Thanks for this, it helped me to finish off my latest figures folly. Ha.
Firstly, to dig up a version of an alias' signature, to start something I want to summarize, on the end of them. No new ones. Ha.
Secondly, I spelled out the symbols, except for the excl. on the end, added the "... andMHF" part, and, then, ran it through the Universal Anagram Solver. Actually, though, the latter part doesn't change its solution, but, it brings the anagram to 157 characters. And, 157*2 = 314 ---> pi, from the digits of 1572 --->
7152, which was my user-numeral at the gematria forum, which, by now, have pretty well dried up. Incidentally, 157 is the 37th prime number.
GarnabbyplusOppsIdidItAgainplusThomasClinesorTomas HClinesTheGrimReaperplusLMRplusOneHitWonderBillYun gplusoneHitWondergoestoGOTTLOBoneequalsPraisetoGod ... andMHF!
--->
Regyme pour congnoistre la latitude de la region et aussi la haulteur de la ligne equinotialle sur nostre orison. [Regime for knowing the latitude of the region and also the height of the equinoctial line on our horison/prayer.]
https://anagram-solver.net/Garnabbyp...!?partial=true
Believe, or not, it, the web page above, at
https://gallica.bnf.fr/ark:/12148/btv1b90096057.image , comprises a single numeral, with a few links off to the side, about almanacs, astronomy, and mixes. Really old stuff.
Thirdly, I'll call Garnabby's (God) Number, given that I already called
5236, Garnabby's (Sports Betting) Numeral, at
https://vegascasinotalk.com/forum/sh...l=1#post169371 . Leaves room for yet another numeral, down the road, to call it Garnabby's (Whatever) Constant. But, what can it mean? To begin, there's a capital G in the thumbnail for the window of the link above. And, and the abbreviation, Fr., above the numeral. How about the modern interpretation, for real?
Fourthly, let's rewrite
24269, in terms of addition/subtraction, and multiplication/division, respectively, to arrive at the full set of thus complementary cases.
24269 ---> (2 + 4 + 2 + 6 + 9) = 23 = (24 - 1) = (37 - 14) = {(7 + 30) - [(-1 + 3)*7]} --->
241, and,
731_
137;
24269 = (25000 - 731) = [(24000 + 1000) - (1 + 30 + 700)] --->
241_
137;
24269 = (2^4 * 37 * 41 - 3) = [-(1 + 1) + 37 * 2^4 * 41 - 1] ---> 1/
137_
241\1; and
24269 ---> 2*4*2*6*9 = 864 = 4*216 = 4*(6*6*6) as
666_
666_
666_
666 .
Oh, but from where came the 6's? Turns out that they are only the means to the latter end above, in the sense that they may be divided out.
24269 / 666 = about 36.4399399399 = about 36 = (-1 + 37) --->
137, and,
24269 / 6066 = about 4.0008242664 = about [(2 * 0.00041) + 4 + 0.002^2] --->
241_
142 .
Fifthly, to figure out where the 5's come into it.
The first 5556 digits of (
555 / pi + pi /
555), listed at the bottom, sum to 25157, which yields (25157 -
24269) =
888 = (
555 +
333). And, so, not only was the
555 thus brought into it, the
333, too, to offset the
666's above. Incidentally, the 5556 may be viewed as [5550 + (5 + 5^0)] --->
55555, in the sense that 556 --->
5555 in Pyb's 556th post about my phone number as 555-555-555, but corrected with the last group of 5's as 5555, at
https://vegascasinotalk.com/forum/sh...l=1#post192646 .
And, sixthly,
24269 = (24200 + 69) = [(10000 + 2*7100) + (9 + 6*10)] --->
1271_
1961, the rotatable digits as the years 1721, and 1961, which have to do with my birthyear, and, birthday as July 2, or June √900 = 30, in the middle of their corresponding calendars.
176.6676473593075880966834325567941481697532647347 88415057335931985721945944092870542816641854010010 30685884127910946546114328907503332563907694333106 42735395284517692178262417611092814909377635145752 79775998480433264615917035211382524275900094652550 24579810949570146215628991193216963931728678578223 26326836875557897829012396392353409277022937428919 12267639464867018210221100708584889704436878637864 72049185363684851838216953145066598491286008563891 00288010517424875187586139673519106934753076596690 33664472096432715985955679220001385113278113826188 97524020001767226520851802332175357168167703907411 57823875882011391255443289703859052440667937564854 34759447631024190498240451503050944914543493896375 84572501878989382358330714564323224943408875734652 02633355835986231493425086871523840226540839936543 91618774814425872636087943285425174586597065390276 63118696234134019648595740086543848873722097537843 99468896507495880168391213121818417553175502025159 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148 ------------> 148 = (70 - 1 + 5)*2 --->
7152
7152 = (149 * 2^4 * 3) = [(8 + 40) * (1 + 148)] --->
841_
148
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