Base Twelve Geometry and Pi - Creating 360 Degrees using Base Twelve Geometry
3 years ago
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Part Twenty Four - in a series where I am describing how to actually create the geometry of 360 Degrees on top of a Base Twelve Cartesian Plane using specific lattice points. This is the geometry of the circle which has been missing from Base Ten Mathematics. Using this Base Twelve Geometry we can actually see the process of accurately dividing the diameter of the circle into its circumference. In this model we are able to evenly disperse the gap usually relegated to the end of a solid line throughout the circumference of the circle in a way that is not possible in base ten.
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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 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 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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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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2:59
MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating the Diagram for 360 Degrees using Base Twelve Geometry
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2:48
MathRevolution
3 years agoBase Twelve Geometry and Pi - Creating the Diagram for 360 degrees using Base Twelve Geometry
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