The Golden Ratio (Golden Mean, Golden Section) is defined as $\phi = (\sqrt{5} + 1) / 2.$ The classical shape based on \phi is the golden rectangle where $\phi\;$ appears alongside the perfect (unit) square: The golden rectangle has dimensions $1\times \phi\;$ such that removing the unit square one ...

Image 9 appears to be a visual reference to Self-Portrait with Beret and Turned-Up Collar, which was painted by Rembrandt in 1659.. Each painting shows a single individual seated before a flat, golden-brown background that only varies in subtle degrees of light.

This rectangle has been made using the Golden Ratio, Looks like a typical frame for a painting, doesn't it? Some artists and architects believe the Golden Ratio makes the most pleasing and beautiful shape. Many buildings and artworks have the Golden Ratio in them, such as the Parthenon in Greece ...

This turns out to be 1.61803398875… (and many more digits). A shortcut to approximate a golden rectangle is to multiply by 1.618. To get technical, and if one has a compass or use a circle as a compass, we can compute a golden rectangle by drawing a perfect square (holding Shift when using the Rectangle tool whether you're in Illustrator or ...

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