Base Twelve Geometry and Pi - Creating a Diagram for 360 Degrees using Base Twelve Geometry
3 years ago
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Part Twenty five - in a series of videos where I am sharing a new way of looking at the generation of 360 Degrees. In this video I am going over one of the finer details of the diagram - the thickness of the degree lines and the line defining the circumference. By giving these lines a thickness we are able to spread the "extra space" that is a part of the equation when dividing circumference by diameter, throughout the circumference, in a way not possible in Base Ten. The Mathematics of the diagram is actually quite simple - it is only because it is in Base Twelve that it perhaps looks a bit confusing.
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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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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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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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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 - 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 using Base Twelve Geometry
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