Table BE2: 
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 
2 
3 
3 
9 
12 
13 
7 
Any lnteger 
= 
1 
1 
2 
6 
5 
5 
6 
14 
Any Integer 

p 
= 
5 
20 
117 
765 
4941 
8784 
14365 
20629 

= 
20 
80 
1404 
64260 
296460 
527040 
1206660 
8664180 
Fibonacci 

v 
= 
25 
100 
1521 
65025 
301401 
535824 
1221025 
8684809 
Sequence 
a 
= 
45 
180 
2925 
129285 
597861 
1062864 
2427685 
17348989 

r 
= 
9 
36 
225 
1521 
9801 
17424 
28561 
41209 
Generating 
l 
= 
40 
160 
2808 
128520 
592920 
1054080 
2413320 
17328360 
Right 
d 
= 
41 
164 
2817 
128529 
593001 
1054224 
2413489 
17328409 
Triangle 
U 
= 
1 
4 
9 
9 
81 
144 
169 
49 
Natural Unit 
A 
= 
1 
2 
3 
3 
9 
12 
13 
7 
Sq Root U 
i 
= 
3 
6 
15 
39 
99 
132 
169 
203 
Sq Root r 
F 
= 
15 
60 
585 
9945 
54351 
96624 
186745 
598241 
Force 
c^{2} 
= 
850 
13600 
2655666 
4327153650 
93796594002 
296443556352 
1525775745650 
75783799660562 

s^{2} 
= 
400 
6400 
1971216 
4129347600 
87888531600 
277771161600 
1456028355600 
75072139278724 

2v^{2} 
= 
1250 
20000 
4626882 
8456501250 
181685125602 
574214717952 
2981804101250 
150855938939286 


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

a, d, f, i, L, p, s, v and c^{2} are integers. 
r and U are squares.  
p, s, v and a are consecutive terms of a series. 
p and s are functions of Alpha and Tau. 

An Infinity line, I, is infinite in length 
and
infinitesimal in width. 
Corollary
formulas to Brunardot's Theorem: 
Primary Corollary: U = A^{2} 
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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