Rectángulo aureo: Si AB=1 entonces AC=1,618=φ (Phi), Número de Oro

Rectángulo aureo: Si AB=1 entonces AC=1,618=φ (Phi), Número de Oro

rectangulo aureo 4

rectangulo aureo 4

54 blocks in regular Jenga, that's 7 8' 2x4s cut in 12" blocks and sanded. Definitely doable.

Jumbo Jenga yard game made from 2 x 4 scraps.Yard game for our wedding.

Geometry in nature // Fibonacci sequence// Golden Ratio // Phi point // The same ratio Vitruvius saw in the human body – 1 to PHI (1.618) – exists in every part of nature, from swimming fish to swirling planets. This divine ratio, or divine proportion, has been called the building block of all life.

What’s so sacred about geometry, anyway?

Sacred-Geometry-Golden-Ratio-Spiral-of-Life-Nature-Fibonacci-Sunflower-whorl-Craft-Group-Weaving-CastleofCostaMesa.

Construccion del rectangulo aureo

Numero de Oro (si no querés aprender no entres)

Construccion del rectangulo aureo

Numero de Oro (si no querés aprender no entres)

Rectangulo Aureo

Rectangulo Aureo

This website describes the different between The Golden Section The Golden String and Fibonacci Numbers. These all essentially come together to form the same Golden Ratio but help me understand the breakdown of it all and why its so important.

This website describes the difference between The Golden Section The Golden String and Fibonacci Numbers. These all essentially come together to form the same Golden Ratio but help me understand the breakdown of it all and why its so important.

Just noticed that I actually never posted this one in big, so there it is !  It is made with 3 golden or #Fibonacci spirals mixed together. It took me between 6 and 8 hours of work ⌚️#sacredgeometry

Just noticed that I actually never posted this one in big, so there it is ! It is made with 3 golden or spirals mixed together. It took me between 6 and 8 hours of work ⌚️ Más

Image titled Construct a Golden Rectangle Step 6

Construct a Golden Rectangle

How to Construct a Golden Rectangle. A golden rectangle is a rectangle with side lengths that are in the golden ratio (about This article also explains how to construct a square, which is needed to construct a golden rectangle.

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