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  2. Interactive children's book - Wikipedia

    en.wikipedia.org/wiki/Interactive_children's_book

    Interactive children's books may also incorporate modern technology or be computerized. Movable books, a subsection of interactive books, are defined as "covering pop-ups , transformations, tunnel books, volvelles, flaps, pull-tabs, pop-outs, pull-downs, and more, each of which performs in a different manner.

  3. Flip chart - Wikipedia

    en.wikipedia.org/wiki/Flip_chart

    Flip charts have being in use from the 1900s, the earliest recorded use of a flip chart is a photo from 1912 of John Henry Patterson (1844-1922), NCR's CEO while addressing the 100 Point Club standing next to a pair of flip charts on casters. [4] The flipchart we know (on a small whiteboard) was invented by Peter Kent in the 1970s.

  4. Flip page - Wikipedia

    en.wikipedia.org/wiki/Flip_page

    For example, flip page effects can be found in the online digital libraries HathiTrust [1] and Internet Archive, [2] and in commercial reading apps such as Paperturn, 3D Issue [3] and Issuu. [4] An early implementation of the effect was the flipping page effect in Macromedia Flash applications in the late 1990s.

  5. Flannelgraph - Wikipedia

    en.wikipedia.org/wiki/Flannelgraph

    A scene from a flannelgraph Bible story. Flannelgraph (also called flannel board or flannelgram) is a storytelling system that uses a board covered with flannel fabric, usually resting on an easel.

  6. Multipartite graph - Wikipedia

    en.wikipedia.org/wiki/Multipartite_graph

    In graph theory, a part of mathematics, a k-partite graph is a graph whose vertices are (or can be) partitioned into k different independent sets.Equivalently, it is a graph that can be colored with k colors, so that no two endpoints of an edge have the same color.

  7. Uniquely colorable graph - Wikipedia

    en.wikipedia.org/wiki/Uniquely_colorable_graph

    The unique 3-edge-coloring of the generalized Petersen graph G(9,2) A uniquely edge-colorable graph is a k-edge-chromatic graph that has only one possible (proper) k-edge-coloring up to permutation of the colors. The only uniquely 2-edge-colorable graphs are the paths and the cycles.

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