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They increase luck, they just mitigate bad luck. There's a difference.
Quote from: EmJayBee83 on March 22, 2015, 03:32:57 PMHow about once at the start of the game either player may choose for any reason at all to shuffle all all cards back in their deck and redraw eight?You appear to have missed my earlier statements about unrestricted mulligans involving drawn LSs, which I will never support even if I am trolled.
How about once at the start of the game either player may choose for any reason at all to shuffle all all cards back in their deck and redraw eight?
Quote from: EmJayBee83 on March 22, 2015, 03:32:57 PMUnless you are saying we should have games rules to prevent you personally from playing poorly, ...General trolling....
Unless you are saying we should have games rules to prevent you personally from playing poorly, ...
The percentage of games actually lost to "bad luck" is extremely small.
As I said, on an opening draw of eight a player is more likely to draw 2+ LS then he/she is to draw 0 for any legal Redemption deck.
You base your categorical opposition for open mulligans on concerns about young players having fun. How do they feel about games where they draw three or more lost souls in their opening hands and have no way to prevent being overrun and losing in three turns? Do they enjoy those games?
Actually, quite the opposite. This was Olijar-specific trolling made in direct response to his trolling of the thread.
Something to consider: will allowing mulligans change deck-building strategy? I think it would...instead of having a balanced deck, it would perhaps lead to decks that are skewed in some advantageous way, with its player mulliganing until they get that starting advantage. Good and proper deck-building should consider how to overcome a difficult start, how to survive and bounce back. Perhaps allowing a mulligan would actually have the opposite of the intended result and actually cause superior deck-builders & players to lose more. Think about it...if you are playing the national champ, won't you mulligan if you get anything less than a fantastic starting hand? Especially if there's no cost? Is it fair to the national champ, who probably doesn't need a mulligan no matter what they draw? Perhaps this is why if we do allow a mulligan, there should be a cost after all...
Quote from: EmJayBee83 on March 22, 2015, 11:10:49 PMAs I said, on an opening draw of eight a player is more likely to draw 2+ LS then he/she is to draw 0 for any legal Redemption deck. Obviously the probability of drawing 2 or more LSs is going to be higher than drawing none, since you are comparing 7 combined outcomes to 1. Since there can only be one outcome of the two trials, you would have to compare the probability of any one of the outcomes of 2 or more LSs to none, rather than all of them at once. If you do a proper comparison, then the probability of two versus none would be the closest. The probability of 3,4,5,6,7 or 8 LSs on the initial draw would certainly be lower individually than drawing none. I doubt you would argue that the probability of drawing 8 LSs is higher than the probability of drawing none.
...it [a no restriction mulligan--mjb] would be used whenever someone draws a lost soul at all,...
Quote from: EmJayBee83 on March 22, 2015, 11:10:49 PMAs I said, on an opening draw of eight a player is more likely to draw 2+ LS then he/she is to draw 0 for any legal Redemption deck. Obviously the probability of drawing 2 or more LSs is going to be higher than drawing none, since you are comparing 7 combined outcomes to 1.
If you do a proper comparison, then the probability of two versus none would be the closest.
(assuming his math is correct, which I'm trying to figure out, but am having some difficulties when I add it up sum the probabilities of drawing each number of lost souls from 0 to 7 and get 1.1.
Quote from: kram1138 on March 23, 2015, 09:14:55 AM...it [a no restriction mulligan--mjb] would be used whenever someone draws a lost soul at all,...If you had one LS out, and you took a free mulligan, your chances are better to have a greater number of LS out afterwards than they are to have fewer LS out. If you are really trying to cause LS soul drought this would be a sub-optimal decision.Quote from: YourMathTeacher on March 22, 2015, 11:24:50 PMQuote from: EmJayBee83 on March 22, 2015, 11:10:49 PMAs I said, on an opening draw of eight a player is more likely to draw 2+ LS then he/she is to draw 0 for any legal Redemption deck. Obviously the probability of drawing 2 or more LSs is going to be higher than drawing none, since you are comparing 7 combined outcomes to 1.As a direct counter-example... In a legal redemption deck you are about 30% more likely to draw 1 Lost Soul than you are to draw 2 or more. These results have much more to do the relative probability of the draw distribution as opposed to the number of outcomes.
Quote from: EmJayBee83 on March 22, 2015, 11:10:49 PMAs a direct counter-example... In a legal redemption deck you are about 30% more likely to draw 1 Lost Soul than you are to draw 2 or more.To put numbers to this discussion, with a 50 card deck with 7 lost souls, the probability of drawing 1 lost soul is 42%. The probability of drawing 2 or more is 31%. The probability of drawing no lost souls is 27%.
As a direct counter-example... In a legal redemption deck you are about 30% more likely to draw 1 Lost Soul than you are to draw 2 or more.
I'm not sure where you're getting that 30% more likely to draw 1 than 2+. 42 - 31 does not equal 30%. You are 11% more likely to draw 1 than to draw 2 or more.
Quote from: kram1138 on March 23, 2015, 10:39:38 AMQuote from: EmJayBee83 on March 22, 2015, 11:10:49 PMAs a direct counter-example... In a legal redemption deck you are about 30% more likely to draw 1 Lost Soul than you are to draw 2 or more.To put numbers to this discussion, with a 50 card deck with 7 lost souls, the probability of drawing 1 lost soul is 42%. The probability of drawing 2 or more is 31%. The probability of drawing no lost souls is 27%.Thank you for providing the number. I wanted someone else to post them as a cross check of what I did.
QuoteI'm not sure where you're getting that 30% more likely to draw 1 than 2+. 42 - 31 does not equal 30%. You are 11% more likely to draw 1 than to draw 2 or more.You are not correctly calculating the comparison of the the likelihood of the two specific events. If I flipped two coins and asked you you how much more likely you were to get one head and one tail (50%) than you were to get two tails (25%), the correct answer--well not correct per se, but the standard answer--is twice as likely (50%/25%) , not 25% more likely (50% - 25%).So, 42% / 31% = 1.35--which means you are 35% more likely to see 1 LS than you are to see 2+ LS. (This is actually higher than my stated value, because I mis-remembered the exact numbers.)
Rather than going back and actually having to remember how to calculate probabilities, I wrote a quick program that simulated drawing over 1,000,000 trials or so.
The percentage of games actually lost to "bad luck" is extremely small. While most players don't actually realize it, most games are lost to inferior deck design and/or less than optimal choices during the game.
So, 42% / 31% = 1.35--which means you are 35% more likely to see 1 LS than you are to see 2+ LS. (This is actually higher than my stated value, because I mis-remembered the exact numbers.)
Quote from: EmJayBee83 on March 23, 2015, 11:43:34 AMSo, 42% / 31% = 1.35--which means you are 35% more likely to see 1 LS than you are to see 2+ LS. (This is actually higher than my stated value, because I mis-remembered the exact numbers.)But again, as kram pointed out, you are using a 50-card deck for your argument. A 56-card deck would not have that same result, since you are more likely to draw none than to draw 2+.