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Anant Saxena

11:53 AM

Hey @LeakyNun can u write the program for me? (I would be greatful if you did)

I'll explain it

(how I want it to be implemented)

Leaky Nun

what program

Anant Saxena

The one I was ;earning python for

Leaky Nun

which is...?

Anant Saxena

Its a bunch of seemingly arbitrary rules but they can be represented by operations on rows

it seems to reduce the complexity of a pattern of a given series

Also these rules have a diract algebric analog

I dont think I wrote the post too well but I think it should work

Q: Is my series analysis method correct?

Background Following my question Variant of Gilbreath's conjecture implications for a series? I realized I did not implement certain features of the algebraic representation (in the number representation) properly (so do not bother reading it for whats going on). The idea is similar to Feynman d...

the idea

thAT IS

*direct

@LeakyNun will u help?

(I would be really grateful if u did)

Leaky Nun

12:12 PM

not now

Anant Saxena

:( ...

Alright

mick

12:23 PM

Anant Saxena

12:34 PM

@mich ?

*@mick

1 hour later…

Simply Beautiful Art

1:56 PM

lol

Hey @AnantSaxena

3 hours later…

Leaky Nun

4:53 PM

@AnantSaxena so what is it that I should write?

Feeds

Science YouTubers attempting a topology puzzle

►

Anant Saxena

5:42 PM

@LeakyNun sorry was afk]

u still there

Anant Saxena

5:53 PM

basically I want a program which can take any progression ...

so consider the progression the primes

2-,3-,5-,7-,11-,13-

Then we take the modular difference ... between the first and the second term

and if the second term is greater we put a + sign if not it remains a minus

1+,2+,2+,4+,2-

*1+,2+,2+,4+,2+

Now we do absolute difference between the rows:

2-,3-,5-,7-,11-,
1+,2+,2+,4+,2+

If the - sign number is greater than the + sign one we write a minus sign

1-,1-,3-,3-,9-

whoops sorry

2-,3-,5-,7-,11-,
1+,2+,2+,4+,2+
1-,1-,3-,3-,9-

Again we do the absolute row difference:
0+,2+0+,6+

Now given the last row we do the absolute difference between the last 2 rows then ...

2-,3-,5-,7-,11-,
1+,2+,2+,4+,2+
1-,1-,3-,3-,9-
0+,2+0+,6+
1-,1+,3-,3-

Notice the second term has a 1+!

why because 1- <2+ hence we change the sign

and repeat these 2 procedures alternatingly forever ...

Anant Saxena

7:11 PM

2-,4+,0+

in the last row we note:
the 2nd term has a 1+

in 1-,1+,3-,3-

Soha Farhin Pine

8:08 PM

A: Passing that ball on, where does it end up in?

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