Wave-length of sound in Hertz versus Closest Packing of Sphere versus Yards/Inches.

Here is a bit of 2nf²:

Tetrahedron. Octahedron. Cube. VE
[4, 6, 8, 12]
[10, 18, 26, 42]
[20, 38, 56, 92]
[34, 66, 98, 162]
[52, 102, 152, 252]
[74, 146, 218, 362]
[100, 198, 296, 492]
[130, 258, 386, 642]
[164, 326, 488, 812]
[202, 402, 602, 1002]
[244, 486, 728, 1212]
[290, 578, 866, 1442]
[340, 678, 1016, 1692]
[394, 786, 1178, 1962]
[452, 902, 1352, 2252]


Spy-satellite.

Code-name George Orwell figured out about the satellite"... 13.3 meters in diameter.

Or 43.63 feet = 523.622047 inches. Interesting numbers those, because if you divide Pi by 6 (the multiplying harmonic value as stated by Cathie) the value is similar (3.1415 / 6 = 0.5235833333). Working backwards...

523.5833333 inches = 43.6319 Feet or 13.2990167 metres."

We also figured out that if we had 14.4 yards which give harmonic 432 in feet , then the diameter should be harmonic 1.317. Because 14.4 yards is 1.317 meters. And calculating we find that harmonic 432 feet correspond to 258 from 2nf²+2 where geometric configuration n=2 , and layer/frequency f=8, so an 8 frequency Octahedron. This might not seem to fit with Orwell's calculations, but it does. If we take (pi/6)/0.432 we have ≃ 1.212034202773839 that corresponds to these values:



Also we have written the following about it: "And 14.4 yards == 4.32 feet.., 1.317 meters; re: US spy satellite... 13.3-13.17=0.13 (And 1.317*(6076/6000)=1.333682))

... Edit: Harmonic 14348907 (log(14348907) / log(27) == 5) when you somehow convert it to hertz...miles and hertz aren't really compatible the computer program says, but it still gives a result: "Frequency v of a photon in a vacuum from v = c/lambada = 0.013 hz"; there's one vague link to the missing 0.13 between the two (values above).

Thanks to "George Orwell" who initially brought up the issue about the satellite.

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