connect-edge relation

  • 61Ctenophora — For the genus of crane flies, see Ctenophora (genus). Comb jellies Temporal range: Cambrian – Recent …

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  • 62Glen Jacobs — Infobox Wrestler name=Glen Jacobs names=Angus Kingcite web|url= http://www.bellaonline.com/articles/art56022.asp|title=The Big Red Machine|author=Vance Rowe|date=2008 05 05| accessdate=2008 05 22|publisher=BellaOnline] The Christmas Creaturecite… …

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  • 63Design management — is the business side of design. Design managers need to speak the language of the business and the language of design …

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  • 64Italy — /it l ee/, n. a republic in S Europe, comprising a peninsula S of the Alps, and Sicily, Sardinia, Elba, and other smaller islands: a kingdom 1870 1946. 57,534,088; 116,294 sq. mi. (301,200 sq. km). Cap.: Rome. Italian, Italia. * * * Italy… …

    Universalium

  • 65garden and landscape design — Introduction       the development and decorative planting of gardens, yards, grounds, parks, and other types of areas. Gardening and landscape design is used to enhance the settings for buildings and public areas and in recreational areas and… …

    Universalium

  • 66De Bruijn–Erdős theorem (graph theory) — This article is about coloring infinite graphs. For the number of lines determined by a finite set of points, see De Bruijn–Erdős theorem (incidence geometry). In graph theory, the De Bruijn–Erdős theorem, proved by Nicolaas Govert de Bruijn and… …

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  • 67Handshaking lemma — In this graph, an even number of vertices (the four vertices numbered 2, 4, 5, and 6) have odd degrees. The sum of the degrees of the vertices is 2 + 3 + 2 + 3 + 3 + 1 = 14, twice the… …

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  • 68Capital, Volume I — is the first of three volumes in Karl Marx s monumental work, Das Kapital, and the only volume to be published during his lifetime. Originally published in 1867, Marx s aim in Capital, Volume I is to uncover and explain the laws specific to the… …

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  • 69Lara Croft — Pour les articles homonymes, voir Lara et Croft. Lara Croft Personnage de fiction …

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  • 70Extremal length — In the mathematical theory of conformal and quasiconformal mappings, the extremal length of a collection of curves Gamma is a conformal invariant of Gamma. More specifically, suppose thatD is an open set in the complex plane and Gamma is a… …

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