You Laugh You Lose

[RDogg97]


[Pryex]

I just lost…

for the first time.

[SHADERS]


[RDogg97]

We've finally broken the mighty Pyrex!!!

[IceCream Tuesday]

@[PIE:

> Spike link=topic=39055.msg637962#msg637962 date=1273918871]
> andanotherone

NOOOO!!!! Taking something good.. and ruining it.. DAMNIT!

[Myron]

@[PIE:

> RDogg97 link=topic=39055.msg638753#msg638753 date=1274142817]
> We've finally broken the mighty Pyrex!!!

Hm? Mighty? Ha! That was a good one..

I lost… :sad:

[IceCream Tuesday]

@Rushεr:

> @[PIE:
>
> > RDogg97 link=topic=39055.msg638753#msg638753 date=1274142817]
> > We've finally broken the mighty Pyrex!!!
>
> Hm? Mighty? Ha! That was a good one..
>
> I lost… :sad:

lul :D

[Gohan]

@SHADERS:

> 

I bet he can't get rid of my sunburn -hopes Chuck Norris takes it as a challenge-

Here's one:

[Patrick]

@wikipedia:

> Examples
> [edit] McNugget numbers
> Graphical solution of the Chicken McNuggets problem. The grid of points indicates that quantities that can be purchased are any positive multiple of 3 (with the exception of 3 itself) and any positive multiple of 20, as well as linear combinations thereof. Each sloping line x + y = k represents a total number of k nuggets. A red line goes through no grid points, so this number of nuggets cannot be purchased. A blue line goes through at least one grid point, so this number of nuggets can be purchased. The highest red line is x + y = 43.
> McDonald's Chicken McNuggets in a box of 20.
>
> One special case of the coin problem is sometimes also referred to as the "McNugget numbers". A McNugget number is the total number of McDonald's Chicken McNuggets in any number of boxes. The original boxes (prior to the introduction of the Happy Meal-sized nugget boxes) were of 6, 9, and 20 nuggets.
>
> According to Schur's theorem, since 6, 9, and 20 are relatively prime, any sufficiently large number can be expressed as a linear combination of these numbers. Therefore, there exists a largest non-McNugget number, and all numbers larger than it are McNugget numbers.
>
> The largest non-McNugget number is 43.[9] The fact that any number of McNuggets larger than 43 can be purchased, can be seen by considering that
>
>     44 = 6 + 9 + 9 + 20
>     45 = 9 + 9 + 9 + 9 + 9
>     46 = 6 + 20 + 20
>     47 = 9 + 9 + 9 + 20
>     48 = 6 + 6 + 9 + 9 + 9 + 9
>     49 = 9 + 20 + 20
>
> and that any larger number of McNuggets can be ordered by adding the right number of boxes of 6 to the appropriate combination above.
>
> Furthermore, a straightforward check demonstrates that 43 McNuggets can indeed not be purchased, as:
>
> 1) boxes of 6 and 9 alone can not form 43 as these can only create multiples of 3 (with the exception of 3 itself);
>
> 2) including a single box of 20 does not help, as the required remainder (23) is also not a multiple of 3; and
>
> 3) more than one box of 20, complemented with boxes of size 6 or larger, obviously can not lead to a total of 43 McNuggets.
>
> The McNugget numbers are all natural numbers except the non-McNugget numbers:
>
>     1, 2, 3, 4, 5, 7, 8, 10, 11, 13, 14, 16, 17, 19, 22, 23, 25, 28, 31, 34, 37, and 43 (sequence A065003 in OEIS).

MCNUGGETS IN MATHS!? WHAT IS THIS WORLD COMING TO?

[Gohan]


[RDogg97]

I lost at the tree 1 lol ;D

@[PIE:

> Spike"]
> Only one image each

this rule has been broken many times. Oh well lol

[samih1996]

@[PIE:

> Spike link=topic=39055.msg378738#msg378738 date=1235097632]
> Only one image each, if you laugh then you lose. How far can you go?!
>
> Ill start
>
> 

i won, but i dontknow why people think its funny, i mean what is so funny about it? its only a star wars guy just trying to fill in something.

[Akselj]

Because it makes no sense at all!

[ddunit]


[Kusy]

This shit cracked me up:
Melley won over me.

[Thorn]


I lost very hard.

[Gohan]

When Burter Met Zarbon

[Thorn]


Awesome because I could see my friends and I doing this exactly.

[gamesucker]

2:00 Am here.
Read all 36 pages.
lost epically, but I saw that pokemon one and I had to show you guys this:

[Gohan]

@Thorn:

> 
>
> I lost very hard.

At least if he gets his face stuck, he can still smile!

[lollicat]

@[IG:

> Sylexus link=topic=39055.msg381437#msg381437 date=1235356717]
> Classical:
> 
>
> Heheh:
> 

I lol every time I see this.

[guzmanm]

@[PIE:

> Lollicat link=topic=39055.msg642344#msg642344 date=1275106528]
> @[IG:
>
> > Sylexus link=topic=39055.msg381437#msg381437 date=1235356717]
> > Classical:
> > 
> >
> > Heheh:
> > 
>
> I lol every time I see this.

haha, lol. Yeah, I really liked this one :)

[Harris6310]


[MrHappySmore]

@Harris:

> 

I cried to that one :c
I'm sorry you could get it unlimited man.

[Akselj]