rs = reverse standardAnd 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?
726 (α w. upsidedown digit) = 500 + CW of rs Vs(1918 (φ) = 1618 w. upsidedown digit) = Fo Vs(16180 (φ))
FLW of rs Vs(726) = 777
CW of Vs(729) = 777
FLCW of rs Vs(777) = 726
15 verses has a rs FLW of 777
18 verses has a std CW of 777
23 verses has a rs FLCW of 726
Probility of this is then (31102/15)*(31102/18)*(31102/23) = 1 out of 4,844,772,082
Notice how the upsidedown digit method is used with reverse standard here.
2400 + TV of Vs(72673 (α w. upsidedown digit)) = 4821 = TV of Seven Seven Seven Holograph
6037 = 3 FLW of Vs(729) w. rem. = 4 digits of Squ(777)
ro Vs(729 = 9x9x9) = 888 = FLCW of rs Vs(729 = 9x9x9)
726 + 1918 = 2644 = TV Vs(1575 = TV of Vs(7297352 (α)) = Happy&Lucky(37 = code number for 777))
Happy&Lucky = number that is both Happy & Lucky
Happy+Lucky = Happy(n) + Lucky(n)
TV of verses ordered at 726, 1918 & 777 = 4958 = Happy+Lucky(349 = Pri(71 = Pri(7+7+7)))
6501 = 6000 + 1 "α" + 500 "φ" = Penta(21) w. 0 rem. = Penta(66 = Tri(11 = Lucky-o(37)))
30000 + 826 "Alpha" אלפא (rs) = Eng rs Vs(1918)
403 = Hepta(13 = Pri(7)) = CW of Vs(1918)
TV of Vs(7297 (α)) + TV of Vs(1618 (φ)) = 3764 = 3400 + 7+7+7 + 7x7x7
= TV of Vs(1918 = φ w. upsidedown digit)
= 2 FLW + 3/4 CW of ord Vs(3+7), std Vs(7+7+7), ord Vs(37) & std Vs(777)
TV of Vs(729+1618) = 3537 = 3000 + CW of rs verses ordered at 726, 1918 & 777
777 = ro Vs(3124 = 729 (α) + 1618 (φ) + 777) = CL + CW of rs verses ordered at 726, 1918 & 777
Do you feel it Bill?
https://www.youtube.com/watch?v=2M1zwKQ ... rt_radio=1