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  2. Book embedding - Wikipedia

    en.wikipedia.org/wiki/Book_embedding

    The book thickness of the complete bipartite graph K a,b is at most min(a,b). To construct a drawing with this book thickness, for each vertex on the smaller side of the bipartition, one can place the edges incident with that vertex on their own page. This bound is not always tight; for instance, K 4,4 has book thickness three, not four.

  3. Template:Infobox graph - Wikipedia

    en.wikipedia.org/wiki/Template:Infobox_graph

    Infobox for graphs. Template parameters [Edit template data] Parameter Description Type Status name name no description String optional image image no description File optional image size image size imagesize no description Number optional alt alt no description Unknown optional image_caption image_caption no description String optional namesake namesake no description Unknown optional ...

  4. Book size - Wikipedia

    en.wikipedia.org/wiki/Book_size

    Similarly, a book printed as an octavo, but bound with gatherings of four leaves each, is called an octavo in 4s. [5]: 28 In determining the format of a book, bibliographers will study the number of leaves in a gathering, their proportion and sizes and also the arrangement of the chain lines and watermarks in the paper. [4]: 84–107

  5. Template:Infobox graph/doc - Wikipedia

    en.wikipedia.org/wiki/Template:Infobox_graph/doc

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  6. Goldner–Harary graph - Wikipedia

    en.wikipedia.org/wiki/Goldner–Harary_graph

    It has book thickness 3, chromatic number 4, chromatic index 8, girth 3, radius 2, diameter 2 and is a 3-edge-connected graph. It is also a 3-tree, and therefore it has treewidth 3. Like any k-tree, it is a chordal graph. As a planar 3-tree, it forms an example of an Apollonian network.

  7. Wikipedia:Templates - Wikipedia

    en.wikipedia.org/wiki/Wikipedia:Templates

    Wikipedia:Citation templates for templates used to format article references and citations; Wikipedia:Requested templates, to request creation of a template. Category:Wikipedia templates; Special:ExpandTemplates, expands all templates recursively; Use this form to search in the Template: or Template_talk: namespaces. See Help:Searching for more ...