Torus Energy Vortex Artwork Creation #goldencircledesign #sacredgeometryartist #energytorus #torus #sacredgeometry #goldencircle #tensorrings | Natureofflowers
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Torus Energy Vortex Artwork Creation #goldencircledesign #sacredgeometryartist #energytorus #torus #sacredgeometry #goldencircle #tensorrings | Natureofflowers
1.9K viewsSep 2, 2024
FacebookNatureofflowers
How to draw the Energy Torus, with Flowing Vortex’s. Fast. This is based on my Geometric Torus and aligned to the 12 segments of the Circle. The design shows the free flow state of matter, through the centre of the Torus. #natureofflowers #sacredgeometryartist #energytorus #torusenergy #torus #sacredgeometry #alignment #circle #beginning #asabovesobelow | Natureofflowers
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How to draw the Energy Torus, with Flowing Vortex’s. Fast. This is based on my Geometric Torus and aligned to the 12 segments of the Circle. The design shows the free flow state of matter, through the centre of the Torus. #natureofflowers #sacredgeometryartist #energytorus #torusenergy #torus #sacredgeometry #alignment #circle #beginning #asabovesobelow | Natureofflowers
6.8K viewsSep 1, 2024
FacebookNatureofflowers
The torus is a three-dimensional surface shaped like a donut, formed by rotating a circle around an axis in its plane that does not intersect the circle. It is a classic example of a surface with a hole, making it topologically distinct from a sphere or a cube. In mathematics, the torus is a fundamental object in topology, where it serves as a basic model of a surface with genus one. Beyond pure math, the torus appears in physics, computer graphics, and engineering—modeling anything from magneti
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The torus is a three-dimensional surface shaped like a donut, formed by rotating a circle around an axis in its plane that does not intersect the circle. It is a classic example of a surface with a hole, making it topologically distinct from a sphere or a cube. In mathematics, the torus is a fundamental object in topology, where it serves as a basic model of a surface with genus one. Beyond pure math, the torus appears in physics, computer graphics, and engineering—modeling anything from magneti
112.3K views10 months ago
FacebookMathswithmuza
A video of "7 color torus donut" from last year. Available on the website in bio⬇ https://geometricmodels.com/2018/10/11/torus-donuts/ ⬅ All torus donuts are currently hand painted on fabric and are based on golden mean spiral trajectory. 7 color torus donuts are based on rainbow colors (red, orange, yellow, green, blue, purple, indigo). All colors are arranged to touch each other in the right order. There is no 2 dimensional platform to allow 7 colors to touch each other. Torus geometry has a u
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A video of "7 color torus donut" from last year. Available on the website in bio⬇ https://geometricmodels.com/2018/10/11/torus-donuts/ ⬅ All torus donuts are currently hand painted on fabric and are based on golden mean spiral trajectory. 7 color torus donuts are based on rainbow colors (red, orange, yellow, green, blue, purple, indigo). All colors are arranged to touch each other in the right order. There is no 2 dimensional platform to allow 7 colors to touch each other. Torus geometry has a u
486 viewsNov 19, 2021
FacebookGeometric Models
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mathswithmuza on Instagram: "The torus is a three-dimensional surface shaped like a donut, formed by rotating a circle around an axis in its plane that does not intersect the circle. It is a classic example of a surface with a hole, making it topologically distinct from a sphere or a cube. In mathematics, the torus is a fundamental object in topology, where it serves as a basic model of a surface with genus one. Beyond pure math, the torus appears in physics, computer graphics, and engineering—m
mathswithmuza on Instagram: "The torus is a three-dimensional surface shaped like a donut, formed by rotating a circle around an axis in its plane that does not intersect the circle. It is a classic example of a surface with a hole, making it topologically distinct from a sphere or a cube. In mathematics, the torus is a fundamental object in topology, where it serves as a basic model of a surface with genus one. Beyond pure math, the torus appears in physics, computer graphics, and engineering—m
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