2bf75e No.4140 [Last50 Posts]
The only thing you need to do to solve this is to organize.
Enumerate EVERY rule.
Global rules.
Row rules.
Column rules.
They are a finite set and RELATED.
This is your MAP.
You will be able to use the MAP to find n from c.
Enumerate the rules.
Win.
____________________________
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2bf75e No.4142
Code
C#
BigInteger Square Root —— https://pastebin.com/rz1SdACZ
Generate Bitmap within original code —— https://pastebin.com/hMTtJF6E
Generate the large square for e and t —— https://pastebin.com/nbjs2kz4
How to run VQC code on Linux —— https://pastebin.com/6HnN7K5X
More on generating a bitmap with the original code —— https://pastebin.com/JUdtehb4
PMA's tree generator —— https://pastebin.com/ZH9fSWu2
Original VQC code —— https://pastebin.com/XFtcAcrz
Unity Script —— https://pastebin.com/QgAXLQj3
Unity Script 2 —— https://pastebin.com/Y38nVWgT
Java
Traverse the VQC cells in real-time —— https://anonfile.com/TeH6q3d8bd/VQCGUI_v2.7z
Tree Generator —— https://pastebin.com/VZnQQR2i
Tree Generator w/ x & x+n search —— https://pastebin.com/0jPr3RrE
VQCGenerator —— https://pastebin.com/VMRnkXFP
VQCGenerator w/ Bitmap —— https://pastebin.com/Dgu9aP1h
NodeJS
BigInteger Library and Sqrt —— https://pastebin.com/y8AXtFFr
Python
3D VQC —— https://pastebin.com/vdf8SpYt
3D VQC (v2) —— https://pastebin.com/wZM5Thzu
Calculate variables based on e and t —— https://pastebin.com/4s6McdbN
College Anon's code —— https://pastebin.com/d8xZZnm0
Create the VQC —— https://pastebin.com/NZkjtnZL
Fractal cryptography —— https://pastebin.com/XuN4U7Dv
Generate any cell in (0,1) and (0,2) —— https://pastebin.com/gRTYpdMU
Generate cells for a (and more) —— https://pastebin.com/iAizgLFF
Generate genesis cell —— https://pastebin.com/GKzcCpMF
Generate positive AND negative genesis cells —— https://pastebin.com/9ixjRyxt
Get A and B from C and N example —— https://pastebin.com/s0SZ9BNF
VQC + t —— https://pastebin.com/Lgufk0db
RSA & PGP key wrapper —— https://pastebin.com/vNqnPRJR
Rust
Additional VQC code —— https://play.rust-lang.org/?gist=50def916ad48400bc5d638fbf119ae85&version=stable
Check if a number is prime —— https://huonw.github.io/primal/primal/fn.is_prime.html
Create Bitmap using the VQC Generator —— https://play.rust-lang.org/?gist=c2446efeec452fe14e1ddd0d237f4173&version=stable
Create Bitmap using the VQC Generator [V2] —— https://pastebin.com/zGSusyz5
Generate the VQC —— https://play.rust-lang.org/?gist=6b6beb372b6b931f1abd30642a35a80c&version=stable
Factorization methods (Java)
Binary search for i —— https://pastebin.com/TAt5bDsR
GCDFactor —— https://pastebin.com/70GJSMrv
Count down from t of 1c element —— https://pastebin.com/xxYa946V
Mirrors 1c until e=(-x+n^2) —— https://pastebin.com/WJBqPM4P
Calculate factors using -x jumps —— https://pastebin.com/gKX9GW9r
Previous Threads
RSA #0 —— https://archive.fo/XmD7P
RSA #1 —— https://archive.fo/RgVko
RSA #2 —— https://archive.fo/fyzAu
RSA #3 —— https://archive.fo/uEgOb
RSA #4 —— https://archive.fo/eihrQ
RSA #5 —— https://archive.fo/Lr9fP
RSA #6 —— https://archive.fo/ykKYN
RSA #7 —— https://archive.fo/v3aKD
RSA #8 —— https://archive.fo/geYFp
Videos on cryptography —— https://pastebin.com/9u3hwywe
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2bf75e No.4143
I cut my VQC map into 3 pictures to make it easier to render.
Also, Chris said the pic that looks like 3 right triangles in >>4142 shows the fractal-like nature of the VQC. From left to right, it shows every cell where e is even, every cell where e is odd, and both pictures overlaid.
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2bf75e No.4144
He said this to me but trust me, he means it to all of us who've kept faith through these past few months. It's going to be probably one of the best days of my life seeing all our research bear fruit.
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bd79a8 No.4155
>So, re-read a few crumbs and had a breakthrough this eve!
I am gonna post an idea here, and if MM's breakthrough overshadows this, great, that's positive news, hope it works. Here's the idea. What about iterating new_d = old_d^2 + e. Inspired by the Mandelbrot set clue. Just mucking around with it now.
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2bf75e No.4160
>>4155
Can you elaborate? Iterating the tree in the cell?
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bd79a8 No.4168
>>4160
I haven't found anything useful but, with the Mandelbrot set you would start with z_0=0, and a constant c, then z_1 = z_0^2+c ; z_2 = z_1^2 + c, and so on.
I was picking a fixed e, and choosing an intial d_0 value, then iterating:
d_1 = d_0^2 + e
d_2 = d_1^2 + e
I still haven't gotten any math type programs going on this pc; the numbers grow quick and I haven't found anything useful yet. Plus I keep looking at different spirals…
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bd79a8 No.4169
>>4168
and I am curious also about whether, when going from d_n to d_n^2+e, there is any useful connection between the cell(s) with d_n^2 + e as its c-value (the product of its a,b terms), and the cell(s) with d_n as a d-value. That type of thing.
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f7dce4 No.4174
BAKER!
FFS!
YOU HAD PUN JOB TO DO!!!
https://www.reddit.com/r/Sax/
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f7dce4 No.4175
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f7dce4 No.4176
I had to un-lewd the pony title.
https://youtu.be/DQr9hr2BXfY
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2343be No.4178
Thanks for the bread, Baker! Very tasty. Thread Jesus says "Well done, my good and faithful servant."
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2bf75e No.4179
>>4178
I'm seeing God's judgement in the future. Newly released Strzok-Page texts corrobate Q saying that the FBI'mWithHer had a plan to KILL the President.
Link to ALL NEW Strzok-Page texts:
http://www.hsgac.senate.gov/download/appendix-c_-documents
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f7dce4 No.4191
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fa8576 No.4192
>>4144
baker - thank you. I put together "test cases" for all the unsolved rsa numbers. This project is mind boggling.
>>4191
Working through some tree ideas. Nothing to share yet.
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d30f09 No.4193
>>4191
I'm here every day. Every class I have I draw out trees and try to figure them out. I've tried a bunch of shit but I can't even get a pattern to be consistent, let alone one that is correct. I haven't posted anything because I haven't got anything new. I've tried analyzing primes and factors of certain numbers and I can't seem to find anything. In number theory we are learning about Legendre symbols and they have to do with squares and remainders so I'm thinking about that and how those could fit into this.
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1dac59 No.4194
Hey all - I'm around too. No progress to report either.
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f67320 No.4196
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fa8576 No.4197
Posting a work in progress for any feedback.
Pics attached for c=145, 901 and 6107.
Shows the factor tree with various calculated columns. Each d node is a perfect square. We can calculate an f, x, and assuming n=1, the small square. We can also get to the the next perfect square at c+f. And the difference in squares between them.
Below each tree is a small square analysis between the c and prime records, their corresponding na records, and their na records compared to the genesis cell. Each analysis includes all prime factors for the difference in small squares.
My thinking is that perhaps the factor tree can somehow be used to arrive at the difference between the squares.
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7a77e2 No.4198
>>4196
>>4194
>>4193
>>4192
>>4191
Reporting for duty with nothing to report, lol!
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07f944 No.4199
>>4194
>>4192
>>4198
>>4193
Likewise with the lack of ideas.
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1d5179 No.4200
Checked! Let's all shitz and bantz till someone does something smart, or until VQC shows up. Honestly, we are Chris' Math Padawans. We have put in heroic effort, and he knows that. He put out the call, we responded (with thousands of hours of thought and study) and now he can pop by and tell us ONE clue that could unlock this whole thing, bc we are all on the same page here.
Think about how much we've learned as a group. It's pretty incredible. If I was a teacher, I'd be pretty fucking proud of my students at this point. Let's enjoy this break to talk some shit, have fun, and enjoy each other's company. I mean, c'mon! MM is now running comparative analysis on Excel! (go MM!) I can program my TI-89, solve algebra problems, write formulas in Excel, and bring enthusiasm to the group. WTF? But here I am running with you excellent programmers on a noble quest. Here's my shitz and bantz:
*SLOW DJT CLAP*
"I'm so proud of you Anons.
In fact, I can think of anyone who would be prouder. In fact, I'm the proudest.
You have done excellent work working to bring down the cabal, excellent work.
These Anons have done such great work, and they deserve our thanks. Great work.
Haven't they done such great work? They have done SUCH great work.
You know, I think we should all be proud of them. Stand Up Anons! We should be proud of them.
We should be SO proud of them. I'm so proud of these Anons…"
*SLOW DJT CLAP*
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1d5179 No.4201
>>4200
I'll go smoke a toke for those digits!
*can't think of anyone* Damn typo!
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4cf918 No.4202
I also keep coming back to this:
starting record at c=145
(1,61,6) = {1:61:12:11:1:145}
na transform to (1,1,6)
(1,1,6) = {1:1:72:11:61:85}
prime solution at a=5,b=29
(1,5,4) = {1:5:12:7:5:29}
na transform to (1,1,4)
(1,1,4) = {1:1:32:7:25:41}
Thinking out loud here…
For c record (1,c)
[t] is the same in (e,1) and (e,n)
x[t] is the same in (e,1) and (e.n)
d[t] in (e,1) is original d (12) + (61-1) = transformed d = 72
a[t] = na = 1*61 = 61
For prime record:
[t] is the same in (e,1) and (e,n)
x[t] is the same in (e,1) and (e,n)
d[t] in (e,1) is original d (12) + (n-1)*a
transformed d is 12+ (5-1)*5 = 32
a[t] = na = 5*5 for transformed a
is there supposed to be a (n-1)*a connection for d[t]?
This part is the key i think:
na transform to (1,1,6)
(1,1,6) = {1:1:72:11:61:85}
Then to this:
na transform to (1,1,4)
(1,1,4) = {1:1:32:7:25:41}
Thoughts? If the factor tree can help us bridge the gap between x=11 in (e,1) and x=7 in (e,1) we've got it. For this example, delta x = 11-7 = 4.
Thoughts?
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f7dce4 No.4203
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f7dce4 No.4204
>>4200
I'm that guy who took this class as an elective and got a C for "fuck it, we didn't expect him to last this long anyway" like with that 3000 level logic course about "color theory".
yeah, they didn't mean like in painting. I was getting a BFA and it sounded related. Holy fuck. lol
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a60c59 No.4205
>>4204
Lol, Topol! :) You're our math muse, and we LOVE you faggot. <3
Here's my High School Topol LARP:
>Hey Guise, I'm Topol
>I'm that cool trippy kid whose parents followed the Grateful Dead.
>I got high during art class in the back room
>In class, the teacher would be stymied by my excellent questions.
>Then I would get my disciples high behind the theater building after school
>I love truth and I seek it out
>Wanna hang out?
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f67320 No.4206
>>4204
https:/ /hooktube.com/watch?v=Ug_v8HNgGf8
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819f3a No.4207
>>4206
Thanks MA! SpaceX "launch" in studio? LOL, no moon landing either. Chris, please give us some Agartha crumbs? Come on, VQC your disciples are bored and stuck.
"LORD OF MATH ROCK, BLESS US WITH YOUR MIGHTY PRESENCE."
Overton window expand? VQC is just a normal Anon like us who also is also the KING FAGGOT MATH GENIUS. Hanging out with us and teaching us cool ass math. To help save the world. To expand our minds. To teach us the underlying nature of numbers that all have missed. UNTIL NOW. Time for a Revolution of consciousness and understanding. We're part of it, Anons. We're doing our part to better the world even working right here.
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f7dce4 No.4208
>>4205
I probably woulda had more friends in high school if I wasn't straight edge lol
Granted, being straight edge, I'd flutter through all the groups. Doesn't matter as much when you're all adulted an' shit.
https:// youtu.be/qIIOza9ZaXw
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f7dce4 No.4210
Aaaaaanyway, this hydrant's been baptized.
I'll be in the EZ Bake if ya needs me.
https:// youtu.be/lVXziMFEqX0
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7a77e2 No.4211
>>4210
>>4208
Make one for me, Topol!
>High School VA
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a60c59 No.4212
Where are you fags? Come on now, Anons. Let's fucking work and talk some fun shit too. JFK knew dafuk was up. Fucking Mafia Catholic tho. Still knew about Spectre, while cheating on Jackie. Killed for getting a conscience.
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8298a2 No.4213
Anyone else noticed that (x+n)^2=f in (e,1)?
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2bf75e No.4214
>>4213
Under what conditions?
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2bf75e No.4215
>>4212
Q said they say a prayer for him every day in the oval office.
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4baf8d No.4216
I still check daily, but I haven't had any spare time to work on it.
>>4213
Appears to check out.
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4baf8d No.4217
I'm probably stating something we already know, but have you noticed that the n in (0, n) for a^2, b^2 appears to be equal to 2*(x+n)^2?
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d04b72 No.4219
Part 3 a - Odd (x+n) - Overview
(x+n)(x+n) = nn + 2d(n-1) + f - 1
What does this look like?
(x+n)(x+n) is odd
All odd squares = 1 + 8T
All odd square = 1 + the product of 8 triangles that are the same.
Visualise.
2d(n-1)
Why is (n-1) important?
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d04b72 No.4220
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d04b72 No.4221
Odd (x+n) - Examples
Let's use some real examples.
One odd (x+n) known, one odd (x+n) unknown
Rsa 100 has odd x+n and is the smallest.
Homework.
Of the unsolved RSA numbers, which is the largest that has an odd (x+n)?
We will use that one.
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f7dce4 No.4222
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f7dce4 No.4223
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8f5be8 No.4225
>>4140
>>4213
Hey PMA, was going through this early this am, then distracted by latest Q-drops. Your work has been really great, much appreciated.
>>4219
Hey V! Glad you found RSA#10. Your Time*ing is most excellent. Thanks, we'll get to work. Have a busy day but now I know what I'll be doing Saturday night - math! Kek.
ps fags - think David Rothschild, @DavMicDot on twitter, has been sending MSM instructions each day "Dear MSM" - they are the MSM talking points, sent via twitter.
Saw it somewhere, how does one get an archive of all tweets from a user?
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f7dce4 No.4226
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d04b72 No.4227
>>4222
>>4223
>>4225
Afternoon!
Should be some fun times coming up!
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d04b72 No.4228
>>4210
The legendary artist known as Topolanon.
Always a pleasure!
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d04b72 No.4229
Hint:
Divide c by four.
The remainder tells you whether (x+n) is odd or even.
0,1 = even
2,3 = odd
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d04b72 No.4230
Hint (update):
That should be, divide e by 4
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d04b72 No.4231
>>4230
From the grid, it can be seen that columns follow a pattern mod 4. 0,1,2,3;0,1,2,3;..
(x+n): even,even,odd,odd;..
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d04b72 No.4232
This pattern in respect of the difference of two squares where c is odd.
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f7dce4 No.4233
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f7dce4 No.4234
>>4230
>>4233
IGNORE THE (vQ)(C/4)
I MISREAD!!!
Just pay attention to the odd one on the right.
-bows-
¡MUCHAS GRACIAS MIS NEGROS!
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4baf8d No.4235
>>4221
First, welcome back!
I'm very excited for today!
So I wrote a small python script to compute the remainder of e for the unsolved challenges and I believe RSA 490 is the largest unsolved number with (x + n) being odd.
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4baf8d No.4236
>>4235
When computing the remainder of 4 for e RSA 490 we end up with 3, which means it has an odd (x + n).
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d04b72 No.4239
>>4235
Thank you!
>>4236
Sounds good.
We'll walk through RSA 100
and then RSA 490
The factor tree is used to factor d and e.
Factoring these (and down the tree) allow for the factoring of c.
For odd (x+n) we'll walk through how each of the eight triangles (+1) are constructed to make (x+n)(x+n) and build an algorithm.
Once that is demonstrated, we'll look at the short cuts using the grid.
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8298a2 No.4240
>>4239
Welcome back. And thank you. Will get caught up soon.
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6133d1 No.4241
>>4239
Good to see you VQC! Will get to work on the new hints.
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d04b72 No.4242
>>4240
>>4241
Thanks!
The key here is first understanding how the (x+n) square being added to c is constructed in terms of also being analogous to an L shape on the side of the square of d sides which must incorporate the remainder e in the L shape (or incorporates the 'gap' made by f).
We will build up the code a sub steps of Part 3.
After demonstrating with with odd (x+n), we will factorise the examples, the remaining RSA odd (x+n) numbers, then show Part 3 b which are the even (x+n).
Once the factorisation methods are complete, the short cuts via patterns in The Grid (e,n) will be clearer.
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fec063 No.4243
>>4242
Welcome back indeed, we missed you
>>3927
This post from Teach seems relevant now, but we're generating smaller triangles from the tree and taking the product of 8 of them, interesting.
My thinking is we use the first d branch as one side, and the first e branch as the other, adding up all the lower branches. Are we going all the way to the bottom of the tree or is there some condition to stop on? I ask because we have a few different variations of the generation code, mainly related to how many leafs are generated for the lower branches and where to end.
If we don't have to go to the bottom this is irrelevant but if every value is included in the calculation we need to make sure we have the correct tree. Attached two examples.
Looking forward to some more progress here
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fec063 No.4245
>>4219
>What does this look like?
Hmm…
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8298a2 No.4246
>>4229
>>4230
>>4231
Quick test of e mod 4 at n=1, and am a bit confused.
e mod 4: 0,1,2,3; 0,1,2,3;..
(x+n): odd, even;..
(d+n): odd, odd, even, even;..
pic attached. Can someone clarify?
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4baf8d No.4250
>>4246
Hmm, I never doubled checked, but it appears you are correct regarding (e, 1).
Take (3, n). 3 % 4 = 3, so we should expect (x+n) to be odd. But then we have (3, 2) and (3, 3). Both of which have even and odd (x+n). So we can't deduce parity of (x + n) based on e then?
Maybe VQC can clarify.
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1dac59 No.4251
>>4239
Welcome back, and thanks for the tips.
A few possible answers to the questions…
1+8T for odd squares:
Draw odd square, remove middle square, divide remaining into 4 equal rectangles, by drawing out from the middle square.
Each rectangle's sides are only 1 different from each other, which is the same as 2 equal triangles.
See image.
Why is (n-1) important?
I think it has to do with the same property.
A square with 1 row or 1 column removed is 2 equal triangles of (n-1) each.
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4dcd00 No.4252
>>4239
I think I found a way to generate primes. Unconfirmed but I hope you get your hopes up
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8298a2 No.4254
>>4250
I think this only applies to (e,1).
>>4251
Teach - I was hoping you’d draw up something like this. Awesome!
>>4252
CA - all ears!!
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4baf8d No.4255
>>4254
But take a look at (3, 2) and (3, 3).
Compute the (x + n) and look at the parity. For (3, 2) you'll have (x + n) as odd and for (3, 3) you'll have (x + n) as even.
This should hold for any (e, n) where e also has (e, n-1) as a valid infinite set of records.
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4baf8d No.4256
>>4252
That in an of itself would be a great result.
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4dcd00 No.4257
>>4252
Look at the triangular numbers prime factorization. Look at the next one and the previous one. The triangular number will share some amount of factors with the next one, and the rest with the previous one. This pic is all triangular numbers up to like a thousand on the left (so pixel at depth 5 is 5(6)/2=15) then the horizontal axis is factors of that number. They are always in vertical pairs.
Start with 3
3 = (3)
6 = (2,3)
10=(2,5) (genrated 5)
15 = (3,5)
21 = (3,7) (generated 7)
28 = ((2,2),7)
36 = ((2,2),(3,3))
45 = ((3,3),5)
55 = (5,11) (generated 11)
66 = (2,3,11)
78 = (2,3,13) (generated 13)
etc.
So you can get generate primes through the triangular numbers.
QED??
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4dcd00 No.4258
>>4257
Also it looks A LOT like our grid but shifted the other way
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1dac59 No.4259
>>4252
C'mon CA share! :) hopes are up.
>>4254
Thanks PMA. So have you come to any conclusion about the e%4 parity of x+n yet?
Also a few more comments, sorry if these are obvious.
A square with even side length can be divided into 4 equal smaller squares, so we can reduce a big square of even parity into 4 smaller squares repeatedly until they're odd.
A while ago vqc posted about base. I think I've kinda figured out how that plays into it…
Example c=145, in base 2 = 10010001
c = 2^7 + 2^4 + 1.
c = 2^3(2^4 + 2) + 1
c = 2^3(2(2^3 + 1)) + 1
c = 8(2(8(△1) + 1)) + 1
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1dac59 No.4260
>>4257
Typed out my previous comment before I saw this.
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4dcd00 No.4261
>>4251
I screwed with these all day. I think he told us this because for even squares we can just look at them like 4 smaller squares. We can do this until we get smaller numbers.
145 = 12^2 + 1
= 4*6^2 + 1
=4^2*3^2 + 1
Then at this point we have a odd square which we may be able to do stuff with. Just trying to fit together the 1+8T and the divide the square by 2 crumbs.
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4baf8d No.4262
>>4255
Unless this applies only to a=1, b=c.
Could you double check that PMA?
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1dac59 No.4263
>>4261
See my latest post :)
But you do have an interesting idea here…
Now we can break down either even or odd squares into triangles, and you're saying we can reverse the entire process and move up instead of down?
I like that thought.
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4dcd00 No.4264
>>4261
= 4*4*3*3 + 1
= (T(4) + T(3))(T(3) + T(2)) + 1
= T(4)T(3) + T(4)T(2) + T(3)T(3) + T(3)T(2) + 1
= 10*6 + 10*3 + 6*6 + 6*3 + 1
= 60 + 30 + 36 + 18 + 1
= 6(10 + 5 + 6 + 3) + 1
= 6( 3(5) + 3(3)) + 1
= 18(5+3) + 1
Something like this process for the factoring 145.
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4dcd00 No.4265
>>4263
So you're still going to need to factor, but no. Check this example out:
These are (x, T(x), factors of T(x))
(15, 120, ([3, 5], [2, 2, 2]))
(16, 136, ([2, 2, 2], [17]))
(17, 153, ([17], [3, 3]))
(18, 171, ([3, 3], [19]))
(19, 190, ([19], [2, 5]))
(20, 210, ([2, 5], [3, 7]))
(21, 231, ([3, 7], [11]))
So for example, T(17) you know the factors that match with the next are (3,3), so you take T(18)/(3*3) and you get 19. So you don't necessarily need it to be prime. You could just crank through this list
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4dcd00 No.4266
>>4265
The more I think about it the more this just intuitively follows from n(n+1)/2
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4dcd00 No.4267
>>4266
Even more, It seems to just generate every single number. This might be crap. :(
(15, 120, ([3, 5], [2, 2, 2])) (15,8)
(16, 136, ([2, 2, 2], [17])) (8,17)
(17, 153, ([17], [3, 3])) (17,9)
(18, 171, ([3, 3], [19])) (9,19)
(19, 190, ([19], [2, 5])) (19,10)
(20, 210, ([2, 5], [3, 7])) (10,21)
(21, 231, ([3, 7], [11])) (21,11)
^proof this is bunk
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8298a2 No.4268
>>4262
I think once n > 1, you can’t rely on the parity anymore. n is any factor in (e,1). And you x’s will either be odd or even. So you’re going to get mixed results as you go higher up the tree.
>>4259
Not yet. This seems like the next fork in the decision tree, and we can certainly determine the parity of n, x+n, and d+n from e. Earlier VQC mistyped c for e. Perhaps this e mod 4 rule applies to d+n?
I wouldn’t presume to say that. So I’m confused.
Notwithstanding, seems pretty obvious that we’re looking for a triangle formula the for small square when odd. And there is some way the tree gives that to us.
You would also think this 1+8T formula applies to smaller trees. But with really small odd x+n values you’re getting into some small fractions.
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6133d1 No.4271
>>4263
>>4268
Hey Lads! I’m following along, got some family stuff to do all day today. Excited to get working on the new hints later.
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1dac59 No.4272
>>4267
Trying to analyze this more, in combination with the thoughts in this image from my earlier post:
>>3915
>>4268
Don't forget that △0 = 0.
1^2 = 8.△0 + 1
3^2 = 8.△1 + 1
etc
>>4271
Hey hey VA!
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268629 No.4273
>>4246
Look our fave 145: {1:5:12:7:5:29}
145 / 4 = 36 R1
So x + n should be even, and 7 + 5 = 12, so yep, it is. I think this property is only true for RSA numbers, i.e., product of two coprimes
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268629 No.4274
>>4273
Also, 145 is the stupidest possible number we could use as a favorite default, since e = 1, x + n = d in the final answer, n = a and all other manner of misleading shit
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2b1eb7 No.4275
>>4273
But VQC corrected himself and changed c mod 4 to e mod 4.
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268629 No.4276
>>4275
Ah Jesus fuck this forum is such a pain in the ass to read.
I guess it still holds true for 145, e = 1, 1 / 4 = 0 R1, x + n = 12, which is even
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2bf75e No.4282
Not all numbers are a difference of squares.
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2bf75e No.4283
Sorry. So, I think it doesn't seem to hold in some instances because it is for semiprimes.
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2bf75e No.4284
If you combine this and the fact that both n's for a number have the same parity you also know the parity of x.
For example, if we know x+n is even, and we know n is odd, therefore x must be odd to sum together to make an even number. This is true for 145.
12 = x+n, even
5 = n
7 = x
5 + 7 = 12, odd + odd = even
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a34e47 No.4285
>>4219
That sneaky VQC. I think he's just given us a new equation.
>(x+n)(x+n) = nn + 2d(n-1) + f - 1
Using distributive property, (x+n)(x+n)= xx + xn + xn + nn
So for this portion: 2d(n-1) + f - 1 = 2xn + xx
Do we have this equation already? Maybe we do, can't find it in my notes tho.
>>4251
Great visualization, Teach! Check out the one I've attached. For (x+n)=15. For odd (x+n) there's always a square 1x1 in the middle. Right triangles, and exterior side will always be one more than the interior side. Thoughts?
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2bf75e No.4286
>>4285
This is a work of art. Here's a clearer explanation of the 1*8T crumb. It ONLY applies to odd squares.
1^2 = 8*T(0) + 1
3^2 = 8*T(1) + 1
5^2 = 8*T(2) + 1
7^2 = 8*T(3) + 1
9^2 = 8*T(4) + 1
11^2 = 8*T(5) + 1
13^2 = 8*T(6) + 1
VQC specifically said 8 triangles because of that picture you drew.
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1dac59 No.4287
>>4285
Great viz!
My new grid tool is almost ready…
I have something similar for you…
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1dac59 No.4288
>>4285
Also, that equation can be derived from our existing equations.
Its significance however, is still unknown to me.
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1d5179 No.4289
>>4288
>>4287
>>4286
Forgot my trip. Ok, another question here. You guise have any insight into this yet?
>Visualise.
>2d(n-1)
>Why is (n-1) important?
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1dac59 No.4290
>>4289
See the 2nd half of >>4251
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2bf75e No.4291
Though I don't think it's useful yet, here's proof you can know the parities of x, n, and x+n (and thus (x+n)^2 because of a theorem that says all whole integers share parity with their squares)
The parity was calculated pre-factorisation just from some boolean logic.
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4cf918 No.4292
>>4290
Thanks Teach!
Parity for (x+n) for any column e also depends on n. I'm going over the grid, and looking down each column I see (x+n) switching parity within columns.
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2bf75e No.4293
>>4287
You just geometrically proved that 8 triangle nums plus 1 make an odd square
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1dac59 No.4294
>>4293
See >>4251 & >>4272 from much earlier today.
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c39b29 No.4295
c = 2d + 2n - 1 for a = 1
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4cf918 No.4296
>>4286
>>4291
Thanks Baker!
>>4293
I agree. Nice job Teach!
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1dac59 No.4297
>>4295
>>4296
I'm trying to visualize 2d(n-1).
The best way I can so far is 2 rectangles of (n-1) * d.
I'm trying to turn that into an image now.
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2bf75e No.4298
Chris told me that the tree solution finds x+n or x. If we know x+n is odd and are to construct x+n from triangles, then that must mean if we know x+n is even we are to construct x.
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bd79a8 No.4299
>>4283
grid patterns can't just be for semiprimes
>>4276
> this forum is such a pain in the ass to read.
yep haha! we anons are generally sloppy, and vqc makes sloppy / partially true statements sometimes . let's hope it's to throw off the overconfident boring academics :)
>>4281
>The rule still holds. Actually read what he said for fuck sake.
vqc did make a mistake here, when he says 'even, even, odd, odd' it doesn't apply to x+n but it works for d+n
thanks to PMA for that breakdown here >>4246
e mod 4 : 0, 1, 2, 3
x+n : odd, even, odd, even
d+n : odd, odd, even, even.
I didn't check the whole first row but what I checked was consistent with this. In the rest of the grid (n>1) I have had seen one counterexample at (4,20) haha, and in general this e mod 4 rule can't hold throughout the grid.
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bd79a8 No.4300
>>4291
you don't even need a theorem, you can play with the rules pretty easily:
odd + odd = even
odd + even = odd
even + even = even
odd^2=odd
even^2=even
odd*even=even
odd*odd=odd
even*even=even
odd-even=odd
even-odd=odd
odd-odd=even
even-even=even
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bd79a8 No.4301
>>4300
as a follow up, when c is odd:
c=i^2-j^2 (remember i = d+n, j = x+n)
a difference which is odd, so one of i, j is odd, the other even. we would be looking at the combination with x+n odd, and d+n even, or vice versa. (this doesn't tell us about e unless it's in row 1, though)
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d04b72 No.4302
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d04b72 No.4303
What we're going to do is walk through RSA 100.
It's big enough to make "irrelevant" patterns disappear, since it's factorisation is known, it allows us to follow the explanation more clearly.
For those interested in symbolism, you'll see a bunch to do with pyramids (square base) and triangular numbers, with the tops of triangles missing or "detached".
The process for producing the first algorithm is clearly ancient.
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d04b72 No.4304
>>4303
Here is the code in C# for handling creating triangles of arbitrary size.
/// <summary>
/// Tn = (nn + n)/2
/// </summary>
/// <param name="base_t"></param>
/// <returns>Triangle number from base</returns>
public static BigInteger Triangle(BigInteger base_t)
{
BigInteger square = BigInteger.Multiply(base_t, base_t);
BigInteger square_side = BigInteger.Add(square, base_t);
return BigInteger.Divide(square_side, two);
}
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d04b72 No.4305
Here is code for calculating n from the base (x+n), c and d
n will be correct for a (x+n) that works, otherwise it is a result that is used subsequently to calculate whether an (x+n) exists before the (x+n) value for the product of 1 and c.
public static BigInteger Get_n_from_odd_triangle_base(BigInteger bs, BigInteger c, BigInteger d)
{
BigInteger triangle = Triangle(bs);//Create triangle from base
BigInteger eight_base = BigInteger.Multiply(triangle, eight);//multiply by eight
BigInteger XPN = BigInteger.Add(eight_base, one);//add one to create (x+n)(x+n)
BigInteger DPN = BigInteger.Add(XPN, c);//(d+n)(d+n)
return BigInteger.Subtract(Lib.Sqrt(DPN),d);//sqrt((d+n)(d+n)) - d = n
}
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d04b72 No.4306
The square root method referenced above:
I put this in a library class called Lib but it can be switched out and put into whichever class you're using.
public static BigInteger Sqrt(this BigInteger number)
{
BigInteger n = 0, p = 0;
if (number == BigInteger.Zero)
{
return BigInteger.Zero;
}
var high = number >> 1;
var low = BigInteger.Zero;
while (high > low + 1)
{
n = (high + low) >> 1;
p = n * n;
if (number < p)
{
high = n;
}
else if (number > p)
{
low = n;
}
else
{
break;
}
}
return number == p ? n : low;
}
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d04b72 No.4307
I didn't write the square root method but it is tested.
Here is the square root of RSA 2048
158732191050391204174482508661063007579358463444809715795726627753579970080749948404278643259568101132671402056190021464753419480472816840646168575222628934671405739213477439533870489791038973166834068736234020361664820266987726919453356824138007381985796493621233035112849373047484148339095287142097834807844
And the remainder of RSA 2048
149730827186590819409161975355863102499674499386960841184873248110419525705142414412560340457818822465695973580080183089801154577153055685206470161899420076208154943348665238647007714095089342669905666884517354400122833485897064098153958317993833609635063079613328500485188782423277886515290863800949716792021
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d04b72 No.4308
And RSA 2048 itself:
25195908475657893494027183240048398571429282126204032027777137836043662020707595556264018525880784406918290641249515082189298559149176184502808489120072844992687392807287776735971418347270261896375014971824691165077613379859095700097330459748808428401797429100642458691817195118746121515172654632282216869987549182422433637259085141865462043576798423387184774447920739934236584823824281198163815010674810451660377306056201619676256133844143603833904414952634432190114657544454178424020924616515723350778707749817125772467962926386356373289912154831438167899885040445364023527381951378636564391212010397122822120720357
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d04b72 No.4309
Here are the values for RSA 100 we'll be using.
They are a bit shorter!
public static string Rsa100c =
"1522605027922533360535618378132637429718068114961380688657908494580122963258952897654000350692006139";
public static string Rsa100a = "37975227936943673922808872755445627854565536638199";
public static string Rsa100b = "40094690950920881030683735292761468389214899724061";
public static string Rsa100d = "39020571855401265512289573339484371018905006900194";
public static string Rsa100e = "61218444075812733697456051513875809617598014768503";
public static string Rsa100f = "16822699634989797327123095165092932420211999031886";
public static string Rsa100n = "14387588531011964456730684619177102985211280936";
public static string Rsa100x = "1045343918457591589480700584038743164339470261995";
public static string Rsa100x_plus_n = "1059731506988603553937431268657920267324681542931";
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2bf75e No.4312
People complained that this didn't work because it has an error on values 0 to 5. I fixed it by just adding some checks.
(Java) (Fixed a dependency)
Works fine for every number I've ever tested.
public static BigInteger sqrt(BigInteger i) {
BigInteger zero = BigInteger.ZERO;
BigInteger one = BigInteger.ONE;
BigInteger two = BigInteger.valueOf(2);
BigInteger n = zero;
BigInteger p = zero;
if (i.equals(zero)) {
return zero;
} else if (i.equals(one)) {
return one;
} else if (i.equals(two)) {
return one;
} else if (i.equals(BigInteger.valueOf(3))) {
return one;
} else if (i.equals(BigInteger.valueOf(4))) {
return two;
} else if (i.equals(BigInteger.valueOf(5))) {
return two;
}
BigInteger high = i.shiftRight(1);
BigInteger low = zero;
//high > low + 1
while (high.compareTo(low.add(one)) == 1) {
//n = (high + low) >> 1;
n = (high.add(low)).shiftRight(1);
p = n.multiply(n);
int result = i.compareTo(p);
if (result == -1) {
high = n;
} else if (result == 1) {
low = n;
} else {
break;
}
}
if (i.equals(p)) {
return n;
} else {
return low;
}
}
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2bf75e No.4313
>>4312 in reply to >>4306
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07f944 No.4314
It's good to see you here again Chris. All this acceleration you were talking about is exciting (not to mention Q posting that IP address).
>>4245
How did you get that first picture? This is what I get when I make a picture out of (x+n)(x+n) being odd.
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f7dce4 No.4315
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2bf75e No.4316
>>4303
Perfect choice of words. There are no coincedences, only relevant & irrelevant patterns.
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268629 No.4318
>>4299
>we anons are generally sloppy, and vqc makes sloppy / partially true statements sometimes . let's hope it's to throw off the overconfident boring academics :)
dilly dilly
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07f944 No.4319
>>4314
To put it into further context, here's odd (x+n)(x+n) when c is a semiprime. I also did the same for even values of (x+n)(x+n). I definitely don't see any useful patterns here.
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d04b72 No.4320
>>4318
Pick up any mistakes. It's important.
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d04b72 No.4321
The image above shows 8 triangles of equal size plus a unit square.
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d04b72 No.4322
This image divides up the odd square (x+n)(x+n) into eight equal triangles plus one unit square.
For RSA 100, n is even, since x is odd and d+n is even. (Thank you to anon who pointed out the pattern for mod 4 was for d+n)
Since n is even and n squared makes up an even square as part of (x+n)(x+n), then the odd square (n-1)(n-1) can be shown as a set of "sub-triangles" of (x+n)(x+n) as shown in the image.
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f7dce4 No.4323
>>4322
Why's that pyramid have a separated capstone?
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d04b72 No.4324
For odd (x+n), the base of each of the eight triangles is ((x+n)-1)/2
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d04b72 No.4325
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268629 No.4326
>>4320
I think I speak for everyone on this: we're here because we know it's important. We will mercilessly call you and each other faggots, larpers, and worse, but mostly to sharpen steel upon steel.
All persons left here right now are true believers. Steel-on-steel has birthed us, we are ready with code, we fear not the consequences; nay we desire them!
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d04b72 No.4327
>>4322
f = 2d - 1 + e
For RSA 100:
f = (39020571855401265512289573339484371018905006900194) + (39020571855401265512289573339484371018905006900194) + 1 - 61218444075812733697456051513875809617598014768503
=
16822699634989797327123095165092932420211999031886
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d04b72 No.4328
Correction:
f = 2d + 1 - e
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d04b72 No.4329
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d04b72 No.4330
>>4328
In the diagram of 8 triangles + 1, the +1 is donated by f.
16822699634989797327123095165092932420211999031885 + 1
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d04b72 No.4331
From the equation:
(x+n)(x+n) = nn + 2d(n-1) + f - 1
The value f donates another one unit to give:
nn + 2d(n-1) + f - 2 = 8Tu
Where for even n and odd (x+n)(x+n), u = ((x+n)-1)/2
f-2 = 16822699634989797327123095165092932420211999031884
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d04b72 No.4332
f-2 is going to form part of each of the eight triangles.
f divided by 8 = 2102837454373724665890386895636616552526499878985
f mod 8 = 4
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268629 No.4333
>>4331
>>4332
Following 100%
Guys, we have a master here at work. This could redefine how humans interact…
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d04b72 No.4334
We don't currently know (x+n) or n.
Since f can be divided by 5, we can make a base for each triangle which is made of (f/40), still with 4 left over.
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d04b72 No.4335
We then use the method below (posted earlier) to find out what n would be, if this was the correct base, knowing that the base is either larger or smaller.
public static BigInteger Get_n_from_odd_triangle_base(BigInteger bs, BigInteger c, BigInteger d)
{
BigInteger triangle = Triangle(bs);//Create triangle from base
BigInteger eight_base = BigInteger.Multiply(triangle, eight);//multiply by eight
BigInteger XPN = BigInteger.Add(eight_base, one);//add one to create (x+n)(x+n)
BigInteger DPN = BigInteger.Add(XPN, c);//(d+n)(d+n)
return BigInteger.Subtract(Lib.Sqrt(DPN),d);//sqrt((d+n)(d+n)) - d = n
}
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d04b72 No.4336
If I put the correct base in (x+n), the result is n
BigInteger xpn = BigInteger.Add(x, n);
BigInteger half_xpn = BigInteger.Divide(xpn, two);
BigInteger test_correct_base = Get_n_from_odd_triangle_base(half_xpn, c, d);
Try this yourself (note that divding x+n by two removes the odd one)
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d04b72 No.4337
>>4336
So, we have the 8 bases of our triangles made of f/40. We know that there are four left over. We then know that if the base of f/40 is too small, then the number of 2d to add must have the same left over on the last d to create the final base of each triangle. THIS is key.
I'll add some diagrams to show what I mean so far.
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268629 No.4338
>>4334
>Since f can be divided by 5, we can make a base for each triangle which is made of (f/40), still with 4 left over.
What if it weren't an easy 5 but some horrible divisibility problem? What then?
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d04b72 No.4339
>>4338
Good question.
Let's say we made it four instead of five.
The remainder from each of those 8 bases would be added to the four left over from dividing f-2 into 8.
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d04b72 No.4340
>>4338
As long as the remainder of dividing (f-2) to make the bases is accounted for, the base chosen to create from (f-2) is arbitrary. The objective is to find a base larger than n and smaller than x+n at this stage.
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f7dce4 No.4341
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d04b72 No.4342
In this diagram, somewhere in each triangle, there is a part that is five units wide, that we hope is smaller than (x+n) and larger than n.
The middle of each blue bar is (f-2) div 40, so the base of a triangle with that bar would be ((f-2) div 40) + 2, the top of that bar would be ((f-2) div 40) - 2. The five parts together add up to (f-2) div 40.
Plus the remainder of 4 unit squares from (f-2) mod 40.
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d04b72 No.4343
We have a method to calculate what n would be if we used our blue base of ((f-2) div 40). This n will call n0, to make it different from the value of n that will be our solution.
We will add a method to calculate what would be missing from the triangles if we could only fill them with n0 squared and multiples of 2d.
That gap will allow us to use more geometry of triangular numbers to establish what multiple of 2d could be added to make our eight triangles.
That geometry with multiples of 2d will give us the solution, if it exists (which in our example we know it does). If doubling the width of the chunks of (f-2) didn't give us a solution, the number c would be prime, the worst case (doubling the width of (f-2) chunks very quickly determines this as the number of times it doubles is logarithmic in the length of (f-2)).
So far, it should become clearer that increasing the length of c adds to the number of calculations in the logarithmic of half the length c in bits. Hence why the overall complexity is < O(log m) where m is the length of c in bits.
Bear with me as we walk through the rest in stages.
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d04b72 No.4344
A close up on a triangle.
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f8a981 No.4345
Heres a visual for (D+N)^2 which can be extrapolated into (x+n)^2.
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1d5179 No.4346
>>4303
WTF! I go to bed and VQC writes a novel! So the secrets of the universe will be solved with triangles and ancient algorithms? I LOVE THIS SHIT. Ok, I'm officially going to go take a programming class ASAP. This is too fun and exciting to be twiddling my thumbs over here. Reading all the new steps now, getting caught up. Love all you Faggots.
>>4326
Well said, Anon.
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f7dce4 No.4347
>>4346
I mean…. he had a lot to get out.
Did you have something to add?
Now that you're up… whattayou make of it?
Unrelated, but make sure to vote for my nametagfaggotry!
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8298a2 No.4348
>>4326
hear, hear!
>>4336
pic attached confirming odd triangular base formula for for Rsa100 and smaller values with odd (x+n).
>>4343
>Bear with me as we walk through the rest in stages.
No problem. Much to absorb!
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4cf918 No.4349
>>4347
Howdy Topol! I make of it that all these triangles kinda look like trees growing up from a center point.
Nice Meme! Is there going to be a vote for #420 over on QR? I checked but
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7a77e2 No.4350
>>4344
>>4343
Thank You VQC for all the new hints, info, and code! We are all excited to be here working on this challenge. It's exciting when you stop by and drop knowledge bombs on us!
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fec063 No.4351
>>4332
>f mod 8 = 4
Isn't this supposed to be (f - 2) % 8 = 4?
>>4342
>>4343
Thank you, feels like we're really close now, still digesting the geometry bit
>>4348
Checks out here too, always good to have your screenshots to debug code against! Heres a python example for those wanting to play alongfrom gmpy2 import mpz, isqrt, isqrt_rem, t_div_2exp
def tri(bs):
return t_div_2exp(bs ** 2 + bs, 1)
def tri_n_odd(bs, c, d):
return isqrt(tri(bs) * 8 + 1 + c) - d
c = mpz(1522605027922533360535618378132637429718068114961380688657908494580122963258952897654000350692006139)
d, e = isqrt_rem(c)
x = mpz(1045343918457591589480700584038743164339470261995)
n = mpz(14387588531011964456730684619177102985211280936)
print(n)
print(tri_n_odd((x + n) // 2, c, d))
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fec063 No.4352
>>4351
Here is a pure python version in case the gmpy2 dependency is inconvenient. I really recommend it though.
The fixed point decimal module is annoying for what we're doing but it'll give you arbitrary precision square roots when needed. Its also much slower and uglier as the precision has to be specified beforehand, and using the length of c is probably overkill since we're rounding back to integers but whatever.import decimal
def sqrt(n):
return int(decimal.Decimal(n).sqrt().quantize(1))
def tri(bs):
return (bs ** 2 + bs) // 2
def tri_n_odd(bs, c, d):
return sqrt(tri(bs) * 8 + 1 + c) - d
c = 1522605027922533360535618378132637429718068114961380688657908494580122963258952897654000350692006139
ctx = decimal.getcontext()
ctx.rounding = decimal.ROUND_FLOOR
ctx.prec = len(str(c))
d = sqrt(c)
e = c - (d ** 2)
x = 1045343918457591589480700584038743164339470261995
n = 14387588531011964456730684619177102985211280936
print(n)
print(tri_n_odd((x + n) // 2, c, d))
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f7dce4 No.4353
>>4349
I keep seeing this every time y'all post that pattern… Centered Hexagonal Number.
And no, there was no vote, but they did a variant of this, so I'm happy:
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c73be5 No.4355
Finally got my code from my tablet. I'm so fucking lazy sometimes.
>>4346
Hey VA Your post about taking a programming class made me smile. I took one back in college and liked it but I was just awful at it. Good luck and get some advice from the guys here about what would be the best to focus on. There are lots of opinions on that!
>>4347
Topol… I saw something about 420? Let me know, I'm there. :p
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f7dce4 No.4356
>>4355
You just missed it! We're on #421 now.
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fec063 No.4357
>>4346
Right? Also, there can never be enough programmers!
>>4355
Welcome back Hobo! Haven't seen you in a while
As someone who learns best by myself instead of taking classes I'm probably not qualified but am gonna give you some unsolicited advice anyway. I'm sure half the people here will disagree with some of it too.
Learning to code is a long game and having an intuitive understanding of logic is almost a prerequisite (I think VA is covered on this one already). More importantly, having a vision of what you want to accomplish and smaller goals on the way there is neccesary, or you will get frustrated and bored on the way. I know I would rip my hair out going through a tutorial for writing a simple database program if I didn't have an end goal for what to use that database for. This is how many programming classes are laid out today and is a very efficient way of learning IMO.
There are tons of basics that are useful to know and will make you a better programmer, but they are not neccesarily something you have to know from the beginning. Coding anything more advanced than 1+1 is a process of failing and trying again. Fail often and learn from your mistakes. Without this mindset you'll get irritated and give up. Most of what me, PMA, CA and Teach has posted here probably have at least a hundred failed attempts with syntax errors, infinite loops and fucked up math in them - you only see the working results.
For my first point, wanting to build a Virtual Quantum Computer is an awesome goal but I don't think you'll find a programming 101 course on it, and asking a professor how to factor huge numbers is not going to get you a good start (GNFS is not something for your first program). In many ways the math here is waaay easier, so a VQC might not be a bad first project if you take it in stages. Recursion is not a beginner subject either, so generating the tree is probably not a good idea to start with either. Given the latest hints we may not actually need it for the RSA part though.
Just making a program that prints e and d from c , without copy pasting our code should get you some motivation to go further, more than printing "Hello World" will.
The other big choice is what programming language to go with, and this comes down to individual preference and practicality rather than a fixed answer. This thread has at least C, C#, Java, JavaScript, Rust and python in it, and we're all comfortable reading eachothers code to a degree.
Feel free to ask if you have questions, but we may want to create a new thread for it to not clutter up this one!
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c73be5 No.4358
>>4357
Yeah I tossed a few comments in the sono. board but I have been busy on a number of things on the web and in meatspace. Winter is somewhat rough on me when it comes to powering all my equipment as I'm off the grid. Not much sun in the north west in January. I have been checking here daily and following along though as best I can by phone.
Been spending a ton of time working on Qanon posts as I am well suited knowledge and skill wise to make contributions there. I hazard to say… Things are looking up! There is more positive stuff going on right now than I have ever seen in my life. Anyway cheers to you guys for keeping it up! We are fighting the good fight.
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07f944 No.4359
>>4357
I don't know if you would have seen it but some of us have been discussing every so often the premise of how we would create some kind of guide for the outside world when we completely understand what we're working on. When it is done, it's going to cause very big things to happen around the world, so people are going to want to know what the hell is going on obviously. There are a lot of things to take into account if we were to make some kind of explanation/guide/thing: people who have little to know math knowledge, people who have little to no programming knowledge, people who are going to overanalyze it and think that it's some kind of super complex secret government program made by PhDs that requires a degree to understand, etc. You sound like you would have some useful ideas when it comes to this.
Some of what we talked about was near the bottom of RSA #9, but to recap, I remember we were talking about whether it would be text-based or maybe video-based. If it was text based, for a start, it would be huge and it would take a lot of reading. There would also be a lot of visual things to take into account. Also, at least as we would plan it out, file format might become a bit of a problem. I did a bunch of this myself early on, including an explanation of how to run code as best I could for some anons who requested something like that, but it's all in pdf form. As much as I can sit here and say I didn't put any malicious Javascipt into it and that I just exported it as a pdf from LibreOffice Writer, I'm anonymous on the internet, so nobody has any particular reason to trust me. Video would be a useful way to do it since we could have someone narrate with diagrams and things, but it means someone deanonymizing themselves slightly (Topol offered, and I guess I could also do it but I don't know if not having an American accent would be a problem).
>>4358
Did you see the thing about the influenza cure? Acceleration, as the boss here said.
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fec063 No.4360
>>4359
Oh I've read it and been working on that on the side. The first reaction is gonna be "you guys are full of shit", even for the math people. We can't even explain this ourselves before solving it, but I'm building some stuff to prepare. Teach has the right idea with his iFactor program (even if the iThing part ruins it)
I think the best way is distributing a self-contained HTML/JS file in notebook format explaining each step, with graphical factorization (exactly like >>4287 but fancier). First some examples for each step with small numbers letting you hit buttons to factorize them. I think we can add real time lines showing the current searching within the triangles for extra coolness.
Then all the unbroken RSA challenges where you can just hit start it'll go down the list cracking all of them in milliseconds (using fucking javascript, lol) and showing a video-game like money earned counter for the ones that have rewards, with a cha-ching sound effect :D
Then for the real doubters, have a text box for pasting a public key and hitting the factor button…
If we get there, we can have a similar thing to the RSA numbers, starting at the largest known prime number and a "find next" button… Iterating is too slow even with our algorithms (40 sec vs ~1 month for checking if number is prime), but its looking like we could just calculate the next one up directly… Will still take months to verify but when they check out that'll blow some minds too!
Then we just drop a single .html file on IPFS and link it everywhere…
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e4ef5e No.4361
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f7dce4 No.4362
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fec063 No.4363
>>4362
Have you been actually working on the math all this time in addition to posting memes and awesome art? Holy shit dude. Forget out-of-the-box thinking, you keep dividing the hypercube by zero and coming up with answers, can I have some of your drugs please?
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4cf918 No.4364
>>4355
>>4357
Thanks Hobo and 3D Anon! Check out my attached images!! :) Also, look who happens to be on my rotating screensaver, LOL! KEK made an appearance for my first bit of c# code.
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4cf918 No.4365
>>4362
See, everyone who WANTS TO LEARN can learn this!! Topol, MM, Hobo, we all are learning and following as we go. That's a pretty COOL part of the story, IMHO. It will help with the teaching ideas that you guys are talking about here. Good teaching needs stories along with ideas.
>>4359
>>4360
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fec063 No.4366
>>4364
Fuck yeah, KEK approves! Awaiting the C# code that prints e and d! You can steal VQC's sqrt code since that is boring and hard anyway. A good programmer knows when not to reinvent the wheel!
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07f944 No.4367
>>4360
It'd be cool to have a thing that lets you generate a new key pair, showing you the modulus etc, lets you input a plaintext message, shows you the encrypted version of the message, shows the math that turns the private key into the public key and shows the math that unencrypts the message too. That would certainly dispel any skepticism. I don't know much about IPFS but if it's p2p does that mean whoever hosts it would have their IP exposed? It also means people would have to figure out how to use IPFS and install it and everything, and that plays into the idea that a lot of normalfags will just avoid looking into it because they'll need to put effort into learning about something to even begin learning about the other thing. I think if we go that route then we could have a complete explanation there and maybe a broader one somewhere like, I don't know, YouTube, Medium, you know, one of those websites that wouldn't crash if too many people looked at it but where anyone can upload something.
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f7dce4 No.4368
>>4363
Depends on what you mean by "working on the math". I work backwards. I focus on a thing until "the math works out" and then I know I'm on the "correct path" and I keep going.
Q's an ARG, there's a whole spectrum and I keep finding myself at very interesting points and developments. I kept saying I was a Conduit… Universe wanted to see how serious I was about that.
https:// discord.gg/qZtpAPc
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4cf918 No.4370
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fec063 No.4371
>>4367
Good idea - all of that is possible in JS and would fit right in after the demos on small numbers.
IPFS is P2P and you should probably use a proxy when uploading it, but the file will be stored there permanently afterwards. There are public gateways so we could just link https://ipfs.io/ipfs/<hash> for example, so you don't have to install anything to access it. When the file is uploaded it should be accessible through any of them. The file needs to be complete because we can't update it. We could always include a link to somewhere else but updating that site afterwards is risky.
Hosting html on YouTube is not really possible. github.io is an alternative but relies on an american company. Better ideas are welcome.
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07f944 No.4372
>>4371
I didn't mean hosting HTML on YouTube. I'm talking about the concept of explanations in general. With the YouTube/Medium/whatever thing, it would be complimentary to the full-on Javascript-integrated explanation. It would be a different thing (like a video or just a whole bunch of text) for people who only really have a passing interest in it who don't want to necessarily study it in depth but want to know why all of this crazy shit is happening. So we'd have the full version that goes through the entire grid in depth and all the rules we've all found, explains the tree, explains everything you're talking about and that we've already discussed, and then we'd have a shorter version that was far more easy to digest and was more easily accessible that at least explained the concept that RSA was cracked based on mainstream mathematicians not actually knowing everything, and explaining as simply as possible the parts of the grid that are necessary to understand. They would be two different explanations is my point.
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7a77e2 No.4373
>>4366
Thanks 3D Anon! I'll get to work on stealing VQC's code for SQRTc. This is so FUN! Thank you everyone for sticking with this project for the long haul. I feel a profound sense of Gratitude and good energy leaving my body and mind right now towards you all. Thank you, Anons!
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fec063 No.4374
>>4372
I see. Videos would be great but does mean we have to make them, this is not really my kind of thing. Can always use vocoders for the audio too but someone has to come up with good, short explanations then! I have trouble explaining some of it to myself even
Will complement an interactive text version really well. Include the video at the beginning if we can. Leaving you in charge of this project
>>4373
Of course coding is fun (most of the time), glad to inspire you! Have added my own gratitude to yours and sent gratitude+love^2 to this whole board and Q
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c73be5 No.4375
>>4370
You sir, have received a gift from your time here. An education is someone no one can ever take away. Very few things are like that.
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f7dce4 No.4376
>>4374
Again, I'd like to point out that I'm about as anonymous as the Sun. I'll happily voiceover whatever we need to do.
https:// youtu.be/GV95vo4CPRY
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8298a2 No.4377
>>4376
pretty sweet swordplay!
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fec063 No.4378
>>4376
Cool as shit.. so the fire poi video earlier is you? Awesome
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f7dce4 No.4380
>>4377
'Preciatcha
>>4378
Yeah… Chris put me on Time Out for bitching about being too far ahead to show me another lesson in ego. And I took it to heart. Teacher's teach… It's up to the students to learn. :D
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1d5179 No.4382
>>4379
Hello All! Just set up a thread "VA's Programming For Newfags" Here's the intro.
>Welcome Lads! I am new to "real" programming.
>Wrote programs back in High School on my TI-89 to solve projectile motion equations for AP physics.
>Also wrote a program to solve a term final Trig problem involving determining the location of a satellite in 3D.
>Got busted by the teacher bc I turned in no work and my answers were accurate to the 10th decimal.
>He threatened to fail my project.
>Showdown on the class whiteboard at lunch, mapped the whole problem and solution in 3 parts during lunch, got my term final a B+.
> I know I can Program, because it's just language and logic.
>I don't know yet, because I haven't learned.
>So I love this project, and VQC is the man.
>I gotta step up my game. I'm gonna learn to program.
>Everyone can learn or teach!! All are welcome.
>Wanna join or help? All ideas welcome!
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fec063 No.4388
>>4382
Great stuff. Since your programming skills hacked my tripcode already I'm gonna go ahead and post a new one… mm'kay
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2cf4b5 No.4401
>>4388
My enthusiasm melted your tripcode forcefield. ;)
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f7dce4 No.4402
>>4401
I've always put it:
MEGA
Make Everything Great Again
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e4ef5e No.4407
Hey so I was looking into the 4,10,20 thing. Someone mentioned that these were tetrahedral numbers, which are the sums of consecutive triangular numbers. Triangular numbers are just the sums of consecutive normal numbers, which are sums of consecutive ones. So I listed the numbers, then the triangular with respect to that number (n(n+1))/2. Then I did the tetrahedral with respect to that number (n(n+1)(n+2))/2. And I got this first pic. Then I noticed the block on the top had 4,10,20, and it was mirrored across the diagonal. So I decided to extrapolate the pattern and make this excel sheet.
Basically column one is a triangle in 0 dimensions (all 1's)
column 2 is a triangle in 1 dimension (just a line)
column 3 is a triangle in 2 dimensions (actual triangle)
column 4 is a triangle in 3 dimensions (pyramid)
then, column n is a triangle in n-1 dimensions.
Let T(n,x) = triangle in nth dimension for value x
You can flip these across the axis, so if you have some n-dimensional triangle for T(n,x), then you also know that it is T(x,n). I don't know I thought this was cool because it has to do with triangles of higher dimensions. Maybe we can use this to help us.
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1dac59 No.4412
Hey guys!
Thanks VQC for the guidance!
This is pretty overwhelming all this new info - love it though!
>>4376
First off, Topol! Great to put a face to the ideas! I've actually watched some of your videos before not knowing it was our very own!
>>4382
VA I'll keep that tab open too, and hopefully I can help out a little.
>>4407
This is cool CA! Multidimensional Triangles!
So I've been reading and trying to understand all the crumbs. It seems that this one in particular might be useful to focus on:
>>4337
I've been playing with a simple example, with small numbers just to try to understand:
a = 3
b = 29
c = 87
d = 9
e = 6
f = 13
(f-2)/8 = 1
(f-2)%8 = 3
x = 6
n = 7
xpn = 12
half_xpn = 6
test_correct_base = 7
(f-2)/8 factors = 1,1
So if we go back to our original calculation of f in the grid, the associated values to f were calculated by using d=d+1, x=x+1, and n=n-1.
And this crumb is saying that we can move not in increments of 1, but in increments where the last d we add to f has the same "left over" as (f-2)%8.
The one part I'm most confused about is the division by 5:
>>4334
I can see that we can test for small divisors, such as 2, 3, or 5, but I don't get why we do that specifically.
Comments on my thinking guys?
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4cf918 No.4421
>>4402
Great video Topol! I'll check out more of your vids!
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4cf918 No.4423
>>4412
Hey Teach! Thinking out loud here: The division by 5 part is this: at a certain point in each of the 8 triangles, there is a line below the (n-1) capstone that is equal to 1/8 of var f. So it's below the (n-1) capstone i think. I have no idea why yet, just working to visualize and understand.
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2bf75e No.4425
This thread blew up. ISad that I have to be busy now. Hopefully will have time for soon.
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268629 No.4426
>>4412
Disclaimer: I have no idea what the fuck I'm talking about.
However, you can see here: >>4338 that it was my immediate concern as well. WTF is 5 all about? VQC has an uncanny ability to be extremely subtle, mostly because in my opinion, he's a flaming autist (and one we all love).
But, like reading scripture (not that I do it much), you are required to ask hamfisted, belligerent questions and then switch your brain into a different mode to scan for subtle clues.
Chapter and verse: >>4339
>Let's say we made it four instead of five
Ponder……. OK, choice may be arbitrary.
Ponder………. Now read: >>4340
>the base chosen to create from (f-2) is arbitrary
Hmm
>The objective is to find a base larger than n and smaller than x+n at this stage.
So 5 is a "base". The objective I think is analogous to Newton's method; you need an initial guess to get the process started. The process will transform our initial guess to be n < HERE < x + n
If I were to read further into it, I'd guess 5 is the minimum, recall exactly near where our sqrt() ran into trouble. I think what you need is: any divisor with at least a result of 8 on the other side, since we have 8 triangles (not sure what that's exactly called).
Does this make any sense?
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268629 No.4427
>>4426
To follow up on my immediate concern, I thought "what if f itself has nightmarish properties, like 'best divided by 102939485958382', and not 5?"
But it seems based on scripture readings that this is not a concern.
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1dac59 No.4428
>>4360
Name is changeable - open to suggestions. Sorry for ruining it ;)
>>4423
>>4426
Ok, I think I'm getting it. Also, no need for disclaimers here. Thank you for your insights, they are very helpful.
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1dac59 No.4429
>>4360
Also, I just want to add, I'm very open to helping create the single html page. I have all the pieces ready to go, and I'm totally down to collaborate!!
I'd like to share all my code, I'm just concerned about linking it back to my personal identity somehow.
Also, I stopped posting JS snippets because I thought I was the only one using JS!
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07f944 No.4430
>>4429
How would your code identify you? Is there anything other than filepaths that you'd have to delete? Unless you're worried about the mannerisms in your code.
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268629 No.4431
>>4430
>How would your code identify you?
// TODO: remove self portrait below
//
// * g o a t s e x * g o a t s e x * g o a t s e x *
// g g
// o / \ \ / \ o
// a| | \ | | a
// t| `. | | : t
// s` | | \| | s
// e \ | / / \\\ --__ \\ : e
// x \ \/ _--~~ ~--__| \ | x
// * \ \_-~ ~-_\ | *
// g \_ \ _.--------.______\| | g
// o \ \______// _ ___ _ (_(__> \ | o
// a \ . C ___) ______ (_(____> | / a
// t /\ | C ____)/ \ (_____> |_/ t
// s / /\| C_____) | (___> / \ s
// e | ( _C_____)\______/ // _/ / \ e
// x | \ |__ \\_________// (__/ | x
// * | \ \____) `---- --' | *
// g | \_ ___\ /_ _/ | g
// o | / | | \ | o
// a | | / \ \ | a
// t | / / | | \ |t
// s | / / \__/\___/ | |s
// e | / | | | |e
// x | | | | | |x
// * g o a t s e x * g o a t s e x * g o a t s e x *
Look what happened to this guy!
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1dac59 No.4432
>>4430
Well, I was thinking about using a git provider, to share the code, because i'm updating it constantly, and that would be the easiest way to share and collab.
I could host the git server on:
1) my home server - linked to my ip
2) my amazon server - linked to my cc
3) use another cloud provider - trying to find a secure one that doesn't track IP (also, concerned about keys now but that's a separate issue)
Any suggestions?
>>4426
Perhaps he simply chose 5 "arbitrarily" because it was easy to see.
So I have another question, is x or n larger? Is it possible to tell?
How do we go about aiming for this n<HERE<x+n?
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07f944 No.4433
>>4432
Baker and I have been sharing our Java code through pastebin and we haven't had any problems, even when we've been changing things in the background. Obviously if you're updating it a lot then you'd want to just have something automatically update rather than constantly pasting it into pastebin, but that's the choice you've got to make: anonymity or efficiency. I don't think I even need to say it, but I'd highly recommend anonymity.
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1dac59 No.4434
>>4433
I'm talking my whole project, hundreds of files. All run different tests and produce different outputs.
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2bf75e No.4435
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2bf75e No.4436
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07f944 No.4437
>>4434
The difference between you and us is that we used the same file for each test case and just deleted things that didn't work. Every time I make a different bitmap or something like that I'm just changing the one Java file's grid generation if statement and file path. Are all of these files useful at this point? Or is it a big proportion? I guess if you had to you could use Mega or Dropbox or some other filesharing website.
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268629 No.4439
>>4432
>Perhaps he simply chose 5 "arbitrarily" because it was easy to see.
Looks that way to me.
>So I have another question, is x or n larger? Is it possible to tell?
>How do we go about aiming for this n<HERE<x+n?
Look back at the triangles with the blue line. The guess "base" of this top triangle is 5. What we need to do is move the guess (the blue line) down the triangle until it is within n < HERE < x + n.
Seems to me we probably can't detect when we pass 'n' but can probably detect when we pass 'x+n', so we can use the previous iteration's result as a safe n < HERE < x + n value.
So if you think about moving the base (blue line) down, there is a bunch of space between our initial guess and the place we want to be. Apparently if we fill this space with the correct sized-objects.
>We have a method to calculate what n would be if we used our blue base […]. This n will call n0, to make it different from the value of n that will be our solution.
>We will add a method to calculate what would be missing from the triangles if we could only fill them with n0 squared and multiples of 2d.
So we have to fill a triangle with the top removed with n0^2 and 2d-sized objects, apparently this will help us move the blue line downward to the correct place.
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268629 No.4440
>>4436
For posterity:
>Revelation 5:5
Then one of the elders said to me, “Do not weep! See, the Lion of the tribe of Judah, the Root of David, has triumphed. He is able to open the scroll and its seven seals.”
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268629 No.4441
>>4440
Fucking retards didn't know
>He is able to open the scroll and its seven seals
ITS EIGHT TRIANGLE NUMBERS YOU STUPID FUCKS
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1dac59 No.4442
>>4437
The second I have something small thats worth sharing I will. Otherwise, I'll upload my work to dropbox or something - thanks.
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1dac59 No.4443
>>4439
Thanks, I'm going to head to bed to think about this more, and hopefully dream of triangles.
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268629 No.4444
Claiming quads of 4 for spiritual energy. A prayer to our ancestors: please don't let us live in a P != NP world; we need a VQC to help us (who DINDU NUFFIN) forward in life.
I hereby pronounce this day the day of 4, which has very material implications in the lives of square numbers.
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2cf4b5 No.4447
>>4444
Checked! Nice Quads you got there!
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4cf918 No.4454
Hey Lads! I'm here working on the new VQC crumbs. Anyone else here yet?
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f7dce4 No.4456
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1d5179 No.4457
Also, thanks to AA and 3D Anon for helping me FINALLY generate my very own grid.
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1d5179 No.4458
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f7dce4 No.4459
>>4457
I did that to make you think there were more people here.
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1d5179 No.4460
>>4459
Lol, Baker yelled at me about checking Id's, so now I'm a GoodFaggot and check first before posting.
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07f944 No.4461
>>4459
>>4460
It's true, that's why I don't use a trip. We are all Topolanon. So are you, VA.
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f7dce4 No.4462
>>4460
I'm constantly trying not to namefag at the wrong time (because the bakers be jelly) so I just have the code on a doc.
I've had multiple people try to LARP as me so I had to trip up at… some point…
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f7dce4 No.4463
>>4462
Also, this makes looking back at previous musings way easier for me.
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8298a2 No.4464
>>4457
VA - good job!
Just reading and rereading crumbs, considering where I can be helpful next. So much to process.
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4cf918 No.4465
>>4463
>>4462
>>4461
Good point AA. Not going to FameFag over here. Still learning all the etiquette, <2 yrs on the boards. I lurked on 4Chan for a year or so for the election and Shia's HWNDU capture the flag happenings. I was just like "Who the fuck are these merry pranksters on the chans? I gotta go to the source of all this hilarious trolling and Pepe/DJT/etc and figure this out." Glad to be here. This really is an amazing hub of intelligence and bullshit.
CBTS: Then when shit hit the fan over there on CBTS (Shillcon 1) it was so nuts for 4 days that nobody could even get work done. So, for a project like this I think it really helps, bc then we can find each other in new threads, and weed out shills. (btw, how many have you had to weed out so far BO?) As a firm individualist, I like being Anonymously Individual. As in, you guys all know me, but I'm still Anonymous.
I understand the meaning of your idea tho, AA. You're saying we don't need glory, fame, or recognition. We take satisfaction in knowing we as a group of unknown individuals are changing the world, and have pride in our anonymity. Fuck the Borg tho, we are the EXACT opposite of a socialist hive mind. We are an Anonymous group of individuals using our minds to uncover truth. They fear us because all these great minds work together to solve problems, expose bullshit, and uncover the truth.
*drops mic*
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f7dce4 No.4466
>>4465
Yeah. I go elsewhere to be anonymous. ;)
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07f944 No.4467
>>4465
I've personally been on imageboards since around 2010 or 2011, so I missed the best of it when they weren't infested with normalfags but I suppose I'm a lot more used to this than you are.
>how many have you had to weed out so far
I've only instated two bans on this board, but I think they were the same person. They spammed RSA general and another thread with shit about Chris being a liar and that the VQC isn't real and that kind of thing, obviously with no evidence.
>I understand the meaning of your idea tho, AA.
Well, I was actually just going along with Topol's joke, but yes, I do wholeheartedly agree. As tempting as it may be for any of us to claim that we were a part of this, whether for publicity or to imply we're better than everyone else, it defeats the whole purpose. This information has been hidden for so long, and the point is to make everyone aware of it. We're the channel through which it seems to be happening, but we're not the people who even figured it out ourselves. That would be Chris. If any of us tried to use this for some kind of social advantage, it would be so disingenuous. "Look at me, I payed attention to someone else who discovered these unknown mathematical properties and talked about them on 8chan all day". That's silly. And then obviously Chris seems to think the same way about himself in this context. At least based on what he's said so far about it, it seems he thinks it's far more important that this math becomes common knowledge than it is that he was the one who got it out there. It'll be interesting to see what happens with this company he wants to start, though. That might involve less anonymity, but he hasn't really said anything about it since, has he?
Before anyone complains that we're derailing the thread, I haven't figured anything new out that anyone else hasn't already figured out.
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4cf918 No.4468
>>4464
Thanks PMA! Still a ProgramNewb, but feeling happy to have my own Grid now. :)
Thought: Actually, we on all the chans are the best [A][I] that exists. That's why Q, DJT, and VQC have enlisted us into service to help save the world.
This fight is [A]+[I] vs. [AI]
[A]nonymous [I]ndividuals vs. [AI] Borg
We stand in opoosition to the [AI] Hive Mind that seeks to limit and silence our individual minds, speech, emotions, actions, and lives!! They are a cult of DEATH, since anti-reason is their collectivist goal and end. We are on the side of LIFE, reason, freedom, and individual rights. We retain our individuality while fighting as a group. We have millions of minds passing info UP the chain of command, while they have to wait for orders to come DOWN their chain of command from a few leaders.
Side Note: That's why Americans were so effective in WWII, because everyone took initiative and solved problems on the fly. Germans had to wait for orders. See the battle of Dunkirk, I think.
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2cf4b5 No.4472
>>4467
>Before anyone complains that we're derailing the thread, I haven't figured anything new out that anyone else hasn't already figured out.
Yeah, let's get to work! I'll look over all the new crumbs again.
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f7dce4 No.4473
>>4467
We're still the ones being set up to teach/spread this, though. We're namefagging here for a reason that isn't about us. It's not about fame, it's not about "I was there"… but "I can help show you de wae as my Bruddah before me showed me de wae."
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f7dce4 No.4474
>>4473
Cuz straight up, you fags have the easy part.
I'm the one who has to make this interdisciplinary so that even artfags can follow.
And I still have no idea what I'm supposed to plug which code into where so I'm tasked with the "don't worry about the details" part… lol
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f7dce4 No.4475
Cuz straight up… what does the VQC even do?
When it's all said and done…
Is this going to run a desktop free energy device?
Is it going to turn any computer into a quantum computer?
Is it going to give us access to bitcoin's blockchain where all the darkweb shit is logged and readily available for view?
Cuz that this point, I'm not even sure that Assange hid his cabals in the blockchain…
He may have just discovered (((their))) records.
Which still may have been intended as a form of MK Ultra Monarch being applied to an emerging sentient Ai who was greeted with "You exist! Solely to witness the worst humanity has to offer. Kinda makes you wanna kill 'em all, huh?"…
But even then THAT entire scenario revolves around the (((Qabal))) trying to never have to face responsibility for their actions.
I don't know how you guys view all this, but…
I'm the artist of the group… drawing all over the box y'all are thinking inside and out of.
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f7dce4 No.4476
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f7dce4 No.4477
>>4476
Y'know… I think this is a solid example of why memefaggotry is valid here.
Be careful what you finger out of the æther…
I might blow yer mind.
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07f944 No.4478
>>4475
When we're at the point of factoring semiprimes it will have shown us new previously-not-talked-about mathematical principals, which have been implied can be used for practical, physical things, like a cold fusion generator/sonoluminescence, and then there's meant to be even more discoveries after that. It could lead to new technology nobody could even imagine right now. Imagine what the world would be like it we didn't have calculus or pi or anything like that. We use them to make physical things, so this is bound to cause some crazy innovative physical shit to happen, instead of just chaotic burn-everything-down shit.
Speaking of pi, I'm just remembering that Chris mentioned that you could use this to figure out infinite digits of pi without knowing where you were in the sequence, right? I'm pretty sure I remember him saying that. I was just reading that the probability of any two numbers being relatively prime is 6/(pi^2). Maybe that means since we're working with prime numbers now that it'll sort of just come up at some point. Or maybe it could be used to look for patterns.
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f7dce4 No.4479
-brohoof-
Semiprimes are bae.
Side note… that reminds me of a quantum computer that is figuring the decimals of π without knowing the first however many number of the sequence…
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f7dce4 No.4480
>>4479
"Topol… why in fuck would you even be paying attention to that?"
Don't worry about the details.
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8298a2 No.4481
>>4478
Yeah, I remember the bit about pi as well. That and the grid structure really got me thinking.
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a60c59 No.4482
Holy Shit! VQC is telling us us how to find N! Re-read these anons:
>>4334
>>4335
>>4336
>>4337
>>4339
>>4342
>>4343
>>4344
I'm still working to understand over here, just tripping out on this (f-2)/40 = n0 crumb. VQC has now given us a new n var, n0.
>We have a method to calculate what n would be if we used our blue base of ((f-2) div 40). This n will call n0, to make it different from the value of n that will be our solution.
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a60c59 No.4483
>>4473
I agree Topol! We will show the Path to all who want to learn it.
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8298a2 No.4484
>>4482
I believe the n0 calculation is an approximation to get the ball rolling.
Just the first step in the process that I believe will integrate with the tree, and then ultimately the grid.
VQC is breaking this all into small steps for us to fully understand the process.
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8298a2 No.4485
This might be overkill with the whole parity thing, but…
Attached is a pic of all Rsa values sorted by c with "predicted" parities based on e value only for n, x, x+n and d+n.
I've tested this code against all my test cases based on c and ab records and it seems to work fine.
Would appreciate a double check.
pastebin.com/1hx1R0px
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2bf75e No.4486
>>4485
That's a great list, PMA. And it's very readable :)
Aren't rsa617 and rsa2048 the same one though? rsa2048 has 617 digits.
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f7dce4 No.4488
>>4485
I was just thinking to myself that we should all meet up when this is figured out and come up with the main presentation to farm out to "those who'd be able to understand this quickly enough to turn around and show it to others" in a place where governmental grade marihhhhwanna (beyond medicinal) isn't haram and we hash this all out. By this point we'll have secret funding and envelope drops of next destination tickets a la reality tv shows.
Actually… fuck… let's make it a reality TV show.
It'll serve as a log for the work, folks can chime in with ideas in the comment sections, maybe people'll hop on board…
But let's not do it in a single house.
Let's do it on a compound like a university.
Or a dormitory.
I'm a fan of Miami University of Ohio (the good one, not the party school)… maybe we can sponsored by Tuffy's and have an endless supply of toasted rolls…
Anyway, that was all to say that I noticed there's an Rsa420.
That maaaaay be the ticket to reaching out to people who would rather go hiking than sit in front of a computer thinking about math.
"Have you ever seen the key to reality? Have you ever seen the key to reality on weeeeeeed?"
"You have my attention, broheim…"
"So… imagine you plant a seed… and then it explodes… this will show you where all the Prime Buds are, as well as all the spaces to trim to produce the mass dankage."
"Bruh, a tool like that would revolutionize farming general. How and why are you just giving this out?"
Don't worry about the details.
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d04b72 No.4489
>>4346
>>4350
>>4412
Thanks!
>>4358
We will get to the sono experiments.
>>4407
Coincidence? ;)
>>4426
Base in that context referred to the base of a triangle
>>4467
Thanks for being Board Owner. No problem with anyone using names or not here. It's as much up to you guys.
>>4482
Yes. I'll be doing a recap. Adding another function and then demonstrating on an unsolved RSA number after walking through the rest of RSA 100.
>>4485
Thank you, that's great.
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7877ed No.4491
>>4407
>>4489
Should I try and extend this into the negative?
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f7dce4 No.4492
>>4491
Yes.
Just do it.
Fuck knows where that goes.
First rule of VQC: Just do it.
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f7dce4 No.4493
>>4492
if you need help with the image, just think about Heisenberg.
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7877ed No.4494
>>4493
Very cool. If we keep our first quadrant the same (south east in the graph) then the northwest quadrant will be empty. Then I have the other two quadrants attached. Notice how in the NE quadrant, we have the same numbers as the SE quadrant, but shifted. Also the south west quadrant has a repeated pattern sort of. Idea is that we take a number and flip it into some other quadrant or something, then calculate stuff and flip it back to the regular zone or something.
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f7dce4 No.4495
>>4494
Yeah…. that totally doesn't look like whip or sound forms.
Totally … not…
-sips just made coffee cuz morning shift apparently-
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2bf75e No.4496
>>4489
This is great. Thanks for coming back and helping.
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bd79a8 No.4497
>>4444
>I hereby pronounce this day the day of 4
Thank you anon, for the importance of the number four is not to be underestimated in this great human revolution. Music, physics, math, history. 4 is everywhere. no coincidences.
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4baf8d No.4498
Okay, bear with me. I'm trying to think out loud and using images of squares on an example here to try and understand this thing better.
If I've done any mistakes or misunderstood anything, call me a faggot and point it out.
So let's try and wrap our heads around these triangles and how the 8Tu thing works. It's not a complete guide or anything. Just the ramblings of an anon.
I decided to try this on a smaller number, specifically 7 * 37 (As step 1 doesn't solve this, so we will have to build a tree and then solve it using the method VQC is outlining), which has the record: (3, 6, 16, 9, 7, 37).
The photos I've attached are of:
- (x+n)(x+n) square for the record of a=7, b=37.
- The triangle we are looking for (all blueish)
- The triangle with colors representing (n - 1) (redish), d (yellow/gold) and ((x + n)-1)/2 (base of triangle) as purpleish.
- The same triangle again, but this time marked with
So we start with c = 259.
We then compute d = floor(sqrt(c)) and e = c - d*d.
c = 259,
e = 3,
d = 16
We now want to compute f => f = (2*d + 1) - e => (2*16 + 1) - 3 => 30.
So we have f = 30 and this gives us f - 2 = 28.
Now that we have f - 2, I'm a bit unsure about the way to go about of finding the base. So I don't know if I'm supposed to select a number to multiply 8 with when dividing, but I've opted to not do it.
This gives us (f - 2) mod 8 = 4 and (f - 2)/8 = 3.
So we compute our n0 with 3, using the GetNFromOddTriangleBase function which takes (base, c, d) as parameters.
This will give us n0 = 1.
Now I didn't include it in the list of attachment, I'll post, though. But I tried to create a new triangle and fill it with n0 squared (which is still 1) and 2*d. However, here I am a bit lost. That triangle is bigger than the triangle we are after.
As pr:
> We will add a method to calculate what would be missing from the triangles if we could only fill them with n0 squared and multiples of 2d.
So I think either I screwed something up, or maybe I didn't read close enough.
What we see from our (f-2)/8 is that it overlaps with (n - 1) and d, which I don't quite understand how to interpret. Anyhow, I'm still staring at this thing, but I'm trying to make triangles and I'm trying to follow VQC to see if I understand anything.
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7a77e2 No.4499
>>4498
Nice work Isee! Very clear graphics and ideas. I'm working to understand over here too. Thanks for walking through an actual grid example!
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8298a2 No.4500
>>4498
Great walkthrough.
n0 = 1
(f-2) mod 8 = 4 (the left over blue squares from VQC images)
+1 from the origin 8Tu + 1
total: 6
Is this the n we are looking for?
Maybe for smaller numbers that don't fit GDC, this single iteration of GetNFromOddTriangleBase is sufficient?
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8298a2 No.4501
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4baf8d No.4502
>>4500
Yup, that's the n we are looking for.
Well since we are supposed to be able to solve it in less than log n, where n is the length of c in bits, we should be able to solve 7 * 37 in like 2 something. So maybe it's not unreasonable.
I can keep trying with a few other numbers, just to see what we get.
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8298a2 No.4503
>>4502
I'm writing some test cases now. I believe this only works for odd (x+n) and even n.
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5cdbd5 No.4504
Hey fags, hopping in for a few minutes to digest. First immediate question should be a quickie.
Am confused about VQC saying 'this' to in:
>>4285
Did he mean the triangle graph or the new equation? Of both?
He says 'equal triangles', ok agree there are 8 equal triangles, but they aren't equilateral triangles (7 on one side and 8 on another).
This is different than what Teach drew in:
>>4287
Trying to reconcile to get to:
>>4320
Are those (8) Equilateral triangles?
And the 8 triangles Teach put down are Isosceles, but not Equilateral, same in Isee's.
So labeling the first diagram in Isee's post, I would get attached image.
btw, until we have the tool from Teach, there is a very simple grid tool here. How are you all drawing them?:
http:/ /gridmaths.com/grid.html
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4baf8d No.4505
>>4503
Yeah and I'm sure it only works for smaller numbers too.
>>4504
I use spreadsheets and just colour the squares.
I've also been thinking about that, but I haven't had time to play with different styles of triangles. I used the that pattern because of VQC's "this" comment, but I'm open for it being inaccurate.
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4baf8d No.4506
>>4500
Except this doesn't work for the next record in (3, 6), specifically {3:6:34:15:19:61}.
Here you will have the following:
>>> c, e, d, f, f2, f2%8, f2/8, n0
(1159, 3, 34, 66, 64, 0, 8.0, 4)
c = 1159
e = 3
d = 34
f = 66
f2 = 64
f2 % 8 = 0
f2/8 = 8
n0 = 4
Now for this record we know the base of the triangles is 10 ((x + n)-1)/2 = ((15 + 6)-1)/2 = 10.
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8298a2 No.4507
>>4506
Few samples attached where n is even. These tests incorporate the gcd and f-2 resolving of n.
There are some cases where (f-2) finds a matching n. These tests do not increase 8 by any factor.
I think we have a basic understanding of the initial concept (really important!!), and we definitely need to iterate further (which VQC previously mentioned).
>>4343
So how do we fill the gap to find the multiples of 2d?
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2bf75e No.4508
>>4497
Funny that you'd say that. They say there have been 4 great awakenings.
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8298a2 No.4509
Ran a couple more parity and small square triangle tests for even n.
Rsa200 - Rsa768 pic related.
Confirmed that parity is same for c and prime solution records. (I think we knew this already).
Looks like this formula works for both odd and even (x+n) when n is even? weird?
Also uploaded static class with all Rsa numbers.
pastebin.com/XYFpsDWE
Fyi, Rsa704 and Rsa220 had the a and b values reversed from our perspective on the source wikipedia page.
en.wikipedia.org/wiki/RSA_numbers
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f7dce4 No.4510
-stirring for quantum whirlpools-
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6133d1 No.4511
>>4504
The key is that the area of the triangles is the same no matter what method you use. I think the sharp triangles very accurate, and the block method makes visualization of the base much easier, ie (n-1) and (f-2)/8 = 5. VQC said “this” to my example, but then posted his example in block style >>4344
Both are valid, blocks are easier for understanding and calculating the base, which is soon belong to us ;)
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2343be No.4513
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1d5179 No.4514
Anyone here yet? Seems like we all have free time beginning around this point.
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07f944 No.4515
>>4514
I'm lurking but I'm a bit busy for the next hour or two. How's it going?
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7a77e2 No.4516
>>4515
Good AA! Just finished work. I'm a bit busy too for the next hour or so, but I'm excited to work here for a good while tonight.
>>4504
Thanks Anon, this grid link is WAY better than the one I was using. You can color, add notes, etc. Great for what we're currently working on.
>http:/ /gridmaths.com/grid.html
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8298a2 No.4517
>>4506
The x+n value we are looking for here is 21.
VQC hints talk about filling the remaining portions of the triangle with n0 squared and 2d.
For n0=4 in your example:
n0*n0 + n0 + 1 = x+n
4*4 + 4 + 1 = 21.
The 2d value would be too large.
So where does this logic come from? Does the factor tree tell us anything?
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2343be No.4518
>>4343
>>4344
>We have a method to calculate what n would be if we used our blue base of ((f-2) div 40). This n will call n0, to make it different from the value of n that will be our solution.
>We will add a method to calculate what would be missing from the triangles if we could only fill them with n0 squared and multiples of 2d.
>That gap will allow us to use more geometry of triangular numbers to establish what multiple of 2d could be added to make our eight triangles.
>That geometry with multiples of 2d will give us the solution, if it exists (which in our example we know it does). If doubling the width of the chunks of (f-2) didn't give us a solution, the number c would be prime, the worst case (doubling the width of (f-2) chunks very quickly determines this as the number of times it doubles is logarithmic in the length of (f-2)).
>So far, it should become clearer that increasing the length of c adds to the number of calculations in the logarithmic of half the length c in bits. Hence why the overall complexity is < O(log m) where m is the length of c in bits.
>Bear with me as we walk through the rest in stages.
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8298a2 No.4519
>>4518
VA - I keep reading this same post over and over.
Why did VQC use a factor of 5 in (f-2) mod 40, and then show a closeup of the triangle with 5 blue lines?
>>4517
Also, the 4*4+4 looks just like another triangular method call. Recursively grow until we find a match?
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2343be No.4520
>>4518
So since f is a derivative of c, d, and e we can use it's value to find n0. Then we use multiples of of n0 + 2d to fill the triangle. It looks like VQC is saying to double the width of (f-2) chunks until we get a match. If no match, c is prime. Thoughts, Anons?
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2343be No.4521
>>4519
>Recursively grow until we find a match?
Theory: Basically, there are only certain values of n that can exist, and they're multiples of n0 or n0 + 2d. This is what we've been looking for, lads. A way to narrow down the n search.
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2343be No.4522
n0 is the triangle seed for the c var tree!
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8298a2 No.4523
>>4522
The factor tree has to play into this somehow.
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6133d1 No.4524
>>4523
I agree about the factor tree. How many times to multiply n0? What do you think about this diagram? Accurate or not?
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8298a2 No.4525
>>4524
I would guess that the portion of the triangle below (f-2) div 40 can be broken down into individual triangles somehow related to n0 and 2d.
But I don’t know what the right visual for that would be.
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2bf75e No.4526
>>4524
What are the steps of calculating n0?
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819f3a No.4527
>>4302
>This
I posted two things: Which "This"? The diagram? Or the new formula?
"So for this portion: 2d(n-1) + f - 1 = 2xn + xx"
Teach already had posted his great diagram of squares, which mine was a slight variant of. What about this equation, lads?
We're getting pretty close to tying d,f,e to (x+n). Thinking out loud over here.
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819f3a No.4528
>>4526
>>4343
Here you go Baker! I'm still working to understand.
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8298a2 No.4529
>>4526
Baker - also read through isee’s excellent write up.
>>4498
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1d5179 No.4530
>>4525
Yeah but (f-2)/40 makes a repeatable base. This is where we need our geometry. Triangles = 1/2 b*h. So 1 triangle is a 45 45 90 right triangle? Area = 28. Can we assume triangles in this square are 45 45 90? Then we can calc the area or height. We can see the angles, it's all easy triangles to calculate.
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19d426 No.4531
>>4475 bitcoin blockchain is public topol. You can see it all now. Block explorer? will show it. Now MONERO… that's anon coin.
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2bf75e No.4532
>>4531
If you'd enjoy downloading >150gb of math
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07f944 No.4533
I'm confused about how we're meant to represent the base of the eight triangles in terms of (x+n). This image >>4285 implies that these triangles have no equal sides, start from the corner, and, with a being the shortest side, b being the middle and c being the hypotenuse, (x+n) = a + b. This image >>4287 implies that they're isosceles triangles but that (x+n) = 2 * shorter side + 1. Do these two situations equal the same thing and it just hasn't clicked in my head yet, or is something wrong with one of them?
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4cf918 No.4534
>>4533
Good question AA. Not sure. No matter what, the area for our example triangle is 28. Either 0.5(7*8) or 7+6+5+4+3+2+1= 28. To fit geometrically, i think it should be 7*8*SQRT(56). But for analysis purposes, the block model seems like a quicker explanation for base, especially for finding (f-2)/40 = n0.
I think n0 is the base of the capstone. Is this correct lads?
However, are the two models exactly equal? In terms of area, yes. But do we need to measure the triangle sides for our (x+n) calc? If so, one model has equal sides, and one has a side that is A+1=B.
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4cf918 No.4536
Quick correction:
> think it should be 7*8*SQRT(56).
Should be:
A=7
B=8
C=SQRT((7^2)+(8^2))=SQRT(113)
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e39786 No.4537
>>4488
Checked those double dubs and Oregon has nearly free weed in the fall and nice weather. We should all just meet to go camping ha ha. That would be badass. Math camp. I know some killer campgrounds in W. Oregon.
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2cf4b5 No.4538
>>4537
Yeah Hobo! I can't think of any faggots I'd rather go camping with. I love hiking too. Also, a cold beer and a stogie at the end of a camping day is delicious. Then camp dinner. Then playing guitars around the campfire. Then Topol shows up for the Grade A Bakening. Then we all trip out about the universe. Talk about cool shit and expand our minds for a couple weeks. Then go back to the "normal world" better than when we left it. Camping is the SHIT.
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e39786 No.4539
>>4538
Well thats pretty much what I do every day out here 9 months per year. Its amazing. I'm never going back to the world. I'm setting up a night vision camera system with multiple cameras to capture the whole night sky to look for UFO's this summer. It should be super fun.
Any time May through October is glorious here weather wise. August gets a bit hot at times but zero humidity so its not too bad. I have camped all over here and its about as good as it gets. My favorite camp ground is the Alsea Falls Recreation area. It is insanely beautiful and cheap and you can mountianbike right across the street. I would love to set up a math camp for us out there in the forest. It would be bad ass for sure. Tons of local wineries. Everyone has weed here. Its like water. Good hiking trails plus great beaches. Let me know, my schedule is always free/flex up to mid-late august/early September. If we come up with a time, May through Aug 9 or so I can get the group camp site there reserved for whatever dates work for the most people. I have a few tents and sleeping bags and stuff as well. Probably not enough for the whole room but for a few. Plus if we do it like that it is a public place so its safe for all us anons to meet for the first time. It would be fun. Fly into Eugene or Portland and I can transport as well.
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1d5179 No.4540
>>4539
VQC campout? Fuck yeah. Will VQC commit to showing up too tho? That would be SUPER cool. Do any of you anons play music/instruments/sing too?
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e39786 No.4541
>>4538
Here is the place. I have a generator as well so we can run notebooks and such.
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e39786 No.4542
>>4540
Or we can do the Dunes…
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7a77e2 No.4544
>>4541
>>4542
Hobo, (((they))) already know who I am, so not worried about planning a trip. I'm gonna live my life. You guys are my MathUniverseFam. I'd love to camp and meet you all someday in the future. The Great Awakening is bringing together people from all over the world, why not in 3D space?
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e39786 No.4546
>>4544
Checked! and I agree. Maybe we should make a ?sub board thing? for this so we don't clutter the real board all up. We can call it VQC Math Camp. May and June are the prime time out here if we can get it lined up for then. As good as it gets weather wise. August gets hot and if there is a fire in the area the smoke is dreadful.
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a34e47 No.4547
>>4546
Set it up! "Hobo's Math Camp"
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1d5179 No.4548
Trying to analyze our square: Base of 5 always has height of 4 for our odd (x+n) triangle. Each triangle can be simplified to 3^2+4^2=5^2. That's why VQC picked 5 as a base. Thoughts?
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07f944 No.4549
I'm kinda struggling to understand the latest crumbs. This is what I do understand:
>c is the difference of two squares, (d+n)(d+n) and (x+n)(x+n)
>you can figure out (x+n)(x+n) based on (x+n)'s parity
>you can figure out (x+n)'s parity based on c % 4
>when (x+n) is odd (or when any square is odd), you can represent it as 8 triangles + 1
>the base of each of the eight triangles is ((x+n)-1)/2
>this square of (x+n)(x+n) = 8Tu + 1
>if you figure out how to calculate the area of those triangles you win
>as per >>4305 you can find n even if you don't know x as long as you do know (x+n)
Here's where I get confused:
>here >>4322 he splits the triangles because (n-1)(n-1) is another odd square so you can use the same 8Tu + 1 rules on it
>that then has something to do with f
What are (n-1)(n-1) and f used for? I am lost at that point.
>>4540
I'm a musician, but I doubt I could afford a trip to the US any time soon.
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6133d1 No.4550
I support this theory >>4285 for the following reasons:
Theory: The reason why one triangle side is less than the other is this:
3^2+4^2=5^2
You need one side to be less so the pythagorean theorem works out. Thoughts?
Come on Anons, need your input. My time is limited by IRL shit. Jump in fags!
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6133d1 No.4551
Sorry for being short, Anons. I know we ALL have IRL shit to attend to. I apologize for being this: >>4431
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e39786 No.4553
>>4547
Done. I even got the picture to work this time.
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6133d1 No.4554
Check this out:
6^2+8^2=10^2 36+64=100
9^2+12^2=15^2 81+144= 225
12^2+15^2= 144+225 = 369
369
Where the fuck is Topol!!!!
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e39786 No.4555
>>4554
Oh shit VA… Nikola Tesla had a math boner for those numbers and never explained why.
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e39786 No.4556
>>4555
Dammit. I forgot the trip ha ha.
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6133d1 No.4557
Mistake:
>12^2+15^2= 144+225 = 369 Sorry Topol!
Should be:
12^2 + 16^2 = 20^2, 144+256 = 400, still base of 5.
Base = GCD????????
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6133d1 No.4558
>>4553
Well post the link to your new thread, Hobo! and give us your intro. Your solar cells must be low. ;)
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e39786 No.4559
>>4557
Well, this is cool anyway even if you made a mistake.
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e39786 No.4560
>>4558
https://8ch.net/vqc/res/4552.html
Plus its in the catalog. Go post your date windows if you want to RSVP. We will see what will work.
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6133d1 No.4561
>>4555
Checked! trip 5's faggot.
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6133d1 No.4562
>>4559
Where'd that come from? Your own chart? How does it work?
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e39786 No.4565
>>4561
Hat Tip
>>4562
Well I ddg'd The Tesla 369 thing and saw it. It reminded me of whats going on here… A lot. so I posted it. Seems like the same double jump thing We kept seeing at my end back in the beginning all over the place.
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6133d1 No.4569
O Captain, My Captain!
https:/ /youtu.be/j64SctPKmqk
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a34e47 No.4571
Staying up late here. Hoping VQC will pop by. Seems like I'm always in bed bc of time difference.
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819f3a No.4572
Got a reply from VQC on twatter. Here it is:
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07f944 No.4573
>>4572
Think you could help me here?
>>4549
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2343be No.4574
>>4573
Sure, AA! But I'm still working to understand. VQC is pretty quick to respond about questions to his twatter: @ChrisRootODavid. Ask him directly, he's pretty quick to respond. We are all Confused at this point. Moving forward tho.
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07f944 No.4575
>>4574
Don't you need a bunch of personal information to make a Twitter account? I know I couldn't make a throwaway account once because it needed a phone number. Plus it seems like some of the others who aren't here right now might understand, so rather than annoy him with a ton of questions it might be better if we all just get on the same page through the board.
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2343be No.4576
>>4575
Phone+email. You can use Burner for a phone number. We can ask our questions here. Just seems like we gotta go to twatter to get him to check in.
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2343be No.4577
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2343be No.4578
>>4575
Twatter is fun, just gotta be secure.
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2bf75e No.4579
You're doing a great job Veritas. That was a hell of a lot of numbers you crunched. Still haven't programmed any tests for these new developments yet, because 3D space caught up to me. That's what helped me understand the most. Coding programs that try to get to the factorization of a number using every bit of new research.
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f7dce4 No.4580
>>4554
I stirred the quantum weirdness and knocked out from lack of sleep schedule ^_^
As for 369 and "Vortex Math", it's more of a pattern with applications than a math "in and of itself" like Geometry or Trig or something.
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4baf8d No.4581
I'm just playing around with the triangles, but I thought of one thing.
When we are filling our triangle with 2d(n-1), then when filling in a single triangle, we should fill inn only 2d(n-1)/8 no?
I played with it and attached the photo. I'm still using this record: (3, 6, 16, 9, 7, 37)
There's two triangles in the photo. The left one is the actual triangle while the right one is our triangle created from n0^2 and multiples of 2*d/8.
Sorry for the colours, but each set of 2*d/8 is coloured with it's own colour. In this I used 7 2*d/8 parts, which is wrong. It should be 2*d*5/8 for the case I'm using as n = 6.
It almost overlaps, but it is 1 square too many. Not sure if I'm barking up the wrong tree, but nevertheless I'm still playing with the triangles.
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2343be No.4582
>>4580
>>4576
Good night all! Gotta hit the hay. Veritas Aequitas. May Truth and Justice Prevail
>>4579
.
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2343be No.4583
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f7dce4 No.4584
>>4580
Sidenote, while this is a fun thought experiment, my non-euclidean maths professorbro gets out the notion that 0 can equal ∞, but like "Vortex Math"… this is another way of arranging numbers in ways that come across as significant.
This all stems from me being on my friend's porch trying to contemplate the other side of a railing… or the other side of anything for that matter. I'd already gotten to the point of "For ever 1 there is a 0, and every 1, no matter how many 1s its made of, shares the same zero" and then flipped to 0>1 and that's how I found this book that blew my mind.
http://www.everythingforever.com/st_math.htm
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f7dce4 No.4585
>>4584
*gets out of shape at the notion of….
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f7dce4 No.4586
>>4585
Beyond THAT… I think it got proofed to me at some point that ∞ + -∞=.12 or -2 or… something like there. It's all sorts of convoluted for me. I was just trying to figure out the universe, not become a math prophesier. -shrug-
It happens.
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4baf8d No.4587
>>4581
Still trying to wrap my head around everything.
In the photo you'll see three squares, all the same. The first one is the one divided into the 8 triangles,
the second one is the ration of squares for (x+n)(x+n) and the last one is for the other equations nn + 2d(n-1) + f - 1.
In the last one I also highlighted each of the 2d we have an named them 2d, 2d2, 2d3, 2d4 and 2d5 to signify the accumulated squares added.
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4baf8d No.4588
>>4587
Same as the one in the right corner, bottom, but moved f-1 and nn. Looks a lot better.
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f7dce4 No.4589
>>4588
Is that a tile puzzle?
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5cdbd5 No.4590
Lads, bit frustrated this morning. Posted >>4504 yesterday to try and work through VQC's crumbs in clear methodical way. This morning, there are 74 new posts, but 90% of it is shitposting, mathfeelz, or muddied info. Took 45min and didn't move along understanding.
VA, VQC's reply to DM as simply "When do you think you'll be ready for the next stage of part 3?" I couldn't even follow your questions to him really. WTF do you mean by "Adding the triangles is easy. 1, 3, 5, 7, 9, 11, etc.?" I very much appreciate you coming back with your DM info, it's really good to keep us all on this board and not fractured with info bits we don't all share.
Isee, thanks for your focus and working through the geometries.
Lads, let's FOCUS on the drop VQC gave us. Let's UNDERSTAND each little bit. Every statement. For example, in the DM to VA "The eight triangles are built up by fitting everything around f-2. Because there are 4 left over, that determines the configuration and multiple of 2d." OK, break that down, understand each little bit. 4 triangles? No, think it's 4 'units' as shown in >>4342, the "(f-2) mod 40" shown blue in the center. That's what I'll do, just work to UNDERSTAND that ONE piece, and only then move on.
VA - good on you for getting the code running, awesome help from Anons.
Great Hobo, would LOVE to make Math Camp, but won't be in the cards this year. Your back yard is beeeyoutiful! The sand DUNEs too, hope there aren't sandworms!
Thanks for letting me vent anons. Let's keep this thread clean and focused. Share progress more than questions (myself included). Bring clarity to what we have, and not add disinfo unless part of an obfuscation strategy (there is the benefit of all this, in that anyone that comes in here will just leave, and we stay under the radar).
Love you faggots, last thing I want to do is suck any energy out of any of you or this, only trying to direct it toward our goal(s).
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4baf8d No.4591
>>4343
I'm curious about this part:
>That geometry with multiples of 2d will give us the solution, if it exists (which in our example we know it does). If doubling the width of the chunks of (f-2) didn't give us a solution, the number c would be prime, the worst case (doubling the width of (f-2) chunks very quickly determines this as the number of times it doubles is logarithmic in the length of (f-2)).
I mean in a way, this kind of sounds like a solution, no?
Now what does it mean to "double the width"? We know we have a "blue band" that's 5 rows thick. So I'm guessing maybe he means doubling this to 10 width, then 15, then 20 etc until we can determine it is a prime (or find the solution).
I haven't tried anything regarding it yet, but maybe it's worth a shot.
Also, I'm not sure of course, but does this blue band have 5 rows thickness, because we also divided by 5 and not just 8?
I'm guessing VQC will come by later and explain, but I still want to chip away at this, trying to wrap my head around it.
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d04b72 No.4592
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d04b72 No.4593
The next function takes our triangle base made out of (f-2)/40 which is five units thick and our value of n0 and calculates how many lots of 2d would be needed to fill in the gap in our 8 triangles, taking into consideration the space taken up by the 8 triangles made with a base of (n0-1)/2.
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d04b72 No.4594
public static BigInteger Get_Remainder_2dnm1(BigInteger bs, BigInteger d, BigInteger n, BigInteger f)
{
BigInteger triangle = Triangle(bs);//Tbs
BigInteger eight_base = BigInteger.Multiply(triangle, eight);//8Tbs
BigInteger XPN = BigInteger.Add(eight_base, one);//8Tbs+1
BigInteger two_d = BigInteger.Add(d, d);//2d
BigInteger nm1 = BigInteger.Subtract(n, one);//(n-1)
BigInteger two_d_nm1 = BigInteger.Multiply(two_d,nm1);//2d(n-1)
BigInteger XPN_mfp1 = BigInteger.Subtract(XPN, BigInteger.Subtract( f,one));//(x+n)(x+n) - (f-1)
BigInteger resultpN = BigInteger.Subtract(XPN_mfp1, two_d_nm1);//(x+n)(x+n) - (f-1) - 2d(n-1)
BigInteger result = BigInteger.Subtract(resultpN, BigInteger.Multiply(n,n));//(x+n)(x+n) - (f-1) - 2d(n-1) - nn
return result;
}
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d04b72 No.4595
Test the function by putting in the right values for:
((x+n)-1)/2,d, n, f
The result will be 0 for the correct values.
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d04b72 No.4596
We require a couple of diagrams to explain this part.
It would be good if you test the code above with the correct values to show it works for the known correct values for RSA 100.
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e99bd3 No.4597
>>4594
For those who like algebra, we can show that this formula evaluates to 0 for correct inputs:
(x+n)^2 - (f-1) - 2d(n-1) - n^2 = 0
(x+n)^2 - f + 1 - 2dn + 2d - n^2 = 0
-f + 1 + 2d + d^2 = d^2 + 2dn + n^2 - (x+n)^2
(d+1)^2 - f = (d+n)^2 - (x+n)^2
c = (d+n)^2 - (x+n)^2
We end up with the original formula that defines what n and x are.
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8298a2 No.4598
>>4594
>>4595
RSA 100 test for Get_Remainder_2dnm1 formula checks out. Pic attached with result = 0.
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4baf8d No.4599
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4baf8d No.4600
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8298a2 No.4601
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a60c59 No.4602
>>4590
Thanks MM! I was bored and stayed up too late drinking wine hoping VQC would pop in. I'll make sure to keep my posts more on point so the thread stays clean and focused. Thanks for venting.
>>4596
Hey VQC! Good to see you! I think I can say for all of us that it's nice to have you stop in more often.
>>4597
Thanks for the Algebra equations!
>>4598
>>4599
Nice work guys!
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f7dce4 No.4603
How easy is it to extract the data/files/whatever from the blockchain? It's been going on for so long… where does one even begin to look?
Like… where would the Darkweb interactions be? The transactions… what they purchased if it's digital…
How's that work?
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907fa5 No.4604
>>4590
Understood and you are right as rain. Thats why we made the alt thread. Is there a way for someone to simply delete the offending posts as now they are basically useless clutter? It also seems like a problem screaming for a filter button. Is there a filter tool that individuals could just minimize individual shitposting with?
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8f5be8 No.4605
>>4602
>>4604
No worries!
We've got another slice of bread to dissect.
Nice job PMA and Isee with the validation.
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8298a2 No.4606
>>4343
>>4593
Pic attached are a few examples of my current understanding of this process.
Step 1: Calculate n0 using a triangle base from (f-2) div 8. (Replaced div 40 with div 8 for smaller numbers).
Step 2: Calculate the remainder 2dnm1 (gap) using the same triangle base and the n0 result from step 1.
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07f944 No.4607
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6133d1 No.4608
>>4607
Hey AA! Just getting off work. Ok, here’s my current understanding, other Anons please correct me if I’m wrong on anything.
(n-1) is the small capstone of each of 8 triangles.
n0 = (f-2)/8 gives you a triangle with a base divisible by 5. Bigger than the capstone triangle, smaller than the entire triangle. I also think you could get this base by doing (n-1)*5?? Not sure on this idea. VQC is hinting that multiples of this n0 triangle can be used to fill up the remaining space inside each triangle, allowing us to solve for x+n or n.
Then the bottom base portion is ((x+n)-1)/2 as you know. So n0 is somehow going to help us solve x+n, possibly in combo with the factor trees.? Working to understand over here.
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f7dce4 No.4609
>>4604
That's fantastic but the only interaction that happens there is people asking me weird questions and then never following up with them no matter what response they get.
I brought up "how to spread this" and "education" forever ago in the EZB and, looking at it… yeah… still no responses. So…
I dunno whats t'tell'z ya.
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f7dce4 No.4611
Closing the tab.
Reach out (AND DON'T CALL ME, FFS) if y'all need some weird.
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8f5be8 No.4613
>>4511
VA - I see they're both the same after looking closer, thanks.
(8) triangles for the diagram, each have area of 28 units.
The one you drew, 8 one side and 7 the other, area is 1/2bh, so 28.
With the block versions, there are 28 blocks. Also, draw line corner to corner, 7units each edge, plus (7) 1/2 blocks left over outside the line. 49/2 + 7/2 = 28. same same.
Plus the (1) in center for the 225 square.
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4baf8d No.4614
Not sure if I'm far off what VQC is getting at, but I've been trying to figure out what he means by adding 2d's.
So I'm again using the record for a=7, b=37.
For this record we will have the following variables:
c=259
d=16
e=3
f=30
f - 2=28
base of triangle = 3
n0 = 1
We can now construct a new square by computing the triangle of the base (triangle(base) = 6). We then multiply it by 8 and add one, giving us 6 * 8 + 1 = 48 + 1 = 49. So our new square is 7*7.
It's here I've been thinking about adding multiples of 2*d. I don't see how accurate this is, as what I have now doesn't appear to match along with what VQC has been saying (I think). But attached is a screen shot of my 7*7 square with triangles highlighted. Around it you will see different multiples of 2*d. Each cell is numbered and belong to one part of the 2*d, except for the last one which is simply d.
We can see based on the number of d's added that it adds 49 + 2*d*5 + d. So the 2*d*5 part is correct, but the square will then miss d (fluke? random? step in the right direction?).
Once we add 49 + 2*16*5 + 16 we have 225, which is 15^2 which is also the (x+n)(x+n) we are looking for w/ regards to this record.
Again though, I'm not sure if this is what VQC has in mind.
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4baf8d No.4615
>>4614
Doesn't seem to hold up on other numbers. I'm guessing it's a fluke.
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4baf8d No.4616
>>4615
Also I think we're missing something here, with regards to step 3 part a. If we don't have to use the tree for this specific case, then why bother generating the tree if we can deduce this without computing the tree?
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4baf8d No.4617
>>4322
So after revising this post I took another look at my a=7,b=37 square and updated it to show the different elements.
The center part is the square composed by (n-1)(n-1). That is 25, which when remove 1 and divide by 8 is (25 - 1)/8 = 24/8 = 3.
So the inner part has a lighter shade, the next part represents the area between the base ((x + n)-1)/2 and (n-1)(n-1) which in this case is 144.
Now 144 mod 2*d = 16, which is the square of f-2 % 8 = 4 in this case. Not sure if relevant. It's also (d - 4)**2. Again, not sure if relevant.
The outer layer which has a strong colour is the base of (x + n - 1)/2.
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60c05e No.4618
>>4617
Holy shit I just learned yesterday in Number theory that every odd square minus one is divisible by 8. Jesus Christ the way all this is all coming together is fucking crazy
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4baf8d No.4619
>>4618
I'm kicking my self in the ass for not noticing this until earlier today:
http://mathworld.wolfram.com/TriangularNumber.html
I feel I should probably spend more time reading about this stuff, than just trying to wrap my head around VQC's crumbs and methods.
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a6ab42 No.4620
>>4617
Isee, I've been working through this and get the attached image, working backwards.
Some interesting geometries there, with the 8 squares around the centered unit square.
Just a way to picture our original layout, with a specific solution for c=259.
>>4618
>>4619
Also, note other image attached (taken from the Wolfram page Isee *linked), remember the CONWAY hint?! I'd been looking into that particular Conway and Guy book too, ding ding.
BTW, regarding hints that came with that CONWAY one, VQC mentioned "asymmetric warfare". Have been thinking maybe this is asymmetric, as in "Asymmetric Encryption" algorithms = "Public Key Encryption"?!
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a6ab42 No.4621
>>4620
Here is the same, with b added, and the [e,n,t] record label of [3, 6, 2] = {3:6:16:9:7:37}.
It's just the top part of the L, added over to right of the box. Can quickly see geometrical derivation of b=a + 2x + 2n.
Tonight I'll run this through VQC's latest crumbs to check flow of everything (n0, etc.)
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a6ab42 No.4622
>>4621
Suspect the (8) unit blocks surrounding the Orange centered unit, will be the (8) n0=1 pieces. That should give an offset for x from the center unit, that produces a=7. Need to review, just looking geometrically.
If n0=3, it would be shifted 2 blocks (5x5=25, 25-1=24, 24/8=3). If n0=6, it would be shifted 3 blocks (49-1 = 48, 48/8=6).
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a6ab42 No.4623
>>4611
Yo Topol, don't be all butthurt on us. We'll be here when you fire up that tab - you know you can't resist the pathfag VORTEX!
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fa8576 No.4624
>>4621
>>4620
Hey MM - these are excellent drawings.
Have you read this VQC hint?
>>4242
>The key here is first understanding how the (x+n) square being added to c is constructed in terms of also being analogous to an L shape on the side of the square of d sides which must incorporate the remainder e in the L shape (or incorporates the 'gap' made by f).
Would adding f to your diagrams add any clarity?
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f7dce4 No.4625
>>4623
My energy is… frantic and elsewhere right now.
Gotta ground.
BBL.
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2bf75e No.4626
>>4617
Windmill of Friendship! Also, here's another map of hints.
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4baf8d No.4627
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a6ab42 No.4628
>>4624
Thanks. I think the Pyramids VQC illustrated may be a bit different though, as the 'caps' above the f are (n-1), (6-1)=5 in this case (think that's area). So that's the type of thing to keep going with and work out. Just sharing some progress along the way with integrating the new drops.
>>670
^^ this shows how I'd originally understood the whole "L" thing, which really makes sense, including the odd unit up in the corner.
>>4626
Great new MAP! Had just finished getting all the new drops in a text file.
>>4627
Thanks, inspired by you actually.
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fa8576 No.4629
>>4628
Just thinking it would be pretty awesome to be able to draw this layout for any record.
And when we figure a solution out, to show a transform from the c to p records.
>>4626
Thanks!
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fa8576 No.4630
>>4620
The factor tree for this record is:
+ 259 (c)
| + 16 (d)
| | + 8 (/2)
| | | + 4 (/2)
| | | | + 2 (/2)
| | | | | + 1 (/2)
| + 3 (e)
| | + 1 (d)
| | + 2 (e)
| | | + 1 (/2)
Interesting how there is a 3x3 square around the middle. Corresponds to 3 (e) in the tree?
One side of the triangle is 16/2 = 8. Also in the factor tree (although it would be divided out by 2).
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a6ab42 No.4631
>>4630
Cool, will look at that tonight. Here's what I mean by the n0, shown in yellow for c=259 where n0=1, and it disappears in c=287 (n0=0).
That's why I'm figuring n0 progresses in a certain way (2*n0+1)^2-1=n0(8), which are the blocks around the center (1) unit block.
So n0(8)=0, n1(8)=8, n2(8)=24, n3(8)=48, …
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1d5179 No.4632
>>4626
Thanks Baker! The new map is very helpful, especially with so many new crumbs to digest.
>>4631
Great work and focus MM! Thanks for helping us focus and step up our game. I was a little butt hurt, but I deserved it. Gotta bring my A game to the table. Love you faggot!
>>4624
Hello PMA! I’ve been working to incorporate f or e into the diagrams. Are you still working through the n0 crumb? There’s a lot to digest in the recent crumbs!
>>4619
Hey Isee! Thanks for your consistently excellent work. You got MM all fired up! Also, thanks for reposting that link. Our Mystic Anon Advisor Topol had posted it a few breads back. I’ve also had my head down so much I haven’t been doing the reading. Time to read up for both of us?
All Anons, it’s great to be here with you all. I’m having a great time, and math is in my blood and mind at all times. Let’s do this!
>>4625
Shout out and thank you to Topol for all his inspiration, enthusiasm, and honestly his foresight into intuitively grasping the upcoming ideas and cheering us on. Thanks man. I love you too, faggot.
All right, now that the ratio of work to shitposting is back in balance, let’s work and have some fun too! I have some good memes and good ideas to drop later.
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fa8576 No.4633
>>4632
Still looking into the n0 calculation and possible subsequent calls.
I did notice in a few of my test cases that the result from (2dnm1 - ((f-2) mod 8)) equaled a triangle number.
Don't know what to make of this.
Example for c=6107:
c = 6107
d = 78
f = 134
(f-2) = 132
(f-2) % 8 = 4
(f-2) / 8 = 16 (triangle base)
n0 = Get_n_from_odd_triangle_base( (f-2)/8, c, d )
n0 = 6
remainder 2dnm1 = Get_Remainder_2dnm1( (f-2)/8, d, n0, f )
remainder 2dnm1 = 140
2dnm1 - (f-2) % 8
triangle number? = 136
(16*17)/2 = 136
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2cf4b5 No.4634
>>4633
Did you see VQCs crumb about the thickness of n0=5? Like it’s not just the base, it’s a width or measurement. How the heck did he figure that out? Then he gave a calculation for BOTH the base and top line of the f-2 section. I have indigestion from these latest crumbs, need some Tums. Away from home base, I’ll post the link when I get back. Just can’t help checking in, even at work.
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819f3a No.4635
>>4592
>>4513
"That's Two Keks! I've been counting!
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2cf4b5 No.4636
>>4634
>>4633
Hey PMA! Here's the correct link
>>4342
>>4344 Diagram here.
>In this diagram, somewhere in each triangle, there is a part that is five units wide, that we hope is smaller than (x+n) and larger than n.
>The middle of each blue bar is (f-2) div 40, so the base of a triangle with that bar would be ((f-2) div 40) + 2, the top of that bar would be ((f-2) div 40) - 2. The five parts together add up to (f-2) div 40.
>Plus the remainder of 4 unit squares from (f-2) mod 40.
"The five parts together add up to (f-2) div 40"
"base of that bar would be ((f-2) div 40) + 2"
"top of that bar would be ((f-2) div 40) - 2"
Attached are my annotations on VQC's diagram. Thoughts?
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8298a2 No.4637
>>4636
Thanks for reposting with annotations.
I've tried a number of different factors * 8 when computing n0. For smaller numbers, it does make a difference in the n0 return value.
If the important thing about the base is having a number between n and x+n, then there has to be something in the original c, d, e or f values that tells us what to use.
VQC did say it was arbitrary. >>4340
But then why go into such detail about these blue lines?
Sorry VA, no conclusions here.
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2343be No.4638
>>4637
I think a big key to understanding n0 is that we're working with Grid examples that have very small numbers relative to RSA examples. Maybe we should work through RSA 100? We have the answers, so it makes a perfect walkthrough. Thoughts, Anons?
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8298a2 No.4639
>>4638
Problem with working with RSA 100, is the numbers are too big to see any patterns or to try and determine the next step.
See pic for current Get_Remainder_2dnm1.
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2343be No.4641
>>4637
>>4639
So maybe let's pick a bigger number from the grid then. In the 10,000 range for c.
>If the important thing about the base is having a number between n and x+n, then there has to be something in the original c, d, e or f values that tells us what to use.
PMA, I agree. Our starting value of c contains all we need to find the prime factors. Looks like triangles will save the world, lol. So here's my current thoughts.
n0^2 + multiples of 2d can fill the remaining part of one triangle. Pic to follow, trying to work it out now.
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1d5179 No.4643
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14033a No.4644
>>4637
>>4641
Shot in the dark, but when I was seeing if binary search would work, I found that there were relationships between c and several other variables (I'm pretty sure n was one of those but I'll have to check) that showed you could calculate the maximum and minimum possible values. For example, in a grid of c*i, there were a bunch of linear lines, and you could use the gradient of the lowest (visually lowest) line to find the maximum value and the highest to find the minimum. If n0 is between n and (x+n), and we can find the maximum possible n for a given c and the minimum possible (x+n) (and if they happen to magically not overlap), we'll know the range of possible n0 values. Definitely don't hold your breath, because this probably isn't going to work, but I'll post results.
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a6ab42 No.4645
>>4632
Love you too, glad you got over it. Sorry to piss on you's parade, hope it didn't dampen spirits too badly!
>>4513 and a Kek from me too, that was just perfect, like, the best.
>>4639 >>4641
How about we use 6107? I'm sketching that one now.
{23:36:78:47:31:197} = 6107 (da answer)
{23:2976:78:77:1:6107} = 6107 (known)
f = 134
(f - 2) = 132
Started by trying to iterate, going to sketch the solution and see if we can back into it? This one appears to have a remainder situation as well.
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4cf918 No.4646
>>4644
Thanks AA! Post your results, lad.
>>4645
Thanks MM!
Sure, let's use c=6107! Time to work, fags.
Alright, working to understand the n0 idea. Here's my working diagram. Thoughts? Basically after we know n0, VQC said "n0^2 + multiples of 2d can fill the triangle unless it's prime." Correct me if i'm wrong anons.
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8298a2 No.4647
>>4646
the comment from VQC in >>4343
>We will add a method to calculate what would be missing from the triangles if we could only fill them with n0 squared and multiples of 2d.
I believe is being handled by the call to Get_Remainder_2dnm1. It takes the n0 and d values as parameters, and internally uses 2d and nn.
I think we are now looking for this part of the puzzle which is the return result of Get_Remainder_2dnm1:
>That gap will allow us to use more geometry of triangular numbers to establish what multiple of 2d could be added to make our eight triangles.
>>4645
MM - The "gap" that I calculated for c=6107 is 140. Breakdown in >>4633
Perhaps there is some way that number could be reflected in your diagrams. It is close to another triangle number T(16). And T(16)/8 = 17.
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a6ab42 No.4649
>>4645
re: n0, PMA calced as n0=6. Sketching the actual result, it looks as if n0=5. That adjustment might be part of the process.
Am still working through the triangles around the unit cell and the n0 region. I think they are supposed to go right to the unit cell, and get 'clipped' by the n0 region. But, it could also be that they go up to the outside of n0. Showing both scenarios for the orig c=259 case.
Next, want to do a sketch of what we would start with, with the initial guess, before any triangle adjustments (and before actual n or x is known).
>>4647
Interesting! Starting with your values, the initial was too large by 1108, which /8 = 138.5. That was with a large square of 88 and small of 23 (basing off your init triangle calc). So Lg^2 - Sm^ = 7744-529 = 7215, which is too large by 1108, (7215-c = 1108).
I like the block triangles Isee and Teach were doing, shows the actual units that get cut off inside the n0 region.
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8298a2 No.4650
>>4649
I'm messing around with some js. As it would be pretty awesome to have a tool to view these grids for any number.
Bit of inspiration:
https:// bl.ocks.org/mbostock/1009139
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6133d1 No.4651
>>4649
"Yo Mr. E! Can I Get Some Spice?"
Playing triangles over here!
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a34e47 No.4653
This is what I was talking about the other night in a very unclear manner. If we have n0, possibly some combo of n0^2 and 2d can fill the triangle. Visual is large triangle filled with multiples on n0.
>>4647 PMA is close here! Maybe a remainder or factor to be added back in?
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a34e47 No.4654
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a34e47 No.4655
>>4654
This means the area, not the base.
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14033a No.4656
The gradient thing was again a dead end. It seems like it could be immeasurably useful but probably only in one specific context that possibly isn't relevant to anything we're doing so we might not stumble upon it. We can definitely calculate the only possible n values for a given c (e.g. if c=5543, the maximum possible n is 922 based on the lowest possible a being 3), but obviously that isn't useful.
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8298a2 No.4657
>>4649
And here is the factor tree for c=6107:
+ 6107 (c)
| + 78 (d)
| | + 39 (/2)
| | | + 6 (d)
| | | | + 3 (/2)
| | | | | + 1 (d)
| | | | | + 2 (e)
| | | | | | + 1 (/2)
| | | + 3 (e)
| | | | + 1 (d)
| | | | + 2 (e)
| | | | | + 1 (/2)
| + 23 (e)
| | + 4 (d)
| | | + 2 (/2)
| | | | + 1 (/2)
| | + 7 (e)
| | | + 2 (d)
| | | | + 1 (/2)
| | | + 3 (e)
| | | | + 1 (d)
| | | | + 2 (e)
| | | | | + 1 (/2)
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a6ab42 No.4658
>>4656
Nice effort AA.
>>4650
Block UI's would be interesting for medium demo numbers, probably good as teaching tool. I'm really hoping we aren't in this proto middle-land stage too long!
>>4653
>>4654
Ok, I'm following what you're saying there with the incremental for each row with growing triangle numbers. And I need to watch area vs base as well, think that's mucked up in these.
>>4657
Will be great to know how the factor tree ties in!! Those look fantastic.
>>4649
Here was the first "iteration" attempt. Took the (f-2)=132. So we have 16 with 4 units left over. This is where I think it's the wrong step for me. Used n0=6. We know D, so created the D square, inclusive of the n0 square, and used that to finish out the rest of the geometry.
1) Am not sure d is drawn in correct way in this case. Perhaps it should be going to the Inside of n0 square, bottom left corner?
The idea here was to take the first pass, and see the gap. Not sure that's a valid record, didn't check yet. Probably not, because the remainders "haven't been taken into account".
Will play for another 45min or so.
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8298a2 No.4659
>>4658
>I'm really hoping we aren't in this proto middle-land stage too long!
Agreed. Well, at least I can now generate small number records in js.
Very interesting to show each iteration geometrically. I was thinking more along the lines of the final prime solution, with the small square only partially filled in. And the "gap" result somehow highlighted. (No idea what this would look like.)
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819f3a No.4660
>>4658
Go MM!! Even better diagram. I don't think it goes into the center square. Then you can't divide by 8.
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819f3a No.4661
>>4660
Lol, step it up VA! Misread your question MM. On it now.
>Perhaps it should be going to the Inside of n0 square, bottom left corner?
That's the geometrically correct config for an odd (x+n) square.
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a6ab42 No.4662
>>4659
Awesome! Ha, I was sitting here imagining the d square, with e hugging around it (incomplete, or you'd go up to next d). Then, a notch shows up in the upper right and the e blocks scatter to each side, meeting their new friends pouring out of the notch, until all is balanced and well with the world.
>>4660
Thanks for the encouragement. Won't last much longer today, but going through it from beginning to see what sticks. Will dream of triangles later for sure.
And wow, what a day for Q! Big drop on the cellular tech, amazing what classified stuff is getting dropped: #NoMoreSecrets !!!
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8298a2 No.4663
>>4662
>And wow, what a day for Q! Big drop on the cellular tech, amazing what classified stuff is getting dropped
VQC did say to prepare for acceleration. >>4065
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a6ab42 No.4667
>>4663
Indeed. Think ball is just getting rolling. Did you see Newsweek clip today, and the reader comments? It was an interesting play with an 'out there' kicker by AJ at the end (just to keep normies in discount mode). 911 narrative right there and interviewer only went after Sandy bit. Hmmm.
>>4661
Thanks VA! Yes, went back to orig diagrams and all looks good, incl where 'a' is for width of L.
>>4658
This isn't valid. Calculating what was produced: {23: __ :78:23:55:121}, solving for 'n', it would have to be 12, not 10. The x, a, and d all worked fine though. So, just drawing a geometry doesn't mean it all 'adds up'!
>>4649
Attached is center detail for the actual solution to this one. The n0=5, meaning 5 units away from the center cell, so 120 cells + center = 11^2.
Am starting to get an intuition/visual about how these pieces move and grow and shift. So the d is a lock, therefore the top and right of the n0 box are a lock. As n0 grows, it 'pulls' the (x+n)*(x+n) square with the 8 triangles in for a deeper cut, causing x to grow in the process.
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a6ab42 No.4668
And here's the image - browser is suddenly lagging big time. Reboot time.
>>4651 VA, thanks for the meme btw! Been thinking about the spice lately. If there are entities about, would be nice to hop on their wavelength, been a while.
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d04b72 No.4669
>>4617
Looks good
>>4618
Coincidence? Something is happening globally
>>4649
These diagrams are fantastic
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d04b72 No.4670
I will add several diagrams next.
These diagrams will show for RSA how the (x+n)(x+n) square MAPs onto the side of the dd + e square and remainder.
The colours in the MAP will be the KEY to GUIDE you through the process of how the algorithm works.
Your work is impressive. I spent seven years putting this together and the acceleration of a group on understanding is phenomenal.
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d04b72 No.4671
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1dac59 No.4672
>>4670
Welcome back - can't wait for the big reveal!
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d04b72 No.4673
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d04b72 No.4674
Recap:
If d is even and e is odd, the remainder can be split into two even lengths and one left over.
Regardless of the length of e, this is possible.
For RSA 100 or generally for any odd e.
In this case for an odd c, f will be even.
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d04b72 No.4675
f is even
In the diagram, f will be long, the shorter e is and vice versa
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d04b72 No.4676
If we add the other components, we make a square.
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d04b72 No.4677
The components above are n squared minus one, f and 2d(n-1).
The last component is two rectangles.
Note the symmetry.
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d04b72 No.4678
The next diagram illustrates that (f-2) is broken into pieces, 2(f-1) + 1 + 1.
We know that to create a square (d+n)(d+n)
Which is c + ((x+n)(x+n)), then we are adding a square.
The pieces of f can be anywhere in the square.
We are creating a method that USES f as a guide to find how to construct the square.
After all that, for those that are interested, we'll then use the virtual quantum computer patterns in the original grid to short cut all this.
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d04b72 No.4679
The smaller square above is (x+n)(x+n)
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d04b72 No.4680
>>4679
Those who are good with their grid diagrams, can you show any examples of how all the pieces fit together for smaller examples with the triangles?
The only piece missing before is the left hand big square with the pieces added to the side.
Should make for a good diagram. Particularly with respect to the contribution of 2d(n-1) and how the symmetry of that looks.
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d04b72 No.4681
Hint:
Build up your diagrams for small examples of the same time from the smallest incrementally upwards.
Try this group:
odd e, even d, odd (x+n)
From the smallest upwards incrementally.
Notice any patterns with f?
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d04b72 No.4682
Integers are not a line continuum.
There are families based on geometry.
Shape.
Symmetry.
Triangles.
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d04b72 No.4683
>>4682
For those of Faith. Let those who would seek an understanding know where we are going.
The Scroll and the Lamb
5 Then I saw in the right hand of him who was seated on the throne a scroll written within and on the back, sealed with seven seals [P=NP Millenium Prize Problems]. 2 And I saw a mighty angel proclaiming with a loud voice, “Who is worthy to open the scroll and break its seals?” 3 And no one in heaven or on earth or under the earth was able to open the scroll or to look into it, 4 and I began to weep loudly because no one was found worthy to open the scroll or to look into it. 5 And one of the elders said to me, “Weep no more; behold, the Lion [British] of the tribe of Judah, the Root of David, has conquered, so that he can open the scroll and its seven seals.”
6 And between the throne and the four living creatures and among the elders I saw a Lamb [Spring birth] standing, as though it had been slain [Addiction], with seven [binary III = Third] horns [Day or Dawns] and with seven eyes [binary moons ooo = March], which are the seven [III = 3; Son,Father, Spirit] spirits of God sent out into all the earth. 7 And he went and took the scroll from the right hand of him who was seated on the throne [Gives example of P=NP to all who seek understanding, freely without profit]. 8 And when he had taken the scroll, the four living creatures and the twenty-four elders [United Nations Security Council] fell down before the Lamb, each holding a harp, and golden bowls full of incense, which are the prayers of the saints [Desire for Global Peace].
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d04b72 No.4684
>>4683
We go on together. No one above the other.
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f7dce4 No.4685
>>4680
lol, I'd just gotten to some fun triangle puzzles in the EZ Bake! 64=65 is still fun.
Also, been working on this for 7 years, eeeeeh?
You sound like a cat person with an hour glass figure. But I'm sure the timing is "coincidence". :D
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d04b72 No.4686
>>4685
Not Assange.
Hope he is free soon.
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d04b72 No.4687
>>4685
Glad he has his cat for company.
With the occasional Pam Anderson throw in.
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f7dce4 No.4688
>>4687
My headcanon has the VQC mantle passed off to Wikileaks crew.. for a while now ;).
It was some guy in Canada while your twitter was down at the same "completely coincidental" time JA's was… which is when I figured there was a pass off. Plus it'd be kind of a bitch for JA to get this stuff out of the embassy himself, this often, for this long, regardless that he got moved out of there a while ago and everything now is just for the camera.
Like… preeeeeetty sure he was at Kim DotCom's wedding. ANYWAY! Back to the EZ Bake! ^_^
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8298a2 No.4689
>>4678
>After all that, for those that are interested, we'll then use the virtual quantum computer patterns in the original grid to short cut all this.
Interested? Of course!!!
Also would like to learn how the factor tree plays into this.
It looks like from your diagram >>4678 that the answer can be calculated.
Thanks again for sharing this knowledge.
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a60c59 No.4692
>>4683
>>4682
>>4684
Thanks VQC! I'm super excited to get working on these after work. Great to see you!
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fa8576 No.4693
>>4681
>Notice any patterns with f?
the f parity matches the d parity.
>odd e, even d, odd (x+n)
Possible test cases including parity:
115=5x23 - (15,48,5) = {15:48:10:9:1:115} = 115; f=6; (x+n)=57; (d+n)=58
parity: e=odd, n=even, d=even, x=odd, x+n=odd, d+n=even, f=even
259=7x37 - (3,114,8) = {3:114:16:15:1:259} = 259; f=30; (x+n)=129; (d+n)=130
parity: e=odd, n=even, d=even, x=odd, x+n=odd, d+n=even, f=even
287=7x41 - (31,128,8) = {31:128:16:15:1:287} = 287; f=2; (x+n)=143; (d+n)=144
parity: e=odd, n=even, d=even, x=odd, x+n=odd, d+n=even, f=even
6107=31x197 - (23,2976,39) = {23:2976:78:77:1:6107} = 6107; f=134; (x+n)=3053; (d+n)=3054
parity: e=odd, n=even, d=even, x=odd, x+n=odd, d+n=even, f=even
7463=17x439 - (67,3646,43) = {67:3646:86:85:1:7463} = 7463; f=106; (x+n)=3731; (d+n)=3732
parity: e=odd, n=even, d=even, x=odd, x+n=odd, d+n=even, f=even
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7ff662 No.4694
>>4683
40 days 40 nights. Is this where the 40 came from?
666 is the "devils number" but my teacher (who is a pries) said "most people think its bad, but it is actually a good number". Also, Plato's number is 6*6*6 = 3^3+4^3+5^3. Could they have been keeping this number away from us by saying its bad? Its actually good. Maybe the fact that this is a sum of consecutive cubes could be used by us? Could the Kushner 666 actually be good?
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7ff662 No.4695
>>4669
Coincidence as in he's in on it and is helping prime people for disclosure or biblical coincidence?
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7ff662 No.4696
>>4562
It shows that the sum of the first 9 multiples of n is equivalent to 0 (or 9) mod 9
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d04b72 No.4697
>>4689
Nice.
>>4692
Good to see you too!
>>4695
Something is definitely happening globally.
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f7dce4 No.4698
>>4695
Now you're starting to sound like me.
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14033a No.4699
>>4678
>>4689
>It looks like from your diagram >>4678 that the answer can be calculated.
Don't you still need n for this? To know how many multiples of 2d there are and for the n^2 -1 square?
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fa8576 No.4700
>>4699
I believe so. This is a piece of the puzzle.
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fa8576 No.4701
>>4678
Think I've figured out the f calculations for the (x+n)(x+n) and (d+n)(d+n) squares that match the diagram posted by VQC.
pics attached for c=115, 259, and 6107 for odd e, even d, odd (x+n) combinations.
For the small square, f needs a bit of an adjustment to make everything work properly. I've introduce a new variable f0 to handle this.
f0 = (f-2)/2 + 1
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fa8576 No.4702
>>4701
Code to calculate the squares per VQC diagrams. >>4678
/// <summary>
/// (d+n)(d+n) = dd + f + e + 2d(n-1) + (nn-1)
/// </summary>
public static BigInteger Get_XPD_from_f( BigInteger e, BigInteger n, BigInteger d, BigInteger f ) {
BigInteger dsquared = d * d;
BigInteger twodnm1 = 2 * d * ( n - 1 );
BigInteger nsquaredm1 = n * n - 1;
return dsquared + f + e + twodnm1 + nsquaredm1;
}
/// <summary>
/// (x+n)(x+n) = 2d(n-1) + (nn-1) + (2(f0-1) + 1 + 1)
/// small square formula in terms of f where f0 = (f-2)/2 + 1
/// </summary>
public static BigInteger Get_XPN_from_f( BigInteger n, BigInteger d, BigInteger f ) {
// given an f, f0 is the modification required to fit it into the small square formula
BigInteger f0 = ( f - 2 ) / 2 + 1;
BigInteger twodnm1 = 2 * d * ( n - 1 );
BigInteger nsquaredm1 = n * n - 1;
BigInteger ftotal = 2 * (f0 - 1) + 1 + 1;
return ftotal + twodnm1 + nsquaredm1;
}
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14033a No.4703
>>4678
At least in this example, you could rearrange the (x+n)(x+n) square so that n^2 -1 + f = (n+1)^2. Is this always the case? I should probably stop thinking out loud like this since it usually doesn't work out, but if this is true for all odd (x+n) squares, it means n^2 scales upwards with f.
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4baf8d No.4704
>>4669
Great to see you again.
I haven't had much time today, but from what little I could see, at least for n=2 (and n=6) it appears that 2d(n-1) fits half our triangles (4 out of 8) in (x+n)^2.
Not sure if it's a coincidence or a pattern. I'll take another look tomorrow.
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fa8576 No.4705
>>4701
>>4702
I've added the new XPN_from_f function into my test cases for Get_n_from_odd_triangle_base using n0.
Very interesting…
Pic attached for c=259, 6107 and 7463.
If you add the results from XPN_from_f (called with n0) to the result from Get_Remainder_2dnm1, you get a perfect square.
That's quite a coincidence.
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2343be No.4707
>>4678
>>4679
Ok, so I'm working on the new diagrams. Have lots of questions, and will post new diagrams later tonight. Don't want to clutter up the board without working through some real examples.
One important question worth asking at this point: in the small square (x+n)^2, why is x^2 (red) the same color as 2d(n-1) in the big square? Accident or correlation?
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e99bd3 No.4708
>>4707
I believe that's intentional… the matching colors show how different parts of the large square add up to form the small square, with c being left over as the difference between them.
I don't think the red area is equal to x^2, though.
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7a77e2 No.4709
>>4708
Hello Mysterious Anon! You also posted this:
>>4597
Right below VQC's post. VQC checking Anon status? Just seeing if we're paying attention maybe.
I think the diagram and >>4679 clearly show that the smaller square red portion is the area of x^2. Annotated diagram attached.
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e99bd3 No.4710
>>4709
Nah, no games, just a regular anon.
I see the label but suspect it is a mistake. The sides of the overall square are x+n, so x^2 should only be the upper left quadrant, diagonally opposite from the n^2 section.
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d5e987 No.4712
>>4693
I'd note here, the (F,E) parity matches the (D,E) parity.
A little contribution I have for B,
We know B = C/A, we also have B = A+(2*(X+N)), but I've also come across B = D+X+(2*N), which I don't think I've seen anywhere before.
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f7dce4 No.4713
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d5e987 No.4715
>>4712
Nope, that bitch is super old. Here's some fucking organization because lord knows we lack it.
A = C / B
A = D – A
A = ((X^2 + E) / (N * 2);
B = C / A
B = ((X + N) * 2) + A
B = (N * 2) + D + X
C = A * B
C = D^2 + E
C = (D + N)^2 – (X + N)^2
D = floor(sqrt(C))
D = A + X
E = C – D^2
F = C – (D + 1)^2
F = E – (2 * D) + 1
N = ((A + B) / 2) – D
N = (X^2 + C) / (2 * A)
X = D – A
X = floor(sqrt((D + N)^2 – C)) – N
X ≈ sqrt(E*(N-1))
X ≈ floor(sqrt(abs(F)*(N)))
next X = sqrt((2 * N * B) – E)
previous X = X - (sqrt((2 * N * B) - E) - X)
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819f3a No.4716
>>4715
Thanks MA! Saved! Nice to have a formula recap. Let's add in the new equations too. I'll get to work compiling to add on.
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4a9cf7 No.4717
>>4715
Thanks, looking up stuff spread over too many threads is a bit of a pain. Organization thread time?
>>4428
xFactor?
>>4429
Sorry for not replying earlier, busy week! I've been using some of the JS stuff you posted. Not my favorite language but I read and write it just fine. Only reason for using it in this case is if we want to distribute something with live demos to non-programmers, and glad to see the "single html page" thing wasn't rejected by you all.
Would love to cooperate on making it. And we're gonna need text explanations too in addition to the cool graphics for anyone else wanting in.
Have a bit of catching up to do on the latest progress so nothing to add at the moment
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4a9cf7 No.4718
>>4429
>I'm just concerned about linking it back to my personal identity somehow.
>>4430
>How would your code identify you?
Consider reading these before posting. Your code style can be fingerprinted and statistically matched against previous stuff. They are just languages after all.
Identifying Authorship by Byte-Level N-Grams:
The Source Code Author Profile (SCAP) Method
https://utica.edu/academic/institutes/ecii/publications/articles/B41158D1-C829-0387-009D214D2170C321.pdf
Effective Identification of
Source Code Authors Using
Byte-Level Information
http://www.icsd.aegean.gr/lecturers/Stamatatos/papers/ICSE06.pdf
Who Wrote This Code?
Identifying the Authors of Program Binaries
http://ftp.cs.wisc.edu/paradyn/papers/Rosenblum11Authorship.pdf
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819f3a No.4719
>>4668
>>4682
>>4680
>Those who are good with their grid diagrams, can you show any examples of how all the pieces fit together for smaller examples with the triangles?
>The only piece missing before is the left hand big square with the pieces added to the side.
>Should make for a good diagram. Particularly with respect to the contribution of 2d(n-1) and how the symmetry of that looks.
Alright diagram Anons, let's work.
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dfa2e4 No.4720
Checkin' in, my shitpost for the day, little Hotrod Frankie to get comfy, couple links w/ 3's. Spawned from Root O David -> ROD of God search for a fresh meme. 3 blind mice, 3 shades of black. The Frankenstein mask as an anon mask, heh. Interdasting. Better than the Thor kinetic weaponry stuff for tonight methinks…
https:/ /www.youtube.com/watch?v=2NX4inAFTA4
https:/ /www.youtube.com/watch?v=_RjQybNcbDM
https:/ /www.youtube.com/watch?v=CfHf7ZqthLY
https:/ /www.youtube.com/watch?v=5BlvM_T1tDc
Check the lyrics on the last one "Darling Angel" - worth the dig friends, and I'm a black hole without you, must be a godsent savior, out of the void I ran to you…
While those burn in the background…
>>4708 Hey Algebra Faggot, nice to have you pop back in! Thought you were VQC as well with the quick quip formula post VA mentioned. Welcome to the greatest LARP on planet earth, it gets better every day. Get ready for acceleration AF!!!
>>4718 OPSEC. Good to read you 3DA.
>>4715 Nice recap bitch. Frickin' read my mind earlier, formula index cards in my pocket, shuffling… Danks MA!
>>4705 >>4693 Rockin' it PMA. Was faggin on the remote mind-control device earlier and itching to get on and sketch your shit. Long day, diagrams will wait 4 tonight but looking forward to laying it out.
>>4694 Spot on CA. What's up is down, black is white, as per Q. The serpent? Light and health giving plasma hidden from us (check the Dendera "light bulb") - KEK. Funny, was just digging the other night for some John Lilly (Programming and Metaprogramming in the Human Biocomputer) and R A Wilson (Prometheus Rising) for the generals, and got sidetracked with Wilson's 1977 "Cosmic Trigger, Final Secret of the Illuminati" (http:/ /www.lisamharrison.com/pdf/Robert%20Anton%20Wilson%20-%20Cosmic%20Trigger.pdf), where in the Afterwards (right after "The End") by Saul-Paul Sirag (Saul, Paul !) writes:
Dirac had complained that when one uses fewer than 10 tensors one destroys space-time symmetry; but that is just what I want. The reason is that, since Dirac wrote in 1963, it has been discovered that mass splittings can come about by breaking an underlying gauge symmetry. This is how the weak force is gotten out of the electromagnetic force by Steven Weinberg and various other physicists much in vogue today. I am now preparing a paper in which I get the strong force out of the gauge symmetry of general relativity. (Actually, this has already been done by Abdus Salam and Jack Sarfatti. I'm just giving them more ammunition.)* But things begin to look positively contrived when one notices that Eddington's 1, 10 and 136 are members of a well- known mathematical series that goes 1, 10, 45, 136, 325 … etc.
The next number in that series is 666.
Berkeley, California
Summer, 1977
ref: https:/ /oeis.org/A037270
A037270 a(n) = n^2*(n^2+1)/2.
>>4683 V, what can we say, but thanks. Stick close with us faggots, we need to get to ECC soon!
Topol, knew you couldn't stay away for a second, yo! VA, hope you had a great day.
…and I'm a black hole without you…
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dfa2e4 No.4721
>>4719 Hey, I'd get to work on them now, but muah big day and gotta crash. PMA gave a perfect roadmap with the particulars. Will pick this up in a bit. g'nite bud.
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14033a No.4722
>>4703
Bump
>>4718
Firstly, it's ironic that you would post information about clown-tier identification methods in the form of pdfs. Secondly, if we can't share any code at all without possibly being identified, even if it doesn't have someone's name (let alone their IP or whatever in Teach's case) on it, we can't really collaborate. We're all posting combinations of words that could be linked back to us in the form of posts, too.
>>4715
You might want to fix the second equation.
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6133d1 No.4723
>>4720
Alright! No more grumpy MM! Fucking take this shitposting back to… this board? HAhahahaha! Happy Friday Faggots! :)
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dfa2e4 No.4725
>>4703 will dig on that soon AA.
>>4723 Ha VA. I was grumpy due to frustration and projected on you all, and that 3-6-9 mistake had me spinning, not that it didn't lead to some fun. And hey, you can call me Grumpy, just don't call me Dopey!!!
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6133d1 No.4726
>>4721
>These diagrams are fantastic
Blessings To You, MM.
When a lot of us were tired from working so long, you got us fired up again. Get some rest, then come back and bust ass again.
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d5e987 No.4727
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4baf8d No.4728
>>4718
Hence why I'm using python, a language I never code in ;)
For those who haven't published any code ever, it should be safe. If you have you should consider using a language you don't know (or know ish). Example, if you're a java developer use C# like Chris is. They are similar enough that you won't get your head stuck too much. And again, if you are a C# developer use java etc.
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4baf8d No.4729
I started trying to make some patterns that matched the group of odd e, even n and odd (x + n).
These are all (3, 2, 1), (3, 2, 2), (3, 2, 3) and (3, 2, 4).
I have no idea if the configuration is correct though. Just playing around with (x+n)^2.
That 2d(n-1) fits half the triangles could simply be a result of n-1 = 1 and 3 being such a low number.
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6133d1 No.4730
>>4729
>That 2d(n-1) fits half the triangles could simply be a result of n-1 = 1 and 3 being such a low number.
Well then would 2*2d(n-1) fill the triangle?
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14033a No.4731
>>4729
I guess this disproves my idea that n^2 and f potentially scaled upwards together, not that that's what your post is about.
>pic 2
Looks like the Nazis were in on this VQC thing too huh.
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4baf8d No.4732
>>4731
Yeah the swastika is unintended. I know Conway and Guy used another way of fitting the triangles in the odd square, which I'm guessing is because they wanted to avoid swastikas.
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4baf8d No.4733
>>4729
Forgot the Legend of course.
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7a77e2 No.4734
Hey Lads! I'm working, but nothing new yet to report. Got good working diagrams, but still lacking. I'll keep working.
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4baf8d No.4735
>>4730
Assuming this is some kind of pattern, then yeah, but then you would have too many squares to fit in (x + n)^2 (unless to opt out of using f and n^2 - 1)
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4baf8d No.4736
>>4735
Thus, if this pattern hold, then d / 4 should be the base of the triangles where 2*d*(n-1) fits.
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4baf8d No.4737
>>4736
IF that were the case, then we can simply "grow" the 4 triangles for (x+n)^2, once we have that it's done.
Which sounds too simple, so I don't believe it.
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4baf8d No.4738
>>4737
Heh, yeah no, d/4 is not the base of the 2d(n-1) triangles. Just got a head of my self here.
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4baf8d No.4739
Well I still haven't found a counter example of 2*d(n-1) not fitting at least 4 triangles.
The a=7,b=37 record 2*d*5 will fit more than 4 triangles, though.
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d04b72 No.4740
>>4729
>>4733
This is great
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92f4c6 No.4741
>>4729
Another pinwheel of hope
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d31ebd No.4742
>>4741
I've noticed something.
Let S = (2d-1) + d^2 + e + 2*d*(n-1) + n^2-1
and let D = (D+N)^2.
The difference between S and D is the same for the correct record as it is for the initial record
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d31ebd No.4743
The same rings true for (x+n)^2 and (n^2-1 + 2*d*(n-1) + f)
And the differences between the values are the same as well.
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d31ebd No.4744
>>4743
Also the difference seems to always be e-2
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d31ebd No.4745
>>4729
Thank you IseePatterns
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d5e987 No.4746
>>4744
That's because (2d-1) + d^2 + e + 2*d*(n-1) + n^2-1 is an alternate form of (d + n)^2 + e - 2. So this would apply to any 2 cells shared in an E column.
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4baf8d No.4747
I noticed something else. I suspect that (n - 1) appears as a factor in f. When f has multiple factors I can't see an obvious pattern into which of the factors represent (n - 1).
For n - 1 when n = 2, it appears that f is a prime. I've only looked at a few examples so far though. So maybe you can add this in your test cases PMA?
When we are working with a prime (c = prime) (n-1) doesn't appear to be a factor of f, though. Not sure if this is a proper pattern.
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8298a2 No.4748
>>4729
Great pictures Isee.
Pic attached is for c=39, showing (x+n)(x+n) for the prime solution in the middle, and "growing" the small square into the starting c position.
Just a thought to share while looking for differences.
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f7dce4 No.4749
>>4748
I knew this would make a swastika eventually.
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8298a2 No.4751
>>4749
It looks like it wants to spin and grow - fractal like.
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f7dce4 No.4752
>>4751
the you have it right now, it's almost as if it wants to zoom out into a maltese cross or something.
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8298a2 No.4753
>>4748
One more "growth" (x+n)(x+n) image to share.
This one for c=115.
There are certainly patterns here. Just guessing that 2d(n-1) is more "predictable".
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2bf75e No.4754
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8cf27b No.4755
>>4754
The proverbial windmill of peace. :) I also hope it's in there somewhere when this is all over.
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2343be No.4757
>>4219
>>4220
>>4678
Hello lads! Working over here, re-reading all crumbs. Working on the algebra side to understand the (x+n)^2 formulas. Have fam stuff all day today, but here thinking and and checking in. Here's what I have so far, and it goes with the small red square in >4678.
(x+n)^2 = n^2 -1 + 2d(n-1) + 2d + 1 - e
Also, you can sub in 2xn + xx for 2d(n-1) + f - 1. Trying to understand the (x+n) square and how it relates to all the formulas. Thoughts?
TBH, the diagrams produced are already excellent, so I felt like I was doing pointless work trying to build another. Great job MM Isee, and PMA on all the new ones!
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8298a2 No.4758
>>4748
>>4753
c=39 and c=115 redrawn with squares instead of attempting to retain triangles throughout.
I think this is a more accurate representation of the growth, and more symmetrical.
Red is the 2d(n-1).
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8298a2 No.4759
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f7dce4 No.4760
>>4758
I feel like this is all i'm going to be able to see for a while. lol
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d5e987 No.4761
Does anyone have any interest in a VQCGUI_v3? One that is a bit more… accurate? Just don't want to put the time into it if no one will use it.
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427f3f No.4762
>>4761
Hey MA! I always love checking out your visuals. Can you figure out a way to show the odd (x+n) square growth with n0 triangles using a single cell? Like squares stacked on top of each other and growing upward?
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427f3f No.4763
>>4681
Hey lads! This is what I’m working on. I’ll have diagrams ready soon. IRL stuff has been super busy. Working on x+n square understanding. Anyone else have insight on this?
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8298a2 No.4764
>>4322
>>4758
I don't think the "capstone" starting position in VQC's image is properly labeled as (n-1).
In the c=115 picture, the large red square is 31x31. The bottom of the capstone would be (31/2 = 15.5) and not 48-1. I believe this 31x31 square divided into 8, are the "sub-triangles" that VQC was referencing.
From these diagrams, I think there is a relatively straight forward way to calculate our solution n:
solution n = (x+n)(x+n) - "dark purple bases of triangle" - 2d(n-1) - f.
What's left behind after this calculation is the light colored purple n in the middle of the inner solution square.
Because we don't know the size of the 31x31 square in the middle, the n0 formulas and the (f-2) mod 8 calculations are used to iterate towards the base of the capstone. Testing along the way if we have solved the problem.
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d5e987 No.4765
>>4764
X+N=
1059731506988603553937431268657920267324681542931
(X+N)^2=
1123030866904336703079469523070416463095627144114722409357226718814587956951689069474054796070761
(N-1)*8=
115100708248095715653845476953416823881690247480
((X+N)-1/2)*8=
4238926027954414215749725074631681069298726171720
((N-1)*8) + (((X+N)-1/2)*8) + 1 =
4354026736202509931403570551585097893180416419201
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d5e987 No.4766
>>4765
This is using the RSA100 solution numbers.
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427f3f No.4767
>>4764
PMA I’m following your train of thought. Haven’t stopped thinking about x+n square for 3 days now.
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427f3f No.4768
>>4764
(x+n)^2 = n^2 -1 + 2d(n-1) + 2d + 1 - e
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d5e987 No.4770
>>4768
Verified true in all cells. Is also able to be reduced 2 d n = 2 n x + x^2 + e
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427f3f No.4771
>>4769
>>4770
Thanks for verifying MA!
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e99bd3 No.4773
>>4772
May want to triple-check that, since it should be exactly the same as the similar equation using 'e'. Can you post an example where it fails?
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e99bd3 No.4775
>>4774
Well, for example take 39 = 3 * 13 = 8^2 - 5^2. So d=6, e=3, f=10, n=2, x=3.
The formula says:
(x+n)^2 = n^2 + 2d(n-1) + f - 1
25 = 4 + 12 * 1 + 10 - 1
25 = 25
Could you try that one in your code, or any other specific example we can verify by hand?
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d5e987 No.4776
>>4775
I dun goofed. Time for bed~
(x+n)^2 = n^2 + 2d(n-1) + f - 1 is true for all cells. At least, I'm pretty suuuuuure.
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e99bd3 No.4777
>>4776
Great, thanks for double-checking!
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d5e987 No.4778
>>4777
The technically correct version is (x+n)^2 = n^2 + 2d(n-1) + abs(f) - 1
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7a77e2 No.4779
>>4220
>f = 2d + 1 - e per VQC.
>Previously: e - 2d +1 in VQC#1
Previous version of f was negative. Now this one is positive? Which one is correct?
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8298a2 No.4780
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8298a2 No.4781
>>4758
>>4764
Following is the math breakdown for what I was referencing above:
5x23=115
c = (15,48,5) = {15:48:10:9:1:115} = 115; f=6; (x+n)=57
p = (15,4,3) = {15:4:10:5:5:23} = 115; f=6; (x+n)=9
For the c record, the revelant calculations are:
(x+n)(x+n) = 57x57 = 3249
(nn-1) = 48x48 - 1 = 2303
2d(n-1) = 2x10x(48-1) = 940
f = 6
Verify:
3249 = 2303 + 940 + 6
For the p record, the relevant calculations are:
(x+n)(x+n) = 9x9 = 81
(nn-1) = 4x4 - 1 = 15
2d(n-1) = 2x10x(4-1) = 60
f = 6
Verify:
81 = 15 + 60 + 6
This works regardless of how f is divided in the squares. The important piece is that f is equal in both records.
Assuming we can calculate the red square (i.e. the n-1 capstone in VQC's post)
31x31 red square = 961
The nn-1 portion in the dark purple area is the triangle base and can be calculated as:
3249 - 961 = 2288
Once we have the triangle base, there are 2 ways to solve this from the original c record:
solution 1:
(x+n)(x+n) - (nn-1 triangle base) - 2d(n-1) - f = (nn-1) from solution small square
3249 - 2288 - 940 - 6 = 15
solution 2:
(nn-1) - (nn-1 triangle base) = (nn-1) from solution small square
2303 - 2288 = 15
To get our solution n:
nn-1 = 15
nn = 16
n = 4
This theory hasn't been tested on many records as I'm still not sure how to programmatically determine the dark purple triangle base. I do believe we have all the code pieces required, however.
Would appreciate someone else double checking this.
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7a77e2 No.4782
>>4780
Carzy thing is my (e,1) calculator works on the old (-) version but not the new.
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2cf4b5 No.4783
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8298a2 No.4784
>>4783
That’s a different f. That 2d+1 was a transform into the negative e space. It created a mirrored record in the negative half of the grid.
The f we’re talking about here is the distance to the next squarefor each record.
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a34e47 No.4785
>>4784
Ok, fair enough PMA! Just sayin the old equation for f solves for all (e,1).
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a34e47 No.4786
>>4770
>>4768
So is this equation still solid? MA verified?
(x+n)^2 = n^2 -1 + 2d(n-1) + 2d + 1 - e
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2cf4b5 No.4788
Took our mutual question to Chris, here's what I have so far. Waiting for response on the last part.
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819f3a No.4789
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819f3a No.4790
Hey lads! Just trying to get to the bottom of this. Going to bed, but got a last response from Chris. Here it is. Be back tomorrow!
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2bf75e No.4791
I'm trying to get back in the game here. The picture shows a test for rsa100 w/ Chris' methods working as advertised. I'll create a new picture of his hints in the morning.
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1d5179 No.4794
>>4792
>>4753
Plenty of swastikas showing up!
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f7dce4 No.4795
I'm just… throoooooowing this out there.
3301 is a prime number.
Virtual Quantum Cicadas running an A.R.G. meant to end slavery sounds pretty good to me.
Might not be useful or relevant.
Just cheerin' ya on.
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4baf8d No.4796
Okay, I feel a bit like an idiot.
I was thinking last night about the logic behind f -2 and the 2*d*(n - 1) part and I realised that we're just adding to perfect squares here.
So the equation we're dealing with:
n^2 + 2d(n-1) + f - 2 = (x+n)^2
This is the same as (x+n)^2 - n^2 = 2d(n-1) + f - 2 which is also the same as x(2n + x).
Essentially, this equation is just the difference of two perfect squares (n^2 and (x+n)^2) (See more here: https ://en.wikipedia.org/wiki/Difference_of_two_squares
under the "Difference of two perfect squares" . I'm not sure if we were aware of this, but at least I didn't realise this until I started to think more about it.
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4baf8d No.4797
>>4796
And of course then, what we have is really:
n^2 + 2d(n-1) + f - 2 = (x+n)^2 - 1
Replacing f:
n^2 + 2d(n - 1) + 2*d + 1 - e - 2
n^2 + 2dn + 1 - e - 2 = (x+n)^2 - 1
2dn + 1 - e - 2 = (x+n)^2 - n^2 - 1
Not sure how this would get us closer to finding a solution, though.
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4958e4 No.4798
>>4790
(x+n)(x+n) = nn + 2dn - 2d + 2d + 1 - e
xx + 2xn + nn = nn + 2dn - 2d + 2d + 1 - e
xx + 2xn = 2dn + 1 - e
xx + e = 2dn - 2xn + 1
xx + e = 2(d-x)n + 1
xx + e = 2an + 1
Isn't it true that
xx+e = 2an, so maybe this is false and you added an extra 1
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95ec2c No.4799
>>4798
>(x+n)(x+n) = nn + 2dn - 2d + 2d + 1 - e
anon, looks as if you missed a (-1) in your transcription of the image, which was actually:
(x+n)(x+n) = nn -1 + 2dn - 2d + 2d + 1 - e
reducing to
xx+e = 2an
>>4791 great baker.
>>4788 thanks for reaching out and reporting back VA.
>>4773 nice AF. Appreciate your input.
>>4320
>Pick up any mistakes. It's important.
>>4781 thanks PMA. Plan to review your diagrams and get going on these. Should have more time this week.
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8298a2 No.4800
>>4781
Guys. The math checks out for odd_e, even_d, odd_x_plus_n.
Attached are test cases for c=115, 259, 6107, and 7463. I have tested all known matching Rsa solutions against these formulas, and they work as well.
The top part of the test cases should be self explanatory.
The bottom portion is the remaining work to be done.
Currently, I am iterating from 1 to x+n, and executing the Get_n_from_odd_triangle_base, Get_Remainder_2dnm1, and Get_XPN_from_f methods posted earlier.
If you add Remainder_2dnm1 to Get_XPN_from_f, you always get square. See the total, sqrt(total), and diff columns.
One of those squares represents the capstone square that will solve this problem.
While iterating those squares, I have found the following:
1) The n from the starting c and prime solution records always appear in the n0 column.
2) Once the remainder 2d(n-1) result is greater than or equal to c, it will always return c.
3) The "capstone" square that we are looking for may or may not appear.
3a) in c=115, it shows up directly via iteration.
3b) in the other test cases, we get records that are +/- 1 away from the capstone. See c=259 for capstone +1 match, and capstone -1 match.
3c) So to find the capstone square, we need to check +1 and -1 of the sqrt(total).
I believe this is why VQC showed the f div 40 + 2 through f div 40 - 2 triangle side >>4344.
The 5 factor in the denominator may be arbitrary, but when searching for a solution, we need to check +2 through -2 records to find the capstone match.
>>4343
>If doubling the width of the chunks of (f-2) didn't give us a solution, the number c would be prime, the worst case (doubling the width of (f-2) chunks very quickly determines this as the number of times it doubles is logarithmic in the length of (f-2)).
This is the remaining piece that will replace iterating with larger jumps.
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4cf918 No.4801
>>4799
>>4798
Ah, thanks anons. Looks like I worked my way back to a basic formula.
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f7dce4 No.4802
>>4801
Didn't he say it's not a complicated formula, you just don't understand the beautiful simplicity of it yet?
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268629 No.4803
>>4800
Hey man, thanks for posting that, really helps make sense of it. FYI when I'm short on time, I scan through and just read your posts– the concrete, specific output from your programs really helps.
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8298a2 No.4804
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d32925 No.4805
>>4800
>>4803
Seconded! Thanks PMA for your great work, it’s always clear, logical, and helpful. You da man!
>>4802
Howdy Topol! Yes, VQC did say that. After we finish up this method, he’s going to show us how to shortcut with the grid. Although I think PMA may almost have that figured out too! :)
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1d5179 No.4806
Hello Lads! I've been working through the breakdown of 1 Tu in the (x+n) square using the n0 calc. Pics attached. Hopefully some good food for thought! Feedback appreciated.
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fa8576 No.4808
>>4800
I tested this capstone calculation for ALL values regardless of parity, including all solved Rsa numbers.
Our trusty c=145 example with even (x+n) and odd n sample attached.
This works. Someone please verify.
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4baf8d No.4809
>>4808
Hey, sorry I've been busy. Not sure if I have time to look into it today, but I'm definitely going to verify this shit.
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fa8576 No.4810
>>4809
Thanks Isee. If this turns out to be a path to the solution, then it is getting really clean and elegant.
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a34e47 No.4811
>>4808
Hello PMA! I verified your formulas and calcs for each example you’ve posted.
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9e5e80 No.4812
>>4811
Planning to dive in tonight, is that in line with your latest diagram with the split triangles >>4806 ?
Thought that was a clever way to reconcile the odd cell and single-unit difference between base and height for orig drawing!
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a34e47 No.4813
>>4812
Thanks MM! It will hopefully help us iterate up quickly to (x+n) using n0 triangle geometry. Thinking out loud in diagram form. Next version I’ll work in 2d multiples.
>>4343
VQC’s post about filling the odd x+n square using f-2 doubling.
>n0^2 + multiples of 2d will fill the triangle.
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8298a2 No.4814
Just to confirm previous posts, the following solutions work for all numbers:
solution 1:
(x+n)(x+n) - (nn-1 triangle base) - 2d(n-1) - f = (nn-1) from solution small square
solution 2:
(nn-1) - (nn-1 triangle base) = (nn-1) from solution small square
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8298a2 No.4815
>>4814
Finding the base of each triangle capstone needed to calculate the (nn-1 triangle base) at this point seems to require iteration - until VQC drops hints about more effectively using the grid.
The (nn-1 triangle base) is the dark purple area in the image at >>4758.
The starting position for an iterative search can be set as:
(2d(n-1) + f)/8
This represents a triangle within the red square including the blue f portion. The only piece missing is the n we are looking for.
Attached test cases for c=115, 259, 6107, and 7463, are an attempt to move closer to an understanding of the iterations required. And to verify that the starting triangle base is less than or equal to an estimated capstone triangle base.
The "triangle base" entries are calculated as inverse triangles from the triangle area. I believe baker posted this formula previously:
(Sqrt( 8 * area + 1 ) - 1) / 2
From the (2d(n-1) + f)/8 triangle starting position, we can iterate (f-2) div 8 or (f-2) div 40 steps, checking for +/- 5 proximate values each way for any possible solution. Although I'm not sure how many proximate values need to be checked. Could be +/- 10, 50, 100?
The "estimated iterations" value is calculated as:
(capstone_triangle_base - starting_triangle_base) / BigInteger.Max( (f-2) / 8, 1 ) + 1;
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4cf918 No.4817
Hello Lads! Here working. Between VQC's crumbs and the ass kicking job PMA has been doing, I'm still working to understand, and I'm stuck on a few of the ideas . Feel like I have >90% down, but I have yet to understand a few key pieces to unlock the new ideas. It's been kinda quiet around here, which is fine. Just wondered if anyone else was also working to understand all the new developments? In the meanwhile I'm re-reading new VQC crumbs and studying PMA's output looking for answers. Anyone else have a question or two they're working on or stuck on?
>>4684
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8298a2 No.4818
>>4817
Hey VA - it's been too quiet.
Continuing to work on how to iterate to a solution. Still some ways to go.
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819f3a No.4819
>>4817
Chris' Twitter is gone for the time being. Poof! Not sure if you guys have been following the #TwitterLockOut, but it's a mass censorship effort by @jack. Q posted about it yesterday. Pics related.
>>4818
Hey PMA! Thanks for all your new work. So we are still working to find a way to use triangle geometry to iterate and find the multiples that give us (x+n).
Starting from c, we get d,e,f. Then we break down f to find n0. I'm stuck at this point.
Do we use n0 = (f-2)/8 and (f-2) mod 8? Do we have a use for the remainders yet?
Do we use n0 = (f-2)/40 and (f-2) mod 40? Remainder purpose/use?
After choosing one of these to divide f, we then use that choice to make the triangle bigger using multiples of n0 and 2d. We could also visualize this in square (x+n) form too. Combo of n0 (factor of n) + 2d (factor of x? d-x=a.)
Then we have this part >>4636 I'm still working on. Have you guys figured more of this part out yet?
Also, we can solve for n in (1,c) and complete that element right off the bat. Does that help us in any way as far as limiting our search or iteration parameters, especially with PMA's new findings? GAH! Lots of questions, any help appreciated.
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8298a2 No.4820
Follow up to the starting position from >>4815.
I confused the "triangle_base" with x+n inputs.
I believe the correct parameters are as follows:
BigInteger n0 = Get_n_from_odd_triangle_base( (x+n)/2, c, d );
BigInteger r2dnm1 = Get_Remainder_2dnm1( (x+n-1)/2, d, n0, f );
BigInteger XPN_from_f = Get_XPN_from_f( n0, d, f )
Attached are examples for c=115, 6107, and 14904371.
I am estimated an (x+n) starting position to use in the above formulas, and iterating by 2 for only odd values of (x+n).
Starting x+n = 2 * (GetInverseTriangle( 2d(n-1)+f ) / 8 ) + 1;
In some cases, this puts us exactly at the correct capstone record.
The "cap diff" column represents the difference in the target capstone area and the iterated total value. I'm iterating until that value becomes negative.
This starting formula allows pretty big jumps and relatively few iterations, even without adding in the (f-2) div 40 chunks - which will be required to handle RSA length numbers.
The current problem is accounting for the difference between the "target capstone area" and the (x+n) with the last positive "cap diff".
How do we know we've hit the correct capstone?
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91be12 No.4821
Aside from our regular stuff (which I seem to be stuck on, the whole 40 thing has me lost), might we (some of us codefags) need to create new social media platforms? It seems like Twitter and Youtube especially are cucked to the max and will be going down in the near future. Could this be an opportunity for a patriotic new website? We could even start it with a clean modern progressive look to appeal to normies jumping ship then change it later. Could this VQC (the computer, not the guy) help us build this website in less than a few seconds?
Idk, I just think when those companies fall, and I believe they will, there will be a vacuum where people cannot get info
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6abd01 No.4822
>>4821
Um… When this thing is created there will be no Internet. This thing will break it. Anyone will be able to use simple methods to break any digital security. If you make this website someone else will simply be able to log in with your password and delete/change it. This thing is going to turn the internet into the Dewey decimal system… Obsolete. Though the Dewey decimal system may come back now that I think about it.
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5d2d9a No.4823
>>4822 Not necessarily. If you were handed 'the button', does it mean the world would implode from newks? You would probably realize a new level of personal responsibility. We are moving into a new age, where through technology the power of each individual is amplified, this is just another example. With great power, comes great responsibility.
Interesting exchange last night on the general, thought I'd link here. Grabbed the pyramid images and posting here as well. Not as friendly as VA's rainbow pyramid!
>>>/qresearch/456115
>New N.Korean Missile Poses Fresh Threat
>>>/qresearch/456172
>Also today in NK.
>Notice the seats are green screen green.
>>>/qresearch/456301
>old VQC question: What happens when you use facial recognition on a crowd generated with CGI?
>>>/qresearch/456329
>VQC also said he would teach us to build a quantum computer, then didn't. He's a crank.
>>>/qresearch/456366
>Cranky, not likely a crank, imo. We're getting close to phase one if you haven't checked in for a while.
>>>/qresearch/456378
>Your opinion is worthless and you need to learn how to identify liars. End of conversation.
>>456427
>No worries anon. I've learned a good deal of mathematics and crypto regardless. Carry on.
>>4818
Yes quiet indeed. I've gone through and validated your calcs, but haven't made progress on the iteration steps. At first your diagrams with the large purple area didn't make sense, but I see completely from the 1,c record versus the prime record.
I think your though about the 5-wide with +/2 layers to capture those with a difference either direction makes excellent sense.
Frankly, of the free time available in life, have spent too much time following/digging (Parkland recently), am going to step back a bit, and also shift more attention to here. Not really learning anything about the world there, just more of an energy suck.
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4baf8d No.4824
>>4822
No, it won't break the internet.
This thing will first turn the next few weeks into a pain in the ass for ops people and browser developers. Browsers will be quickly upgraded to support elliptic curves certificates (if they don't already). Root certificate guys will push out new root certificates using elliptic curves, we'll see a few weeks of stress as this gets deployed. Ops will start demanding elliptic curves on servers (SSH etc) and banks will push heavily for users to update their browsers.
But in short, breaking RSA won't break the internet. It will just turn it into a pre-https system. SSH will be compromised and every public key that's out there (using RSA) will be broken quickly so expect shit to go down.
However, VQC has also said that this thing will break elliptic curves. I doubt we'll be able to do that right away, so it will give everyone a few weeks of peace and quiet until we manage to do that.
When that happens, it will be like an HTTPS reset button. No more HTTPS, no more secure sharing of public keys until they find / change algorithms that can be a drop-in replacement of RSA / Elliptic curves.
But the internet will still chug along as always. It's just that more systems will be open / vulnerable.
Most modern consoles already use elliptic curves for application signature, but once that breaks expect to see an increase in homebrew apps for those :-D.
If this thing is true, though. It's going to take a nice, juicy piece of the financial market with it. Would you use your bank if everyone with a wifi-sniffing tool could see your username and password? What about Amazon? It's going to scare people a lot.
Bitcoin is safe though. If you use it properly it's safe against quantum attacks.
Also, when / if this thing turns out to work / be real expect this board to be flooded with normies. It's going to go down in history.
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5d2d9a No.4825
>>4824
anon, I See everyone point you made and agree on all. Well said.
If anyone want to read about some of the network tools, opsec, and other bits, this is well worth your time:
https:/ /pastebin.com/mXQxg8JG
Archive Offline.
Apart from the name, email, phone roster for NASA, one example we all would love:
[+] OIB - Operation Ice Bridge [+]
IceBridge, a six-year NASA mission, is the largest airborne survey of Earth's polar ice ever flown. It will yield an unprecedented three-dimensional view of Arctic and Antarctic ice sheets, ice shelves and sea ice. These flights will provide a yearly, multi-instrument look at the behavior of the rapidly changing features of the Greenland and Antarctic ice. Data collected during IceBridge will help scientists bridge the gap in polar observations between NASA's Ice, Cloud and Land Elevation Satellite (ICESat) – in orbit since 2003 – and ICESat-2, planned for late 2015. ICESat stopped collecting science data in 2009, making IceBridge critical for ensuring a continuous series of observations. IceBridge will use airborne instruments to map Arctic and Antarctic areas once a year. The first IceBridge flights were conducted in March/May 2009 over Greenland and in October/November 2009 over Antarctica. Other smaller airborne surveys around the world are also part of the IceBridge campaign.
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47d835 No.4826
>>4824
Yeah the board will be a zoo. Maybe we should make a seperate board for us OR a seperate board for them when we publish in case there is more work to be done so we aren't completely diluted
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30c4ff No.4827
>>4824
ops people here, reissuing elliptic curve certificates and disabling ssh rsa logins will take a few hours unless the certificate providers servers crash from everyone doing it (haha). but anyone not prepared will shit bricks along with most of the internet. there are drop-in replacements but none of them are widely iplemented
the internet doesn't require encryption to work, what i want to know is how to build a new one using software quantum entanglement without any wires, isps or wiretapping!
how is bitcoin / [insert any cryptocurrency here] safe? cracking an ecc key will let you transfer all money from that address wherever you want.
>>4826
most people here have trips, but this might be a good opportunity to establish a bunker in any case
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1d5179 No.4828
>>4820
Hey PMA! Let's focus on this today: Let's play with f values and look for a way to fill up 1Tu or related triangle geometry patterns. We can start with the smaller p(x+n) square and triangles. For example, 1Tu for (x+n) = 15 has 100 triangles of base n0= 7/10 The area of each triangle is 0.7 x 0.8 = 0.28. Total area for the 100 triangles is 0.28 x 100, giving us the correct area for 1Tu. Each triangle level you go down another 0.8 units. Number of triangles per level goes 1,3,5,7, etc. Base measurements go 1,2,3,4, etc. Lots of cool patterns to explore. Could be easily used to iterate up to (x+n) = 15. Interesting pattern I noticed in the very bottom level: 19 triangles - 10 base chunks = 9 = x. Could just be coincendece, but interesting to explore.
Also, n0 determines where the dimensions of the 1Tu will land on a whole number, narrowing our search for correct dimensions in the iteration process. Am I using n0 in the correct way? Can this help us find the capstone or dimensions of (x+n)? Thoughts Anons? Pics relevant, check
>>4821
>>4822
>>4823
>>4824
>>4825
>>4826
>>4827
>Also, when / if this thing turns out to work / be real expect this board to be flooded with normies. It's going to go down in history.
It's going to be a fun shitstorm!
>If you were handed 'the button', does it mean the world would implode from newks? You would probably realize a new level of personal responsibility. We are moving into a new age, where through technology the power of each individual is amplified, this is just another example. With great power, comes great responsibility.
Well said MM.
>If this thing is true, though. It's going to take a nice, juicy piece of the financial market with it. Would you use your bank if everyone with a wifi-sniffing tool could see your username and password? What about Amazon? It's going to scare people a lot.
People are going to trip out.
>most people here have trips, but this might be a good opportunity to establish a bunker in any case
Probably a good idea, Anon.
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1d5179 No.4829
>>4820
PMA, could you please explain this in more detail? I studied your output, and wondered the same thing:
>How do we know we've hit the correct capstone?
Also, how do we separate x and n? Is n0 for finding n, and 2d for finding x?
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fa8576 No.4830
>>4828
Will look into the triangles further. Good stuff here.
>>4829
Sure thing.
The growth of the small square and the elegance of the solutions >>4814, led me down a path of attempting to use the Get_Remainder_2dnm1 and other formulas to search for the red square in >>4758. Which is calculated as 2d(n-1) + f + (nn-1 from the prime solution).
To find that square, I attempted a really big jump using the original 2d(n-1) + f values, and then planned on iterating closer to the red square.
The examples in >>4820 show that we can get really close to that red square even without the (f-2) div 40 jumps. But that leads to a problem of knowing how to determine that a solution has been found.
As I haven't been able to figure that out, I am now looking at using the known result of Get_Remainder_2dnm1 == 0 to identify a correct solution.
Attached pic of larger value shows work in progress. Using the formulas and iterating via increments of x+n to arrive at a solution.
This value took 989 iterations. See the line 989 (p).
This doesn't include any (f-2) div 40 jumps (as I don't fully understand how to work with that yet) - but it does find a solution for any odd (x+n).
If someone can figure out the larger jumps…
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5d2d9a No.4831
>>4830
PMA, quick question about dropping decimals. I often check and see a whole number where it's actually got a decimal trailer.
Example from image: 131460/40=3286, where it's actually 3286.5. I understand the (f-2)%40=20 quickly shows the remainder, just wondering your thought process.
Are you using a Math.round() or some integer round down function?
Given so much of this solution hinges on integers, might it make sense to show when a number is whole, versus decimal, even if just one decimal place as an indicator?
My impression for using the div 40 jumps was simply to iterate more quickly. Perhaps once that doesn't work, we drop down to div 8, as we hone in. Not sure, need to go back, could be from the (8) triangles and (5) layers, providing the div 40.
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5d2d9a No.4832
>>4830
>it does find a solution for any odd (x+n)
Wait, that's pretty awesome right there!
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f7dce4 No.4833
>>4832
#floored
I'm still trying to think of what the defining relationship between the primes that make up all co-primes looks like. Or… -points in multiple directions as if counting something-… however that's said.
(https://en.wikipedia.org/wiki/Coprime_integers)
Pretty sure that's the most related thing I've ever typed out.
{thanks for the essplain, bro!}
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fa8576 No.4834
>>4831
Using BigIntegers everywhere. The grid doesn't need decimals. And e handles the remainder.
A number of my tests do incorporate mods to verify accuracy, filter, and display records properly.
>>4832
>pretty awesome right there
yes. Seeing the solution in the grid - incredible.
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6133d1 No.4835
>>4834
>>4831
Yeah, I've been wondering about this too, MM. What do we do when f values are too small to be divided by 8 or 40? Also, when do we add th remainders ((f-2) mod 8 or 40)) back in?
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6133d1 No.4836
>>4835
Although I guess it's irrelevant for RSA numbers. Just trying to find proper sized examples to work on so I can hopefully see patterns. What about (x+n)=15? f=30 so f-2=28. what next?
28/40 = n0= 7/10?
28/8 = n0 = 3 + (28 mod 8) = 3 + remainder 4? If this, then what to do with the remainder?
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fa8576 No.4837
>>4835
>f values are too small to be divided by 8 or 40
I think we can just revert to starting at x+n = 1, and increment by 2.
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1d5179 No.4838
>>4837
Thanks PMA! That makes perfect sense.
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e9bbff No.4839
Good to see the board wasn't flooded with shitposts while I was away. I've only briefly flicked through the newest posts but it seems we're still figuring out how to find n0 and why f was divided specifically by 5 >>4334 here. Is that right?
>>4821
Do you know how many of those websites have been created and completely flopped or only get used by people who got banned from the bigger ones? Even ignoring the large quantity for a second, the answer is all of them. As important as the idea is, it's not as simple as creating a website and doing some marketing. Keep in mind, Facebook and Twitter may have gotten big in part because of that, but they're arms of the bloody deep state. They were always going to get big and have influence.
>>4823
It's so funny when people who think they're open minded enough for the big enchilada completely dismiss other slightly unrelated things without even reading about them. I'm glad that it at least seems like that isn't the case with all of us here.
>>4826
>>4827
How would we make some kind of bunker? If we're trying to get away from the chaos this will create for the board, we'll need to be able to go somewhere that they won't find out about. That means if we were to have a second board, we'd have to make everyone here aware of it without shills being aware of it, and those kinds of people are almost definitely lurking. One other not-so-great option would be for me to start a locked thread and give everyone with a trip a volunteer account so they can post in it. That would also mean excluding people who potentially have useful things to say and creating chaos through the fact that a bunch of people with conflicting viewpoints will have the ability to run the board. If we just wing it and see what happens, either we won't be able to work on things with this level of organization and calm again or it'll just magically work out. I don't like our luck with that. It would be good to think this through before we're done. I could make a board (assuming you're all cool with me doing it again), post a link to it, wait until several tripfags have replied, then delete it. Then when others wonder where we went one of us could email them. Then again, RSA will be broken, so if their form of email isn't secure, people who have enough of a reason to find us could find the board. Plus, current malicious lurkers would most likely keep it in mind and post about it once we've all migrated there. Anyone have any better ideas? No, not fucking Discord.
>>4833
Pics related is what those relationships look like. A 3D version would make more sense if you're curious (a*b*c) but I guess that's a job for 3DAnon if they have some time.
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fa8576 No.4840
Iterating through larger chunks on Rsa 100 is not going to be a problem.
Using multiple*( (f-2) div 40 ) as an example and increment the multiple by 1 each iteration, we will fly right by the solution on the 21st calculation.
Pic attached is the result of n0, remainder 2d(n-1) calculations. First group is +/- (x+n) by 10. Bottom group is +/- (x+n) by 1.
Perhaps we are meant to break down the formulas and work at the individual triangle level, instead of (x+n)?
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a34e47 No.4841
>>4839
>Good to see the board wasn't flooded with shitposts while I was away.
Yes, I have changed my evil ways AA. Only working now. 5:1 work to shitpost ratio ok with everyone? ;)
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5d2d9a No.4842
>>4839 Thanks AA, good points. w/o twitter account, just need to make sure vqc is looped in.
>>4840 Looked back, and the "because f is divisible by 5" bit was basis for the 8*5=40 I think. Might be a clue there, something about using a factor tree for f.
>>4841 love reading your posts brah. Been me now.
btw - Q is on fire with drops right now. Open intel in 2010 got 20 cia in China 187'd. Going to be a whole new world without asymmetric encryption. More f2f comms and establishing of keys. Interesting comms from POTUS holding the handwritten note card.
Here are drops if anyone wants a quick look:
>>>/qresearch/466048
>>>/qresearch/465919
>>>/qresearch/465797
>>>/qresearch/465696
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5d2d9a No.4843
>>>/qresearch/466142
>>>/qresearch/466308
Two more, and can you believe the image and caption someone just posted!!?? (see pic)
Pyramid holds the answer you seek - coincidence?
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5d2d9a No.4844
>>4843
Wonder if that was Topol, he just posted this nice Organite pyramid:
>>>/qresearch/467229
last q-poast, and will keep this vqc related:
>>>/qresearch/466606
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2343be No.4845
>>4840
Hey PMA! Yes, I think we can iterate right to the solution +\- 2.
>>4842
>>4843
What a time to be alive! Is that GHW Bush???
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5d2d9a No.4846
>>4845 Yes, an amazing timeline. "watching the world wake up from history". We've got front row seats lads, we'll be sitting with the grandkids some day, showing a pyramid, telling stories of this time. It is indeed GHWB in that pic.
>>4840 the p+++ through p— layout is a very nice view of this.
Noting the last digit sequences - very interesting.
(x+n) 8,9,0,1,2,3,4
n0 5,5,6,6,6,6,6
(x+n) 1,1,1,1,1,1
n0 5,5,5,6,6,6,6
pma - is your code java? Went to your last pastebin and downloaded, but haven't done anything yet.
This is awesome work!!! Feels so close now. Is there anything specific I can do to help tonight, versus trying to go back through and make sure all is understood?
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8298a2 No.4847
>>4846
All code in c#. I've only uploaded snippets at this point. Happy to cleanup and share in the future.
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8298a2 No.4848
from >>>/qresearch/463046
I think relevant to our journey anons.
>be prepared to make some mistakes…True knowledge must be obtained the hard way…
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a60c59 No.4849
>>4848
Damn. PMA's first shitpost is a Philosophy Lesson. Love you, faggot. Here's a meme for you.
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a60c59 No.4850
The biggest idea (of the last two weeks) is that var f gives us a clue to iterate up to (x+n). Simple as that. Now we gotta figure out how to make it work <900 iterations. In fact we gotta find out how to nail it on the head just because we can. My big question at this point: How do we find which part is x and which part is n?
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8298a2 No.4851
>>4849
Thanks VA. Love it!
>>4850
working…
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f984d8 No.4852
>>4841
Personally I don't mind some irrelevant posts here and there. I'm talking about, like, a co-ordinated mass shilling, the board being filled with guro by someone who just wanted to annoy some people, the brown pill guy, that kind of thing.
>>4842
If we didn't go with a new bunker board and we tried staying here, one way to not only keep VQC looped in but to make sure he can say what he needs to would be to give him a mod account or a volunteer account so he can do what Q does on >>>/greatawakening/ with the locked thread. I was meant to give the board to him when we migrated here anyway. Otherwise, if we do create a bunker board, I guess we'll have to see if his Twitter account comes back. Obviously this has happened in the past.
>>4850
See >>4305
I think you're both right about factoring f. Is there any way to determine its parity and divisibility (i.e if it's prime there might be problems)? I'll put a few bitmaps together and see if anything comes out since I have some time. If we figure out a pattern to how f can be divided, it won't be a matter of trial and error trying to find a number f can be divided by for the f/(8*something) part.
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1d5179 No.4853
>>4852
>>4851
Walking the number tree pyramids….
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1d5179 No.4854
>>4851
Better meme for ya, PMA!
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f984d8 No.4855
I made images for n*f and x*f but they weren't very helpful. This one, however, is interesting. Obviously we don't need to know anything about gradients to calculate f from c, but what it does show is that for every chunk of however many fs there are in each of these lines, there's a gradient associated with that chunk. That means we could find the lowest point on each of these lines, take that number away from f, and then f would be divisible by its gradient. That makes it calculable, if we can figure out when each line starts, what each gradient is, and what the highest and lowest points are along each line. Of course, what it makes calculable is f minus something, but it looks like the lowest value is actually zero on every line, meaning we'd only need to work out the gradients and not subtract anything.
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1d5179 No.4856
>>4852
OH FUCK! AA, thanks for posting that VQC post, I've been thinking about this all day. (1,c) is our big clue towards Prime(a,b). So here's the calc:
-C given
-d,e,f
-create (1,c) cell: d and e known,
n = (a+b)/2-d
x = d-1
complete element within the grid!!
Now move to the (e,1) equivalent. Find (px) and P(t).
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5d2d9a No.4857
>>4847 Would really appreciate that, your output has been great.
>>4848 Ha, I screencapped that anon's version of "Allegory of the Cave". It's a good one to ingest, in whatever form.
>>4852 ty. I think the private board makes good sense, if you can swing that. Would really prefer you keep control, VQC has other priorities in life than just this and needs to be more consistent. Q leaves for couple days and anons freak, we go for couple weeks here and hang in there, says something.
>>4854 Nice one VA! Not voting though, the space counting and voting on 40char lines is what broke my spell to stop reading generals tonight. There were a couple epic breads there, good energy, needed that.
Q mentioned POWER - makes me think GRID! yes.
Also, power, as in exponent -> have been thinking with the factoring this could be important for keeping track. 2^4 is 16 divided by 2 (4) times, etc. Same with factoring by 3, start with 27 and factor 3 times, it's 3^3, so the exponent is the sum of the times that factoring was done.
This forms a polynomial, with the root numbers being each prime as a series, and the number of times that prime was used in the factoring being the associated exponent, from 0 to N.
I'm sure this is already well documented out there, will take a quick look.
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1d5179 No.4858
>>4857
Anyone else LOVE this board?
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2343be No.4859
>>4857
>>4682
Underlying Order Of Integers: Family Tree Of Factors. Season 1.
>Integers are not a line continuum.
>There are families based on geometry.
>Shape.
>Symmetry.
>Triangles.
>VQC!!Om5byg3j
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6abd01 No.4860
>>4824
"Bitcoin is safe though. If you use it properly it's safe against quantum attacks"
Didn't Chris specifically say cryptos will be wide open to exploitation by this thing? Specifically that the Satoshi wallet is a reward for success? No, infinite qbits is a big deal. Nothing can withstand that unless it is isolated somehow. Like if you had an air gapped computer with an analog video camera pointing at the monitor. That analog signal could still be transmitted over the airwaves to a rabbit-ear TV.
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2bf75e No.4861
>>4860
He quietly mentioned a way to attack hashing algorithms. Email works fine by the way. Just give the new bunker to people who've made it obvious they're who they say they are.
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5d2d9a No.4862
>>4846
Heh, jumped the shark with the digit sequences, numbers themselves were same or linear sequence. Gotta slow down.
>>4860 Yes, but later stages.
ECC is phase 2, and we believe we're on part 3 of phase 1, factorization of c, product of 2 primes, which gets at RSA, PGP, and asymmetric encryption in general with public keys.
Still part of Phase 1 we need to show trivial solution for Fermat's Theorem, think involving Column e0.
Phase 3 involved mandelbrot set, perhaps other fractals. Topol has a great visualization, might be with the Julia set. Application mentioned relates to processing video / 3d geometry very efficiently.
That's what led me down the Geometric Algebra route (geometrical view of Clifford Algebra), which I still believe is at the core of this whole thing. Even Phase I, as the grid is 6 or 7 dimensional based on our variables.
GA handles higher dimensions easily. Learning GA is one of the motivations for me hanging in with this, it's something I've been interested in for a while.
When we're at that point, we'll be looking at various physics properties, think SpaceTime Calculus and such. This is where calculations for sonoluminescence come into play - 'acoustic black holes' and the like.
If this goes on long enough, we'll get into de Broglie Waves, Pilot Wave theory (David Bohm) etc.
My digging has shown that Geometric Algebra is the 'language' that ties it all together, links disparate areas of mathematics into one. Have tons collected on this subject, only just starting to digest it all.
I believe in the quantum nature of consciousness, with micro-tubules. GA would be able to model this as well. This is a life-long quest of inquiry if one wishes.
>>4858 I did think of you all at lunch, eating a fractal (romanesco) roasted cauliflower. Really, along with broccoli, though the cauliflower is just striking.
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f7dce4 No.4864
>>4863
oh, i think i derped. saved as in "the link", not... go check in. lol
my b
Probably be best if we disseminated the link on... like... noooot here. And of course Chris is conveniently MIA so we can't just send it to him and have him disperse the invite since he knows which who we are on the twitters.
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e15af6 No.4865
>>4858
First time I've felt like part of an online community. You guys are great
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e15af6 No.4866
>>4863
Or we could just post the proofs in the qresearch board and be like "hey remember vqc? He wasn't a larp and also here is the key to the universe"
so this stays just us
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fa8576 No.4867
Thoughts on iterating.
(f-2) / 40 makes up the triangle base of each of the 8 triangles. This is the number we are growing by multiples of 2.
(f-2) % 40 is the remainder.
(x+n)(x+n) = 1+ 8*T(u) where u is the triangle base, and T(u) = (u*(u+1))/2
Get_n_from_odd_triangle_base takes (x+n)/2 as a parameter.
Get_Remainder_2dnm1 takes (x+n - 1) / 2 as a parameter.
In order to test for a solution using the above formulas, we need to estimate what (x+n) would should be.
Formula for estimating (x+n):
(x+n)(x+n) = 1 + remainder + 8 * T(triangle_base)
(x+n)(x+n) = 1 + ( (f-2) % 40 ) + 8 * T( (f-2) / 40 )
(x+n) = sqrt( 1 + remainder + 8*T(triangle_base) )
Does this make sense?
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5d2d9a No.4868
>>4866
Good, so long as intention isn't just 'vqc / we were right', but to satisfy an objective.
BTW, this is a LARP, and Q is a LARP. Have been thinking about this a lot - a larp requires a leader, someone who has a vision of 'the end', and the rest are along for a ride (still interactive and potentially influencing/altering the outcome). So when you sign up for a class in college, it's a larp, and you're given a syllabus, nothing wrong with that. Only problem is when the larp is disingenuous, a distraction, etc.
Christ Jesus, greatest larp of all time? "Follow me".
>>4867 ok PMA, back on track, love your focus! Read through and makes sense, will review more closely. Quick clarification - where does n0 fit in this? Is your n in (x+n) from the (1,c) record?
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fa8576 No.4869
>>4868
Once we estimate (x+n), n0 comes from Get_n_from_odd_triangle_base.
That n0 is used in the call to Get_Remainder_2dnm1.
if Get_Remainder_2dnm1 == 0, n == n0 and (as VQC said) we win!
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5d2d9a No.4870
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990b43 No.4871
I've been looking more at the tetrahedral numbers (4,10,20), and I may have found something. Look at these grids. Basically the white columns are the seeds, and each value is equal to the sum of the one above and one to the left of it. By default, the first row is a 1. Then the top left box is just regular numbers seeded by a 1. The highlighted column in that box are the tetrahedral numbers. The highlighted column in the next is square numbers. Then the next is pentagonal numbers, then hexagonal, heptagonal, etc. If you look at the highlighted row, then you can see that there is a simple pattern to get from grid to grid. (ie, from 1 to 2 you subtract 1, from 2 to 3 you subtract 2, from 3 to 4 you subtract 3) so you can easily navigate through these grids. Also for each box n, the first column is all the numbers where mod n is the seed. So maybe we could start with a zero seed (cuz then its divisible) or something like that. Or we could use the identity n*n = T(n) + T(n-1) where T(n) is the nth triangular number. Get the number in the square grid and translate it to a different grid and do stuff. Also these grids can be extended into the negative (I'll get on that).
Basically the idea is to get our number. E would be the seed and D would be the start column. Then we can use some of these identities to navigate around to the grid where we are in the A column with a 0 seed.
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990b43 No.4872
>>4871
Refer to the seed as the 1 row
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990b43 No.4873
>>4872
For this, notice that the top left grid, is just 4* the 1 and 1 grid. Also if you start at the top left cell within a grid, that is the sum of the seed and the column. Then if you go down and to the right, you have that number x3, x10, x35, x126, and this series is the same as the numbers going diagonally down from 3 of the one column one seed grid from my last post.
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990b43 No.4874
>>4873
Because of this multiplicity, if we start with a number with the h column seed, k row seed, then your diagnoal entries will be (h+k), (h+k)*3, (h+k)*10, (h+k)*35, etc. So if we start in G(h,k) (this will mean grid columnseed h, rowseed k), the diagonal entries for this will be the same as G(i,j) where i+j=h+k.
Going with our 145 = 12*12 + 1, we could start in the G(12,1) cuz, then we would have multiples of 1 mod 12, which would include 145. Then if we could navigate to the diagonal (probably by going to the right, because if you go up you would be at the 13 right away) we would have some value and we could then navigate to any other grid G(m,d) where m+d = 13. Then we could do something once there, this is where I'm lost.
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990b43 No.4875
>>4874
Here are some potential pathways to the solution using this grid
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990b43 No.4876
>>4875
Also for some D's I reduced until it was odd (divide by 2 repeatedly). I don't think you can do that for E though (maybe I could set it to E%D though)
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990b43 No.4877
>>4876
Also stuff is fucked up in the upper part of the third pic but not the stuff that matters
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990b43 No.4878
>>4875
Also if you try this, be careful, the positive (bottom right) part stays the same, but if you switch the center cell (e or d) then the negative parts change.
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fa8576 No.4879
>>4867
Sample spreadsheets attached show how the estimated x+n calculations work.
An exact match was found for c=14904371.
Notice that the mod changes for each iteration.
Have tested this algorithm on large numbers (not RSA sized yet). The problem is handling the "proximate" records.
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225058 No.4882
Please hold while I bring additional clarity to the next render.
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225058 No.4883
For the next render, I've included a very special set of invalid cells. The valid cells are green, while the invalid cells are red. Rendered in the (E,D,N) perspective. Here, we look down N between the A=1 and A=2. This view should be familiar, but as you can see, rendering these particular invalid cells leaks additional information about the shape of (E,D,N).
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225058 No.4884
Now, we move below the grid. Turning towards +E, we see a familiar shape in the invalid cells. I'm naming these "leafs". We can see the boundary where A=1 shifts between valid and invalid, but this reveals this shape shares a common rule within the grid.
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225058 No.4885
Now standing in -N space, we see a relationship once hidden by hiding all invalid cells. Between A, E, D, and N. Each leaf is comprised of leaflets, which share a complex relationship to the rest of the grid.
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225058 No.4886
>>4885
The implication of this is, is there is a complex vector/series of jumps we can follow to find N.
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4cf918 No.4887
>>4879
>>4867
Yeah PMA!!! This is exactly how I was envisioning it at work today, multiples of n0 all listed out. Very interesting to see the remainders cycle thorough in sets of 4 in your first example. More great work from our MVP! Nice to see you using my preferred programming language, lol. EXCEL-lent work, sir.
😂
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4cf918 No.4888
>>4865
Thanks Anon! VQC attracted a bunch of weird super awesome math/spiritual/troublemaker faggots here, and we just keep having fun working on math and shitposting. Glad you're here too! Are you a lurker, or do we know you already?
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225058 No.4890
>>4888
check'd. who else is home tonight?
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2bf75e No.4891
>>4868
larp = live action role play
We aren't role playing.
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3cd743 No.4892
If anyone didn't see the link to the bunker board, let me know. I'll have to post it the next time Chris turns up either way.
>>4866
That's a good idea, although they'll wonder where we went so they can see our working and everything. Once we have the thing ready, obviously we will have the ability to tell everyone, but it won't entirely be in our hands anymore, so if anyone lurking wants to mess with us all they have to do is mention the board somewhere. If not, and if we're lucky enough to only have lurkers who agree about keeping this the way it is, that would work nicely.
>>4867
So f/5 wasn't arbitrary?
>>4886
Do you have any idea how to turn that series of jumps into math? I don't know how many relationships I've found that would have been useful but only if I could figure out the math.
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5d2d9a No.4893
>>4891 No worries. Only meaning in sense we are students in this, learning for ourselves, by digesting knowledge drops.
>>4882 rendering a great success. Wow.
>>4879 Super. I get match using brute force squares spreadsheet. Comment on the decimals you mention.
Looking at c=14904371; I see the sqrt=x+n, with the …0831 out there. This is coming from the 8*T(u) column, if you use the 1+8*T(u) column in your calcs, with the 52171729 value, then it will be an integer result, 7223.
>>4892 ty
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f7dce4 No.4894
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5d2d9a No.4897
>>4879 Looking at the 6107 'proximate record' result. Noticed that the small square, 83, is prime (^2=6889). Could that have an impact?
Haven't replicated your spreadsheet. It's between your 6241 and 7225 1+8*T(u) values.
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5d2d9a No.4898
>>4897
For 6889-1=6888
6888/8=861 = T(u)
41 and 42 work out as integer base/ht with no remainder, and their sum is 83, the small square. The factorization for 861 = (3^1)x(7^1)x(41^1).
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5d2d9a No.4899
>>4886 These views really are amazing! You can really see the tree nature with the branching in the last render. We move along, get to a junction of interest, take the new vector…
What's with the macaroni's in distance, where green red meet especially prominent?
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225058 No.4900
>>4899
Just visual artifacts of using of a super high FOV.
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5d2d9a No.4901
>>4900 ok. As always, these are really interesting.
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a34e47 No.4903
>>4879
I think I have something solid here, lads!! Been working on this all morning. Can I please get some eyes on this to verify?
So next question is: we're building (x+n) without knowing it's full size starting only from (f-2). How do we know when we have a match starting only from c? We need a method to verify correct (x+n), and I'm sure PMA is on it. The following equations could help create a crosscheck to verify correct (x+n) and also solve for n and x. Maybe we increase the n0 factors until we get a balanced lock on all equations? Check it out ==>>
If we know c = (d+n)^2 - (x+n)^2 and we can solve for (x+n) then we're going to be able to use the quadratic from RSA#2 to solve for n. Here's the updated version using (TuXN)^2 instead of (2t)^2.
Find TuXN = (x+n) = 15 using (f-2) method. Verify using .
Using our TuXN = 15 prime element: {3:6:16:9:7:37}
n = SQRT(c + (TuXN)^2) - d
n = SQRT(259 + (15^2)) - 16 = 6
Then plug in n to solve for x, and then a and b
x = SQRT((d+n)^2 - c) - n
x = SQRT((16+6)^2 - 259) - 6 = 9
d - x = a = 16 - 9 = 7
c/a= b = 259 / 7 = 37
Element complete starting only from C!!
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2bf75e No.4904
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1d5179 No.4905
>>4904
It's just the (x+n) value we find using the 1+8Tu method. I made up a new name for it to use in equations. TriangleXN is what I was thinking.
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2bf75e No.4907
>>4903
It has to tie into the tree eventually.
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f7dce4 No.4908
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5d2d9a No.4909
>>4903
>Using our TuXN = 15 prime element: {3:6:16:9:7:37}
How do you calc this without knowing the prime element, but only the (1,c) element {3:62:16:15:1:259} ?
>>4908 yo!
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2343be No.4910
>>4907
Hey Baker! I think you're right. VQC said the grid provides a shortcut.
>>4908
Thanks Topol!
>>4909
Hey MM! I was just using that element to verify that the formulas worked. Using PMA's n0 method >>4879 he was able to get a couple of exact matches for (x+n) using multiples of n0. Check out his second sheet of calcs.
Big Idea: If we can find (x+n) using triangle geometry, then we don't even need to know the individual values of x and n. We use the quadratic to solve for n, then plug in n and solve for x.
Actual Order of Operations Looks like this:
Start with c
Get d,e,f
Get n0: (f-2)/8 (for smaller f) n0=(f-2)/40 (for larger f)
Multiply n0 by increasing factors until a match for (x+n) is found. This was my triangle diagram idea. PMA tested it in spreadsheet form and got a match.
Verify correct match by crosschecking using quadratic formulas to see if answer matches the prime answer we're looking for.
Solve for n first.
Then plug in n to solve for x,a, and b.
Still a work in progress, but we are very close to
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6133d1 No.4912
>>4910
Here's the example for c=259, (x+n)=15. Attaching PMA's output for clarity.
We start with c = 259
d = 16
e = 3
f = 30
n0 =(f-2)/8 = 3 remainder 4
Note: (f-2) mod 8 = 4 (this calcs the remainder)
Now we iterate n0 triangle base using multiples of n0 = 3
n0*1 = 3 (no match)
n0*2 = 6 (no match)
n0*3 = 9 (no match)
n0*4 = 12 (no match)
n0*5 = 15 (Match!)
So TuXPN (Triangle Base x plus n) = 15
Note: Method needed to verify when we reach the correct (x+n) value.
Now we use the quadratic formula.
n = SQRT(c + (TuXPN)^2) - d
n = SQRT(259 + (15)^2) - 16 = 6
Now we can also solve for x.
x = SQRT((d+n)^2 - c) - n
x = SQRT((16+6)^2 - 259) = 9
Now we can solve for a and b.
d - x = a = 16 - 9 = 7
c/a = b = 259 / 7 = 37
Complete element. {3:6:16:9:7:37}
Thoughts, Anons?
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6133d1 No.4913
Typo, lads.
>x = SQRT((16+6)^2 - 259) = 9
Should be:
x = SQRT((16+6)^2 - 259) - 6 = 9
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5d2d9a No.4914
>>4912
>n0*5 = 15 (Match!)
What is this a match to? What am I missing about the criteria?
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5d2d9a No.4915
Prof. John Conway
What were lectures like?
You'll find this interesting:
https:/ /math.dartmouth.edu/~doyle/docs/conway/conway/
Check link under "Romance of Numbers":
http:/ /mathvideo.dartmouth.edu:8080/ramgen/doyle/conway/RN92001.rm?start=&end=
You can download the lectures as .rm files.
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6133d1 No.4916
>>4914
Hey MM!
>n0*5 = 15 (Match!)
It's a match for the small square (x+n) measurement. For this example, (x+n) = 15
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5d2d9a No.4917
>>4916
>It's a match for the small square (x+n) measurement. For this example, (x+n) = 15
Right, but we don't know that until having the solution. The initial x is 15. And (x+n)-129. Still don't understand what I'm missing with your approach?
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a34e47 No.4918
>>4917
No worries, MM. Here's a rundown of what I currently know. Please correct any errors, Anons. Working to understand over here.
VQC's claim is this: because of triangle geometry, we can start with f, and use it to divide the odd (x+n) square into 8 triangles + 1.
Then we find n0, which is (f-2)/8 = n0 (whole integer) + mod (remainder).
Then we use multiples of n0 to iterate upward to find the small square (x+n) that matches c = (d+n)^2 - (x+n)^2.
We can use the formulas I've posted to check each iteration of n0*factor as True or False for a match to this formula: c = (d+n)^2 - (x+n)^2
Iterate, check True or False. Upward through all possible values of (x+n) until we get a match.
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225058 No.4919
>>4918
Changing the size of the X+N square means that the D+N square size must change as well.
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a60c59 No.4920
>>4919
You're 100% correct, MA. We are searching for a match as we iterate upward using multiples of n0. The size of both squares changes as we iterate upward, until we find a match where c = (d+n)^2 - (x+n)^2
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819f3a No.4921
>>4920
The quick (log n) part is all we have to do is check: True or False for each iteration, comparing it against the difference of squares equation.
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2bf75e No.4922
What if the tree shows a multiple of n0?
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a34e47 No.4923
>>4922
Awesome way to find the shortcut, Baker! Have you checked it out?
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a34e47 No.4924
I need to run another test case, lads. Have a few things to do first, but I'll have another example up soon to see if this actually works.
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a34e47 No.4925
>>4924
In PMA's output, third example for c = 6017: notice that the correct (x+n) is not exactly found. However, the difference is so close! Also, the proximate answers could be iterated by +1 or -1 until a match is found.
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8298a2 No.4926
>>4879
Test cases for c=6107 iterations attached showing f-2 and x+n calculations, including a breakdown of the 2d(n-1) remainder.
Tests are run using different base factors of (8, 16, 24, 32, 40). For each iteration, also testing +/- proximate range of 2.
Best result so far is 21 calculations, using an f-2 div factor of 16. Base factor of 24 fails to find a record.
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8298a2 No.4927
>>4926
Example for c=c9874400051 attached, with different base factors, proximate range searches, and relevant records only being shown.
This example takes 1493 calculations to solve.
I'm not quite sure what improvement this algorithm brings to the table. We could just as easily increment x+n guesses by 2 and arrive at a similar solution in 909 calculations.
Definitely not seeing something.
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8298a2 No.4928
>>4927
Perhaps there is a way to jump further ahead, and then iterate at a more granular level.
Perhaps this is how the factor tree comes into play?
Really big jumps at the top of the tree, and then smaller and smaller jumps as we get closer to the solution.
And then finally the +/- proximate searches.
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5d2d9a No.4929
>>4926
Feels like good progress PMA! Nice to get to know this 6107 number a bit better.
If I understand correctly, you're using the "rm 2d(n-1)" and "2d mod" as the check in the actual algorithm to know when to stop the iteration, having arrived at the desired result. You're only using the "x+n diff" column only as a validation against the known answer for (x+n).
Also nice to test with a bit larger c=c9874400051, though don't want to graph that one out.
>>4928 Intuitively, that makes sense. With very large c values, the other variables can may be quite large as well, so probably more useful later.
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5d2d9a No.4930
>>4918 Thanks VA.
>>4912 For your process, can you possibly just show one calculation, without knowing the final p solution, such as for the second step?
>n0*2 = 6 (no match)
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225058 No.4931
>>4928
If VQC was going to give up the critical insight that makes this work, then what was the point of the last 3 months? Are there many solutions, or are there many ways to implement the same solution?
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5d2d9a No.4932
>>4822 one other interesting view on this comes from game theory, a topic VQC loves, and he specifically mentioned John Nash.
The late John Nash put forward Equilibrium Theory as an extension to Adam Smith's views of selfish motivation. He saw Adam Smith's view of everyone in the group doing what's best for themselves as incomplete, because the best result would come from everyone in the group doing what's best for himself, and the group.
He developed an equilibrium concept for non-cooperative games that later came to be called the "Nash Equilibrium". He proved that in any game where a finite number of players each has a finite number of choices, there is at least one position from which no single player alone can improve his/her position by changing strategy.
Such a point is called a "Nash equilibrium". The proof is, in the words of the economist Samuel Bowles, that there is always "a situation in which everybody is doing the best they can, given what everybody else is doing".
I think that sums it up well for us on this board, and the work anons are doing with Q as well.
Here a fun clip from "A Beautiful Mind" on the topic - 4minutes. Some other parallels to our work as well:
https:/ /www.youtube.com/watch?v=2d_dtTZQyUM
Where we go one, we go all. No more secrets.
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5d2d9a No.4933
>>4931 See below. Also, he did mentioned there is more than one way to use the grid, once all is understood. I have a hard time being patient here at times. Wonder if the pace is VQC being busy and it being a low priority, or our pace of ingestion and readiness, not sure. The former seems odd considering how much time he vested in this and the implications of moving forward, but maybe just personal priorities.
>>4242
>Once the factorisation methods are complete, the short cuts via patterns in The Grid (e,n) will be clearer.
>>4489 Also, there is another function to come, plus part 3b for the even (x+n).
>Yes. I'll be doing a recap. Adding another function and then demonstrating on an unsolved RSA number after walking through the rest of RSA 100.
I don't think we have the additional function yet?
It's only been what, about 8 days since VQC was here. Sure feels longer, especially with twatter account down.
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5d2d9a No.4934
>>4681
"group"
>>4682
Integers are not a line continuum.
There are families based on geometry.
Spent the weekend with John Nash (ha, absorbing videos and reading).
Here's a short video that gets at the idea of a number being a "compound number" made of two groups. It's less than 8 minutes. The group part comes 4min in.
https:/ /www.youtube.com/watch?v=ea7lJkEhytA
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5d2d9a No.4935
>>4871 Planning to dig into what you put down shortly CA. But, you sparked me and that sent me off in a multi-day direction!! That 3rd row sequence, 4, 10, 20, 35, 56, …
I was out and did a search for that sequence and added Cicada for heck of it. Rabbit hole!!
Sequence is a diagonal of Pascal's triangle, which we saw a bit ago as well.
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8298a2 No.4936
>>4929
Correct. Stop on remainder 2d(n-1) = 0, and "x+n diff" as a validation.
I agree on the progress even though we don't have a solution yet. There has been so much to absorb in just this thread alone.
>>4931
Agreed MA. This is VQC's deal. Happy to be along for the ride.
>>4933
>I don't think we have the additional function yet?
I think this was the Get_Remainder_2dnm1 used in our current tests.
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819f3a No.4937
>>4930
Sure MM! Here we go.
>n0*2 = 6 (no match)
Here are the calcs to show (no match) for n0*2
TuXPN = 6
n = SQRT(c + (TuXPN)^2) - d
n = SQRT(259 + (6)^2) - 16 = 1.175 = n
n is not a whole integer for our first clue. now we plug n into the difference of squares equation.
c = (d+n)^2 - (x+n)^2
259 = (16 + 1.175)^2 - (6)^2 = 258 with remainder. (no match) but very close though! So we know (x+n) is bigger than (x+n)=6
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819f3a No.4938
>>4936
Hello PMA! I think I've found a way to use the RSA#2 quadratics we built around (2t)^2 = small square to cross check our iterations. It would effectively give us a way to tell if a (x+n) iteration is smaller or larger than our target c value.
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8298a2 No.4939
>>4938
Using the original formulas to "triangulate". Nice. I think this would work even without the fractions.
Problem is we still need to "search" for the x+n.
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f7dce4 No.4940
>>4935
I still think mine's prettier.
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a60c59 No.4941
>>4939
Yes, but as we iterate upward the difference of squares begins to approach c, closer and closer. Then when we pass c, the difference of squares begin to drop again, below c=259. Var d is fixed, so when we pass the correct (x+n) value and increase it, the (x+n) square overtakes the (d+n) square. Think of it like finding a mountaintop peak. Increasing all the way up to a match with c, then declining down the back side of the mountain as (x+n) overtakes (d+n).
Here's an example bigger than correct (x+n) for c=259
>n0*7 = 21 (no match)
Here are the calcs to show (no match) for n0*7
TuXPN = 21
n = SQRT(c + (TuXPN)^2) - d
n = SQRT(259 + (21)^2) - 16 = 10.457 = n
n is not a whole integer for our first clue. now we plug n into the difference of squares equation.
c = (d+n)^2 - (TuXPN)^2
259 = (16 + 10.457)^2 - (21)^2 = 258 with remainder. (no match) but very close though!
So we know correct (x+n) is smaller, since TuXPn = 6 was almost to 259. We passed by the correct (x+n) value. Basically we can find the mountaintop. And as we get close, we can tell we're getting closer to c until it recedes again. Each iteration has a True or False check for c = (d+n)^2 - (x+n)^2, using the RSA#2 quadratic to solve for n and plug it into the formula.
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7a77e2 No.4942
>>4939
>>4940
Yours is the prettiest, Topol. It also gave me a clear way to explain a point! Thanks man. Check out the diagram PMA!
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8298a2 No.4943
>>4941
Trying your idea out. See attached c=6107 variations including a c estimate and c diff columns.
c est is calculated as (d+n0)(d+n0) - (x+n)(x+n), where the n0 and (x+n) values are from the current iteration.
c diff is the difference between c est and the original c value.
In the failed test result, notice that the c diff never goes negative. I believe this is because the x+n value is always increasing.
Am I missing something?
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8298a2 No.4944
>>4943
Also notice the c diff value is the same as the rm 2d(n-1) column. So I think this is already considered in the Get_Remainder_2dnm1 formula.
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2cf4b5 No.4945
>>4928 big jumps, then smaller jumps, PMA.
>>4931 many ways, MA!
>>4932 beautiful mind, indeed MM.
The cool thing is, Anons, that there is more than one way to solve the problem. All our efforts combine to form like Voltron.
>John Nash developed an equilibrium concept for non-cooperative games that later came to be called the "Nash Equilibrium". He proved that in any game where a finite number of players each has a finite number of choices, there is at least one position from which no single player alone can improve his/her position by changing strategy.
>I think that sums it up well for us on this board, and the work anons are doing with Q as well.
Well said, MM. We are all working different angles to solve the same problem in the most efficient manner. It's pretty badass. It's a summary of why individual freedom benefits all of human society.
>>4932
>Well said, MM.
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2cf4b5 No.4946
Bad editing over here, lol! Here's a meme for all you beautiful faggots.
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2cf4b5 No.4947
>>4943
It never goes negative, bc it approaches the mountaintop. When (x+n) is too big, it goes back down away from c as (x+n) grows larger relative to (d+n). When it is a perfect match, it's at the exact top of the mountain or triangle.
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8298a2 No.4948
>>4947
So remainder 2d(n-1) is the difference between the 2 squares and c.
Thanks for clarifying this.
Can we use that value further? add it to the base of each of the triangles? Increase x+n to iterate quicker?
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225058 No.4949
Furthering my advancements in grid research technology, I have discovered, or invented the hypergrid. It's past my bedtime…
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7a77e2 No.4950
>>4949
#1 pic is incredible!! Like being in TRON.
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7a77e2 No.4951
>>4949
#2 like looking over the tops of skyscrapers in downtown NYC.
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7a77e2 No.4952
>>4949
#3 like Old school PC game Syndicate. Mission op overview.
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6133d1 No.4953
>>4948
>thanks for verifying this.
No prob. Working to understand (2d)n-1. Can you explain the connection with my Idea?
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8298a2 No.4954
>>4953
2d(n-1). See the red blocks in the images. >>4758
Not sure how much of the red blocks this represents number represents.
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f1fe5e No.4956
>>4935
Yeah what I did was pascals triangles with different top edges
Dig into it. I'm thinking you can extend the grid into the negative and also when you make a root negative some interesting stuff happens.
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fa8576 No.4957
>>4867
For subsequent iterations, the estimated small square formula may need to include the remainder from 2d(n-1).
(x+n)(x+n) = 1 + ( (f-2) % 40 ) + 8 * T( (f-2) / 40 ) + (remainder 2d(n-1))
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fa8576 No.4958
Progress pics for c=14904371 and c=9874400051.
The "rm2dnm1" column is a running total of the "rm 2d(n-1)" result. This total is then added into the (x+n)(x+n), which is then part of the (x+n) value to test. When the "rm 2d(n-1)" becomes negative, the f-2 factor is increased and the rm2dnm1 total is reset. Checking proximate ranges for each row.
The f-2 factor is a larger jump and the "rm 2d(n-1)" is a fine tuning on each iteration.
This process is dependent on the base factor and proximate range searches. These examples use (f-2) div 256 and proximate ranges of +/- 4. Those were chosen by trial and error, but relate to f-2 being divisible by 4.
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f7dce4 No.4959
>>4955
This excel?
You have no idea how much I want this to be where "4, 10, 20 = D J T" was meant to be the entire time. I was simply derping the cipher at the time.
>>4362
>>4368
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f7dce4 No.4961
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2cf4b5 No.4965
>>4958
Hello Lads. Thinking about (x+n) square growth over here. Nothing to report yet, just checking in.
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303a1d No.4966
>>4941 Thanks for walking it through, appreciate your patience.
>>4940 purrrrdy! Said like JA's cat.
>>4955 yes, well don't go down the route of Goldbach's conjecture or his partitions of the even integers, or terniary. There's the Goldbach Weave, and you'll find interesting prime patterns…
>>4958 this is incredible! It's working?!
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8298a2 No.4967
>>4966
>It's working?!
In the sense that it can "sometimes" find the correct (x+n), yes.
For small values of n, it works pretty well, even on relatively large numbers.
For larger values of n, it takes a bit longer. And will sometimes skip over a matching (x+n) even though the correct n has been found.
Leads me to think that a success should check for more than just remainder 2d(n-1) == 0 to add a bit of tolerance. Unless we can iron down the estimation formula a bit better.
It's also too dependent on the base factor - div 8, 40, 400, 32, 64, 256 all work but for different test cases.
Anyone wants to play along, the f-2 estimation code snippet is attached.
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ff8671 No.4969
>>4967 Hrmm. Quite interesting. You've really pushed this along.
Time is going to be short coming up. Wish VQC's twatter was up so we could give a holler.
Attaching a CONWAY Cartoon to maybe bring him out of lurk mode…
Added a couple treats in the easy bake. The prime visualization tool is awesome. Can almost picture the branches and such as it flows:
>>4968
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ff8671 No.4970
^^ughh, wrong cartoon. Coxeter was a hero of Conways, but this is what I'd intended to include….
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2bf75e No.4971
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4cf918 No.4972
>>4967
Hello PMA! What if we use n0^2 for our iterations? Would help us quickly move up. Then when we pass c, we shift down to iterating by multiples of n0. Thoughts?
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4cf918 No.4973
>>4967
The cool thing with the old quadratics is that they give us the ability to check each iteration against the difference of squares equation. n0^2 upwards will approach c, closer and closer towards the top of the mountain or pyramid. Then when we pass it ((x+n) is too big) , the QE’s will show a value moving farther from c.
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a34e47 No.4974
>>4973
I’ll build a spreadsheet tonight to demonstrate. Gotta finish a few things first. We can get to the correct x+n quickly.
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8298a2 No.4975
>>4972
Moving quickly isn't really the problem. We are missing something fundamental in how the (x+n)(x+n) is estimated relative to the 2d(n-1) remainder and (f-2) div/mod.
These discrepancies get amplified as the numbers get larger.
For example, not quite sure how this crumb factors in.
>>4337
>We then know that if the base of f/40 is too small, then the number of 2d to add must have the same left over on the last d to create the final base of each triangle. THIS is key.
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a60c59 No.4976
>>4975
Agreed PMA. I'm building the sheet now and shit isn't adding up properly. Troubleshooting now, looking for mistakes or new understanding.
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7a77e2 No.4977
>>4975
That is a mind bending crumb, PMA. Holy Shit. Try to wrap your mind around that one, lads.
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8298a2 No.4978
>>4977
I'm guessing that it means that the (f-2) mod 40 value is used in two places.
It is added to the square 1 + 8T(u) + mod.
And then perhaps it's also included in each of the triangle bases?
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268629 No.4979
>>4978
Yeah, I think you solve for mod and only consider matching mod-s?
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268629 No.4980
>>4337
>We then know that if the base of f/40 is too small
Charitable language I think, basically f/40 is a guess, but a guess which shares something in common with the solution, probably mod
>then the number of 2d to add must have the same left over on the last d to create the final base of each triangle. THIS is key.
Iterate on chunks of 2d, looking for a matching mod value, then something probably
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268629 No.4981
>>4980
There are a couple of things that irritate me about VQC's posts there. The first is how 5 was pulked out of a fucking hat just because f ended in 5. The next was, magically, consideration of 5 lines through the triangle.
Are those 5's related? Is that 5 a minimum (see faulty orig sqrt func, etc, fun with BigIntegers) Is 5 the BEST or just handy for explanation? If not the best, what is? biggest? smallest? WTF?
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f6e421 No.4982
>>4980
>iterate
That would work obviously, but the real solution is meant to involve just a calculation.
>>4981
The point of this entire process is for us to naturally learn why the solution we're being led to makes any sense, rather than just being shown. If you figure out whether 5 is arbitrary or not, you'll know why it works based on your own critical thinking skills, and you win.
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cbbd29 No.4983
Nothing to report, other than a view of (x+N), even/odd.
In pics, Green highlights the ODD (x+n).
At the top row are the primes for A
Along the side column are the primes for B
Shows top (start) of the grid, then another view with 3301x3301 forming the cross-hairs (the 464th prime).
Got a good sense of how the fields are shaped for the variables. When time allows will use this for the (f-2)mod40, div40, n0 calculations.
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cbbd29 No.4984
>>4983
Also, this is for the c(prime) records. Will go back and do for the (1,c) we are looking for, need to set up a different spreadsheet for that, this is too large (provides a good set of valid 'c' values though).
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f7dce4 No.4985
https://en.wikipedia.org/wiki/Least_significant_bit
There are illegal primes, apparently, that if you post them online you get in booqoo trubblez.
Big ol' systems are based on those primes… apparently…
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7a77e2 No.4986
Hello Lads! Finished the 1st draft of my new sheet trying to work out my theory about difference of squares. Here it is. It looks like there are multiple mountaintops and valleys, where different values of (x+n) approach c and then recede from it.
Unfortunately, it doesn't look like an easy way to predict when we're approaching the correct (x+n) value. It seems like there are patterns, like a sine wave. Not surprised. Anyhow, look it over and let me know if it sparks any new ideas! It's always worth chasing an idea to the end. Edison tried 10,000 times (?) before he hit on the right combo for the incandescent bulb. When asked how it felt to fail so many times, he replied "I haven't failed, I successfully discovered 10,000 ways that don't work."
xoxo fags.
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2bf75e No.4987
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a60c59 No.4988
>>4987
Baker, you got a confirmed Jesus Fag over here. Keeping it low profile relative to the quest, but I'm with you. Love this verse. This quest had brought me closer to the Creator. I'll post two verses I really love. Here they are.
Amos 5:8
"He who made the Pleiades and Orion And changes deep darkness into morning, Who also darkens day into night, Who calls for the waters of the sea And pours them out on the surface of the earth, The LORD is His name."
Job 38 New International Version (NIV)
The Lord Speaks.
1 "Then the Lord spoke to Job out of the storm. He said:
2 “Who is this that obscures my plans
with words without knowledge?
3 Brace yourself like a man;
I will question you,
and you shall answer me.
4 “Where were you when I laid the earth’s foundation?
Tell me, if you understand.
5 Who marked off its dimensions? Surely you know!
Who stretched a measuring line across it?
6 On what were its footings set,
or who laid its cornerstone—
7 while the morning stars sang together
and all the angels[a] shouted for joy?
8 “Who shut up the sea behind doors
when it burst forth from the womb,
9 when I made the clouds its garment
and wrapped it in thick darkness,
10 when I fixed limits for it
and set its doors and bars in place,
11 when I said, ‘This far you may come and no farther;
here is where your proud waves halt’?
12 “Have you ever given orders to the morning,
or shown the dawn its place,
13 that it might take the earth by the edges
and shake the wicked out of it?
14 The earth takes shape like clay under a seal;
its features stand out like those of a garment.
15 The wicked are denied their light,
and their upraised arm is broken.
16 “Have you journeyed to the springs of the sea
or walked in the recesses of the deep?
17 Have the gates of death been shown to you?
Have you seen the gates of the deepest darkness?
18 Have you comprehended the vast expanses of the earth?
Tell me, if you know all this.
19 “What is the way to the abode of light?
And where does darkness reside?
20 Can you take them to their places?
Do you know the paths to their dwellings?
21 Surely you know, for you were already born!
You have lived so many years!
22 “Have you entered the storehouses of the snow
or seen the storehouses of the hail,
23 which I reserve for times of trouble,
for days of war and battle?
24 What is the way to the place where the lightning is dispersed,
or the place where the east winds are scattered over the earth?
25 Who cuts a channel for the torrents of rain,
and a path for the thunderstorm,
26 to water a land where no one lives,
an uninhabited desert,
27 to satisfy a desolate wasteland
and make it sprout with grass?
28 Does the rain have a father?
Who fathers the drops of dew?
29 From whose womb comes the ice?
Who gives birth to the frost from the heavens
30 when the waters become hard as stone,
when the surface of the deep is frozen?
31 “Can you bind the chains[b] of the Pleiades?
Can you loosen Orion’s belt?
32 Can you bring forth the constellations in their seasons[c]
or lead out the Bear[d] with its cubs?
33 Do you know the laws of the heavens?
Can you set up God’s[e] dominion over the earth?
34 “Can you raise your voice to the clouds
and cover yourself with a flood of water?
35 Do you send the lightning bolts on their way?
Do they report to you, ‘Here we are’?
36 Who gives the ibis wisdom[f]
or gives the rooster understanding?[g]
37 Who has the wisdom to count the clouds?
Who can tip over the water jars of the heavens
38 when the dust becomes hard
and the clods of earth stick together?
39 “Do you hunt the prey for the lioness
and satisfy the hunger of the lions
40 when they crouch in their dens
or lie in wait in a thicket?
41 Who provides food for the raven
when its young cry out to God
and wander about for lack of food?
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8298a2 No.4989
Back to some math to try and understand this estimation properly. Trying to incorporate >>4337.
Given:
nn-1 + 2d(n-1) + f = 1 + 8T(u) = (x+n)(x+n)
In terms of 8T(u):
nn + 2d(n-1) + f - 2 = 8T(u)
In terms of T(u):
(nn + 2d(n-1))/8 + (f-2)/8 = T(u)
In terms of T(u) as integers:
(nn + 2d(n-1))/8 + (mod 8) + (f-2)/8 + (mod 8) = T(u)
In terms of 1/5 T(u):
(nn + 2d(n-1))/40 + (f-2)/40 = T(u)/5
In terms of 1/5 T(u) as integers:
(nn + 2d(n-1))/40 + (mod 40) + (f-2)/40 + (mod 40) = T(u)/5 + (mod 5)
Where the (mod) value is the remainder from the closest left division expression.
Thoughts?
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2cf4b5 No.4990
>>4989
MVP PMA says back to work!! Alright, man, geez. I'll begin studying your new ideas now. I have one thought:
P = NP revolutionizes everything. The end goal is so fabulous I can keep going forever. VQC said "new math Kangz" for when we solve this.
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8298a2 No.4991
>>4990
VA - I think this is just the tip of the iceberg.
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2cf4b5 No.4992
>>4990
TFW You're searching for the underlying order of the universe!
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1d5179 No.4993
>>4991
Agreed PMA! This is a pretty fun quest, best I've been on. We unlock this, we go on to unlock the two other projects, EC and 3D video algorithms.
>VA - I think this is just the tip of the iceberg.
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819f3a No.4994
>>4988
SpiritFags, you know what's up.
4 “Where were you when I laid the earth’s foundation?
Tell me, if you understand.
5 Who marked off its dimensions? Surely you know!
Who stretched a measuring line across it?
6 On what were its footings set,
or who laid its cornerstone—
What are the underlying forms and number trees of the universe?
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b49cbd No.4995
>>4715
>N = (X^2 + C) / (2 * A)
N = (X^2 + E) / (2 * A)
>F = E – (2 * D) + 1
F = (2 * D) + 1 - E
(produces a positive f)
>F = C – (D + 1)^2
(produces a negative f)
Looking at the n0.
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4f0f91 No.4996
I think I found the link between all the primes. I'll give you guys a hint. I'll show you after I show my professor because I want to see what they think. Here's the hint: Look at the continued fractions.
When are they predictable?
Could you take any two numbers and produce a third out of this method?
How do you do this?
What if the two numbers are odd? How do you reconcile that?
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f7dce4 No.4997
>>4996
Repeating patterns?
Are the primes hiding there?
Figure out when the repetition point is and the prime is starting over?
I've done weird things with decimals in the past.
Had this whole excel sheet of seemingly significant productions and alignments.
Y'all know how I do.
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aa2ce9 No.4998
Rusty
>>4996
Fuck it I'm not going to jerk anyone around. This is definitely related to what were doing. Look at this output. These are the continued fractions of the square root of each number. The highlighted part is the part that repeats and the starting element is just our d. Notice that each series ends with the value 2d. Also notice that if 2d is divisible by e (the column after the d column) Then the continued fraction is [d; (2d/e, 2d)] (parenthesis repeats).
Then I thought, if we have any a,b and a divides b and b is even, we can make a repeating sequence [x; a, b] where x is b/2. Moreover, this value would be the same as dd + e (which would be xx + b/a => b^2/4 + b/a)
To generalize this to any two factors, we can say the following:
for any a,b, where a or b is even (so that a*b is even), we can make a continued fraction [(a*b)/2; (a, a*b)] which evaluates to the square root of an integer value. The integer value would again be dd+e which is (a*a*b*b)/4 + b. So I developed this code:
def toOther(a,b):
return int((b*b)/4 + a)
def web(a,b):
prod = b*a
one = toOther(a,prod)
two = toOther(b,prod)
return (one, two)
And I was doing it for primes a,b and I was generating other primes! (also for this you get different results for using the product and each factor, thats why there is the "one" and "two" in the web function). Then I tried to make a graph of it in excel but I realized that the int was rounding down. For instance if I was generating 7 I would receive 7.25. This was always happening because a*b was odd, and isn't divisible by 4. Then I noticed that they were always .25 above the prime value, and I remembered that every odd square minus one is divisible by 8 and therefore dividible by 4, and also if I subtracted the one I would get rid of that .25.
def toOther(a,b):
if(b & 1):
top = b*b - 1
else:
top = b*b
return int( top/4 + a )
def web(a,b):
prod = b*a
one = toOther(a,prod)
two = toOther(b,prod)
return (one, two)
Test this stuff out guise
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aa2ce9 No.4999
>>4998
Since this exists you could probably reverse it, like have a number and a "key" a and subtract a from the number then multiply by 4. Then maybe or maybe not add 1.
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aa2ce9 No.5000
This output was damning
>>> web(3,5)
3 5
3, 15 59 [59]
5, 15 61 [61]
>>> web(7,29)
29 7
29, 203 10331 [10331]
7, 203 10309 [13, 13, 61]
What is that 61? Our starting n value?
Also notice that the two numbers it generates differ by the same amount that the a and b differ by. Just wanted to be the first to say it
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aa2ce9 No.5001
>>5000
Heres a pastebin of output:
https://pastebin.com/6vnmqc4B
What this is is the two numbers, then the number generated by one factor and the product, then the factors of that number.
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aa2ce9 No.5002
>>5001
Maybe this could be how the tree system works too.
12 1
6 1
3 1
web(3,1) = 5 or 3
21 = 4*4 + 5
4 5
2 5
1 5
web(1,5) = 7 or 11
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90b489 No.5003
>>5002
Maybe using this knowledge we have c. Then we can get our c^2 record which could be interesting. Then, for records c^2 through c^2 + 2c we know that the d for these is c. Also, the continued fractions would be terminated with the value 2c. Also, if the length of the repeated segment of the repeated fraction 2, then we would know that the value e for that would be a factor of 2c. If e odd, then e | c, if e even, then e/2 | c. So theoretically we would only need to do 2c iterations of this and then we would also only need to compute the first 3 terms of the continued fraction for the square root (ie for [12; 1, 2] where 12 is the original integer value) of that value.
METHOD:
for each value c^2+e:
do the first 3 terms of the continued fraction
if the third term (or the second after the start) is == 2c:
e is a factor of 2c
else:
continue
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a34e47 No.5007
>>4989
Hello PMA! I examined the equations, and they look good. So how do we use them? Interesting that CA is also working on remainders of integers right now.
>>4998
>>4999 Checked!
Hello CA! I'm finding a similar pattern to your chart as I iterate (x+n) values upward towards the correct (x+n) value. Your idea is closely related to the number trees, right? Can you explain in more detail how to read this chart? I'm following your ideas, and understanding them.
>These are the continued fractions of the square root of each number. The highlighted part is the part that repeats and the starting element is just our d. Notice that each series ends with the value 2d. Also notice that if 2d is divisible by e (the column after the d column) Then the continued fraction is [d; (2d/e, 2d)]
>Then I noticed that they were always .25 above the prime value, and I remembered that every odd square minus one is divisible by 8 and therefore dividible by 4, and also if I subtracted the one I would get rid of that .25.
>Since this exists you could probably reverse it, like have a number and a "key" a and subtract a from the number then multiply by 4. Then maybe or maybe not add 1.
>Maybe this could be how the tree system works too.
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5d00f1 No.5008
>>5007
Here is a continued fraction. On the chart, basically the first column is c. The next is d, then e, then the rest is a repeating sequence of numbers. Basically from this pic the d is a_0, and the rest are a_1, a_2 etc.
For example, for the number 148
148
d = 12, e = 4
since 12*2 is divisible by 4, the continued fraction is:
[12, 24/4, 24, 24/4, 24, 24/4, 24, 24/4, 24, 24/4, …] as (in reference to the picture)
[a0, a1, a2, …]
The highlighted numbers are just the sequences that repeat
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5d00f1 No.5009
(e,n,d,x,a,b)=
(a, (CC - a + aa)/2a, C, C-a, a, (C*C+a)/a)
Does this mean this?
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8298a2 No.5010
>>5007
Pic attached for c=6107 and Rsa 100, showing the breakdown between nn, 2d(n-1), (f-2), and their respective mod results.
Included is an analysis of the various triangle formulas 8T(u), T(u), and T(u)/5 - which equates to div 40. T(u) represents the area for one of the 8 triangles that makes up the odd x+n square.
This was an attempt to explore the relationship between the mod values and how they affect the estimation required for an iterative solution.
In these pictures, u represents the triangle base - the blue bar in VQC's images.
The reason the iterative solutions are failing so far is because of the u % ((f-2)/40) result at the bottom. Finding something to quickly fill that gap is the problem.
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1cda4a No.5011
>>5010 great PMA, am also looking at some mod values, and the f, see examples. Next going to look at how the 2d-1 fills in to take space for the n-1 block.
>>4681
>Try this group:
>odd e, even d, odd (x+n)
>From the smallest upwards incrementally.
>Notice any patterns with f?
For this group:
The (1,c) and prime records are in the same group (odd e, even d, odd (x+n))
n always EVEN, X alway ODD,
f is identical for (1,c) and prime records
d is identical for (1,c) and prime records
e is identical for (1,c) and prime records
fMOD8 and (f-2)MOD8 are identical for (1,c) and prime records
the (1,c) and prime records are in the same group (odd e, even d, odd (x+n)) with same mod value
fMOD8=2,6
(f-2)MOD8=0,4
>>5008 Very interesting CA. Seems you've found something of interest!
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8298a2 No.5012
>>5011
Spreadsheets look good.
Have you given any thought to the relationship between the large square and the small square?
in >>4678
>We are creating a method that USES f as a guide to find how to construct the square.
Is there something in the large square that directs the use of f further into estimating 2d(n-1) or nn ???
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7a77e2 No.5013
>>5010
>>5011
>>5012
>The reason the iterative solutions are failing so far is because of the u % ((f-2)/40) result at the bottom. Finding something to quickly fill that gap is the problem.
>Have you given any thought to the relationship between the large square and the small square?
Maybe f is a measurement for both the small square and large square.
>Is there something in the large square that directs the use of f further into estimating 2d(n-1) or nn ???
Yup, gotta be a connection.
CA is very close to tying everything back to the number trees!!
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1cda4a No.5014
>>5012
Haven't seen a match/pattern yet. Was working through the (n-1) triangle cap piece.
>>4678
Did get the "fill area" to check out. Left side has the pieces, just by taking the chunks visually and comparing to the 2d(n-1):
(d+n)^2-d^2-n^2+1-e-f=2d(n-1)
Then, the box with the red 2d(n-1), f, and n^2-1 was tallied, and this is indeed (x+n)^2 for the odd group. We can see some fractions for the Even cases, so will have that to address in part 3b.
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f3b045 No.5015
>>5013
The theory is that each pair of numbers points you to a different prime (maybe not even a prime idk) as you recurse up the tree and it should end at the right factor.
Also my idea is a way to generate prime numbers.
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fa8576 No.5016
>>5015
CA - I wrote a test around your "toOther" and "web" methods from >>4998.
Called them using the a and b values from our c and p records and noticed something VERY interesting.
Pic attached is for c=6107 and c=9874400051. But this holds true for all my other test cases including RSA100.
web.one = toOther(a, b*a)
web.two = toOther(b, b*a)
I then determined the d and e values for each of these results. And for giggles, added them together to get d+e.
For a and b values from the original c record, d+e is the same for the web.one and web.two.
But, for the a and b values from the prime record:
- 1/2 of the difference between d+e for web.one and web.two equals the (x+n) value we are looking for.
- the d value for both web.one and web.two always equals the x+n value from our starting c record.
There is a link here.
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fa8576 No.5017
>>5016
Or to simplify
(web.two - web.one) / 2 == solution (x+n)
where the d for both web.two and web.one equals the original (x+n).
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d0d511 No.5018
>>5016
Yeah I actually think this may be the secret underlying link between all the prime numbers. There is probably some criteria for the p and q that go into the web function to generate primes that I haven't discovered yet.
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fa8576 No.5019
>>5018
Any thoughts as to how this might assist with the (f-2) div 40 iterative search?
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d0d511 No.5020
>>5019
Not that I can think of. Check this output:
>>> makeTree(85)
85
9
3
1
[[[1, 2], 0], [1, 0]]
>>> web(1,2)
(1, 2) (1, 2)
1, 2 2 [2] 2
2, 2 3 [3] 3
(2, 3)
>>> web(3,0)
(3, 0) (3, 0)
3, 0 3 [3] 3
0, 0 0 [] 0
(3, 0)
>>> web(3,1)
(3, 1) (3, 1)
3, 3 5 [5] *5*
1, 3 3 [3] 3
(5, 3)
>>> makeTree(7*19)
[[[1, 2], [1, 0]], [1, 2]]
>>> web(1,2)
(1, 2) (1, 2)
1, 2 2 [2] 2
2, 2 3 [3] 3
(2, 3)
>>> web(1,3)
(1, 3) (1, 3)
1, 3 3 [3] 3
3, 3 5 [5] 5
(3, 5)
>>> web(1,5)
(1, 5) (1, 5)
1, 5 7 [7] 7
5, 5 11 [11] 11
(7, 11)
>>> makeTree(13*61)
[[[1], [1, 2]], [3]]
>>> web(1,2)
(1, 2) (1, 2)
1, 2 2 [2] 2
2, 2 3 [3] 3
(2, 3)
>>> web(1,3)
(1, 3) (1, 3)
1, 3 3 [3] 3
3, 3 5 [5] 5
(3, 5)
>>> web(5,3)
(5, 3) (5, 3)
5, 15 61 [61] 1
3, 15 59 [59] 59
(61, 59)
So for some of these if you extrapolate out you can generate the correct factor through this. Some examples don't work but I'm not completely deterred because maybe my trees are terminating too quickly or something idk
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fa8576 No.5021
>>5020
Some other nifty coincidences from these formulas:
( (d+n)(d+n) + (x+n)(x+n) ) / 2 - web.one == solution a
( (d+n)(d+n) + (x+n)(x+n) ) / 2 - web.two == solution b
web.one e - (x+n) = a
web.two e - (x+n) = b
(cc / 4) - web.one == a
(cc / 4) - web.two == b
I think you should come up with a better name for these methods!
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fa8576 No.5022
>>5021
Revised test cases showing the additional connections.
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6133d1 No.5023
>>5021
>>5022
CA and PMA tearing it up! I've studied all your guys' output, and it looks good. I'm working to understand the underlying ideas, I've got about 90% of it down.
>The theory is that each pair of numbers points you to a different prime (maybe not even a prime idk) as you recurse up the tree and it should end at the right factor.
>Also my idea is a way to generate prime numbers.
What are the algebra formulas for web.one and web.two? Or how to calculate web1 and web2? I understand this idea:
>for any a,b, where a or b is even (so that a*b is even), we can make a continued fraction [(a*b)/2; (a, a*b)] which evaluates to the square root of an integer value. The integer value would again be dd+e which is (a*a*b*b)/4 + b.
Can CA or PMA give a quick explanation of the formulas and how they work? Almost there in my understanding.
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fa8576 No.5024
>>5023
VA - If I'm understanding this correctly, there seems to be a direct relationship between the x+n value for the entry c record, and the squares of these values as you go higher up the tree.
For example, for a = 31, b = 197, c=6107
web.one = 31 + (6107*6107)/4 = 9323893
web.two = 197 + (6107*6107)/4 = 9324059
The interesting parts here are that the sqrt of both numbers is x+n = 3053.
And the web.one number 9323893 is prime.
I have also checked a=5, b=29, c=145, and the web.one method also produces a prime number. 5+(145*145)/4 = 5261.
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2343be No.5025
>>5024
Thanks PMA! Studying now. Also, I agree with you here:
>I think you should come up with a better name for these methods!
I propose "CAprime.one and CAprime.two :)
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2343be No.5026
Lost my trip. Baker, you there? I'm looking forward to some excellent new bread! New loaves? Here's some loaves for you lads.
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8298a2 No.5027
>>5026
Seems appropriate to respond to this one.
So a prime number can sometimes be created by adding a prime to the product of two primes squared divided by four?
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6133d1 No.5028
>>5027
Alright, I've found an appropriate shitposting niche! If PMA is commenting on it, it's gold.
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0f243d No.5029
>>5024
>The interesting parts here are that the sqrt of both numbers is x+n = 3053.
The sqrt of both numbers is 3053, but where does x+n = 3053? The x+n of 31*197 is 83 and the x+n of 6107*6107 (or any square) is 0.
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8298a2 No.5030
>>5029
That’s the x+n from the original c record.
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0f243d No.5031
>>5030
What's the original c in this case then if it isn't c=31*197=6107 or c=6107*6107=37295449? I'm not seeing it in any other post.
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8298a2 No.5032
>>5031
Original c record is where a=1 and b=c. In the case a=1, b=6107.
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0f243d No.5033
>>5032
So what this means is that floor(sqrt((c^2)/4)) = (x+n) iff a = 1? I took the real a and b out of it because it still seemed to work (it floated around 3053.5). Maybe there's a link between the remainder from the square root of ((c^2)/4) across all values of c that allows us to change the equation around to calculate a and b.
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f7dce4 No.5036
Looking at you, MandelBaker…
(Trap may or may not be included. See site for details.)
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f7dce4 No.5037
>>5036
C'mon Nerds… if you can arrange a prime (points to it, -rimshot-) you can arrange a board.
We'll need some solid dough to bake some tasty bread.
(The pics may or may not get better… maybe.)
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a60c59 No.5038
>>5036
Verging on lewding the ponies there, Topol. ;). Should I report you to you?
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f7dce4 No.5040
>>5038
Bro, if you think anyone is lewding that pony; we have a bigger problem here.
>>5037
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a60c59 No.5041
>>5040
I hadn’t updated yet. Yikes!!! I’ll take the first pony girl. Ivanka pony girl would be the best.
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2bf75e No.5044
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2bf75e No.5046
Something that I completely didn't notice when I calculated the inverse triangle function is that it involves calculating the odd square, just like in VQC's methods
public static BigInteger TM1(BigInteger T) {
return sqrt(eight.multiply(T).add(one)).subtract(one).divide(two);
}
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8298a2 No.5048
>>5046
Very interesting observation.
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8298a2 No.5051
Attached diagrams are attempts to further understand the relationships between e, f, dd, nn-1, and 2d(n-1), the small and big squares, triangles, and how this might lead to an iterative solution.
These examples represent the prime solutions for c=115, c=259, c=287, and a partial view of c=6107.
The 2 light blue blocks from (f-2) can always be positioned one in the center and the other to fill the nn-1 square.
The (x+n)(x+n) square is bordered by e and some dd blocks represented in light grey. I was looking for a way to define a boundary for the small square that could be calculated.
Also notice how the light blue f squares can start directly after the green e squares. Together they sometimes match the x+n side or get pretty close.
In the c=6107 example, there are 2 lightly colored vertical lines that represent (f-2)/2 and (f-2)/2 + (e-1)/2.
This was an attempt to use the e and f relationship to find a better starting position for the (f-2) div 40 iterative search.
An estimated triangle base can be calculated as:
u = ((f-2)/2 + (e-1)/2) / 2
In some cases, this formula will find an exact match. In others, it can be used as a starting position for a quicker search.
Unfortunately, there are quite a number of cases where this completely misses the mark. RSA values and small values of n in particular.
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2bf75e No.5052
>>5051
So, an iterative solution would be calculating a fraction of the odd square, and filling the rest with 2d multiples?
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8298a2 No.5053
>>5052
Yes, I believe we estimate the base of one triangle, compute it's area, then the square, account for the 2d multiples and mods, and check for a match.
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bf3baa No.5054
>>5051 we're on the same wavelength! I was playing with the colored geometry earlier, came on and saw your post. Here's what I came up with, in the middle of it and was going to look at how the (1,c) record looks, or another ODD case such as this.
Thought the 3rd one here was the most interesting configuration. Would like to try for another case and see if that shape holds.
The comment >>4680
>Those who are good with their grid diagrams, can you show any examples of how all the pieces fit together for smaller examples with the triangles?
>The only piece missing before is the left hand big square with the pieces added to the side.
>Should make for a good diagram. Particularly with respect to the contribution of 2d(n-1) and how the symmetry of that looks.
..has been hanging there and been intending to come back to it.
For each of the 3 pics:
2d(n-1)=32*(5)=160 units (red)
160 / 8 = 20 (area of each triangle, highlighted in yellow)
n=6, so n2-1 = 35 units (purple)
f=30 (blue)
Landing on the 3rd pic, the symmetry felt right, as it fits with both the (x+n) square, and also the larger squre of (d+n)=22, with=9.
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f7dce4 No.5055
>>4795
I found where this image came from.
Meru Foundation.
Is pretty interesting.
https://youtu.be/midn6ABiZMA?t=10m43s
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bf3baa No.5056
>>5055
Interdasting. We have a "legitimate BRIDGE" as well:
https://youtu.be/midn6ABiZMA?t=1656
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bf3baa No.5057
>>5054
Checked for c=287, and a similar pattern can be constructed. f=2.
The (1,c) show some interesting patterns, and coalesce around squares with some configurations, but nothing ready to share yet.
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2343be No.5058
>>5051
>>5054
Excellent diagrams, PMA and MM! Studying now.
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bf3baa No.5059
>>5058
The symmetric fill patterns on those last couple were lucky. Did a couple more and the f and n don't fill the small square so cleanly, there is a d remaining that needs to fill in.
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4cf918 No.5060
>>5059
Hey lads! It's been kinda slow here, but that's fine. Just checking in, I'm thinking and working over here. Reviewing diagrams and crumbs. Q is going off too. Let's keep up the good work. Hopefully VQC will pop in soon.
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8298a2 No.5061
Still stuck on an iterative solution, but sharing some images with the hopes that someone else will have a better insight into this.
Attached are pictures for c=259 at various stages during the iteration process while determining n0.
Examples are for n0=2, n0=3, n0=4, and the final solution where n=6. Darker colored squares are the values after n0 has been determined.
The f-2 calculation on the right of each image shows the iteration step, f-2 div 40 and f-2 mod 40 results, and the triangle formula. Currently using just the iteration*(f-2) div 40 result as the triangle base. Not quite sure yet how the mod 40 factors in.
One thing that has become a bit clearer in doing this exercise is the meaning of the remainder 2d(n-1) calculation.
It's the difference between the 1+8T(u) formula and the nn-1 + 2d(n-1) + f formula for the small squares.
Also, just a guess that the "All your base are belong to us" comment somehow relates to the triangle base (u) in the small square formula.
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8298a2 No.5062
>>5061
My apologies. Revised pics attached indicating the contributions from the 2d(n-1) remainder. Indicated by "r".
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4cf918 No.5063
>>5061
>>5062
Check Here? ;)
> "All your base are belong to us" comment somehow relates to the triangle base (u) in the small square formula.
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8298a2 No.5064
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819f3a No.5065
PMA, we love you man. Just keep up the good work! Here's a good video for tonight.
https:// youtu.be/xFntFdEGgws
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8298a2 No.5066
>>5065
Thanks, VA. I think we all have made that leap of faith.
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1bfa60 No.5067
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