Approximately equal to a 1:1.61 ratio, the Golden Ratio can be illustrated using a Golden Rectangle. This is a rectangle where, if you cut off a square (side length equal to the shortest side of ...

since the golden ratio is the proportion between the diagonal of such a pentagon and its side. A golden rectangle is one whose length is φ times its width; it has the agreeable quality that if ...

This one, not so much. This one, ew. Gross. Gah, get that away. In a golden rectangle, the ratio of its long side to its short side is exactly this. This is the golden ratio, abbreviated as phi or ...

The most famous application of the golden ratio is the so-called golden rectangle, which can be split into a perfect square, and a smaller rectangle that has the same aspect ratio as the rectangle ...

The real award is that you competed. The golden ratio is famous, but maybe more so as an image of a nautilus shell with a rectangle drawn around it than as the actual idea of the ratio it embodies ...

The golden ratio describes a rectangle with a length roughly one and a half times its width. Also known as the golden section, golden mean and divine proportion, among other names, it has ...

Translating that for the mathematically un-inclined, a rectangle that fits the golden ratio can be cut up into a square and a smaller rectangle with the exact same proportions as the bigger one.

Visually, this ratio can be represented as the “golden rectangle,” with the ratio of side a to side b the same as the ratio of the sides a+b to a. This ratio is called “golden” or “divin ...

Visually, this ratio can be represented as the "golden rectangle," with the ratio of side "a" to side "b" the same as the ratio of the sides "a"-plus-"b" to "a." Create a square on one side of the ...