Trying to decide between working on my reno project or going out to buy groceries.
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What's everyone up to right now?
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RE: What's everyone up to right now?
November 18, 2017 at 5:16 pm
(This post was last modified: November 18, 2017 at 5:45 pm by Cod.)
RE: What's everyone up to right now?
November 18, 2017 at 5:51 pm
(This post was last modified: November 18, 2017 at 5:53 pm by Dave B.)
(November 18, 2017 at 5:16 pm)Cod Wrote:(November 18, 2017 at 4:55 pm)Astreja Wrote: Trying to decide between working on my reno project or going out to buy groceries. Hope you weren't wearing your avatar costume! That might make someone think there is something fishy going on. (November 18, 2017 at 5:51 pm)Dave B Wrote:(November 18, 2017 at 5:16 pm)Cod Wrote: The project gets my vote Nah I'm wearing my werewolf outfit tonight. It's Saturday
Who are all these new people wtf
"There remain four irreducible objections to religious faith: that it wholly misrepresents the origins of man and the cosmos, that because of this original error it manages to combine the maximum servility with the maximum of solipsism, that it is both the result and the cause of dangerous sexual repression, and that it is ultimately grounded on wish-thinking." ~Christopher Hitchens, god is not Great
PM me your email address to join the Slack chat! I'll give you a taco(or five) if you join! --->There's an app and everything!<--- (November 19, 2017 at 2:38 am)SteelCurtain Wrote: Who are all these new people wtf Ya go away for a week, ya never know...
If you get to thinking you’re a person of some influence, try ordering somebody else’s dog around.
Watching Bloomberg.
"For me, it is far better to grasp the Universe as it really is than to persist in delusion, however satisfying and reassuring." - Carl Sagan
RE: What's everyone up to right now?
November 19, 2017 at 10:02 pm
(This post was last modified: November 19, 2017 at 10:06 pm by Kernel Sohcahtoa.)
I just finished doing a proof of the following statement: A ∩ (B∩C^c)^c = [(A^c U B) ∩ (A^c U C^c)]^c, where, A, B, and C, are sets, ^c denotes the complement of a set, and U=union and ∩=intersection. Note, when doing this proof, the standard approach of showing that two sets are equal by demonstrating that each set is a subset of the other set, was used for the proof. Also, there was definitely a lot of rewriting statements into equivalent statements, which created nice opportunities to utilize DeMorgan's laws and the distributive laws for sets; thus, aiding the proof-writer in establishing the desired result.
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