[OOC] Myriad Reality

[Balance]

The Nobles kill Isis, while First absorbs all of them, realized the power is too great, and gives it all to Isis, and goes into hiding. Evil Me takes the completed Almega and wages war against Existence, may or may not kill Artemis, depending on how you all handle it, and Time Line performs an Absolute Merge with Data to permanently bind them together in hopes of destroying the Almega.

@Etcetera

That sounds crazy enough to be true, if I didn't already know that you would never give hints on your plots, especially one that would so obviously be so confusing.

[Etcetera]

<Snipped quote by Etcetera>

That sounds crazy enough to be true, if I didn't already know that you would never give hints on your plots, especially one that would so obviously be so confusing.

@Balance

I miswrote that. I meant gives it all to Prism*
Isis is dead.

[Balance]

<Snipped quote by Balance>

I miswrote that. I meant gives it all to Prism*
Isis is dead.

@Etcetera

No she isn't?

[Etcetera]

<Snipped quote by Etcetera>

No she isn't?

@Balance

Reread the first clause.

[Balance]

<Snipped quote by Balance>

Reread the first clause.

@Etcetera

Ah, right. Okay then.

[Etcetera]

<Snipped quote by Etcetera>

Ah, right. Okay then.

@Balance

I do enjoy giving real spoilers that sound so fake that nobody believes them. But anyway, that was fun to write.

[whizzball1]

<Snipped quote by whizzball1>

First, I still don't get it. Second,

@Etcetera

When you divide by seven unevenly, the repeating decimal is always some combination of 1, 4, 2, 8, 5, and 7, in the exact same order, just beginning from a different section. It's really cool and I don't know if any other prime number does that.

[whizzball1]

gasp
13 does the same thing, twice

(11 apparently repeats in multiples of 9, which is weird.)

[Etcetera]

<Snipped quote by Etcetera>

When you divide by seven unevenly, the repeating decimal is always some combination of 1, 4, 2, 8, 5, and 7, in the exact same order, just beginning from a different section. It's really cool and I don't know if any other prime number does that.

@whizzball1

https://www.youtube.com/watch?v=6gwnh-JuZvo

[whizzball1]

OH MY GOSH
THE DIGITS OF THE REPEATING DECIMALS OF 7 AND 13 EACH ADD UP TO 27
IT'S SO COOL

[Webmaster]

OH MY GOSH
THE DIGITS OF THE REPEATING DECIMALS OF 7 AND 13 EACH ADD UP TO 27
IT'S SO COOL

@whizzball1

That's how math works. There's probably a theorem on why.

[whizzball1]

<Snipped quote by whizzball1>

That's how math works. There's probably a theorem on why.

@Webmaster

Probably. By the way, I just realised that the number of possible uneven divisions of 7 is six and the number for 13 is 12. I wonder what happens with 19...

[Webmaster]

<Snipped quote by Webmaster>

Probably. By the way, I just realised that the number of possible uneven divisions of 7 is six and the number for 13 is 12. I wonder what happens with 19...

@whizzball1

You're subtracting one each time.

[Balance]

<Snipped quote by whizzball1>

You're subtracting one each time.

@Webmaster

?

[Webmaster]

<Snipped quote by Webmaster>

?

@Balance

7-6
13-12
19-18
25-24

[souleaterfan320]

Bleh.

[Balance]

<Snipped quote by Balance>

7-6
13-12
19-18
25-24

@Webmaster

Right. Although 25 doesn't produce the effect. Hmm...
7-6
13-12
19-18
25-24
31-30
37-36
43-42
49-48
Squares...
55-54
Never mind.
61-60
67-66
73-72
79-78
85-84
I wonder if there's a pattern. TIME TO FIND OUT. (after I finish figuring out if all of the cycles of x/7 have a similar prime factorisation)

[Balance]

Bleh.

@souleaterfan320

ey

[Webmaster]

<Snipped quote by Webmaster>

Right. Although 25 doesn't produce the effect. Hmm...
7-6
13-12
19-18
25-24
31-30
37-36
43-42
49-48
Squares...
55-54
Never mind.
61-60
67-66
73-72
79-78
85-84
I wonder if there's a pattern. TIME TO FIND OUT. (after I finish figuring out if all of the cycles of x/7 have a similar prime factorisation)

@Balance

The pattern is that 25 isn't prime.

[Balance]

<Snipped quote by Webmaster>

Right. Although 25 doesn't produce the effect. Hmm...
7-6
13-12
19-18
25-24
31-30
37-36
43-42
49-48
Squares...
55-54
Never mind.
61-60
67-66
73-72
79-78
85-84
I wonder if there's a pattern. TIME TO FIND OUT. (after I finish figuring out if all of the cycles of x/7 have a similar prime factorisation)

@Balance

OH DUH OF COURSE THEY HAVE A SIMILAR PRIME FACTORISATIOn
They're all divisible by 142857.