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2. Small multiple - Wikipedia

   en.wikipedia.org/wiki/Small_multiple

   A small multiple (sometimes called trellis chart, lattice chart, grid chart, or panel chart) is a series of similar graphs or charts using the same scale and axes, allowing them to be easily compared. It uses multiple views to show different partitions of a dataset.

3. Latticework - Wikipedia

   en.wikipedia.org/wiki/Latticework

   The design is created by crossing the strips to form a grid or weave. [1] Latticework may be functional – for example, to allow airflow to or through an area; structural, as a truss in a lattice girder; [2] used to add privacy, as through a lattice screen; purely decorative; or some combination of these.

4. Lattice graph - Wikipedia

   en.wikipedia.org/wiki/Lattice_graph

   A common type of lattice graph (known under different names, such as grid graph or square grid graph) is the graph whose vertices correspond to the points in the plane with integer coordinates, x-coordinates being in the range 1, ..., n, y-coordinates being in the range 1, ..., m, and two vertices being connected by an edge whenever the corresponding points are at distance 1.

5. Combinatorial Games: Tic-Tac-Toe Theory - Wikipedia

   en.wikipedia.org/wiki/Combinatorial_Games:_Tic...

   According to the Hales–Jewett theorem, in tic-tac-toe-like games involving forming lines on a grid or higher-dimensional lattice, grids that are small relative to their dimension cannot lead to a drawn game: once the whole grid is partitioned between the two players, one of them will necessarily have a line. One of the main results of the ...

6. Discrete Laplace operator - Wikipedia

   en.wikipedia.org/wiki/Discrete_Laplace_operator

   If the grid size h = 1, the result is the negative discrete Laplacian on the graph, which is the square lattice grid. There are no constraints here on the values of the function f ( x , y ) on the boundary of the lattice grid, thus this is the case of no source at the boundary, that is, a no-flux boundary condition (aka, insulation, or ...

7. No-three-in-line problem - Wikipedia

   en.wikipedia.org/wiki/No-three-in-line_problem

   Although the problem can be solved with points for every up to , it is conjectured that fewer than points can be placed in grids of large size. Known methods can place linearly many points in grids of arbitrary size, but the best of these methods place slightly fewer than 1.5 n {\displaystyle 1.5n} points, not 2 n {\displaystyle 2n} .