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  2. Sacred geometry - Wikipedia

    en.wikipedia.org/wiki/Sacred_geometry

    According to Stephen Skinner, the study of sacred geometry has its roots in the study of nature, and the mathematical principles at work therein. [5] Many forms observed in nature can be related to geometry; for example, the chambered nautilus grows at a constant rate and so its shell forms a logarithmic spiral to accommodate that growth without changing shape.

  3. Sri Yantra - Wikipedia

    en.wikipedia.org/wiki/Sri_Yantra

    The Sri Yantra in diagrammatic form, showing how its nine interlocking triangles form a total of 43 smaller triangles. In the Shri Vidya school of Hindu tantra, the Sri Yantra ("sacred instrument"), also Sri Chakra is a diagram formed by nine interlocking triangles that surround and radiate out from the central point.

  4. Category:Sacred geometry - Wikipedia

    en.wikipedia.org/wiki/Category:Sacred_geometry

    Download QR code; Print/export Download as PDF; Printable version; In other projects ... Articles relating to sacred geometry, which ascribes symbolic and ...

  5. Yantra - Wikipedia

    en.wikipedia.org/wiki/Yantra

    Sri Yantra by Harish Johari using traditional colors Unalome (Thai: อุณาโลม) is the sacred Yantra used widely in Southeast Asian Buddhism. Yantra (यन्त्र; lit. 'machine'/'contraption' [1]) is a geometrical diagram, mainly from the Tantric traditions of the Indian religions.

  6. Triskelion - Wikipedia

    en.wikipedia.org/wiki/Triskelion

    A triskelion or triskeles is an ancient motif consisting either of a triple spiral exhibiting rotational symmetry or of other patterns in triplicate that emanate from a common center. The spiral design can be based on interlocking Archimedean spirals , or represent three bent human limbs.

  7. Spiral of Theodorus - Wikipedia

    en.wikipedia.org/wiki/Spiral_of_Theodorus

    The spiral is started with an isosceles right triangle, with each leg having unit length.Another right triangle (which is the only automedian right triangle) is formed, with one leg being the hypotenuse of the prior right triangle (with length the square root of 2) and the other leg having length of 1; the length of the hypotenuse of this second right triangle is the square root of 3.

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  9. Golden spiral - Wikipedia

    en.wikipedia.org/wiki/Golden_spiral

    The polar equation for a golden spiral is the same as for other logarithmic spirals, but with a special value of the growth factor b: [10] = or = ⁡ (/), with e being the base of natural logarithms, a being the initial radius of the spiral, and b such that when θ is a right angle (a quarter turn in either direction): =.

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