7140364 wikiPageWikiLink Q215206.
- Q7140364 wikiPageWikiLink Q2393193.
- Q7140364 wikiPageWikiLink Q2928101.
- Q7140364 wikiPageWikiLink Q369377.
- Q7140364 wikiPageWikiLink Q474715.
- Q7140364 wikiPageWikiLink Q5198223.
- Q7140364 wikiPageWikiLink Q5249756.
- Q7140364 wikiPageWikiLink Q5358287.
- Q7140364 wikiPageWikiLink Q6553442.
- Q7140364 wikiPageWikiLink Q7390256.
- Q7140364 wikiPageWikiLink Q7452041.
- Q7140364 wikiPageWikiLink Q7782354.
- Q7140364 wikiPageWikiLink Q869647.
- Q7140364 wikiPageWikiLink Q875276.
- Q7140364 wikiPageWikiLink Q8988616.
- Q7140364 comment "In mathematics, a partial cyclic order is a ternary relation that generalizes a cyclic order in the same way that a partial order generalizes a linear order.".
- Q7140364 label "Partial cyclic order".