Tempmas 2018 week 3 results announcement

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UPDATED: the Twitch live drawing event has ended. The results are...

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Congratulations to all the winners! And thanks everyone for entering!
You will be contacted soon to receive your prize. Please be patient with us as we still need to process some prizes from previous competitions. You will receive a PM soon.

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Previous post:

It's on! Who will win the Switch and the other cool prizes? Follow the drawing event live on Twitch.

On January 1st we announced a big giveaway with a bunch of cool stuff for everyone to win. A week later, almost 400 users had registered to enter. So what's it going to be? who will win?



Prize #1: a brand new Nintendo Switch console delivered to your doorstep!
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Prizes #2 and #3: a brand new Bittboy console, generously donated by Bittboy themselves!
What is a Bittboy? Click here to find out

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Prizes #4 to #14: a coupon for a digital game download, generously offered by @NicoAICP. The full list of games that you will be able to pick from can be found below. If you win the 4th prize, you get to pick first. If you win the 5th prize, you get to pick second. And so on. (Reminder: this list will be reduced from 29 to 11 games once the winners from the first and second competitions pick their choice).

Warning: Spoilers inside!

Special thanks to our sponsor Bittboy for providing two units this week.
Week 2 winners will be announced later this week.

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And many thanks to NicoAICP for donating the game coupons!
 
Last edited by Costello,

MrCatFace

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Well, the chance for being drawn twice in a row out of 14 people is 1/14*1/14= 1/196, times whatever number there was above somewhere.
Or maybe not. I'm not very good with math.
There were 14 entries total right?

There were 365, but your math is correct.

If only it was 14 entries, and they were all me and my alts...
 

Noctosphere

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Well, the chance for being drawn twice in a row out of the 14 people that won would be 1/14*1/14= 1/196, times 1/133225.
Or maybe not. I'm not very good with math.
But if I'm right, 1/133225 * 1/196 =

@I pwned U! had a 1 in 26,112,100 chance. Bravo.

Found online:
■ "The odds of two amateurs in the same foursome sinking a hole in one on the same par 3 hole are 1 in 26 million, according to the association."

Maybe someone should correct my incorrect math, though lol
mmmh
I dont know, because if your logic is correct, then there wasnt 1/365 chance to get drawn, but 1/365 * 1/14 to get drawn once
but we all know it isnt
 

incidentallyscribble

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my alts...
Your alts, huh....
"Don't make secondary accounts, duplicate accounts will be banned."
:ph34r:

--------------------- MERGED ---------------------------

mmmh
I dont know, because if your logic is correct, then there wasnt 1/365 chance to get drawn, but 1/365 * 1/14 to get drawn once
but we all know it isnt
~insert message about removing incorrect statistics here~
 
Last edited by incidentallyscribble,

MrCatFace

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mmmh
I dont know, because if your logic is correct, then there wasnt 1/365 chance to get drawn, but 1/365 * 1/14 to get drawn once
but we all know it isnt

Its a 1 in 365 to win each drawing. One winner out of a pool of 365 people.

Your alts, huh....
"Don't make secondary accounts, duplicate accounts will be banned."
:ph34r:

Hahaha Temp is too important to me I dont have alts.
 

Noctosphere

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Its a 1 in 365 to win each drawing. One winner out of a pool of 365 people.



Hahaha Temp is too important to me I dont have alts.
ik, but what i mean is, if drawing twice the same number in a row is
1/365*1/365*1/14*1/14
then just being drawn once would be
1/365*1/14
which isn't right
so I doubt it's the right calculation for being drawn twice in a row
 
D

Deleted User

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1/365*1/14
this calculation is the probability of being drawn for one specific item. This could be the probability for winning a nintendo switch.

1/365*1/365*1/14*1/14
This is the probability of being drawn twice for two specific items. The equation we are looking for should be:
Code:
Where '!' represents the factorial;
(14!/(14-2)!)/(365!/(365-2)!)
182/132860
Your final chances are 182/132860.
Can be simplified into
1/730?

I probably did that wrong...
 

Noctosphere

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this calculation is the probability of being drawn for one specific item. This could be the probability for winning a nintendo switch.


This is the probability of being drawn twice for two specific items. The equation we are looking for should be:
Code:
Where '!' represents the factorial;
(14!/(14-2)!)/(365!/(365-2)!)
182/132860
Your final chances are 182/132860.
Can be simplified into
1/730?

I probably did that wrong...
well, 1/730 = 0.5/365 :P

--------------------- MERGED ---------------------------

meh, who cares he won it, congrats to him
and you, go buy your switch XD
actually, as I said on the first page, i already own a switch
If I won it, i wouldve given it to my sistra
 

Floating Seal

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I guess congratulations are in order for the winners! Including myself, whooooooo! :P I'm not totally sure about what I'm gonna do with a Bittboy but I'll take it for now.
 

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