Which square packing are you feeling like today? : r/mathmemes
Deeply unsettling asymmetric patterns in mathematics: optimal packing of 17 squares : r/math
Optimal Packing
Square Packing | adamponting.com
Math Games: Square Packing
Square Packing -- from Wolfram MathWorld
Daniel Piker on Twitter: "The optimal known packing of 17 equal squares into a larger square - i.e. the arrangement which minimises the size of the large square. https://t.co/C0LL4kQzjr" / Twitter
Left: The optimal packing of five unit squares already requires... | Download Scientific Diagram
Conditional Design - Packing Circles, Squares & Triangles
17 Squares by steven.e.collins | Download free STL model | Printables.com
The ever-elusive riddle: What's the best way | EurekAlert!
2740: Square Packing - explain xkcd
Packing Unit Squares in Squares
![PDF] Packing Unit Squares in Squares: A Survey and New Results | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/83678d7a222ae5e8f20e007a111ad0e5078a6455/7-Figure7-1.png "PDF] Packing Unit Squares in Squares: A Survey and New Results | Semantic Scholar")
PDF] Packing Unit Squares in Squares: A Survey and New Results | Semantic Scholar
2.: Circle packing patterns: Square packing arrangement vs. hexagonal... | Download Scientific Diagram
Optimal solutions for 7, 15, and 24 circle packing in a square | Download Scientific Diagram
![PDF] Packing Unit Squares in Squares: A Survey and New Results | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/83678d7a222ae5e8f20e007a111ad0e5078a6455/12-Figure15-1.png "PDF] Packing Unit Squares in Squares: A Survey and New Results | Semantic Scholar")
PDF] Packing Unit Squares in Squares: A Survey and New Results | Semantic Scholar
Square packing - Wikipedia
17 Squares by steven.e.collins | Download free STL model | Printables.com
Nathan on Twitter: "god is dead and the most efficient way to pack 17 squares into a square killed him https://t.co/7OMMZRS7MW" / Twitter
Rob Miles on Twitter: "You have to fit, say, 29 squares into a bigger square. What arrangement is most efficient, i.e maximises the size of the squares? Turns out the optimal arrangements
New paper: Packing squares in periodic boundary conditions – Materials & Geometry @ UMass Amherst
Is this accurate? : r/mathmemes
