Base Twelve Geometry and Pi and The Base Twelve Diagram for 360 Degrees
3 years ago
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Part Thirteen - in a series of videos where I am explaining how to create a diagram which does not exist in base ten. It is the diagram for 360 Degrees. To create this diagram one must use The Base Twelve geometric pattern of The Dodecagon, and this geometry is only accessible through Base Twelve Mathematics. In this video I am introducing the viewer to a large scale construction of the 360 degree diagram, and looking at some of the details within its design.
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating the diagram for 360 Degrees
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Building the diagram for 360 Degrees using Base Twelve Geometry
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MathRevolution
3 years agoBase Twelve Geometry and Pi - constructing the diagram for 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 using Base Twelve Geometry
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2:59
MathRevolution
3 years agoBase Twelve Geometry and Pi - Building 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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MathRevolution
3 years agoBase Twelve Geometry and Pi - Introducing the first steps in creating the diagram for 360 Degrees
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MathRevolution
3 years agoBase Twelve Geometry - The Basics - Part Three
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MathRevolution
3 years ago $0.01 earnedBase Twelve Geometry and Pi - working with The Dodecagon
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MathRevolution
3 years agoBase Twelve Geometry and Pi - Introducing the Dodecagon
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