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  2. Rainbow coloring - Wikipedia

    en.wikipedia.org/wiki/Rainbow_coloring

    The rainbow connection number of a graph is the minimum number of colors needed to rainbow-connect , and is denoted by (). Similarly, the strong rainbow connection number of a graph G {\displaystyle G} is the minimum number of colors needed to strongly rainbow-connect G {\displaystyle G} , and is denoted by src ( G ) {\displaystyle {\text{src ...

  3. Worksheet - Wikipedia

    en.wikipedia.org/wiki/Worksheet

    Having a worksheet template easily accessible can help with furthering learning at home. As an assessment tool, worksheets can be used by teachers to understand students’ previous knowledge and the process of learning; at the same time, they can be used to enable students to monitor the progress of their own learning. [4]

  4. Template:Math templates - Wikipedia

    en.wikipedia.org/wiki/Template:Math_templates

    {{Math templates | state = collapsed}} will show the template collapsed, i.e. hidden apart from its title bar. {{ Math templates | state = autocollapse }} will show the template autocollapsed, i.e. if there is another collapsible item on the page (a navbox, sidebar , or table with the collapsible attribute ), it is hidden apart from its title ...

  5. List coloring - Wikipedia

    en.wikipedia.org/wiki/List_coloring

    For a graph G, let χ(G) denote the chromatic number and Δ(G) the maximum degree of G.The list coloring number ch(G) satisfies the following properties.. ch(G) ≥ χ(G).A k-list-colorable graph must in particular have a list coloring when every vertex is assigned the same list of k colors, which corresponds to a usual k-coloring.

  6. Geometry template - Wikipedia

    en.wikipedia.org/wiki/Geometry_template

    A geometry template is a piece of clear plastic with cut-out shapes for use in mathematics and other subjects in primary school through secondary school. It also has various measurements on its sides to be used like a ruler .

  7. Lexicographic order - Wikipedia

    en.wikipedia.org/wiki/Lexicographic_order

    That is, for any two symbols a and b in A that are not the same symbol, either a < b or b < a. The words of A are the finite sequences of symbols from A, including words of length 1 containing a single symbol, words of length 2 with 2 symbols, and so on, even including the empty sequence with no symbols at all. The lexicographical order on the ...

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