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[HSC XI] Day 4 - Page 46

Forum Index > StarCraft 2 Tournaments
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Prev 1 44 45 46 47 48 140 Next
[PkF] Wire
Profile Joined March 2013
France24239 Posts
July 05 2015 15:41 GMT
#901
I missed the Jaedong - Lilbow series entirely, how did Jaedong win ?
SetGuitarsToKill
Profile Blog Joined December 2013
Canada28396 Posts
July 05 2015 15:42 GMT
#902
On July 06 2015 00:39 Lorning wrote:
Show nested quote +
On July 06 2015 00:37 SetGuitarsToKill wrote:
On July 06 2015 00:35 Lorning wrote:
On July 06 2015 00:33 SetGuitarsToKill wrote:
On July 06 2015 00:32 Lorning wrote:
On July 06 2015 00:30 The_Templar wrote:
On July 06 2015 00:30 Heartland wrote:
We need less Hegel and more math in the LR

I fixed up your post.

If you divide an infinite amount of apples into 2 groups, do both groups have an infinite amount of apples, or just one? or neither?

both do, but just less apples are in each group

Are you sure? Cause if 1 group has a finite amount and the other an infinite amount and you put them together, you still have an infinite amount of apples in total

but that's not what was asked. We had infinite to begin with and then divided it. It's still an infinite amount in both groups, but a small infinite than the two groups combined.

Let's say I have this infinite amount of apples, and I take 1 of the apples and put it in group 1. I take the rest of the apples and I put it in group 2. Now I have a finite group and an infinite group, which are infinite together

I never said divide them equally btw, maybe that was unclear.

You implied equal division, so that was very unclear yes
Community News"As long as you have a warp prism you can't be bad at harassment" - Maru | @SetGuitars2Kill
Ingvar
Profile Joined April 2015
Russian Federation421 Posts
July 05 2015 15:42 GMT
#903
On July 06 2015 00:32 Lorning wrote:
Show nested quote +
On July 06 2015 00:30 The_Templar wrote:
On July 06 2015 00:30 Heartland wrote:
We need less Hegel and more math in the LR

I fixed up your post.

If you divide an infinite amount of apples into 2 groups, do both groups have an infinite amount of apples, or just one? or neither?

At least one would be infinite. There other one may or may not be infinite depending on your choice of separation.
MMA | Life | Classic | Happy | Team Empire | Team Spirit
Serimek
Profile Joined August 2011
France2274 Posts
July 05 2015 15:42 GMT
#904
Lorning never said how we had to divide apples in two groups, so two infinite groups or one finite and one infinite are valid answer, no?

If he had said divided into two in the mathematical sense of "divide", then we can put both groups in bijection and thy're both infinite.

(I'm no mathematician though.)
SC2 is the best game to watch and was the best to play before I grew old and slow...
DarkPlasmaBall
Profile Blog Joined March 2010
United States46242 Posts
Last Edited: 2015-07-05 15:42:50
July 05 2015 15:42 GMT
#905
On July 06 2015 00:39 Lorning wrote:
Show nested quote +
On July 06 2015 00:37 SetGuitarsToKill wrote:
On July 06 2015 00:35 Lorning wrote:
On July 06 2015 00:33 SetGuitarsToKill wrote:
On July 06 2015 00:32 Lorning wrote:
On July 06 2015 00:30 The_Templar wrote:
On July 06 2015 00:30 Heartland wrote:
We need less Hegel and more math in the LR

I fixed up your post.

If you divide an infinite amount of apples into 2 groups, do both groups have an infinite amount of apples, or just one? or neither?

both do, but just less apples are in each group

Are you sure? Cause if 1 group has a finite amount and the other an infinite amount and you put them together, you still have an infinite amount of apples in total

but that's not what was asked. We had infinite to begin with and then divided it. It's still an infinite amount in both groups, but a small infinite than the two groups combined.

Let's say I have this infinite amount of apples, and I take 1 of the apples and put it in group 1. I take the rest of the apples and I put it in group 2. Now I have a finite group and an infinite group, which are infinite together

I never said divide them equally btw, maybe that was unclear.


You can split up infinity into 1 finite group and 1 infinite group (like, say, splitting all integers into Set 1 = the integers from -10 to 10, and Set 2 = all the other integers), and you can also split up infinity into 2 infinite groups (like, say, Set 1 = all even integers, and Set 2 = all odd integers). So it works in both cases if the question is as originally written "do both groups have an infinite amount or just one?" It could be either answer.
"There is nothing more satisfying than looking at a crowd of people and helping them get what I love." ~Day[9] Daily #100
graNite
Profile Blog Joined December 2010
Germany4434 Posts
July 05 2015 15:42 GMT
#906
On July 06 2015 00:41 [PkF] Wire wrote:
I missed the Jaedong - Lilbow series entirely, how did Jaedong win ?



3-2, by defending stalker sentry pushes
"Oink oink, bitches" - Tasteless on Pigbaby winning a map against Flash
[PkF] Wire
Profile Joined March 2013
France24239 Posts
July 05 2015 15:43 GMT
#907
LOL so close
geokilla
Profile Joined May 2011
Canada8254 Posts
July 05 2015 15:43 GMT
#908
MarineLorD is so dead.
The_Templar
Profile Blog Joined January 2011
your Country52798 Posts
July 05 2015 15:43 GMT
#909
On July 06 2015 00:42 Serimek wrote:
Lorning never said how we had to divide apples in two groups, so two infinite groups or one finite and one infinite are valid answer, no?

If he had said divided into two in the mathematical sense of "divide", then we can put both groups in bijection and thy're both infinite.

(I'm no mathematician though.)

If you put any percentage of the apples (besides 0) in a group, it will have an infinite amount of apples. If you put a certain amount of apples, however, it will be finite.
ModeratorI am still alive, somehow
TL+ Member
Ramiz1989
Profile Joined July 2012
12124 Posts
July 05 2015 15:44 GMT
#910
On July 06 2015 00:43 geokilla wrote:
MarineLorD is so dead.

He is deader than dead.
"I've been to hell and back, and back to hell…and back. This time, I've brought Hell back with me."
The_Templar
Profile Blog Joined January 2011
your Country52798 Posts
July 05 2015 15:44 GMT
#911
Hahahaha Rain.
ModeratorI am still alive, somehow
TL+ Member
Noonius
Profile Joined April 2012
Estonia17413 Posts
July 05 2015 15:44 GMT
#912
bloody hell, that mine hit would have been epic. Why Rain teases us with his great skill?
Terran forever | Maru hater forever
ejozl
Profile Joined October 2010
Denmark3520 Posts
July 05 2015 15:44 GMT
#913
On July 06 2015 00:41 [PkF] Wire wrote:
I missed the Jaedong - Lilbow series entirely, how did Jaedong win ?

You should watch it, it was really good.
SC2 Archon needs "Terrible, terrible damage" as one of it's quotes.
MiniFotToss
Profile Joined December 2013
China2430 Posts
July 05 2015 15:44 GMT
#914
HOLY SHIT, dat widow mine drop scared the shit out of me
Lorning *
Profile Blog Joined April 2011
Belgica34432 Posts
July 05 2015 15:44 GMT
#915
On July 06 2015 00:42 DarkPlasmaBall wrote:
Show nested quote +
On July 06 2015 00:39 Lorning wrote:
On July 06 2015 00:37 SetGuitarsToKill wrote:
On July 06 2015 00:35 Lorning wrote:
On July 06 2015 00:33 SetGuitarsToKill wrote:
On July 06 2015 00:32 Lorning wrote:
On July 06 2015 00:30 The_Templar wrote:
On July 06 2015 00:30 Heartland wrote:
We need less Hegel and more math in the LR

I fixed up your post.

If you divide an infinite amount of apples into 2 groups, do both groups have an infinite amount of apples, or just one? or neither?

both do, but just less apples are in each group

Are you sure? Cause if 1 group has a finite amount and the other an infinite amount and you put them together, you still have an infinite amount of apples in total

but that's not what was asked. We had infinite to begin with and then divided it. It's still an infinite amount in both groups, but a small infinite than the two groups combined.

Let's say I have this infinite amount of apples, and I take 1 of the apples and put it in group 1. I take the rest of the apples and I put it in group 2. Now I have a finite group and an infinite group, which are infinite together

I never said divide them equally btw, maybe that was unclear.


You can split up infinity into 1 finite group and 1 infinite group (like, say, splitting all integers into Set 1 = the integers from -10 to 10, and Set 2 = all the other integers), and you can also split up infinity into 2 infinite groups (like, say, Set 1 = all even integers, and Set 2 = all odd integers). So it works in both cases if the question is as originally written "do both groups have an infinite amount or just one?" It could be either answer.

I hate the concept of infinity tbh
Community News
TL+ Member
Solar424
Profile Blog Joined June 2013
United States4001 Posts
July 05 2015 15:45 GMT
#916
On July 06 2015 00:41 [PkF] Wire wrote:
I missed the Jaedong - Lilbow series entirely, how did Jaedong win ?

Lilbow went full foreigner
graNite
Profile Blog Joined December 2010
Germany4434 Posts
July 05 2015 15:45 GMT
#917
On July 06 2015 00:43 The_Templar wrote:
Show nested quote +
On July 06 2015 00:42 Serimek wrote:
Lorning never said how we had to divide apples in two groups, so two infinite groups or one finite and one infinite are valid answer, no?

If he had said divided into two in the mathematical sense of "divide", then we can put both groups in bijection and thy're both infinite.

(I'm no mathematician though.)

If you put any percentage of the apples (besides 0) in a group, it will have an infinite amount of apples. If you put a certain amount of apples, however, it will be finite.


if you numerate all apples and put all apples with equal numbers in group 1 and all with odd numbers in group 2, both will have infinite amount of apples in them
"Oink oink, bitches" - Tasteless on Pigbaby winning a map against Flash
Topin
Profile Blog Joined December 2010
Peru10122 Posts
July 05 2015 15:45 GMT
#918
wtf how did Parting lose?
i would define my style between a mix of ByuN, Maru and MKP
DarkPlasmaBall
Profile Blog Joined March 2010
United States46242 Posts
July 05 2015 15:45 GMT
#919
On July 06 2015 00:44 Lorning wrote:
Show nested quote +
On July 06 2015 00:42 DarkPlasmaBall wrote:
On July 06 2015 00:39 Lorning wrote:
On July 06 2015 00:37 SetGuitarsToKill wrote:
On July 06 2015 00:35 Lorning wrote:
On July 06 2015 00:33 SetGuitarsToKill wrote:
On July 06 2015 00:32 Lorning wrote:
On July 06 2015 00:30 The_Templar wrote:
On July 06 2015 00:30 Heartland wrote:
We need less Hegel and more math in the LR

I fixed up your post.

If you divide an infinite amount of apples into 2 groups, do both groups have an infinite amount of apples, or just one? or neither?

both do, but just less apples are in each group

Are you sure? Cause if 1 group has a finite amount and the other an infinite amount and you put them together, you still have an infinite amount of apples in total

but that's not what was asked. We had infinite to begin with and then divided it. It's still an infinite amount in both groups, but a small infinite than the two groups combined.

Let's say I have this infinite amount of apples, and I take 1 of the apples and put it in group 1. I take the rest of the apples and I put it in group 2. Now I have a finite group and an infinite group, which are infinite together

I never said divide them equally btw, maybe that was unclear.


You can split up infinity into 1 finite group and 1 infinite group (like, say, splitting all integers into Set 1 = the integers from -10 to 10, and Set 2 = all the other integers), and you can also split up infinity into 2 infinite groups (like, say, Set 1 = all even integers, and Set 2 = all odd integers). So it works in both cases if the question is as originally written "do both groups have an infinite amount or just one?" It could be either answer.

I hate the concept of infinity tbh


Buzz Lightyear doesn't!
"There is nothing more satisfying than looking at a crowd of people and helping them get what I love." ~Day[9] Daily #100
DarkPlasmaBall
Profile Blog Joined March 2010
United States46242 Posts
July 05 2015 15:45 GMT
#920
On July 06 2015 00:45 Topin wrote:
wtf how did Parting lose?


Alcohol and some questionable decision making.
"There is nothing more satisfying than looking at a crowd of people and helping them get what I love." ~Day[9] Daily #100
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