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How can the DM most simply and fairly choose 1 out of an odd number of players to be targeted by an attack or effect?
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$begingroup$
When DMing and randomly determining a character to take damage or an effect, it's easy to roll a die if you have an even number of players. But what about if you have an odd number of players?
What is the simplest method for randomly choosing 1 out of an odd number of players, while ensuring that each player's probability of getting chosen is equal or very close to equal?
gm-techniques dungeons-and-dragons
$endgroup$
add a comment |
$begingroup$
When DMing and randomly determining a character to take damage or an effect, it's easy to roll a die if you have an even number of players. But what about if you have an odd number of players?
What is the simplest method for randomly choosing 1 out of an odd number of players, while ensuring that each player's probability of getting chosen is equal or very close to equal?
gm-techniques dungeons-and-dragons
$endgroup$
add a comment |
$begingroup$
When DMing and randomly determining a character to take damage or an effect, it's easy to roll a die if you have an even number of players. But what about if you have an odd number of players?
What is the simplest method for randomly choosing 1 out of an odd number of players, while ensuring that each player's probability of getting chosen is equal or very close to equal?
gm-techniques dungeons-and-dragons
$endgroup$
When DMing and randomly determining a character to take damage or an effect, it's easy to roll a die if you have an even number of players. But what about if you have an odd number of players?
What is the simplest method for randomly choosing 1 out of an odd number of players, while ensuring that each player's probability of getting chosen is equal or very close to equal?
gm-techniques dungeons-and-dragons
gm-techniques dungeons-and-dragons
edited Apr 8 at 21:38
V2Blast
28.1k5101171
28.1k5101171
asked Apr 7 at 16:34
Andrew FranklinAndrew Franklin
4762516
4762516
add a comment |
add a comment |
4 Answers
4
active
oldest
votes
$begingroup$
Dice work just fine for the most common numbers of players
I work with probabilities a lot. Dice allow you to represent many common probabilities, but when you want to roll to pick from options, I've discovered the following "law": it stops making sense to people when you have to roll more than a single die at once. Luckily, the most common numbers of players can be chosen from using just a single die roll, or a single die roll that occasionally gets re-rolled when its result is invalid.
If you have a single player, no need to roll.
If you have three players, a d6 will do --- one player gets results 1-2, another 3-4 and the third one 5-6.
Five players, roll a d10. One player gets 1-2, the next 3-4, then 5-6, then 7-8, and the final one 9-10.
There is just a bit of math behind these two options: they work neatly because three and five are factors of six and ten, respectively. That means we can "partition" each dice's possible outcomes into that many equally probable sets, similar to how we can use "odd" and "even" to select from two options using a d6.
Seven players is the first tricky one because it's the least prime number that's not a factor of any of the common die sizes of 4, 6, 8, 10, 12 or 20. This means you cannot resolve a choice between seven players with any bounded number of these die rolls with complete fairness. You can, however, use a d8 with numbers 1-7 corresponding to each of the players and 8 indicating a reroll. The chances of having to roll the die impractically many times for a single decision are minimal.
Nine players or eleven players, similar to seven except use a d10 or d12, respectively. Since nine is divisible by three, you can also use two rolls of a d6: first divide the player into three groups of three, let the first roll decide which group you pick and the second roll which particular player from that group. The d10 method is simpler, though.
You can of course use arbitrarily large dice to cover any amount of players using the "reroll if too high" strategy, but it can get unwieldy for larger numbers.
Drawing from a deck of cards works for many sizes of groups
Using a deck of cards provides a simple solution for groups small and large, without having to remember any complex roll rules. Have each player draw a card from a standard deck of 52 cards. The player who gets the highest card (or lowest, if you prefer) is chosen. Remember to have a set convention on the ordering used (aces high or low and precedence of suits).
There's 52 cards in a normal French-style deck of cards, and each is unique, so you can choose a random player with everyone drawing a single card for groups up to 52 players. That's probably more than enough.
Draw from a bag
Yet another classic method: have each player write their name on a slip of paper. Put them in a box or bag, and resolve the decision by drawing one without looking. My experience is that this is quite awkward especially when table space is limited --- I appreciate the other methods' compactness. However, this method works quite well regardless of the size of the game, assuming you have a big enough box for the name slips and shuffle it well.
Random number list, if you want to keep it secret
If you know the amount of players you'll have in advance, you can create a list of random numbers and bring that to the game with you. When consulting the list, cross over the topmost number on it and select the player based on that number.
This solution is, for most games, over-engineered, but it has an advantage in that unlike die rolls and draws from the deck of cards, it is very subtle and allows invoking the randomness without signaling it to your players. My experience has been, though, that it's best to let the players know when you're actually choosing one of them at random in most cases --- otherwise, they can assume the choice is you being arbitrary.
$endgroup$
1
$begingroup$
Re dice: If you have four or fewer players, I suppose you could use these. Just be very sure you don't accidentally mix them in with the regular d12s, or the DM will not be happy with you ("What do you mean, you rolled a 47 on 1d12?").
$endgroup$
– Kevin
Apr 8 at 3:18
$begingroup$
If you go with drawing from a bag, I would recommend physical items. Differently-coloured tiddlywinks (or dice of the same size) if exact fairness is more important than immersion; cheap unpainted miniatures if the reverse.
$endgroup$
– TimLymington
Apr 8 at 8:23
1
$begingroup$
Yeah, I think this is best. It's not perfect, but this works well, is fair, and rarely makes arguments. Maybe also mention apps or websites as an alternative, if "just getting a number" outweighs "being able to see how" for some people.
$endgroup$
– Jack V.
Apr 8 at 12:17
add a comment |
$begingroup$
If you have 5 players, roll a d6. If you get a 6, re-roll until you get a number other than 6. And so on, for other odd numbers. Yes, this is completely fair, if the die you're rolling is a fair die.
$endgroup$
1
$begingroup$
You can also form5 players roll a d10 assigning 1-2 to one player, 3-4 to another and so on until all five have a number range that's theirs.
$endgroup$
– Sarriesfan
Apr 7 at 16:45
1
$begingroup$
This is actually much simpler than the accepted answer, and works with any number of player unlike that answer.
$endgroup$
– John
Apr 9 at 1:18
add a comment |
$begingroup$
How I have done this over the years:
It makes for even probabilities.
For three players: roll 1d6, divide result by 2, round up.
For five players: roll 1d10, divide result by 2, round up
For seven players: roll 1d8, re roll any 8.
For nine players: Roll 2d6 of different colors. (Let's say red and
green, since that is what my bag is filled with)- Green die indicates which range of three: 1 or 2 =1-3, 3 or 4 = 4-6, 5 or 6 = 7-9.
- You now have a "three players" situation
- Red die indicates who in that group is chosen by using the "for three players" above.
For 11 players; roll a d12, re roll 12's.
It's really fast and intuitive once you start doing this (it's easy to do the comparison in your head). It takes longer to describe it than to do it.
Notes:
While I don't do this, @BenR suggests out that for 9 you could do it
as you do for 7; roll a d10 and re roll 0's/10's. Since I prefer to
roll just once; the 2d6 is one roll and the result is right
there).While I have not done this, @Yakk suggests this for a d13 if you have
13 players.- For 1d13, roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value.
$endgroup$
3
$begingroup$
Why is the nine players one so complex? Just roll a d10 and reroll 10s.
$endgroup$
– Ben R.
Apr 8 at 11:19
$begingroup$
@BenR. It isn't complex; you roll two dice once, and you know who it is by looking at the two dice. As I said, it is far easier to do than to explain. I've been doing stuff like that for a long time. it's the 'for three people" with two levels.
$endgroup$
– KorvinStarmast
Apr 8 at 13:09
1
$begingroup$
What, no 13 players?
$endgroup$
– Yakk
Apr 8 at 14:27
$begingroup$
@Yakk No, haven't run a game that big in over 30 years. On that one, use d14 and reroll 14's. ;) What's a d14? Those two six sided dice (red and green) and a d8. (There were some 1 to 14 tables in AD&D 1e DMG, page 26, gems, random chance). Roll the two d6 and the d8. Low green? Use the d8. High green? Add 8 to the d6. Easy to do, one roll.
$endgroup$
– KorvinStarmast
Apr 8 at 14:35
$begingroup$
@KorvinStarmast That d14 isn't an even distribution; low numbers have 1/16 chance, high numbers 1/12 chance each. Try this: roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value. Or, just roll 1d8 reroll 8s; then use high-low d2 to maybe add 7. Then reroll 14s.
$endgroup$
– Yakk
Apr 8 at 14:46
|
show 2 more comments
$begingroup$
The existing answers all presuppose that the GM is the one rolling for the determination, but this is not necessary. Another approach is to have each player roll a d20 and the lowest (or highest) roll is selected. In the event of a tie, the tied players roll again until a single low/high roll is achieved.
The primary flaw in this method is that it reveals to players that you are making a random selection among them, which may or may not be an issue depending on your group conventions and the reason for the selection.
The primary advantage of this method is that it works for any size group of players. (With an exceptionally-large group, frequent ties could become an issue, but that can be resolved by using a d100 instead of d20.)
If you are running a system with a "luck" stat of some sort, this method can also be enhanced to take that stat into account. e.g., everyone makes opposed luck rolls, roll d20+luck if it's a numeric stat, roll (luck)d20 and take the best (or worst, if you have negative luck) if luck is bought in "levels", etc.
$endgroup$
add a comment |
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4 Answers
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4 Answers
4
active
oldest
votes
active
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active
oldest
votes
$begingroup$
Dice work just fine for the most common numbers of players
I work with probabilities a lot. Dice allow you to represent many common probabilities, but when you want to roll to pick from options, I've discovered the following "law": it stops making sense to people when you have to roll more than a single die at once. Luckily, the most common numbers of players can be chosen from using just a single die roll, or a single die roll that occasionally gets re-rolled when its result is invalid.
If you have a single player, no need to roll.
If you have three players, a d6 will do --- one player gets results 1-2, another 3-4 and the third one 5-6.
Five players, roll a d10. One player gets 1-2, the next 3-4, then 5-6, then 7-8, and the final one 9-10.
There is just a bit of math behind these two options: they work neatly because three and five are factors of six and ten, respectively. That means we can "partition" each dice's possible outcomes into that many equally probable sets, similar to how we can use "odd" and "even" to select from two options using a d6.
Seven players is the first tricky one because it's the least prime number that's not a factor of any of the common die sizes of 4, 6, 8, 10, 12 or 20. This means you cannot resolve a choice between seven players with any bounded number of these die rolls with complete fairness. You can, however, use a d8 with numbers 1-7 corresponding to each of the players and 8 indicating a reroll. The chances of having to roll the die impractically many times for a single decision are minimal.
Nine players or eleven players, similar to seven except use a d10 or d12, respectively. Since nine is divisible by three, you can also use two rolls of a d6: first divide the player into three groups of three, let the first roll decide which group you pick and the second roll which particular player from that group. The d10 method is simpler, though.
You can of course use arbitrarily large dice to cover any amount of players using the "reroll if too high" strategy, but it can get unwieldy for larger numbers.
Drawing from a deck of cards works for many sizes of groups
Using a deck of cards provides a simple solution for groups small and large, without having to remember any complex roll rules. Have each player draw a card from a standard deck of 52 cards. The player who gets the highest card (or lowest, if you prefer) is chosen. Remember to have a set convention on the ordering used (aces high or low and precedence of suits).
There's 52 cards in a normal French-style deck of cards, and each is unique, so you can choose a random player with everyone drawing a single card for groups up to 52 players. That's probably more than enough.
Draw from a bag
Yet another classic method: have each player write their name on a slip of paper. Put them in a box or bag, and resolve the decision by drawing one without looking. My experience is that this is quite awkward especially when table space is limited --- I appreciate the other methods' compactness. However, this method works quite well regardless of the size of the game, assuming you have a big enough box for the name slips and shuffle it well.
Random number list, if you want to keep it secret
If you know the amount of players you'll have in advance, you can create a list of random numbers and bring that to the game with you. When consulting the list, cross over the topmost number on it and select the player based on that number.
This solution is, for most games, over-engineered, but it has an advantage in that unlike die rolls and draws from the deck of cards, it is very subtle and allows invoking the randomness without signaling it to your players. My experience has been, though, that it's best to let the players know when you're actually choosing one of them at random in most cases --- otherwise, they can assume the choice is you being arbitrary.
$endgroup$
1
$begingroup$
Re dice: If you have four or fewer players, I suppose you could use these. Just be very sure you don't accidentally mix them in with the regular d12s, or the DM will not be happy with you ("What do you mean, you rolled a 47 on 1d12?").
$endgroup$
– Kevin
Apr 8 at 3:18
$begingroup$
If you go with drawing from a bag, I would recommend physical items. Differently-coloured tiddlywinks (or dice of the same size) if exact fairness is more important than immersion; cheap unpainted miniatures if the reverse.
$endgroup$
– TimLymington
Apr 8 at 8:23
1
$begingroup$
Yeah, I think this is best. It's not perfect, but this works well, is fair, and rarely makes arguments. Maybe also mention apps or websites as an alternative, if "just getting a number" outweighs "being able to see how" for some people.
$endgroup$
– Jack V.
Apr 8 at 12:17
add a comment |
$begingroup$
Dice work just fine for the most common numbers of players
I work with probabilities a lot. Dice allow you to represent many common probabilities, but when you want to roll to pick from options, I've discovered the following "law": it stops making sense to people when you have to roll more than a single die at once. Luckily, the most common numbers of players can be chosen from using just a single die roll, or a single die roll that occasionally gets re-rolled when its result is invalid.
If you have a single player, no need to roll.
If you have three players, a d6 will do --- one player gets results 1-2, another 3-4 and the third one 5-6.
Five players, roll a d10. One player gets 1-2, the next 3-4, then 5-6, then 7-8, and the final one 9-10.
There is just a bit of math behind these two options: they work neatly because three and five are factors of six and ten, respectively. That means we can "partition" each dice's possible outcomes into that many equally probable sets, similar to how we can use "odd" and "even" to select from two options using a d6.
Seven players is the first tricky one because it's the least prime number that's not a factor of any of the common die sizes of 4, 6, 8, 10, 12 or 20. This means you cannot resolve a choice between seven players with any bounded number of these die rolls with complete fairness. You can, however, use a d8 with numbers 1-7 corresponding to each of the players and 8 indicating a reroll. The chances of having to roll the die impractically many times for a single decision are minimal.
Nine players or eleven players, similar to seven except use a d10 or d12, respectively. Since nine is divisible by three, you can also use two rolls of a d6: first divide the player into three groups of three, let the first roll decide which group you pick and the second roll which particular player from that group. The d10 method is simpler, though.
You can of course use arbitrarily large dice to cover any amount of players using the "reroll if too high" strategy, but it can get unwieldy for larger numbers.
Drawing from a deck of cards works for many sizes of groups
Using a deck of cards provides a simple solution for groups small and large, without having to remember any complex roll rules. Have each player draw a card from a standard deck of 52 cards. The player who gets the highest card (or lowest, if you prefer) is chosen. Remember to have a set convention on the ordering used (aces high or low and precedence of suits).
There's 52 cards in a normal French-style deck of cards, and each is unique, so you can choose a random player with everyone drawing a single card for groups up to 52 players. That's probably more than enough.
Draw from a bag
Yet another classic method: have each player write their name on a slip of paper. Put them in a box or bag, and resolve the decision by drawing one without looking. My experience is that this is quite awkward especially when table space is limited --- I appreciate the other methods' compactness. However, this method works quite well regardless of the size of the game, assuming you have a big enough box for the name slips and shuffle it well.
Random number list, if you want to keep it secret
If you know the amount of players you'll have in advance, you can create a list of random numbers and bring that to the game with you. When consulting the list, cross over the topmost number on it and select the player based on that number.
This solution is, for most games, over-engineered, but it has an advantage in that unlike die rolls and draws from the deck of cards, it is very subtle and allows invoking the randomness without signaling it to your players. My experience has been, though, that it's best to let the players know when you're actually choosing one of them at random in most cases --- otherwise, they can assume the choice is you being arbitrary.
$endgroup$
1
$begingroup$
Re dice: If you have four or fewer players, I suppose you could use these. Just be very sure you don't accidentally mix them in with the regular d12s, or the DM will not be happy with you ("What do you mean, you rolled a 47 on 1d12?").
$endgroup$
– Kevin
Apr 8 at 3:18
$begingroup$
If you go with drawing from a bag, I would recommend physical items. Differently-coloured tiddlywinks (or dice of the same size) if exact fairness is more important than immersion; cheap unpainted miniatures if the reverse.
$endgroup$
– TimLymington
Apr 8 at 8:23
1
$begingroup$
Yeah, I think this is best. It's not perfect, but this works well, is fair, and rarely makes arguments. Maybe also mention apps or websites as an alternative, if "just getting a number" outweighs "being able to see how" for some people.
$endgroup$
– Jack V.
Apr 8 at 12:17
add a comment |
$begingroup$
Dice work just fine for the most common numbers of players
I work with probabilities a lot. Dice allow you to represent many common probabilities, but when you want to roll to pick from options, I've discovered the following "law": it stops making sense to people when you have to roll more than a single die at once. Luckily, the most common numbers of players can be chosen from using just a single die roll, or a single die roll that occasionally gets re-rolled when its result is invalid.
If you have a single player, no need to roll.
If you have three players, a d6 will do --- one player gets results 1-2, another 3-4 and the third one 5-6.
Five players, roll a d10. One player gets 1-2, the next 3-4, then 5-6, then 7-8, and the final one 9-10.
There is just a bit of math behind these two options: they work neatly because three and five are factors of six and ten, respectively. That means we can "partition" each dice's possible outcomes into that many equally probable sets, similar to how we can use "odd" and "even" to select from two options using a d6.
Seven players is the first tricky one because it's the least prime number that's not a factor of any of the common die sizes of 4, 6, 8, 10, 12 or 20. This means you cannot resolve a choice between seven players with any bounded number of these die rolls with complete fairness. You can, however, use a d8 with numbers 1-7 corresponding to each of the players and 8 indicating a reroll. The chances of having to roll the die impractically many times for a single decision are minimal.
Nine players or eleven players, similar to seven except use a d10 or d12, respectively. Since nine is divisible by three, you can also use two rolls of a d6: first divide the player into three groups of three, let the first roll decide which group you pick and the second roll which particular player from that group. The d10 method is simpler, though.
You can of course use arbitrarily large dice to cover any amount of players using the "reroll if too high" strategy, but it can get unwieldy for larger numbers.
Drawing from a deck of cards works for many sizes of groups
Using a deck of cards provides a simple solution for groups small and large, without having to remember any complex roll rules. Have each player draw a card from a standard deck of 52 cards. The player who gets the highest card (or lowest, if you prefer) is chosen. Remember to have a set convention on the ordering used (aces high or low and precedence of suits).
There's 52 cards in a normal French-style deck of cards, and each is unique, so you can choose a random player with everyone drawing a single card for groups up to 52 players. That's probably more than enough.
Draw from a bag
Yet another classic method: have each player write their name on a slip of paper. Put them in a box or bag, and resolve the decision by drawing one without looking. My experience is that this is quite awkward especially when table space is limited --- I appreciate the other methods' compactness. However, this method works quite well regardless of the size of the game, assuming you have a big enough box for the name slips and shuffle it well.
Random number list, if you want to keep it secret
If you know the amount of players you'll have in advance, you can create a list of random numbers and bring that to the game with you. When consulting the list, cross over the topmost number on it and select the player based on that number.
This solution is, for most games, over-engineered, but it has an advantage in that unlike die rolls and draws from the deck of cards, it is very subtle and allows invoking the randomness without signaling it to your players. My experience has been, though, that it's best to let the players know when you're actually choosing one of them at random in most cases --- otherwise, they can assume the choice is you being arbitrary.
$endgroup$
Dice work just fine for the most common numbers of players
I work with probabilities a lot. Dice allow you to represent many common probabilities, but when you want to roll to pick from options, I've discovered the following "law": it stops making sense to people when you have to roll more than a single die at once. Luckily, the most common numbers of players can be chosen from using just a single die roll, or a single die roll that occasionally gets re-rolled when its result is invalid.
If you have a single player, no need to roll.
If you have three players, a d6 will do --- one player gets results 1-2, another 3-4 and the third one 5-6.
Five players, roll a d10. One player gets 1-2, the next 3-4, then 5-6, then 7-8, and the final one 9-10.
There is just a bit of math behind these two options: they work neatly because three and five are factors of six and ten, respectively. That means we can "partition" each dice's possible outcomes into that many equally probable sets, similar to how we can use "odd" and "even" to select from two options using a d6.
Seven players is the first tricky one because it's the least prime number that's not a factor of any of the common die sizes of 4, 6, 8, 10, 12 or 20. This means you cannot resolve a choice between seven players with any bounded number of these die rolls with complete fairness. You can, however, use a d8 with numbers 1-7 corresponding to each of the players and 8 indicating a reroll. The chances of having to roll the die impractically many times for a single decision are minimal.
Nine players or eleven players, similar to seven except use a d10 or d12, respectively. Since nine is divisible by three, you can also use two rolls of a d6: first divide the player into three groups of three, let the first roll decide which group you pick and the second roll which particular player from that group. The d10 method is simpler, though.
You can of course use arbitrarily large dice to cover any amount of players using the "reroll if too high" strategy, but it can get unwieldy for larger numbers.
Drawing from a deck of cards works for many sizes of groups
Using a deck of cards provides a simple solution for groups small and large, without having to remember any complex roll rules. Have each player draw a card from a standard deck of 52 cards. The player who gets the highest card (or lowest, if you prefer) is chosen. Remember to have a set convention on the ordering used (aces high or low and precedence of suits).
There's 52 cards in a normal French-style deck of cards, and each is unique, so you can choose a random player with everyone drawing a single card for groups up to 52 players. That's probably more than enough.
Draw from a bag
Yet another classic method: have each player write their name on a slip of paper. Put them in a box or bag, and resolve the decision by drawing one without looking. My experience is that this is quite awkward especially when table space is limited --- I appreciate the other methods' compactness. However, this method works quite well regardless of the size of the game, assuming you have a big enough box for the name slips and shuffle it well.
Random number list, if you want to keep it secret
If you know the amount of players you'll have in advance, you can create a list of random numbers and bring that to the game with you. When consulting the list, cross over the topmost number on it and select the player based on that number.
This solution is, for most games, over-engineered, but it has an advantage in that unlike die rolls and draws from the deck of cards, it is very subtle and allows invoking the randomness without signaling it to your players. My experience has been, though, that it's best to let the players know when you're actually choosing one of them at random in most cases --- otherwise, they can assume the choice is you being arbitrary.
edited Apr 7 at 17:51
answered Apr 7 at 17:08
kviirikviiri
38.6k13145217
38.6k13145217
1
$begingroup$
Re dice: If you have four or fewer players, I suppose you could use these. Just be very sure you don't accidentally mix them in with the regular d12s, or the DM will not be happy with you ("What do you mean, you rolled a 47 on 1d12?").
$endgroup$
– Kevin
Apr 8 at 3:18
$begingroup$
If you go with drawing from a bag, I would recommend physical items. Differently-coloured tiddlywinks (or dice of the same size) if exact fairness is more important than immersion; cheap unpainted miniatures if the reverse.
$endgroup$
– TimLymington
Apr 8 at 8:23
1
$begingroup$
Yeah, I think this is best. It's not perfect, but this works well, is fair, and rarely makes arguments. Maybe also mention apps or websites as an alternative, if "just getting a number" outweighs "being able to see how" for some people.
$endgroup$
– Jack V.
Apr 8 at 12:17
add a comment |
1
$begingroup$
Re dice: If you have four or fewer players, I suppose you could use these. Just be very sure you don't accidentally mix them in with the regular d12s, or the DM will not be happy with you ("What do you mean, you rolled a 47 on 1d12?").
$endgroup$
– Kevin
Apr 8 at 3:18
$begingroup$
If you go with drawing from a bag, I would recommend physical items. Differently-coloured tiddlywinks (or dice of the same size) if exact fairness is more important than immersion; cheap unpainted miniatures if the reverse.
$endgroup$
– TimLymington
Apr 8 at 8:23
1
$begingroup$
Yeah, I think this is best. It's not perfect, but this works well, is fair, and rarely makes arguments. Maybe also mention apps or websites as an alternative, if "just getting a number" outweighs "being able to see how" for some people.
$endgroup$
– Jack V.
Apr 8 at 12:17
1
1
$begingroup$
Re dice: If you have four or fewer players, I suppose you could use these. Just be very sure you don't accidentally mix them in with the regular d12s, or the DM will not be happy with you ("What do you mean, you rolled a 47 on 1d12?").
$endgroup$
– Kevin
Apr 8 at 3:18
$begingroup$
Re dice: If you have four or fewer players, I suppose you could use these. Just be very sure you don't accidentally mix them in with the regular d12s, or the DM will not be happy with you ("What do you mean, you rolled a 47 on 1d12?").
$endgroup$
– Kevin
Apr 8 at 3:18
$begingroup$
If you go with drawing from a bag, I would recommend physical items. Differently-coloured tiddlywinks (or dice of the same size) if exact fairness is more important than immersion; cheap unpainted miniatures if the reverse.
$endgroup$
– TimLymington
Apr 8 at 8:23
$begingroup$
If you go with drawing from a bag, I would recommend physical items. Differently-coloured tiddlywinks (or dice of the same size) if exact fairness is more important than immersion; cheap unpainted miniatures if the reverse.
$endgroup$
– TimLymington
Apr 8 at 8:23
1
1
$begingroup$
Yeah, I think this is best. It's not perfect, but this works well, is fair, and rarely makes arguments. Maybe also mention apps or websites as an alternative, if "just getting a number" outweighs "being able to see how" for some people.
$endgroup$
– Jack V.
Apr 8 at 12:17
$begingroup$
Yeah, I think this is best. It's not perfect, but this works well, is fair, and rarely makes arguments. Maybe also mention apps or websites as an alternative, if "just getting a number" outweighs "being able to see how" for some people.
$endgroup$
– Jack V.
Apr 8 at 12:17
add a comment |
$begingroup$
If you have 5 players, roll a d6. If you get a 6, re-roll until you get a number other than 6. And so on, for other odd numbers. Yes, this is completely fair, if the die you're rolling is a fair die.
$endgroup$
1
$begingroup$
You can also form5 players roll a d10 assigning 1-2 to one player, 3-4 to another and so on until all five have a number range that's theirs.
$endgroup$
– Sarriesfan
Apr 7 at 16:45
1
$begingroup$
This is actually much simpler than the accepted answer, and works with any number of player unlike that answer.
$endgroup$
– John
Apr 9 at 1:18
add a comment |
$begingroup$
If you have 5 players, roll a d6. If you get a 6, re-roll until you get a number other than 6. And so on, for other odd numbers. Yes, this is completely fair, if the die you're rolling is a fair die.
$endgroup$
1
$begingroup$
You can also form5 players roll a d10 assigning 1-2 to one player, 3-4 to another and so on until all five have a number range that's theirs.
$endgroup$
– Sarriesfan
Apr 7 at 16:45
1
$begingroup$
This is actually much simpler than the accepted answer, and works with any number of player unlike that answer.
$endgroup$
– John
Apr 9 at 1:18
add a comment |
$begingroup$
If you have 5 players, roll a d6. If you get a 6, re-roll until you get a number other than 6. And so on, for other odd numbers. Yes, this is completely fair, if the die you're rolling is a fair die.
$endgroup$
If you have 5 players, roll a d6. If you get a 6, re-roll until you get a number other than 6. And so on, for other odd numbers. Yes, this is completely fair, if the die you're rolling is a fair die.
answered Apr 7 at 16:39
John DallmanJohn Dallman
11.8k23363
11.8k23363
1
$begingroup$
You can also form5 players roll a d10 assigning 1-2 to one player, 3-4 to another and so on until all five have a number range that's theirs.
$endgroup$
– Sarriesfan
Apr 7 at 16:45
1
$begingroup$
This is actually much simpler than the accepted answer, and works with any number of player unlike that answer.
$endgroup$
– John
Apr 9 at 1:18
add a comment |
1
$begingroup$
You can also form5 players roll a d10 assigning 1-2 to one player, 3-4 to another and so on until all five have a number range that's theirs.
$endgroup$
– Sarriesfan
Apr 7 at 16:45
1
$begingroup$
This is actually much simpler than the accepted answer, and works with any number of player unlike that answer.
$endgroup$
– John
Apr 9 at 1:18
1
1
$begingroup$
You can also form5 players roll a d10 assigning 1-2 to one player, 3-4 to another and so on until all five have a number range that's theirs.
$endgroup$
– Sarriesfan
Apr 7 at 16:45
$begingroup$
You can also form5 players roll a d10 assigning 1-2 to one player, 3-4 to another and so on until all five have a number range that's theirs.
$endgroup$
– Sarriesfan
Apr 7 at 16:45
1
1
$begingroup$
This is actually much simpler than the accepted answer, and works with any number of player unlike that answer.
$endgroup$
– John
Apr 9 at 1:18
$begingroup$
This is actually much simpler than the accepted answer, and works with any number of player unlike that answer.
$endgroup$
– John
Apr 9 at 1:18
add a comment |
$begingroup$
How I have done this over the years:
It makes for even probabilities.
For three players: roll 1d6, divide result by 2, round up.
For five players: roll 1d10, divide result by 2, round up
For seven players: roll 1d8, re roll any 8.
For nine players: Roll 2d6 of different colors. (Let's say red and
green, since that is what my bag is filled with)- Green die indicates which range of three: 1 or 2 =1-3, 3 or 4 = 4-6, 5 or 6 = 7-9.
- You now have a "three players" situation
- Red die indicates who in that group is chosen by using the "for three players" above.
For 11 players; roll a d12, re roll 12's.
It's really fast and intuitive once you start doing this (it's easy to do the comparison in your head). It takes longer to describe it than to do it.
Notes:
While I don't do this, @BenR suggests out that for 9 you could do it
as you do for 7; roll a d10 and re roll 0's/10's. Since I prefer to
roll just once; the 2d6 is one roll and the result is right
there).While I have not done this, @Yakk suggests this for a d13 if you have
13 players.- For 1d13, roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value.
$endgroup$
3
$begingroup$
Why is the nine players one so complex? Just roll a d10 and reroll 10s.
$endgroup$
– Ben R.
Apr 8 at 11:19
$begingroup$
@BenR. It isn't complex; you roll two dice once, and you know who it is by looking at the two dice. As I said, it is far easier to do than to explain. I've been doing stuff like that for a long time. it's the 'for three people" with two levels.
$endgroup$
– KorvinStarmast
Apr 8 at 13:09
1
$begingroup$
What, no 13 players?
$endgroup$
– Yakk
Apr 8 at 14:27
$begingroup$
@Yakk No, haven't run a game that big in over 30 years. On that one, use d14 and reroll 14's. ;) What's a d14? Those two six sided dice (red and green) and a d8. (There were some 1 to 14 tables in AD&D 1e DMG, page 26, gems, random chance). Roll the two d6 and the d8. Low green? Use the d8. High green? Add 8 to the d6. Easy to do, one roll.
$endgroup$
– KorvinStarmast
Apr 8 at 14:35
$begingroup$
@KorvinStarmast That d14 isn't an even distribution; low numbers have 1/16 chance, high numbers 1/12 chance each. Try this: roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value. Or, just roll 1d8 reroll 8s; then use high-low d2 to maybe add 7. Then reroll 14s.
$endgroup$
– Yakk
Apr 8 at 14:46
|
show 2 more comments
$begingroup$
How I have done this over the years:
It makes for even probabilities.
For three players: roll 1d6, divide result by 2, round up.
For five players: roll 1d10, divide result by 2, round up
For seven players: roll 1d8, re roll any 8.
For nine players: Roll 2d6 of different colors. (Let's say red and
green, since that is what my bag is filled with)- Green die indicates which range of three: 1 or 2 =1-3, 3 or 4 = 4-6, 5 or 6 = 7-9.
- You now have a "three players" situation
- Red die indicates who in that group is chosen by using the "for three players" above.
For 11 players; roll a d12, re roll 12's.
It's really fast and intuitive once you start doing this (it's easy to do the comparison in your head). It takes longer to describe it than to do it.
Notes:
While I don't do this, @BenR suggests out that for 9 you could do it
as you do for 7; roll a d10 and re roll 0's/10's. Since I prefer to
roll just once; the 2d6 is one roll and the result is right
there).While I have not done this, @Yakk suggests this for a d13 if you have
13 players.- For 1d13, roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value.
$endgroup$
3
$begingroup$
Why is the nine players one so complex? Just roll a d10 and reroll 10s.
$endgroup$
– Ben R.
Apr 8 at 11:19
$begingroup$
@BenR. It isn't complex; you roll two dice once, and you know who it is by looking at the two dice. As I said, it is far easier to do than to explain. I've been doing stuff like that for a long time. it's the 'for three people" with two levels.
$endgroup$
– KorvinStarmast
Apr 8 at 13:09
1
$begingroup$
What, no 13 players?
$endgroup$
– Yakk
Apr 8 at 14:27
$begingroup$
@Yakk No, haven't run a game that big in over 30 years. On that one, use d14 and reroll 14's. ;) What's a d14? Those two six sided dice (red and green) and a d8. (There were some 1 to 14 tables in AD&D 1e DMG, page 26, gems, random chance). Roll the two d6 and the d8. Low green? Use the d8. High green? Add 8 to the d6. Easy to do, one roll.
$endgroup$
– KorvinStarmast
Apr 8 at 14:35
$begingroup$
@KorvinStarmast That d14 isn't an even distribution; low numbers have 1/16 chance, high numbers 1/12 chance each. Try this: roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value. Or, just roll 1d8 reroll 8s; then use high-low d2 to maybe add 7. Then reroll 14s.
$endgroup$
– Yakk
Apr 8 at 14:46
|
show 2 more comments
$begingroup$
How I have done this over the years:
It makes for even probabilities.
For three players: roll 1d6, divide result by 2, round up.
For five players: roll 1d10, divide result by 2, round up
For seven players: roll 1d8, re roll any 8.
For nine players: Roll 2d6 of different colors. (Let's say red and
green, since that is what my bag is filled with)- Green die indicates which range of three: 1 or 2 =1-3, 3 or 4 = 4-6, 5 or 6 = 7-9.
- You now have a "three players" situation
- Red die indicates who in that group is chosen by using the "for three players" above.
For 11 players; roll a d12, re roll 12's.
It's really fast and intuitive once you start doing this (it's easy to do the comparison in your head). It takes longer to describe it than to do it.
Notes:
While I don't do this, @BenR suggests out that for 9 you could do it
as you do for 7; roll a d10 and re roll 0's/10's. Since I prefer to
roll just once; the 2d6 is one roll and the result is right
there).While I have not done this, @Yakk suggests this for a d13 if you have
13 players.- For 1d13, roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value.
$endgroup$
How I have done this over the years:
It makes for even probabilities.
For three players: roll 1d6, divide result by 2, round up.
For five players: roll 1d10, divide result by 2, round up
For seven players: roll 1d8, re roll any 8.
For nine players: Roll 2d6 of different colors. (Let's say red and
green, since that is what my bag is filled with)- Green die indicates which range of three: 1 or 2 =1-3, 3 or 4 = 4-6, 5 or 6 = 7-9.
- You now have a "three players" situation
- Red die indicates who in that group is chosen by using the "for three players" above.
For 11 players; roll a d12, re roll 12's.
It's really fast and intuitive once you start doing this (it's easy to do the comparison in your head). It takes longer to describe it than to do it.
Notes:
While I don't do this, @BenR suggests out that for 9 you could do it
as you do for 7; roll a d10 and re roll 0's/10's. Since I prefer to
roll just once; the 2d6 is one roll and the result is right
there).While I have not done this, @Yakk suggests this for a d13 if you have
13 players.- For 1d13, roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value.
edited Apr 8 at 14:51
answered Apr 7 at 16:52
KorvinStarmastKorvinStarmast
84.7k21263459
84.7k21263459
3
$begingroup$
Why is the nine players one so complex? Just roll a d10 and reroll 10s.
$endgroup$
– Ben R.
Apr 8 at 11:19
$begingroup$
@BenR. It isn't complex; you roll two dice once, and you know who it is by looking at the two dice. As I said, it is far easier to do than to explain. I've been doing stuff like that for a long time. it's the 'for three people" with two levels.
$endgroup$
– KorvinStarmast
Apr 8 at 13:09
1
$begingroup$
What, no 13 players?
$endgroup$
– Yakk
Apr 8 at 14:27
$begingroup$
@Yakk No, haven't run a game that big in over 30 years. On that one, use d14 and reroll 14's. ;) What's a d14? Those two six sided dice (red and green) and a d8. (There were some 1 to 14 tables in AD&D 1e DMG, page 26, gems, random chance). Roll the two d6 and the d8. Low green? Use the d8. High green? Add 8 to the d6. Easy to do, one roll.
$endgroup$
– KorvinStarmast
Apr 8 at 14:35
$begingroup$
@KorvinStarmast That d14 isn't an even distribution; low numbers have 1/16 chance, high numbers 1/12 chance each. Try this: roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value. Or, just roll 1d8 reroll 8s; then use high-low d2 to maybe add 7. Then reroll 14s.
$endgroup$
– Yakk
Apr 8 at 14:46
|
show 2 more comments
3
$begingroup$
Why is the nine players one so complex? Just roll a d10 and reroll 10s.
$endgroup$
– Ben R.
Apr 8 at 11:19
$begingroup$
@BenR. It isn't complex; you roll two dice once, and you know who it is by looking at the two dice. As I said, it is far easier to do than to explain. I've been doing stuff like that for a long time. it's the 'for three people" with two levels.
$endgroup$
– KorvinStarmast
Apr 8 at 13:09
1
$begingroup$
What, no 13 players?
$endgroup$
– Yakk
Apr 8 at 14:27
$begingroup$
@Yakk No, haven't run a game that big in over 30 years. On that one, use d14 and reroll 14's. ;) What's a d14? Those two six sided dice (red and green) and a d8. (There were some 1 to 14 tables in AD&D 1e DMG, page 26, gems, random chance). Roll the two d6 and the d8. Low green? Use the d8. High green? Add 8 to the d6. Easy to do, one roll.
$endgroup$
– KorvinStarmast
Apr 8 at 14:35
$begingroup$
@KorvinStarmast That d14 isn't an even distribution; low numbers have 1/16 chance, high numbers 1/12 chance each. Try this: roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value. Or, just roll 1d8 reroll 8s; then use high-low d2 to maybe add 7. Then reroll 14s.
$endgroup$
– Yakk
Apr 8 at 14:46
3
3
$begingroup$
Why is the nine players one so complex? Just roll a d10 and reroll 10s.
$endgroup$
– Ben R.
Apr 8 at 11:19
$begingroup$
Why is the nine players one so complex? Just roll a d10 and reroll 10s.
$endgroup$
– Ben R.
Apr 8 at 11:19
$begingroup$
@BenR. It isn't complex; you roll two dice once, and you know who it is by looking at the two dice. As I said, it is far easier to do than to explain. I've been doing stuff like that for a long time. it's the 'for three people" with two levels.
$endgroup$
– KorvinStarmast
Apr 8 at 13:09
$begingroup$
@BenR. It isn't complex; you roll two dice once, and you know who it is by looking at the two dice. As I said, it is far easier to do than to explain. I've been doing stuff like that for a long time. it's the 'for three people" with two levels.
$endgroup$
– KorvinStarmast
Apr 8 at 13:09
1
1
$begingroup$
What, no 13 players?
$endgroup$
– Yakk
Apr 8 at 14:27
$begingroup$
What, no 13 players?
$endgroup$
– Yakk
Apr 8 at 14:27
$begingroup$
@Yakk No, haven't run a game that big in over 30 years. On that one, use d14 and reroll 14's. ;) What's a d14? Those two six sided dice (red and green) and a d8. (There were some 1 to 14 tables in AD&D 1e DMG, page 26, gems, random chance). Roll the two d6 and the d8. Low green? Use the d8. High green? Add 8 to the d6. Easy to do, one roll.
$endgroup$
– KorvinStarmast
Apr 8 at 14:35
$begingroup$
@Yakk No, haven't run a game that big in over 30 years. On that one, use d14 and reroll 14's. ;) What's a d14? Those two six sided dice (red and green) and a d8. (There were some 1 to 14 tables in AD&D 1e DMG, page 26, gems, random chance). Roll the two d6 and the d8. Low green? Use the d8. High green? Add 8 to the d6. Easy to do, one roll.
$endgroup$
– KorvinStarmast
Apr 8 at 14:35
$begingroup$
@KorvinStarmast That d14 isn't an even distribution; low numbers have 1/16 chance, high numbers 1/12 chance each. Try this: roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value. Or, just roll 1d8 reroll 8s; then use high-low d2 to maybe add 7. Then reroll 14s.
$endgroup$
– Yakk
Apr 8 at 14:46
$begingroup$
@KorvinStarmast That d14 isn't an even distribution; low numbers have 1/16 chance, high numbers 1/12 chance each. Try this: roll a red, green and blue d12. If all 3 match, use the value. If red and green match, but not blue, use 13. Otherwise, use red. Accurate within a fraction of a percent to 1/13 for each value. Or, just roll 1d8 reroll 8s; then use high-low d2 to maybe add 7. Then reroll 14s.
$endgroup$
– Yakk
Apr 8 at 14:46
|
show 2 more comments
$begingroup$
The existing answers all presuppose that the GM is the one rolling for the determination, but this is not necessary. Another approach is to have each player roll a d20 and the lowest (or highest) roll is selected. In the event of a tie, the tied players roll again until a single low/high roll is achieved.
The primary flaw in this method is that it reveals to players that you are making a random selection among them, which may or may not be an issue depending on your group conventions and the reason for the selection.
The primary advantage of this method is that it works for any size group of players. (With an exceptionally-large group, frequent ties could become an issue, but that can be resolved by using a d100 instead of d20.)
If you are running a system with a "luck" stat of some sort, this method can also be enhanced to take that stat into account. e.g., everyone makes opposed luck rolls, roll d20+luck if it's a numeric stat, roll (luck)d20 and take the best (or worst, if you have negative luck) if luck is bought in "levels", etc.
$endgroup$
add a comment |
$begingroup$
The existing answers all presuppose that the GM is the one rolling for the determination, but this is not necessary. Another approach is to have each player roll a d20 and the lowest (or highest) roll is selected. In the event of a tie, the tied players roll again until a single low/high roll is achieved.
The primary flaw in this method is that it reveals to players that you are making a random selection among them, which may or may not be an issue depending on your group conventions and the reason for the selection.
The primary advantage of this method is that it works for any size group of players. (With an exceptionally-large group, frequent ties could become an issue, but that can be resolved by using a d100 instead of d20.)
If you are running a system with a "luck" stat of some sort, this method can also be enhanced to take that stat into account. e.g., everyone makes opposed luck rolls, roll d20+luck if it's a numeric stat, roll (luck)d20 and take the best (or worst, if you have negative luck) if luck is bought in "levels", etc.
$endgroup$
add a comment |
$begingroup$
The existing answers all presuppose that the GM is the one rolling for the determination, but this is not necessary. Another approach is to have each player roll a d20 and the lowest (or highest) roll is selected. In the event of a tie, the tied players roll again until a single low/high roll is achieved.
The primary flaw in this method is that it reveals to players that you are making a random selection among them, which may or may not be an issue depending on your group conventions and the reason for the selection.
The primary advantage of this method is that it works for any size group of players. (With an exceptionally-large group, frequent ties could become an issue, but that can be resolved by using a d100 instead of d20.)
If you are running a system with a "luck" stat of some sort, this method can also be enhanced to take that stat into account. e.g., everyone makes opposed luck rolls, roll d20+luck if it's a numeric stat, roll (luck)d20 and take the best (or worst, if you have negative luck) if luck is bought in "levels", etc.
$endgroup$
The existing answers all presuppose that the GM is the one rolling for the determination, but this is not necessary. Another approach is to have each player roll a d20 and the lowest (or highest) roll is selected. In the event of a tie, the tied players roll again until a single low/high roll is achieved.
The primary flaw in this method is that it reveals to players that you are making a random selection among them, which may or may not be an issue depending on your group conventions and the reason for the selection.
The primary advantage of this method is that it works for any size group of players. (With an exceptionally-large group, frequent ties could become an issue, but that can be resolved by using a d100 instead of d20.)
If you are running a system with a "luck" stat of some sort, this method can also be enhanced to take that stat into account. e.g., everyone makes opposed luck rolls, roll d20+luck if it's a numeric stat, roll (luck)d20 and take the best (or worst, if you have negative luck) if luck is bought in "levels", etc.
answered Apr 9 at 11:16
Dave SherohmanDave Sherohman
6,15211429
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