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, |
Limitless
Series,
|
BRUNARDOT HARMONIC ELLIPSES with
radius "r" and vector "v" as squares of integers;
and, diagonal "d," perigee "p," and Brunardot Iteration "i,"
above the first iteration, as Natural Prime numbers; also, force
"F," energy "E," and the Harmonic Ratio
"HR" are integers; soliton "s" is an even integer
and Light "L" is an integer divisible by 4; and also, included
is a simple series and a right triangle; all components, so described, are generated by
. . . any, single integer . . . with limitless iterations. h=f(A), i=f(A), T=f(h,i); therefore, T = f(A) |
A |
= |
1st
Iteration |
2nd
Iteration |
3rd
Iteration |
4th
Iteration |
1st
Iteration |
2nd
Iteration |
3rd
Iteration |
4th
Iteration |
|
h |
= |
144 |
144 |
144 |
144 |
144 |
144 |
144 |
Harmonic f(A) |
|
i |
= |
-17 |
Brunardot
Iteration |
|||||||
inc. |
= |
178 |
-18 |
2 |
-18 |
178 |
-18 |
2 |
Increment f(i) |
|
= |
90 |
71 |
73 |
56 |
323 |
286 |
290 |
|||
p |
= |
12961 |
10225 |
10513 |
8065 |
46513 |
41185 |
41761 |
|
|
= |
167974560 |
104540400 |
110512656 |
65036160 |
2163412656 |
1696163040 |
1743939360 |
Fibonacci |
||
v |
= |
167987521 |
104550625 |
110523169 |
65044225 |
2163459169 |
1696204225 |
1743981121 |
Sequence |
|
a |
= |
335962081 |
209091025 |
221035825 |
130080385 |
4326871825 |
3392367265 |
3487920481 |
|
|
r |
= |
25921 |
20449 |
21025 |
16129 |
93025 |
82369 |
83521 |
Generating |
|
d |
= |
335949121 |
209080801 |
221025313 |
130072321 |
4326825313 |
3392326081 |
3487878721 |
Right |
|
L |
= |
335949120 |
209080800 |
221025312 |
130072320 |
4326825312 |
3392326080 |
3487878720 |
Triangle |
|
U |
= |
1 |
1 |
1 |
1 |
1 |
1 |
1 |
Natural Unit |
|
HR |
= |
2332980 |
1451950 |
1534898 |
903280 |
30047398 |
23557820 |
24221380 |
Harmonic Ratio |
|
v2 |
= |
28219807211725441 |
10930833187890625 |
12215370885802561 |
4230751205850625 |
4680555575930170561 |
2877108772907850625 |
3041470150404416641 |
Vector Energy |
|
s2 |
= |
8215452807193600 |
10928695232160000 |
12213047136174336 |
4229702107545600 |
4680354320140974336 |
2876969058262041600 |
3041324491357209600 |
Soliton Energy |
|
E |
= |
4354404531841 |
2137955730625 |
2323749628225 |
1049098305025 |
201255789196225 |
139714645809025 |
145659047207041 |
Internal Energy |
|
F |
= |
2086721 |
1462175 |
1524385 |
1024255 |
14186465 |
11820095 |
12068929 |
Force |
|
c2 |
= |
28224161616257282 |
10932971143621250 |
12217694635430786 |
4231800304155650 |
4680756831719366786 |
2877248487553659650 |
3041615809451623682 |
Chord Energy |
|
|
**Note:
Fifth Increment |
|
|
|
|
The
following is true for: Every integer value of Alpha (A) except zero and +1 |
d |
= | A Natural Prime number (Nature's Scale) | |
r |
= | A Perfect square | |
L |
= | An Integer divisible by four | |
d,r,L |
= |
A Right Triangle that Generates BHE's |
|
a, c2, d, f, i, L, p, and s and are integers. |
E, r, v, and U are perfect squares. | |
d, i, and p are Natural Prime numbers. | |
p, s, v and a are consecutive terms of a series. |
p, s, and Tau are functions of Alpha. |
|
An Infinity line "I" and a motion line "m" are at |
right
angles to one another and are both infinite in length and
infinitesimal in width. |
|
|
|
|
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