Desolate Carnage
 
Drinking At The Beach Today
Archived | Views: 675 | Replies: 15 | Started 15 years, 4 months ago
 
#563931 | Sat - Jun 27 2009 - 17:56:22
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I can't describe the level of charred that my skin feels.

I haven't placed my fat ass under the Florida sun for extended periods of time in at least 18 months.

Fuck my life right now.
 
#563932 | Sat - Jun 27 2009 - 18:03:44
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actually you should be happy
 
#563933 | Sat - Jun 27 2009 - 18:11:07
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I went to Six Flags two days ago.

I'm still burnt. t.t
 
#563934 | Sat - Jun 27 2009 - 18:14:13
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Quote (Norse @ Sat - Jun 27 2009 - 18:03:44)
actually you should be happy


It was a good day, however, the remnants will remain for way too long.

I just took a cold shower and covered myself in an aloe vera / lidocane / tee trea sunburn lotion.
 
#563936 | Sat - Jun 27 2009 - 19:01:26
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The situations in this toilet do not concern me.
 
#563937 | Sat - Jun 27 2009 - 19:19:59
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lol'd
 
#563939 | Sat - Jun 27 2009 - 20:12:00
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Any nonzero ordinal has the minimum element, zero. It may or may not have a maximum element. For example, 42 has maximum 41 and ω+6 has maximum ω+5. On the other hand, ω does not have a maximum since there is no largest natural number. If an ordinal has a maximum α, then it is the next ordinal after α, and it is called a successor ordinal, namely the successor of α, written α+1. In the von Neumann definition of ordinals, the successor of α is \alpha\cup\{\alpha\} since its elements are those of α and α itself.
 
#563942 | Sat - Jun 27 2009 - 20:51:11
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User Image
 
#563950 | Sat - Jun 27 2009 - 21:43:07
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if you take a hot shower it opens up the pores in your skin and lets the heat out it may suck at first but you feel better
 
#563994 | Sun - Jun 28 2009 - 07:51:50
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Quote (Jp. @ Sun - Jun 28 2009 - 02:12:00)
Any nonzero ordinal has the minimum element, zero. It may or may not have a maximum element. For example, 42 has maximum 41 and ω+6 has maximum ω+5. On the other hand, ω does not have a maximum since there is no largest natural number. If an ordinal has a maximum α, then it is the next ordinal after α, and it is called a successor ordinal, namely the successor of α, written α+1. In the von Neumann definition of ordinals, the successor of α is \alpha\cup\{\alpha\} since its elements are those of α and α itself.


wtf? nn copy/pasta bullshit here
 
#564003 | Sun - Jun 28 2009 - 09:57:15
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Quote (Zodijackyl @ Sat - Jun 27 2009 - 20:51:11)
User Image


 
#564004 | Sun - Jun 28 2009 - 10:46:18
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I'm like a walking lobster.
 
#564005 | Sun - Jun 28 2009 - 10:58:41
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Quote (MoS. @ Sun - Jun 28 2009 - 09:46:18)
I'm like a walking lobster.


You successfully cook the lobster

You accidentally burn the lobster

 
#564009 | Sun - Jun 28 2009 - 11:03:21
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it is what it is
 
#564021 | Sun - Jun 28 2009 - 11:42:59
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Quote (Sgull @ Sun - Jun 28 2009 - 18:58:41)
Quote (MoS. @ Sun - Jun 28 2009 - 09:46:18)
I'm like a walking lobster.


You successfully cook the lobster

You accidentally burn the lobster


User Imagester
 
#564047 | Sun - Jun 28 2009 - 13:19:58
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Quote (Sgull @ Sun - Jun 28 2009 - 10:58:41)
Quote (MoS. @ Sun - Jun 28 2009 - 09:46:18)
I'm like a walking lobster.


You successfully cook the lobster

You accidentally burn the lobster


lol
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