Table CE1:                             CONCEPTUAL ELLIPSES                                    Generated by Any Integer      p = f(T ), s = f(p)
 ...nature's thing for geometry has gotten so out of hand, some scientists would say, that she   has kissed fields such as physics goodbye for good. Forget forces, particles, fields, gravity, matter, motion -- even space and time. Physics has become a chapter in a geometry book. "It almost appears that the physics has been absorbed into the geometry,"  wrote: Sir Arthur Eddington.  Los Angeles Times   November 4, 1999   Eddington: An English scientist involved in the fields of mathematics, relativity, cosmology, and astronomy. While professor of astronomy at Cambridge, he worked on the structure of stars. He also made significant and pioneering contributions to the general theory of relativity,
 A = 1 1 1 1 1 1 1 1 1 1 Alpha = 1 T = 2 3 4 5 6 7 10 12 17 33 Any Integer p = 2 3 4 5 6 7 10 12 17 33 s = 2 6 12 20 30 42 90 132 272 1056 Fibonacci v = 4 9 16 25 36 49 100 144 289 1089 Sequence a = 6 15 28 45 66 91 190 276 561 2145 r = 3 5 7 9 11 13 81 23 33 65 Generating l = 4 12 24 40 60 84 180 264 544 2112 Right d = 5 13 25 41 61 85 181 265 545 2113 Triangle U = 1 1 1 1 1 1 1 1 1 1 Natural Unit c2 = 28 126 368 850 1692 3038 11900 24048 93058 1256706 Brunardot's s2 = 4 36 144 400 900 1764 8100 17424 73984 1115136 Theorem 2v2 = 32 162 512 1250 2592 4802 20000 41472 167042 2371842
 A = Alpha (motion = y-axis) l = Light
 a = apogee M = Mean (s2 / v)
 c = chord, major o = opposing wave crest
 d = diagonal p = perigee
 E = Energy, Internal r = radius
 f = Force s = soliton
 H = Harmonic T = Tau (time, etc. = x-axis)
 HR = Harmonic Ratio CU = Conceptual Unit
 i = Brunardot Iteration v = vector
 I = Infinity line (x-axis) w = wave crest
 inc. = increment between "i"s x = foci
 K = Unimetric Factor
 d = Natural Prime number (Nature's Scale)
 r = Odd Integer)
 L = Integer divisible by four
 a, d, L, p, r, s, v and c2 are integers.
 p, s, v and a are consecutive terms of a series.
 p is a function of Alpha and Tau.
 s is a function of Tau.
 An Infinity line, I, is infinite in length
 and infinitesimal in width.
 Corollary formulas to Brunardot's Theorem:
 p = f(A,T)
 s = f(T)
 r = 2p - 1
 L = 2s
 d = L + 1
 v = p2
 a = 2p2 - p
 c2  = 2v2 - s2
 e = v2 - s2
 x = p/s
 F = square root of e
 And, thus:
 U = d - Lv = s + p
 U = 2p - r
 v = s + p
 r = 2v - d
 c2  = f2 + v2
 d + r = L + 2p
 a = 2s + p
 e = ( c2 - s2)/2
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