Logarithmic spiral

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FRITJOF CAPRA ON SCIENCE AND SPIRITUALITY Robert Boyle, Logarithmic Spiral, Spirals In Nature, Mathematics Geometry, Golden Spiral, Sacred Geometry Symbols, Geometric Nature, Fibonacci Sequence, Fibonacci Spiral

The systems view of life, not surprisingly, includes a new systemic understanding of evolution. Rather than seeing evolution as the result of only random mutations and natural selection, we are beginning to recognize the creative unfolding of life in forms of ever-increasing diversity and complexity as an inherent characteristic of all living systems. Although mutation and natural selection are still acknowledged as important aspects of biological evolution, the central focus is on…

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Illustration showing succession of golden rectangles that are used to construct the golden spiral. Two quantities are considered to be in the golden ratio if (a+ b)/a = a/b which is represented by the Greek letter phi. Each rectangle shown is subdivided into smaller golden rectangles. The golden spiral is a special type of logarithmic spiral. Each part is similar to smaller and larger parts. Fibonacci Sequence Tattoo, Golden Ratio Layout, Golden Ratio Examples, Fibonacci Sequence Art, Phi Golden Ratio, Fibonacci Design, Golden Spiral Tattoo, Fibonacci Spiral Art, Golden Ratio Tattoo

Illustration showing succession of golden rectangles that are used to construct the golden spiral. Two quantities are considered to be in the golden ratio if (a+ b)/a = a/b which is represented by the Greek letter phi. Each rectangle shown is subdivided into smaller golden rectangles. The golden spiral is a special type of logarithmic spiral. Each part is similar to smaller and larger parts.

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Check out this awesome 'logarithmic+spiral' design on @TeePublic! Logarithmic Spiral, Rene Descartes, Spiral Design, Kids Magnets, Cool Walls, Phone Case Stickers, Party Design, Baseball Tshirts, Long Sweatshirt

The «spira mirabilis» (wonderful spiral) is a particular logarithmic spiral described for the first time by René Descartes and subsequently paid attention to by the Swiss mathematician and scientist Jakob Bernoulli, whose curve wraps around the pole without however ever reaching the starting point. Its peculiarity lies in the fact that the spiral has neither beginning nor end and, despite the infinite evolutions and rotations, always remains similar to itself. Bernoulli's adjective…

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