{"id":100002672,"date":"2020-02-17T21:07:02","date_gmt":"2020-02-17T20:07:02","guid":{"rendered":"https:\/\/europa.is\/?post_type=aiovg_videos&p=100002672"},"modified":"2021-01-27T08:47:56","modified_gmt":"2021-01-27T08:47:56","slug":"fibonacci-sequence-golden-ratio-natural-fractals-and-sacred-geometry","status":"publish","type":"aiovg_videos","link":"https:\/\/europa.is\/it\/video\/fibonacci-sequence-golden-ratio-natural-fractals-and-sacred-geometry\/","title":{"rendered":"Fibonacci sequence, Golden Ratio, Natural Fractals and Sacred geometry"},"content":{"rendered":"

Fibonacci is the name of an Italian mathematician who in the year 1202 introduced a very special number sequence in Europe that had been known in India for centuries.<\/p>\n

The rule of this sequence is so simple that even children can understand or even ‘invent’ it. Starting with 0 and 1, each next number is the sum of the previous two: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144 … and so on to infinity.<\/p>\n

It is a very simple serie of numbers, but very frequent in nature. For example: almost always the number of petals of a flower are a number of this series and for the same reason we have five fingers on hands and feet. In addition to plants and animals, it is also found in large geological and astronomical structures (perhaps not in the numbers themselves, but by the spiral that derives from them). Despite (or perhaps thanks to) the simplicity of this mathematical sequence, it is a fundamental rule of everything that exists and can even describe very complex phenomena.<\/p>\n

The simplest way to visualize this sequence, is to draw it on a paper with squares on it.
\nFrom there comes, on one hand, what is considered the most beautiful rectangle, for the proportion between width and height called\u00a0 the\u00a0Golden Ratio<\/a>, and on the other hand a very special spiral that can be found many times in nature, from sea shells and storms to galaxies.<\/p>\n

Original title in spanish: Geometr\u00eda Sagrada – Secuencia Fibonacci – Naturaleza Fractal y Proporci\u00f3n \u00c1urea<\/p>\n

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