A crate for calculating discrete probability distributions of dice.

Build for WASM

For bundler (default):

wasm-pack build --release --no-default-features --features wasm

With better error messages:

wasm-pack build --release --no-default-features --features wasm --features console_error_panic_hook

needs to have this in Cargo.toml:

[profile.release]
debug = true

If you don't use a web bundler:

wasm-pack build --target web --release --features wasm --no-default-features

Create and use Dice

To create a [Dice], build it from a [DiceBuilder] or directly from a string:

let dice: Dice = DiceBuilder::from_string("2d6").unwrap().build()
let dice: Dice = Dice::build_from_string("2d6").unwrap()

---

Properties of these dice are calculated in the build() function:

min: 2
max: 12
mode: vec![7],
mean: 7,
median: 7,
distribution: vec![(2, 1/36), (3, 1/18), (4, 1/12), (5, 1/9), (5, 1/9), (6, 5/36), (7, 1/6), ...]
cumulative_distribution: vec![(2, 1/36), (3, 1/12), (4, 1/6), ...]

A DiceBuildingError could be returned, if the input string could not be parsed into a proper syntax tree for the [DiceBuilder].

---

To roll a [Dice] call the roll() function:

let num = dice.roll();
// num will be some i64 between 2 and 12, sampled according to the dices distribution

For rolling multiple times call the roll_many() function:

let nums = dice.roll_many(10);
// nums could be vec![7,3,9,11,7,8,5,6,3,6]

---

Syntax Examples:

Some example strings that can be passed into the DiceBuilder::from_string(input) function

3 six-sided dice:

"3d6", "3w6" or "3xw6"

one six-sided die multiplied by 3:

"3*d6" or "d6*3"

rolling one or two six sided dice and summing them up

"d2xd6"

the maximum of two six-sided-dice minus the minimum of two six sided dice

"max(d6,d6)-min(d6,d6)""

rolling a die but any value below 2 becomes 2 and above 5 becomes 5

"min(max(2,d6),5)"

multiplying 3 20-sided-dice

"d20*d20*d20"

Background Information

This [crate] uses the BigFraction data type from the fraction crate to represent probabilities This is quite nice because it allows for precise probabilities with infinite precision. The drawback is that it is less efficient than using floats.

While "d100*d100" takes about 100ms for me, something like "d10xd100" took 9000 ms to finish calculating the probability distribution. There is room for optimization.