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Post Post #50 (ISO) » Mon Sep 02, 2019 9:38 am

Post by Elements »

In post 47, Ausuka wrote:
In post 43, Ircher wrote:But I'm town Ausuka! I'm town!
Unless you can provide at least 3 mathematical proofs I don't believe you.
not this again
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Post Post #51 (ISO) » Mon Sep 02, 2019 9:39 am

Post by Elements »

VOTE: elements
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Post Post #52 (ISO) » Mon Sep 02, 2019 9:39 am

Post by northsidegal »

explain your reads, chennis?
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Post Post #53 (ISO) » Mon Sep 02, 2019 9:40 am

Post by Elements »

In post 46, northsidegal wrote:shrug

will work on my quick time communication skills then
I would've gone with "You playing icher?"
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Post Post #54 (ISO) » Mon Sep 02, 2019 9:40 am

Post by northsidegal »

i honestly don't have any townreads yet.
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Post Post #55 (ISO) » Mon Sep 02, 2019 9:40 am

Post by chennisden »

elements is town and im not so solid on ausuka but idk

it doesnt feek agenday
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Post Post #56 (ISO) » Mon Sep 02, 2019 9:40 am

Post by or »

vc 2

ircher
ausuka
elements - ausuka, elements
chennis
nsg -

3 to monty
Last edited by or on Mon Sep 02, 2019 9:43 am, edited 1 time in total.
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Post Post #57 (ISO) » Mon Sep 02, 2019 9:41 am

Post by Ircher »

In post 47, Ausuka wrote:
In post 43, Ircher wrote:But I'm town Ausuka! I'm town!
Unless you can provide at least 3 mathematical proofs I don't believe you.
I could do three really easy ones.

Proposition 1: The sum of two even integers is even.

Proof: Let a and b be arbitrary integers. Then by definition of even, a = 2k and b = 2l where k and l are integers. Thus, a + b = 2k + 2l = 2(k + l). The sums of integers are integers, so the resulting number is an even integer. QED.

Should I continue?
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Post Post #58 (ISO) » Mon Sep 02, 2019 9:41 am

Post by Elements »

In post 56, or wrote:3 to monty
I like that wording
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Post Post #59 (ISO) » Mon Sep 02, 2019 9:41 am

Post by chennisden »

VOTE: nsg
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Post Post #60 (ISO) » Mon Sep 02, 2019 9:42 am

Post by northsidegal »

i think ircher and ausuka probably lean scum over everyone else but it's not that strong
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Post Post #61 (ISO) » Mon Sep 02, 2019 9:42 am

Post by Elements »

In post 57, Ircher wrote:
In post 47, Ausuka wrote:
In post 43, Ircher wrote:But I'm town Ausuka! I'm town!
Unless you can provide at least 3 mathematical proofs I don't believe you.
I could do three really easy ones.

Proposition 1: The sum of two even integers is even.

Proof: Let a and b be arbitrary integers. Then by definition of even, a = 2k and b = 2l where k and l are integers. Thus, a + b = 2k + 2l = 2(k + l). The sums of integers are integers, so the resulting number is an even integer. QED.

Should I continue?
Ew, don't be pretentious with your QED's. Use the square instead, much nicer.
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Post Post #62 (ISO) » Mon Sep 02, 2019 9:42 am

Post by Ausuka »

In post 57, Ircher wrote:
In post 47, Ausuka wrote:
In post 43, Ircher wrote:But I'm town Ausuka! I'm town!
Unless you can provide at least 3 mathematical proofs I don't believe you.
I could do three really easy ones.

Proposition 1: The sum of two even integers is even.

Proof: Let a and b be arbitrary integers. Then by definition of even, a = 2k and b = 2l where k and l are integers. Thus, a + b = 2k + 2l = 2(k + l). The sums of integers are integers, so the resulting number is an even integer. QED.

Should I continue?
I meant mathematical proof of you being town but i guess this works too :lol:
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Post Post #63 (ISO) » Mon Sep 02, 2019 9:43 am

Post by Ircher »

I'm on mobile and the box requires a special character. QED does not.
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Post Post #64 (ISO) » Mon Sep 02, 2019 9:44 am

Post by Elements »

icher nsg scum team. game solved
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Post Post #65 (ISO) » Mon Sep 02, 2019 9:44 am

Post by northsidegal »

In post 64, Elements wrote:icher nsg scum team. game solved
how's that?
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Post Post #66 (ISO) » Mon Sep 02, 2019 9:45 am

Post by Elements »

neither of you will be confirmed town when we monty
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Post Post #67 (ISO) » Mon Sep 02, 2019 9:45 am

Post by Ircher »

Proposition 2: I am town.

Proof: Suppose not. Suppose I am scum. Then by definition, I must have a scum partner. But I do not have a scum partner--a contradiction! Thus, I am town. []
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Post Post #68 (ISO) » Mon Sep 02, 2019 9:45 am

Post by northsidegal »

?
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Post Post #69 (ISO) » Mon Sep 02, 2019 9:46 am

Post by Ausuka »

In post 67, Ircher wrote:Proposition 2: I am town.

Proof: Suppose not. Suppose I am scum. Then by definition, I must have a scum partner. But I do not have a scum partner--a contradiction! Thus, I am town. []
Part of me wants to locktown you but the other part of me wants to actually play to some extent and not be annoying and that part is winning out :(
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Post Post #70 (ISO) » Mon Sep 02, 2019 9:46 am

Post by Elements »

In post 67, Ircher wrote: []
nicely done. I approve.
I retract my proposed scum team.
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Post Post #71 (ISO) » Mon Sep 02, 2019 9:46 am

Post by Ausuka »

nsg/chennis let's go
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Post Post #72 (ISO) » Mon Sep 02, 2019 9:47 am

Post by Ircher »

VOTE: Ausuka
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Post Post #73 (ISO) » Mon Sep 02, 2019 9:48 am

Post by Ircher »

we should select ausuka; they seem town.
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Post Post #74 (ISO) » Mon Sep 02, 2019 9:48 am

Post by Ausuka »

i don't understand why voting elements isn't the play here
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