Moelf

import REPL
import REPL.LineEdit
import JLFzf
const mykeys = Dict{Any,Any}(
    # primary history search: most recent first
    "^R" => function (mistate, o, c)
        line = JLFzf.inter_fzf(JLFzf.read_repl_hist(), 
        "--read0", 
        "--tiebreak=index"
        "--height=80%");

Moelf

using Plots, Statistics
using StatsPlots
using Distributions #this pkg actually is end game, but we're just using gaussian pdf

function custom_gaussian(n)
    #b)
    #parent distribution is Gaussian
    μ = 10
    parent = Distributions.Normal(10) #μ = 10
    parent_pdf(x) = Distributions.pdf(parent, x)