module KMedians open System.Collections.Generic open System.Drawing open Emgu.CV open Emgu.CV.Structure type Result = { fg: Image median_bg: float median_fg: float d_fg: Image } // Distances to median_fg. let kmedians (img: Image) (fgFactor: float) : Result = let nbIteration = 3 let w = img.Width let h = img.Height let min = ref [| 0.0 |] let minLocation = ref <| [| Point() |] let max = ref [| 0.0 |] let maxLocation = ref <| [| Point() |] img.MinMax(min, max, minLocation, maxLocation) let mutable median_bg = (!max).[0] - ((!max).[0] - (!min).[0]) / 4.0 let mutable median_fg = (!min).[0] + ((!max).[0] - (!min).[0]) / 4.0 use mutable d_bg = new Image(img.Size) let mutable d_fg = new Image(img.Size) let mutable fg = new Image(img.Size) for i in 1 .. nbIteration do CvInvoke.Pow(img - median_bg, 2.0, d_bg) CvInvoke.Pow(img - median_fg, 2.0, d_fg) fg <- (d_fg * fgFactor).Cmp(d_bg, CvEnum.CmpType.LessThan) median_fg <- MathNet.Numerics.Statistics.Statistics.Median(seq { for i in 0 .. h - 1 do for j in 0 .. w - 1 do if fg.Data.[i, j, 0] > 0uy then yield img.Data.[i, j, 0] |> float }) median_bg <- MathNet.Numerics.Statistics.Statistics.Median(seq { for i in 0 .. h - 1 do for j in 0 .. w - 1 do if fg.Data.[i, j, 0] = 0uy then yield img.Data.[i, j, 0] |> float }) CvInvoke.Sqrt(d_fg, d_fg) { fg = fg; median_bg = median_bg; median_fg = median_fg; d_fg = d_fg }