Table CE2: 
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 
= 
2 
3 
5 
7 
10 
13 
15 
17 
21 
Any lnteger 
T 
= 
2 
3 
4 
5 
6 
7 
8 
11 
14 
Any Integer 
p 
= 
4 
9 
20 
35 
60 
91 
120 
187 
294 

s 
= 
12 
72 
380 
1190 
3540 
8190 
14280 
34782 
86142 
Fibonacci 
v 
= 
16 
81 
400 
1225 
3600 
8281 
14400 
34969 
86436 
Sequence 
a 
= 
28 
153 
780 
2415 
7140 
16471 
28680 
69571 
172578 

r 
= 
7 
17 
39 
69 
119 
181 
239 
373 
587 
Generating 
l 
= 
24 
144 
760 
2380 
7080 
16380 
28560 
69564 
172284 
Right 
d 
= 
25 
145 
761 
2381 
7081 
16381 
28561 
69565 
172285 
Triangle 
U 
= 
1 
1 
1 
1 
1 
1 
1 
1 
1 
Natural Unit 
c^{2} 
= 
368 
7938 
175600 
1585150 
13388400 
70073822 
210801600 
1235874398 
7521920028 
Brunardot's 
s^{2} 
= 
144 
5184 
144400 
1416100 
12531600 
67076100 
203918400 
1209787524 
7420444164 
Theorem 
2v^{2} 
= 
512 
13122 
320000 
3001250 
25920000 
137149922 
414720000 
2445661922 
14942364192 


d  =  Natural Prime number (Nature's Scale) 
r  =  Odd Integer) 
L  =  Integer divisible by four 

a, d, L, p, r, s, v and c^{2} 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 = p^{2} 
a = 2p^{2}  p 
c^{2} = 2v^{2}  s^{2} 
e = v^{2}  s^{2} 
x = p/s 
F = square root of e 
And, thus: 
U = d  Lv = s + p 
U = 2p  r 
v = s + p 
r = 2v  d 
c^{2} = f^{2} + v^{2} 
d + r = L + 2p 
a = 2s + p 
e = ( c^{2}  s^{2})/2 



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