So you find a connection between alpha and 777 because the sum of the full values via ordinal letter values is 1777?Alex wrote: Fri Feb 13, 2026 6:11 am Your judgement is poor.
"Alpha" Αλφα (Fo+Fs) = 1000 + 777
"Phi" (H, G & E o+s) = 777
TV of Vs(729+1618) = 3537 = 1000 + 7 + 3^7 + 7^3 = (12 = mirror of 7+7+7)-gonal(27 "riddles" חידה)
= TV of Vs(3136 = Squ(56 = Rec(7)) = Tri(7) x Hepta(7) = TV of Vs(3617713 = Star(777)))
= r+o+s Vs(21x777)
And you find another connection to phi because the sum of the Hebrew, Greek and English summed ordinal and standard values is 777?
Do you realize that, if you include pairs of systems (o/r, o/s, s/r), you increase the number of systems from four (s, o, r, c) to seven? That's s, o, r, c, s/o, s/r, o/r) And if you treat the three languages the same way, you also have seven possibilities: E, H, G, E/H, E/G, H/G, E/H/G? So you've now multiplied by 7. That's 7 x 7 possibilities, instead of 3 x 4, giving 49 possible values for every word. Admittedly I use 12, but increasing to 49 is multiplying the chances of a random hit by 4.
It's so easy to find connections doing that, it's no wonder you see 777 everywhere.
On top of hat, you also accept reverse values, full Hebrew values and probably more.
You also accept 37 as shorthand for 777, in addition to the usual 343 and 21. And you accept indexes for a range of numerical and geometric properties too. And you accept zeros spaced in between digits. So 123 can be 1023, 1203, 1230, 10023, 10203, etc, etc, etc.
And you accept partial digit strings as representing the number you want, like 603729?
And you accept upside-down numbers?
And you accept . . . . well, what do you not accept?