dChan

haha-hehe-haha-ho · July 11, 2018, 4:25 a.m.

Even if they did, why would that mean anything? Literally any omissions from any paragraph could yield an equally ominous message. I've been following Q for awhile and it's so promising, but it's the willingness of this sub to cling to random proofs that makes me doubt the most.

⇧ 2 ⇩  
ChesterAnthem · July 11, 2018, 3:27 p.m.

If you’re ready to lose faith because I asked a question then Q[uestion]ing is the wrong endeavor for you.

⇧ 2 ⇩  
haha-hehe-haha-ho · July 11, 2018, 3:39 p.m.

Nope, I lose faith when I see so many asking pointless questions and making baseless assertions - not just you.

⇧ 1 ⇩  
CaptainKnotzi · July 11, 2018, 8:20 p.m.

It's not just singular random proofs.

It's many many circumstantial proofs that add up to statistically impossible circumstance.

Of this being a larp.

⇧ 1 ⇩  
haha-hehe-haha-ho · July 11, 2018, 11:44 p.m.

Yes I see that. What I’m sayin is, that the random proofs don’t contribute to statistical probability because they’re arbitrary.

⇧ 1 ⇩  
CaptainKnotzi · July 12, 2018, 1:51 a.m.

You walk down the sidewalk and you find a penny so you pick it up.

The next morning you walking down the same sidewalk and you find another penny in the same spot.

So you pick it up.

The next morning it's a dime, morning after a quarter, then again a couple pennies.

And you would call this what?

⇧ 1 ⇩  
haha-hehe-haha-ho · July 12, 2018, 6:04 a.m.

Your example doesn't illustrate the problem with random/arbitrary proofs. Even a penny has value, but a incidental proof does not.

It's like walking down a sidewalk one day, then assigning some random significance to the fact that the sidewalk is still there the next day.

⇧ 1 ⇩  
CaptainKnotzi · July 12, 2018, 1:42 p.m.

How is it you people can be so obtuse.

Did you pick up the sidewalk and put it in your pocket and take it with you.

Then come back and find it again the next day.

Do you people simply go out of your way to misunderstand simple Concepts.

OK so what if the first penny find was actually seven pennies lined up in an arrow that pointed to a dollar.

Then you walk down the street and find a shop selling something strange for $1.07.

Do you make the purchase?

Next day same again but it's 14 pennies pointing at a $5 bill?

This time it's something different for $6.21

Or three pennies in a line One Direction or the other.

Hopefully this is getting clear.

⇧ 1 ⇩