Base Twelve Geometry and Pi - Creating the Diagram for 360 Degrees using Base Twelve Geometry
3 years ago
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Part Twenty Seven - in a series where I am sharing the process of dividing the circle into 360 degrees using Base Twelve Geometry. In this video I am simply going over some of the details of the outer rings - listing the coordinate points of each circle as the diagram grows outwards. All this to reinforce the fact that this diagram holds together, it has a structure, it works. It is a diagram with 30 rings in total, the final ring generating 720 specific points on the circumference of the circle, with equal space between them all. In some ways this diagram could be called a number line for the circle, and it exists only within the realm of Base Twelve Geometry.
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating a diagram for 360 Degrees using Base Twelve Geometry
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating a Diagram for 360 Degrees using Base Twelve Geometry
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating the diagram for 360 Degrees using Base Twelve Geometry
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating 360 Degrees using Base Twelve Geometry
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2:59
MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating 360 Degrees using Base Twelve Geometry
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating 360 Degrees using Base Twelve Geometry
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2:59
MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating the diagram for 360 Degrees
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2:59
MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating 360 Degrees using Base Twelve Geometry
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2:40
MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating the diagram for 360 Degrees using Base Twelve Geometry
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating the Diagram for 360 degrees using Base Twelve Geometry
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