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A few assumptions are circularity in the proof

But your discrete course emphasizes formality.

Would be helpful if we could see your proof :)

My bad, I can't do it in one line. Q \rightarrow P: $As I said above, use that if$ \;a|b\; $and$ \;a|c\; $then for some integers$ \;s\; $and$ \;t, $we conclude$ \;a|sb+tc. \;$Prove of this is I don't think necessary but$ \;7|x \;$and$\; 7|y \;$implies$ \;7k=x, 7m = y. \;$Multiplying$\; (1)\...

M is any integer, cannot conclude M must be 1 or 7

Shadow I think you are confusing with what M is

One direction: q -> p Remember It a|b and a|c does this imply a|sb+tc for integers s and t Can you prove and use this?

I'll show when I get home a one line method

What language is this

K3k3k3

I'm no relationship expert here but 1) find out if he/she is single 2) if said person is single befriend that person 3) develop a strong bond between you and him/her 4) when the time is right tell him or her the truth 5) make babies

:( No one watches?

I hate you parbee

You watch it too?

Haven't seen that one. But this TV show leaves me with a lot of theories and questions.

One of the best TV series. It's on tonight. Discuss. Right now, Channel 7. Dem feels

Absolutely! Keep on checking for time/room changes mainly.

15k

Everything I have can be found here: https://www.dropbox.com/sh/t9ajabxw1n0u1sw/xsYorOuksl I don't use the site anymore so sorry for late reply.