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					Construct a paired Pythagorean Triangle FGJ in accordance with base, side, and hypotenuse as indicated in the below Table of Formulas. A pair of Pythagorean Triangles have short sides, radius (r) and base (b), which vary by the Elliptical Constant (EC) =  | 
					
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					Construct a Pythagorean Triangle 
				HIK in accordance with base, side, and hypotenuse as indicated in the below Table of Formulas. Pythagorean Triangles are triangles with a right angle; and, all sides that are integers.  | 
					
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					 A Pythagorean Triangle Pair (PTP) can be mapped to every integer greater than One. Four angles (two of the six angles are right angles) and all six sides of a Pythagorean Triangle Pair are of unlike values.  | 
				
	
 
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			One must 
			continuously ask: Why? Why? Why?; and, Why? again. And, realize that Fundamental Nature is the source of all Mathematics!  | 
		
| Summary | Epsilon equals One | Proof of One | Inverse Square Law | Elliptical Constant | Duality of Infinity | 
| Natural Function | Brunardot Theorem | 
				
				revised Fibonacci Sequence  | 
				Challenge to Academe | Pulsoid Theorem | Fundamental Intrinsic Time | 
| Salient Structural Parts | Universal Locus | Antimatter | Heaven/God/Hell | Philogic | Entanglement |