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Skills increase your winning chances no doubt, but i have lost quite a few games i should have won already due to "lucky" crits, misses or hell even the occasional bug.
Hell just a few games ago i was in a mirror match (same chars, different items). I managed to eliminate all but 1 of his characters, having 2 full health chars up. My Cain finished of his, but his Phylactery procced. It managed to proc 5 turns in a row, killing of my 2 full health chars.
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@ pigeon power. Luck isn't the central element of the game. In my experience, Kongai is a game about weighing risk and reward. The game is unpredictable because players are unpredictable, and the hit/miss chances exacerbate that central element of the game, unpredictability and chaos. Sometimes you can secure a win by using attacks with higher chances of the desired effect, but you can also escape a loss by hoping for the unlikely to happen and swings things in your favor. It's fine. You can never win every game when you're playing against equal opponents. Playing skill is enough of a factor (as well as card collecting/deck building). The game isn't broken because the rules are the same for all players. If you don't like the game on the other hand, then play a different one. It's not anyone else's fault that the element of luck ruins the game for you.
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morte is easy, kongregate, talk to me in private, because i found a glitch (not easily done) but i need to tell you it privately
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wooooooooooooooooooooooooooooooo!
Playing to Win
Dude! You just completed the Playing to Win achievement in Kongai and won the Playing to Win badge and 30 points!
29 wins 1 Loss
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Playing to Win
Dude! You just completed the Playing to Win achievement in Kongai and won the Playing to Win badge and 30 points!
Finally at L5
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it would have been a btter gam if the geting close and get far thing didnt cost mana and if there wasnt switching out and if you can pick your own cards
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@ zilogrok
im saying this game not because i can't play it but how can a card with 10% dodge rate,dodge 4 attaks in a row?
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Playing to Win
Dude! You just completed the Playing to Win achievement in Kongai and won the Playing to Win badge and 30 points!
yay!
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Omg not that yoshiro doesn't get hit 3 times only with his 10% dodge buff by a 90% attack but even when i am 1 shot away from the win the timer runs out and says waiting for opponent and nothing happens in 10 minutes i can't even declare victory or anything it just froze before i did my winning shot.That's it im just gonna get the hard badge and get out of this shity game.
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@pigchop: dude, JayArSea applied a more accurate calculation than Dubster. Hence, JayArSea, ure nerdier, which is by different perspectives could be said as a positive thing :D
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Chris - Your comparison to a coin toss is not appropriate. If we wanted to play a game in which the central element was luck, then yes we would play dice or throw some coins. But Kongai is a strategy based card game, and while there is a degree of luck involved it should not supersede strategy and skill in importance.
With a modifier, the RNG remains random, it just makes the stated probabilities more accurate by reducing the probability of an absurd event happening indefinitely. It does not eliminate RNG or unlikely events - it merely injects a more practical realism into the RNG by reducing the frequency of unlikely events.
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@Dubster
Are you counting Deck ABC as different from Deck BCA? Can someone choose not to equip an item? If so, then pretend "no item" is the same as an item, and you've got 12 items.
Anyway, You have 20 cards, and 3 spaces, so the choose function 20 choose 3 =20!/(17!*3!)=20*19*18/6=20*19*3=1140
Each of those 1140 character combinations can then gets an item per character. A can equip items 1,2,3...11. One character equips 1 item in 11 ways, 2 characters equip 2 items in 11^2, and 3 in 11^3.
So 1140*11^3=1,517,340, which is a factor of 6 lower than your answer, because you didn't properly apply the binomial.
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Anyone good at maths?
Im more than rusty so could some one check my working out but I wondered how many different 3 card kongai decks were possible.
There are 20 character cards each able to use 11 items, this assumes you have duplicates of said items.
So the calculation I believe is (20x11)x(19x11)x(18x11)
Which I make at 9,104,040 possible 3 card deck combinations.
Is that right?