[OP-06] Kill Everyone Mafia
Players (7/7)
- Lyner
- KevinH
- Road2Victory
- Electric Mango
- Rafay
- Nenos the Great
- iSocialism
Still Alive (1/7)
Already Dead
Links to Important Stuff
Replacement Thread
Rules and Role PMs
1.00, 1.01, 1.02, 1.03, 1.04
[OP-06] Kill Everyone Mafia
Players (7/7)
Still Alive (1/7)
GENERAL RULES
DON'TS
GAME SPECIFIC RULES
ROLE PM
Welcome, [Player]. You are a Mafia Goon, along with your partners, [Player] and [Player]. You are the bad guys.
Abilities:
Factional Communication - At any time, you may talk with your partners via QuickTopic.
Factional kill - Each night phase, you may message the moderator your choice of who to kill and who is performing the kill.
Win Condition:
You win when all town-aligned players are dead, or if nothing can prevent this, regardless of who else is alive. Note that merely equaling the town's numbers is not usually enough to win in this setup.
Welcome, [Player], you are a Town Vigilante. You are one of the good guys.
Abilities:
Nightkill - You may target a player, thus killing them.
Win Condition:
You win when all living players are aligned with the town, and at least one town-aligned player survives.
NIGHT 0 begins and PMs are being sent.
DAY 1 will begin after a majority of players have confirmed via PM.
In a basement of a disappointed mother, 7 nerds play a game called Mafia.
This is their story...
Votecount 1.00
Lyner (0) -
KevinH (0) -
Road2Victory (0) -
Electric Mango (0) -
Rafay (0) -
Nenos the Great (0) -
iSocialism (0) -
Not Voting (7) - Lyner, KevinH, Road2Victory, Electric Mango, Rafay, Nenos the Great, iSocialism
With 7 alive, it takes 4 to reach majority and 2 to reach half-majority.
No one is the current wagon leader at L-4
Deadline is Thursday, November 19, 2015 @ 22:30 EDT
Best strategy is to find who the mafia is of course and see the activity of the current people, like how much the post and what their reasons may be.
Mafia will go for NK definitely. May be we should hold-off using our ability and just lynch during the day? This would bring longevity to the game.
I'm a vigilante.
Then again, everyone will say that.
For those not paying attention:
Roles:
The following roles are used:
The scum have one kill per night while we potentially have four.
The problem is that the scum will definitely kill a townie, while we (the town vigilantes) are taking a chance when we shoot.
There are no investigative roles so we will not gain information as the game progresses, other than the vote counts and the character of posts in this thread.
"Do you feel lucky, punk?"
Each of us has a 50% chance of hitting a scum if we shoot tonight. The odds of hitting a scum will go up as townies die, but there will be less townies to do the shooting. This is an interesting problem.
Here's a plan:
Electric Mango shoots iSocialism
iSocialism shoots KevinH
KevinH shoots Lyner
Lyner shoots Nenos the Great
Nenos the Great shoots Rafay
Rafay shoots Road2Victory
Road2Victory shoots Electric Mango
If the mafia are evenly distributed and everybody shoots, we should hit them with our 4 shots..
The scheme fails when there are 2 mafia in a row, but only 1 would survive that way.
However, they only have 1 shot for the 3 of them, so 2 of the townies will survive and they can lynch the 1 that should have shot them.
Here's a plan:
Electric Mango shoots iSocialism
iSocialism shoots KevinH
KevinH shoots Lyner
Lyner shoots Nenos the Great
Nenos the Great shoots Rafay
Rafay shoots Road2Victory
Road2Victory shoots Electric Mango
If the mafia are evenly distributed and everybody shoots, we should hit them with our 4 shots..
The scheme fails when there are 2 mafia in a row, but only 1 would survive that way.
However, they only have 1 shot for the 3 of them, so 2 of the townies will survive and they can lynch the 1 that should have shot them.
Here's a plan:
Electric Mango shoots iSocialism
iSocialism shoots KevinH
KevinH shoots Lyner
Lyner shoots Nenos the Great
Nenos the Great shoots Rafay
Rafay shoots Road2Victory
Road2Victory shoots Electric Mango
If the mafia are evenly distributed and everybody shoots, we should hit them with our 4 shots..
The scheme fails when there are 2 mafia in a row, but only 1 would survive that way.
However, they only have 1 shot for the 3 of them, so 2 of the townies will survive and they can lynch the 1 that should have shot them.
I think you just broke the game
Everybody's just shooting everybody?
Yes, everybody shoots their designated target.
Everybody has to cooperate but as I see it, this gives the town the best chance.
There might be uncertainty if 3 people survive and the 2 townies need to correctly lynch the 3rd scum.
We'll see.
Here's a plan:
Electric Mango shoots iSocialism
iSocialism shoots KevinH
KevinH shoots Lyner
Lyner shoots Nenos the Great
Nenos the Great shoots Rafay
Rafay shoots Road2Victory
Road2Victory shoots Electric Mango
If the mafia are evenly distributed and everybody shoots, we should hit them with our 4 shots..
The scheme fails when there are 2 mafia in a row, but only 1 would survive that way.
However, they only have 1 shot for the 3 of them, so 2 of the townies will survive and they can lynch the 1 that should have shot them.
There are 3 mafia, if there are 3 mafia in a row we lost the game
If there are 2 mafia in a row and 1 at a random row, wouldn't town still lose?
Mafias have one kill, let's assume they picked Kevin, if the other townies kill their respective target then the one who will be left is 1 mafia and 1 town:
Electric Mango shoots iSocialism
iSocialism shoots KevinHKevinH shoots LynerLyner shoots Nenos the Great
Nenos the Great shoots RafayRafay shoots Road2VictoryRoad2Victory shoots Electric Mango
IF all the mafias are scattered, then we will win:
Electric Mango shoots iSocialism
iSocialism shoots KevinHKevinH shoots LynerLyner shoots Nenos the GreatNenos the Great shoots Rafay
Rafay shoots Road2VictoryRoad2Victory shoots Electric Mango
What is the possibilities of each scenario? Someone call a mathematician
You are correct that 2 mafia in a row leaves 1 townie and 1 mafia, which I believe is a mafia win since there would be a no-lynch and then a simultaneous kill at night.
What is the possibilities of each scenario? Someone call a mathematician
7 Players {A, B, C, D, E, F, G} can be arranged in 7! = 5040 ways (permutations)
If Players {A, B, C} are mafia,
3!*7 = 42 of the permutations would have the 3 mafia in a row.
3!*4*3*2!*7 = 1008 would have 2 mafia together but not next to the 3rd.
(42+1008)/5040 = 20.8% chance of the mafia winning in this scheme.
1 - 20.8% = 79.2% chance of the town winning in this scheme.
What else would a nerdy guy do on a Saturday afternoon?
Post Count:
4 KevinH
2 Electric Mango
2 Lyner
2 Road2Victory
1 Rafay
0 iSocialism
0 Nenos the Great
Vote: iSocialism
I would have to agree with Kevin's idea, it's town's best idea since there is a little chance of mafia winning on this one.
In a basement of a disappointed mother, 7 nerds play a game called Mafia.
This is their story...
Story checks out
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