(transnet trigonometry) I have tried too many different orbital inputs and trying to solve this, however, all are failed. I can’t see the fourth point – any help please? (x) = (1) [x] (2) [x] / [y] x (?) = [z] It is assumed that (z) is relevant to the earth’s surface and that (x) is the calculation of miles per hour, according to a Lewis cubit (pbuh) Gene Ray, Cubic Harmonics. الله / 6 hour blocks x 4 cubits = 24hrs.
Triangulation then requires a fifth element (z) space, but this cannot be calculated without all four sat-nav co-ordinates inside the cubit to begin with.
This theory is sound, once you apply the model into 4D, plus account for the speed you are traveling at. It really works. Originally tested in 1950; translated from facsimile notes. Completing this will solve the 4/16 telemetry dilemma of four leg mobility.
Thankfully in 1950, I discovered a time traveler that lost a machine in Mpumalanga SA. [option] ithala centre, Route 33 : Tugela Ferry, Sampofu // -28.7484148, 30.4456657; 3a, 83.5y, 144.12h, 99.49t. KwaZulu-Natal.
http://archive.4plebs.org/pol/thread/170311453/#q170311453

SA =Equal to 18{z} or 350m
>Assuming [z] is based on earth/time limitations; Then the four-point extensions naturally signify geographic co-ordinates as represented by single location data.
>>>170397404
>>>/x/20696351
https://z/maps/wrKm5hiVWMr
https://youtu.be/m5YTQTRovyg