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In tiling or tessellation problems, there are to be no gaps, nor overlaps. Many of the puzzles of this type involve packing rectangles or polyominoes into a larger rectangle or other square-like shape. There are significant theorems on tiling rectangles (and cuboids) in rectangles (cuboids) with no gaps or overlaps:
Tessellation in two dimensions, also called planar tiling, is a topic in geometry that studies how shapes, known as tiles, can be arranged to fill a plane without any gaps, according to a given set of rules. These rules can be varied.
Job embeddedness was first introduced by Mitchell and colleagues [1] in an effort to improve traditional employee turnover models. According to these models, factors such as job satisfaction and organizational commitment and the individual's perception of job alternatives together predict an employee's intent to leave and subsequently, turnover (e.g., [4] [5] [6] [7]).
Like squares and equilateral triangles, regular hexagons fit together without any gaps to tile the plane (three hexagons meeting at every vertex), and so are useful for constructing tessellations. The cells of a beehive honeycomb are hexagonal for this reason and because the shape makes efficient use of space and building materials.
The labor market might still be going strong, but a lot of applicants are finding the job search to be tougher than they expected.. New job openings in the U.S. hit a three-and-a-half-year low in ...
Job crafting is an individually-driven work design process which refers to self-initiated, proactive strategies to change the characteristics of one's job to better align the job with personal needs, goals, and skills. [1]
We’ve gathered some amusing and oddly satisfying examples of things that perfectly fit into other things. If that sounds like it can’t be all that enjoyable, just wait, get comfortable as you ...
The original form of Penrose tiling used tiles of four different shapes, but this was later reduced to only two shapes: either two different rhombi, or two different quadrilaterals called kites and darts. The Penrose tilings are obtained by constraining the ways in which these shapes are allowed to fit together in a way that avoids periodic tiling.