Cleanup

packages/squiggle-lang/__tests__/ReducerInterface/ReducerInterface_Distribution_test.res

@@ -31,6 +31,8 @@ describe("eval on distribution functions", () => {
     testEval("mean(normal(5,2))", "Ok(5)")
     testEval("mean(lognormal(1,2))", "Ok(20.085536923187668)")
     testEval("mean(gamma(5,5))", "Ok(25)")
+    testEval("mean(bernoulli(0.2))", "Ok(0.2)")
+    testEval("mean(bernoulli(0.8))", "Ok(0.8)")
   })
   describe("toString", () => {
     testEval("toString(normal(5,2))", "Ok('Normal(5,2)')")

packages/squiggle-lang/src/rescript/Distributions/SymbolicDist/SymbolicDist.res

@@ -221,20 +221,27 @@ module Bernoulli = {
   let make = p =>
     p >= 0.0 && p <= 1.0
       ? Ok(#Bernoulli({p: p}))
-      : Error("Beta distribution parameters must be positive")
+      : Error("Bernoulli parameter must be between 0 and 1")
   let pmf = (x, t: t) => Stdlib.Bernoulli.pmf(x, t.p)
+
+  //Bernoulli is a discrete distribution, so it doesn't really have a pdf().
+  //We fake this for now with the pmf function, but this should be fixed at some point.
   let pdf = (x, t: t) => Stdlib.Bernoulli.pmf(x, t.p)
   let cdf = (x, t: t) => Stdlib.Bernoulli.cdf(x, t.p)
   let inv = (p, t: t) => Stdlib.Bernoulli.quantile(p, t.p)
   let mean = (t: t) => Ok(Stdlib.Bernoulli.mean(t.p))
+  let min = (t: t) => t.p == 1.0 ? 1.0 : 0.0
+  let max = (t: t) => t.p == 0.0 ? 0.0 : 1.0
   let sample = (t: t) => {
-    let s = Uniform.sample(({low: 0.0, high: 1.0}));
+    let s = Uniform.sample({low: 0.0, high: 1.0})
     inv(s, t)
   }
   let toString = ({p}: t) => j`Bernoulli($p)`
+  let toPointSetDist = ({p}: t): PointSetTypes.pointSetDist => Discrete(
+    Discrete.make(~integralSumCache=Some(1.0), {xs: [0.0, 1.0], ys: [1.0 -. p, p]}),
+  )
 }
 
-
 module Gamma = {
   type t = gamma
   let make = (shape: float, scale: float) => {
@@ -271,6 +278,9 @@ module Float = {
   let mean = (t: t) => Ok(t)
   let sample = (t: t) => t
   let toString = (t: t) => j`Delta($t)`
+  let toPointSetDist = (t: t): PointSetTypes.pointSetDist => Discrete(
+    Discrete.make(~integralSumCache=Some(1.0), {xs: [t], ys: [1.0]}),
+  )
 }
 
 module From90thPercentile = {
@@ -375,7 +385,7 @@ module T = {
     | #Lognormal(n) => Lognormal.inv(minCdfValue, n)
     | #Gamma(n) => Gamma.inv(minCdfValue, n)
     | #Uniform({low}) => low
-    | #Bernoulli(n) => 0.0
+    | #Bernoulli(n) => Bernoulli.min(n)
     | #Beta(n) => Beta.inv(minCdfValue, n)
     | #Float(n) => n
     }
@@ -389,7 +399,7 @@ module T = {
     | #Gamma(n) => Gamma.inv(maxCdfValue, n)
     | #Lognormal(n) => Lognormal.inv(maxCdfValue, n)
     | #Beta(n) => Beta.inv(maxCdfValue, n)
-    | #Bernoulli(n) => 1.0
+    | #Bernoulli(n) => Bernoulli.max(n)
     | #Uniform({high}) => high
     | #Float(n) => n
     }
@@ -404,8 +414,8 @@ module T = {
     | #Beta(n) => Beta.mean(n)
     | #Uniform(n) => Uniform.mean(n)
     | #Gamma(n) => Gamma.mean(n)
-    | #Float(n) => Float.mean(n)
     | #Bernoulli(n) => Bernoulli.mean(n)
+    | #Float(n) => Float.mean(n)
     }
 
   let operate = (distToFloatOp: Operation.distToFloatOperation, s) =>
@@ -480,9 +490,8 @@ module T = {
     d: symbolicDist,
   ): PointSetTypes.pointSetDist =>
     switch d {
-    | #Float(v) => Discrete(Discrete.make(~integralSumCache=Some(1.0), {xs: [v], ys: [1.0]}))
-    | #Bernoulli(v) =>
-      Discrete(Discrete.make(~integralSumCache=Some(1.0), {xs: [0.0, 1.0], ys: [1.0 -. v.p, v.p]}))
+    | #Float(v) => Float.toPointSetDist(v)
+    | #Bernoulli(v) => Bernoulli.toPointSetDist(v)
     | _ =>
       let xs = interpolateXs(~xSelection, d, sampleCount)
       let ys = xs |> E.A.fmap(x => pdf(x, d))

packages/squiggle-lang/src/rescript/Utility/stdlib.ts

@@ -1,4 +0,0 @@
-var Bernoulli = require("@stdlib/stats/base/dists/bernoulli").Bernoulli;
-
-let bernoulliCdf = (p: number, x: number): number => new Bernoulli(p).cdf(x);
-let bernoulliPmf = (p: number, x: number): number => new Bernoulli(p).cmf(x);