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Packing squares in a square: Optimal solutions have been proven for n from 1-10, 14-16, 22-25, 33-36, 62-64, 79-81, 98-100, and any square integer. The wasted space is asymptotically O ( a 3/5 ) . Packing squares in a circle : Good solutions are known for n ≤ 35 .
Square packing in a square is the problem of determining the maximum number of unit squares (squares of side length one) that can be packed inside a larger square of side length . If a {\displaystyle a} is an integer , the answer is a 2 , {\displaystyle a^{2},} but the precise – or even asymptotic – amount of unfilled space for an arbitrary ...
Of these, solutions for n = 2, 3, 4, 7, 19, and 37 achieve a packing density greater than any smaller number > 1. (Higher density records all have rattles.) [ 10 ] See also
Small (nominally 1 ⁄ 2 inch crown) staples can be applied to a box with a post stapler. Wider crown (nominally 1 + 1 ⁄ 4 inch) staples can be applied with a blind clincher; Box sealing tape, pressure-sensitive-tapes are available in various widths i.e. 36, 48, and 72 mm widths and several thicknesses. BOPP and PET are used as a backing.
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