Table CE1: 
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 
c^{2} 
= 
28  126  368  850  1692  3038  11900  24048  93058  1256706 
Brunardot's 
s^{2} 
= 
4  36  144  400  900  1764 
8100 
17424  73984  1115136 
Theorem 
2v^{2} 
= 
32  162  512  1250  2592  4802  20000  41472  167042  2371842 


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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