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03:10
@Rainbolt The Anthem insurance company just mailed me about the incident you mentioned in chat a few weeks ago. It must of been pretty bad because I'm not even old enough to buy insurance yet.
 
7 hours later…
10:13
@feersum does your pluralisation proposal have your own implicit upvote?
@MartinBüttner I suppose so
 
3 hours later…
13:02
@TheBestOne What issue was that? I don't recall having insurance problems
I mean, other than the fact that unsolicited callers keep harassing me by phone. But I don't recall mentioning that here
 
1 hour later…
14:33
Feb 9 at 19:01, by Rainbolt
FML. My insurance company just reported that my social security number was breached.
@TheBestOne I had completely forgotten about that. I think someone found a website where I could find out if I was at risk. I wasn't. I changed the password for my two email accounts and forgot it happened.
15:20
@MartinBüttner more than 1 day and pebble time is hitting 20M in 90K
15:38
90k backers?
no
money . dude
85K now
so you can get an idea of the speed.
Oh, you mean there is 90k left, I see.
Not bad
 
2 hours later…
17:29
Good luck guys
0
Q: Computing truncated digit sums of e^n

orlpGiven an integer n output the sum of the first n decimal digits of the fractional part of en. Example input and outputs: 1 → 7 2 → 11 3 → 13 4 → 23 5 → 14 50 → 230 500 → 2360 5000 → 22819 Built-in functions computing digits of e or evaluating either power series or continued ...

Oops
nevermind that, that's way easier than I intended
due to there being a direct power series for x to the power of n
17:54
fixed the problem by switching to pi^n
still how many terms to take to get precise first n digits ?
was the question ..
I think digits of pi has been done. and summing them up is trivial enough to be a dupe
maybe digits of power of pi have not been done
@orlp you need to update those examples
@Optimizer I did
3
Q: Computing truncated digits sums of powers of pi

orlpGiven a positive integer n output the sum of the first n decimal digits of the fractional part of πn. Example input and outputs: 1 → 1 2 → 14 3 → 6 4 → 13 5 → 24 50 → 211 500 → 2305 5000 → 22852 Built-in functions computing digits of π or ...

is the new question
oh ..
reload.
@Optimizer I deleted the question and created a new one, because I couldn't edit a deleted question, and I wouldn't want to undelete my question before making the edits.
nothing is worse than working on a challenge, and the challenge changing
18:21
I think having your hands cut off might compare
melons don't have hands!
Neither do llama's
Indeed, I speak from experiance
I wasn't always a Melon
LOL I thought your avatar was a duck when it was as small as it is here in chat
That's okay, he thought melon's was a melon :P
18:27
or maybe you're an alpaca
I just don't know :(
 
3 hours later…
21:37
Its a llama.
22:01
Optimizer is also gift-wrapped.
It is possible to write a program to output every provable statement?
I think so: starting with the axioms, there are only a finite number if actions that can be done in a single "step" of a proof.
Exhaustively do all of them, and repeat the process on the new set of proven statements.
Can this be converted into a challenge?
too broad ?
@PhiNotPi I don't think so. There was something in GEB about this...
I know it's impossible to output all true statements (incompleteness theorem and such)
22:20
What about statements that need an infinite number of deductions to be proven? (Like induction essentially, but in a generalised sense.)
You would probably need clear limits on the complexity of the problem. Proving simple logical deductions is feasible, I suppose.
I'm thinking about geometry as the subject (think Euclid's 5 axioms)
I'm reading about mathematical induction, to see if it can be done.
Do you mean these?
Does anyone else remember the proofs done as part of high-school geometry? That's what I am getting at.
@BrainSteel Yes, those are the five main axioms, although there's a bunch of other rules like the transitive property of equality and such.
I remember them fairly well. I'm going to start teaching geometry to a couple students this summer. I don't know how to formulate a challenge about them.
22:35
Maybe it is only possible to list out everything provable by first order logic?
Well, the simplest idea would be "write the shortest program that will output all provable statements"
22:55
@PhiNotPi Yes, in principle. But no actual implementation is going to get very far without running out of memory.

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