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2. Packing problems - Wikipedia

   en.wikipedia.org/wiki/Packing_problems

   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. The optimal packing of 10 squares in a square

3. Square packing - Wikipedia

   en.wikipedia.org/wiki/Square_packing

   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 ...

4. Circle packing in a square - Wikipedia

   en.wikipedia.org/wiki/Circle_packing_in_a_square

   Circle packing in a square is a packing problem in recreational mathematics, where the aim is to pack n unit circles into the smallest possible square. Equivalently, the problem is to arrange n points in a unit square aiming to get the greatest minimal separation, d n , between points. [ 1 ]

5. Here's the secret use behind the diamond-shaped patches on ...

   www.aol.com/lifestyle/2017-02-22-secret-use...

   While many of Herschel's consumers probably don't need to use the lash tabs for ice axes, the design continues today as a nod to the company's history. Related: Unusual uses for coconut oil More ...

6. Charms Candy Company - Wikipedia

   en.wikipedia.org/wiki/Charms_Candy_Company

   Walter W. Reid Jr. founded the Charms Candy Company in 1912. The company was originally called Tropical Charms, a reference to the individually wrapped square-shaped hard candies, which were one of the first of their kind to be individually wrapped in cellophane. [1] Tropical Charms was founded in Bloomfield, New Jersey. The company name was ...

7. Circle packing in a circle - Wikipedia

   en.wikipedia.org/wiki/Circle_packing_in_a_circle

   Only 26 optimal packings are thought to be rigid (with no circles able to "rattle"). Numbers in bold are prime: . Proven for n = 1, 2, 3, 4, 5, 6, 7, 10, 11, 12, 13 ...