If anyone has time to look at the leftovers given the above eight decks, it'd be huge.
Note: I had to leave in the middle of this so take it as an extremely rough draft.
I'll do that tomorrow but I really need that vault updated bc I just cannot see what's left. If nobody else does, then I will do it for myself tomorrow but it will take a good amount of time.
Now for something completely different.(not essential for deck strategies, but maybe interesting nevertheless)
Here's some
game theory about the situation we and Team
are.
I'm assuming that we have 2 deck types to consider: (Immo)Rush and Bolt.
Entropy also has two types of decks to consider against us: Anti-Rush and Rush(novagrabby rush, adrenalined maxwells or such.)
I'm also assuming that
Antirush > ImmoRush (total counter)
ImmoRush > Rush (ours is faster)
Rush > Bolt (theirs is faster)
Bolt > Antirush (ours has less dead cards in this case and is more efficient in winning)
I think that theese predictions are more or less correct.
...see a pattern there?
Here's the payoff matrix constitued from the cases above:
decks played | ImmoRush | Bolt |
Antirush | | |
Rush | | |
Note that the table is symmetrical.
In game theory, a situation like that is called a Nash Equilibrium.
Both teams can gain advantage only if they know information about the other team's choice. Neither team can benefit if they change their deck while the other team remains unchanged.
The problem with this type of equlibrium is that it is stable and cannot be broken without knowing the other team's strategy beforehand.
The optimal solution in a Nash eq. is usually
choosing a strategy randomly. Over time the random decisions equal out for both teams, but sadly we don't have "over time".
This also means that the optimal strategy would be to run a Rushdeck and a Boltdeck against them, assigned randomly.
(btw both us and them differed from this strategy last round. Luck was not on our side and it meant a 0-2 loss. If we played according to this startegy, we would've had an 1-1 round with them. Statistically, an 1-1 is the best we can hope for in this matchup.)If you guys wanna read about this kinda stuff more:
https://secure.wikimedia.org/wikipedia/en/wiki/Nash_equilibria(now I know that the situation is not black and white, there could be other choices to consider on both sides, but as I see it, the problem basically comes down to this.)