packages feed

kalman (empty) → 1.0.0.0

raw patch · 19 files changed

+1773/−0 lines, 19 filesdep +Chartdep +Chart-cairodep +Chart-diagramssetup-changedbinary-added

Dependencies added: Chart, Chart-cairo, Chart-diagrams, base, hmatrix, kalman, random-fu, random-fu-multivariate, vector

Files

+ LICENSE view
@@ -0,0 +1,20 @@+Copyright (c) 2016 FP Complete Corporation.++Permission is hereby granted, free of charge, to any person obtaining+a copy of this software and associated documentation files (the+"Software"), to deal in the Software without restriction, including+without limitation the rights to use, copy, modify, merge, publish,+distribute, sublicense, and/or sell copies of the Software, and to+permit persons to whom the Software is furnished to do so, subject to+the following conditions:++The above copyright notice and this permission notice shall be+included in all copies or substantial portions of the Software.++THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,+EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF+MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND+NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE+LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION+OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION+WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE.
+ README.md view
@@ -0,0 +1,5 @@+# Kalman filters and smoothers in Haskell++The haddock contains links to references on the theory of Kalman and+particle filtering and also contains a worked example of how to use+the library.
+ Setup.hs view
@@ -0,0 +1,2 @@+import Distribution.Simple+main = defaultMain
+ diagrams/PendulumFittedEkf.png view

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+ diagrams/PendulumFittedUkf.png view

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+ diagrams/Smooth1.png view

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+ diagrams/Smooth2.png view

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+ diagrams/Smooth3.png view

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+ diagrams/src_Numeric_Kalman_diagE.svg view
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+ kalman.cabal view
@@ -0,0 +1,48 @@+name:                kalman+version:             1.0.0.0+synopsis:            Kalman and particle filters and smoothers+description:         Linear, extended and unscented Kalman filters are provided, along+                     with their corresponding smoothers. Furthermore, a particle filter+                     and smoother is provided.+homepage:            https://github.com/fpco/kalman+license:             MIT+license-file:        LICENSE+author:              Dominic Steinitz, Jacob West+maintainer:          dominic@steinitz.org+copyright:           Dominic Steinitz, Jacob West+category:            Math+build-type:          Simple+cabal-version:       >=1.10+extra-source-files:  README.md, diagrams/*.png, diagrams/*.svg+extra-doc-files:     diagrams/*.png, diagrams/*.svg++source-repository head+  type:     git+  location: https://github.com/fpco/kalman++library+  default-language:  Haskell2010+  hs-source-dirs:    src+  exposed-modules:   Numeric.Kalman,+                     Numeric.Particle+  ghc-options:       -Wall+  build-depends:     base >= 4.7 && < 5+                   , hmatrix+                   , random-fu+                   , random-fu-multivariate+                   , vector++test-suite kalman-test+  default-language:  Haskell2010+  hs-source-dirs:    test+  main-is:           Spec.hs+  type:              exitcode-stdio-1.0+  ghc-options:       -Wall -threaded -rtsopts -with-rtsopts=-N+  build-depends:     base+                   , kalman+                   , hmatrix+                   , random-fu+                   , random-fu-multivariate+                   , Chart+                   , Chart-cairo+                   , Chart-diagrams
+ src/Numeric/Kalman.hs view
@@ -0,0 +1,651 @@+-----------------------------------------------------------------------------+-- |+-- Module      :  Numeric.Kalman+-- Copyright   :  (c) 2016 FP Complete Corporation+-- License     :  MIT (see LICENSE)+-- Maintainer  :  dominic@steinitz.org+--+-- =The Theory+-- The model for the extended Kalman filter is given by+--+-- \[+-- \begin{aligned}+-- \boldsymbol{x}_i &= \boldsymbol{a}_i(\boldsymbol{x}_{i-1}, \boldsymbol{u}_{i-1}) + \boldsymbol{\psi}_{i-1} \\+-- \boldsymbol{y}_i &= \boldsymbol{h}_i(\boldsymbol{x}_i) + \boldsymbol{\upsilon}_i+-- \end{aligned}+-- \]+--+-- where+--+-- * \(\boldsymbol{a_i}\)\ is some non-linear vector-valued possibly+-- time-varying state update function.+--+-- * \(\boldsymbol{x_i}\) is the state at time \(i\).+--+-- * \(\boldsymbol{u_i}\) is the control at time \(i\).+--+-- * \(\boldsymbol{\psi}_{i}\) are independent normally+-- distributed random variables with mean 0 representing the fact that+-- the state update is noisy: \(\boldsymbol{\psi}_{i} \sim {\cal{N}}(0,Q_i)\).+--+-- * \(\boldsymbol{h}_i\)\ is some non-linear vector-valued possibly time-varying+-- function describing how we observe the hidden state process.+--+-- * \(\boldsymbol{y_i}\) is the observable at time \(i\).+--+-- * \(\boldsymbol{\upsilon}_i\) are independent normally+-- distributed random variables with mean 0 represent the fact that+-- the observations are noisy: \(\boldsymbol{\upsilon}_{i} \sim {\cal{N}}(0,R_i)\).+--+-- Note that in most presentations of the Kalman filter (the+-- [wikipedia](https://en.wikipedia.org/wiki/Kalman_filter)+-- presentation being an exception), the state update function and the+-- observation function are taken to be constant over time as is the+-- noise for the state and the noise for+-- the observation. In symbols, \(\forall i \, \boldsymbol{a}_i = \boldsymbol{a}\)+-- for some \(\boldsymbol{a}\), \(\forall i \, \boldsymbol{h}_i = \boldsymbol{h}\)+-- for some \(\boldsymbol{h}\),+-- \(\forall i \, Q_i = Q\) for some \(Q\) and \(\forall i \, \boldsymbol{a}_i = R\)+-- for some \(R\).+--+-- We assume the whole process starts at 0 with our belief of the state (aka the+-- prior state) being given by+-- \(\boldsymbol{x}_0 \sim {\cal{N}}(\boldsymbol{\mu}_0, \Sigma_0)\)+--+-- The Kalman filtering process is a recursive procedure as follows:+--+-- (1) Make a prediction of the current system state, given our previous+-- estimation of the system state.+--+-- (2) Update our prediction, given a newly acquired measurement.+--+-- The prediction and update steps depend on our system and measurement+-- models, as well as our current estimate of the system state.+--+-- = An Extended Example+--+-- The equation of motion for a pendulum of unit length subject to+-- [Gaussian white+-- noise](https://en.wikipedia.org/wiki/White_noise#Mathematical_definitions)+-- is+--+-- \[+-- \frac{\mathrm{d}^2\alpha}{\mathrm{d}t^2} = -g\sin\alpha + w(t)+-- \]+--+-- We can discretize this via the usual [Euler method](https://en.wikipedia.org/wiki/Euler_method)+--+-- \[+-- \begin{bmatrix}+-- x_{1,i} \\+-- x_{2,i}+-- \end{bmatrix}+-- =+-- \begin{bmatrix}+-- x_{1,i-1} + x_{2,i-1}\Delta t \\+-- x_{2,i-1} - g\sin x_{1,i-1}\Delta t+-- \end{bmatrix}+-- ++-- \mathbf{q}_{i-1}+-- \]+--+-- where \(q_i \sim {\mathcal{N}}(0,Q)\) and+--+-- \[+-- Q+-- =+-- \begin{bmatrix}+-- \frac{q^c \Delta t^3}{3} & \frac{q^c \Delta t^2}{2} \\+-- \frac{q^c \Delta t^2}{2} & {q^c \Delta t}+-- \end{bmatrix}+-- \]+--+-- Assume that we can only measure the horizontal position of the+-- pendulum and further that this measurement is subject to error so that+--+-- \[+-- y_i = \sin x_i + r_i+-- \]+--+-- where \(r_i \sim {\mathcal{N}}(0,R)\).+--+-- First let's set the time step and the acceleration caused by earth's gravity.+--+-- > {-# LANGUAGE DataKinds #-}+-- >+-- > import Numeric.Kalman+-- >+-- > deltaT, g :: Double+-- > deltaT = 0.01+-- > g  = 9.81+-- > bigQ :: Sym 2+-- > bigQ = sym $ matrix bigQl+-- >+-- > qc :: Double+-- > qc = 0.01+-- >+-- > bigQl :: [Double]+-- > bigQl = [ qc * deltaT^3 / 3, qc * deltaT^2 / 2,+-- >           qc * deltaT^2 / 2,       qc * deltaT+-- >         ]+-- >+-- > bigR :: Sym 1+-- > bigR  = sym $ matrix [0.1]+-- > stateUpdate :: R 2 -> R 2+-- > stateUpdate u =  vector [x1 + x2 * deltaT, x2 - g * (sin x1) * deltaT]+-- >   where+-- >     (x1, w) = headTail u+-- >     (x2, _) = headTail w+-- >+-- > observe :: R 2 -> R 1+-- > observe a = vector [sin x] where x = fst $ headTail a+-- > linearizedObserve :: R 2 -> L 1 2+-- > linearizedObserve a = matrix [cos x, 0.0] where x = fst $ headTail a+-- >+-- > linearizedStateUpdate :: R 2 -> Sq 2+-- > linearizedStateUpdate u = matrix [1.0,                    deltaT,+-- >                                   -g * (cos x1) * deltaT,    1.0]+-- >   where+-- >     (x1, _) = headTail u+--+-- Now we can create extended and unscented filters which consume a+-- single observation.+--+-- > singleEKF = runEKF (const observe) (const linearizedObserve) (const bigR)+-- >              (const stateUpdate) (const linearizedStateUpdate) (const bigQ)+-- >              undefined+--+-- > singleUKF = runUKF (const observe) (const bigR) (const stateUpdate) (const bigQ)+-- >              undefined+--+-- We start off not too far from the actual value.+--+-- > initialDist =  (vector [1.6, 0.0],+-- >                 sym $ matrix [0.1, 0.0,+-- >                               0.0, 0.1])+--+-- Using some data generated using code made available with Simo+-- Särkkä's+-- [book](http://www.cambridge.org/gb/academic/subjects/statistics-probability/applied-probability-and-stochastic-networks/bayesian-filtering-and-smoothing),+-- we can track the pendulum using the extended Kalman filter.+--+-- > multiEKF obs = scanl singleEKF initialDist (map (vector . pure) obs)+--+-- And then plot the results.+--+-- <<diagrams/src_Numeric_Kalman_diagE.svg#diagram=diagE&height=600&width=500>>+--+-- And also track it using the unscented Kalman filter.+--+-- > multiUKF obs = scanl singleUKF initialDist (map (vector . pure) obs)+--+-- And also plot the results+--+-- <<diagrams/src_Numeric_Kalman_diagU.svg#diagram=diagU&height=600&width=500>>+--+-- === Code for Plotting+--+-- The full code for plotting the results:+--+-- > import qualified Graphics.Rendering.Chart as C+-- > import Graphics.Rendering.Chart.Backend.Diagrams+-- > import Data.Colour+-- > import Data.Colour.Names+-- > import Data.Default.Class+-- > import Control.Lens+-- >+-- > import Data.Csv+-- > import System.IO hiding ( hGetContents )+-- > import Data.ByteString.Lazy ( hGetContents )+-- > import qualified Data.Vector as V+-- >+-- > import Numeric.LinearAlgebra.Static+-- >+-- > chartEstimated :: String ->+-- >               [(Double, Double)] ->+-- >               [(Double, Double)] ->+-- >               [(Double, Double)] ->+-- >               C.Renderable ()+-- > chartEstimated title acts obs ests = C.toRenderable layout+-- >   where+-- >+-- >     actuals = C.plot_lines_values .~ [acts]+-- >             $ C.plot_lines_style  . C.line_color .~ opaque red+-- >             $ C.plot_lines_title .~ "Actual Trajectory"+-- >             $ C.plot_lines_style  . C.line_width .~ 1.0+-- >             $ def+-- >+-- >     measurements = C.plot_points_values .~ obs+-- >                  $ C.plot_points_style  . C.point_color .~ opaque blue+-- >                  $ C.plot_points_title .~ "Measurements"+-- >                  $ def+-- >+-- >     estimas = C.plot_lines_values .~ [ests]+-- >             $ C.plot_lines_style  . C.line_color .~ opaque black+-- >             $ C.plot_lines_title .~ "Inferred Trajectory"+-- >             $ C.plot_lines_style  . C.line_width .~ 1.0+-- >             $ def+-- >+-- >     layout = C.layout_title .~ title+-- >            $ C.layout_plots .~ [C.toPlot actuals, C.toPlot measurements, C.toPlot estimas]+-- >            $ C.layout_y_axis . C.laxis_title .~ "Angle / Horizontal Displacement"+-- >            $ C.layout_y_axis . C.laxis_override .~ C.axisGridHide+-- >            $ C.layout_x_axis . C.laxis_title .~ "Time"+-- >            $ C.layout_x_axis . C.laxis_override .~ C.axisGridHide+-- >            $ def+-- >+-- > diagE = do+-- >   h <- openFile "data/matlabRNGs.csv" ReadMode+-- >   cs <- hGetContents h+-- >   let df = (decode NoHeader cs) :: Either String (V.Vector (Double, Double))+-- >   case df of+-- >     Left _ -> error "Whatever"+-- >     Right generatedSamples -> do+-- >       let xs = take 500 (multiEKF $ V.toList $ V.map fst generatedSamples)+-- >       let mus = map (fst . headTail . fst) xs+-- >       let obs = V.toList $ V.map fst generatedSamples+-- >       let acts = V.toList $ V.map snd generatedSamples+-- >       denv <- defaultEnv C.vectorAlignmentFns 600 500+-- >       let charte = chartEstimated "Extended Kalman Filter"+-- >                                   (zip [0,1..] acts)+-- >                                   (zip [0,1..] obs)+-- >                                   (zip [0,1..] mus)+-- >       return $ fst $ runBackend denv (C.render charte (600, 500))+-- >+-- > diagU = do+-- >   h <- openFile "data/matlabRNGs.csv" ReadMode+-- >   cs <- hGetContents h+-- >   let df = (decode NoHeader cs) :: Either String (V.Vector (Double, Double))+-- >   case df of+-- >     Left _ -> error "Whatever"+-- >     Right generatedSamples -> do+-- >       let ys = take 500 (multiUKF $ V.toList $ V.map fst generatedSamples)+-- >       let nus = map (fst . headTail . fst) ys+-- >       let obs = V.toList $ V.map fst generatedSamples+-- >       let acts = V.toList $ V.map snd generatedSamples+-- >       denv <- defaultEnv C.vectorAlignmentFns 600 500+-- >       let charte = chartEstimated "Unscented Kalman Filter"+-- >                                   (zip [0,1..] acts)+-- >                                   (zip [0,1..] obs)+-- >                                   (zip [0,1..] nus)+-- >       return $ fst $ runBackend denv (C.render charte (600, 500))+--+-----------------------------------------------------------------------------++module Numeric.Kalman+       (+         runKF, runKFPrediction, runKFUpdate+       , runEKF, runEKFPrediction, runEKFUpdate+       , runUKF, runUKFPrediction, runUKFUpdate+       , runKS, runEKS, runUKS+       )+       where++import GHC.TypeLits+import Numeric.LinearAlgebra.Static+import Data.Maybe ( fromJust )++-- | Given our system model and our previous estimate of the system state,+-- we generate a prediction of the current system state by taking the+-- mean of our estimated state as our point estimate and evolving it one+-- step forward with the system evolution function.  In other words, we+-- predict that the current system state is the minimum mean squared+-- error (MMSE) state, which corresponds to the maximum a posteriori+-- (MAP) estimate, from the previous estimate evolved one step by the+-- system evolution function of our system model.+--+-- We also generate a predicted covariance matrix by updating the current+-- covariance and adding any noise estimate.  Updating the current+-- covariance requires the linearized version of the system evolution,+-- consequently the deviation of the actual system evolution from its+-- linearization is manifested in the newly predicted covariance.+--+-- Taken together, the prediction step generates a new Gaussian+-- distribution of predicted system states with mean the evolved MAP+-- state from the previous estimate.+runEKFPrediction+  :: KnownNat n+  => (a -> R n -> R n)  -- ^ System evolution function+                        -- \(\boldsymbol{a}_i(\boldsymbol{u}, \boldsymbol{x})\),+                        -- note the order of the control and the+                        -- input+  -> (a -> R n -> Sq n) -- ^ Linearization of the system evolution at a point \(\frac{\partial \boldsymbol{a}_i}{\partial \boldsymbol{x}}\big|_{{\boldsymbol{u}}, \, {\boldsymbol{x}}}\)+  -> (a -> Sym n)       -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                  -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)       -- ^ Current estimate \((\hat{\boldsymbol{x}}_{n-1}, \hat{\boldsymbol{\Sigma}}_{n-1})\)+  -> (R n, Sym n)       -- ^ New prediction \(({\boldsymbol{x}_i^\flat}, {\boldsymbol{\Sigma}_i^\flat})\)++runEKFPrediction evolve linEvol sysCov input (estMu, estCov) =+  (predMu, predCov)+  where+    predMu  = evolve input estMu+    predCov = sym $ lin <> unSym estCov <> tr lin + unSym (sysCov input)+    lin     = linEvol input estMu++runKFPrediction+  :: (KnownNat n)+  => (a -> R n -> Sq n) -- ^ Linear system evolution at a point+                        -- \(\boldsymbol{a}_i(\boldsymbol{u}_{i-1}, \boldsymbol{x}_{i-1})\),+                        -- note the order of the control and the+                        -- input+  -> (a -> Sym n)       -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                  -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)       -- ^ Current estimate+                        -- \((\hat{\boldsymbol{x}}_{i-1}, \hat{\boldsymbol{\Sigma}}_{i-1})\)+  -> (R n, Sym n)       -- ^ New prediction+                        -- \(({\boldsymbol{x}_i^\flat}, {\boldsymbol{\Sigma}_i^\flat})\)+runKFPrediction linEvol =+  runEKFPrediction (\inp sys -> linEvol inp sys #> sys) linEvol++-- | After a new measurement has been taken, we update our original+-- prediction of the current system state using the result of this+-- measurement.  This is accomplished by looking at how much the+-- measurement deviated from our prediction, and then updating our+-- estimated state accordingly.+--+-- This step requires the linearized measurement transformation.+runEKFUpdate+  :: (KnownNat m, KnownNat n)+  => (a -> R n -> R m)   -- ^ System measurement function \(\boldsymbol{h}_i\)+  -> (a -> R n -> L m n) -- ^ Linearization of the observation at a point+                         -- \(\frac{\partial \boldsymbol{h}_i}{\partial \boldsymbol{x}}\big|_{\boldsymbol{x}}\)+  -> (a -> Sym m)        -- ^ Covariance matrix encoding measurement noise \(R_i\)+  -> a                   -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)        -- ^ Current prediction \(({\boldsymbol{x}}_i^\flat, {\boldsymbol{\Sigma}}_i^\flat)\)+  -> R m                 -- ^ New measurement \(\boldsymbol{y}_i\)+  -> (R n, Sym n)        -- ^ Updated prediction \((\hat{\boldsymbol{x}}_i, \hat{\boldsymbol{\Sigma}}_i)\)++runEKFUpdate measure linMeas measCov input (predMu, predCov') newMeas =+  (newMu, newCov)+  where+    newMu  = predMu + kkMat #> voff+    newCov = sym $ predCov - kkMat <> skMat <> tr kkMat++    predCov = unSym predCov'++    lin   = linMeas input predMu+    voff  = newMeas - measure input predMu+    skMat = lin <> predCov <> tr lin + unSym (measCov input)+    kkMat = predCov <> tr lin <> unsafeInv skMat+++runKFUpdate+  :: (KnownNat m, KnownNat n)+  => (a -> R n -> L m n) -- ^ Linear measurement operator at a point \(\boldsymbol{h}_i\)+  -> (a -> Sym m)        -- ^ Covariance matrix encoding measurement noise \(R_i\)+  -> a                   -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)        -- ^ Current prediction \(({\boldsymbol{x}}_i^\flat, {\boldsymbol{\Sigma}}_i^\flat)\)+  -> R m                 -- ^ New measurement \(\boldsymbol{y}_i\)+  -> (R n, Sym n)        -- ^ Updated prediction \((\hat{\boldsymbol{x}}_i, \hat{\boldsymbol{\Sigma}}_i)\)+runKFUpdate linMeas =+  runEKFUpdate (\inp sys -> linMeas inp sys #> sys) linMeas++-- | Here we combine the prediction and update setps applied to a new+-- measurement, thereby creating a single step of the (extended) Kalman+-- filter.+runEKF+  :: (KnownNat m, KnownNat n)+  => (a -> R n -> R m)   -- ^ System measurement function \(\boldsymbol{h}_i\)+  -> (a -> R n -> L m n) -- ^ Linearization of the measurement at a point+                         -- \(\frac{\partial \boldsymbol{h}_i}{\partial \boldsymbol{x}}\big|_{\boldsymbol{x}}\)+  -> (a -> Sym m)        -- ^ Covariance matrix encoding measurement noise \(R_i\)+  -> (a -> R n -> R n)   -- ^ System evolution function+                         -- \(\boldsymbol{a}_i(\boldsymbol{u}, \boldsymbol{x})\),+                         -- note the order of the control and the+                         -- input+  -> (a -> R n -> Sq n)  -- ^ Linearization of the system evolution at a point  \(\frac{\partial \boldsymbol{a}_i}{\partial \boldsymbol{x}}\big|_{{\boldsymbol{u}}, \, {\boldsymbol{x}}}\)+  -> (a -> Sym n)        -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                   -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)        -- ^ Current estimate+                         -- \((\hat{\boldsymbol{x}}_{i-1}, \hat{\boldsymbol{\Sigma}}_{i-1})\)+  -> R m                 -- ^ New measurement \(\boldsymbol{y}_i\)+  -> (R n, Sym n)        -- ^ New (filtered) estimate \((\hat{\boldsymbol{x}}_i, \hat{\boldsymbol{\Sigma}}_i)\)+runEKF measure linMeas measCov+  evolve linEvol sysCov+  input estSys newMeas = updatedEstimate+  where+    predictedSystem = runEKFPrediction evolve linEvol sysCov input estSys+    updatedEstimate = runEKFUpdate measure linMeas measCov input predictedSystem newMeas++-- | The ordinary Kalman filter is a special case of the extended Kalman+-- filter, when the state update and measurement transformations are+-- already linear.+runKF+  :: (KnownNat m, KnownNat n)+  => (a -> R n -> L m n) -- ^ Linear measurement operator at a point \(\boldsymbol{h}_i\)+  -> (a -> Sym m)        -- ^ Covariance matrix encoding measurement noise \(R_i\)+  -> (a -> R n -> Sq n)  -- ^ Linear system evolution at a point+                         -- \(\boldsymbol{a}_i(\boldsymbol{u}_{i-1}, \boldsymbol{x}_{i-1})\),+                         -- note the order of the control and the+                         -- input+  -> (a -> Sym n)        -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                   -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)        -- ^ Current estimate+                         -- \((\hat{\boldsymbol{x}}_{i-1}, \hat{\boldsymbol{\Sigma}}_{i-1})\)+  -> R m                 -- ^ New measurement \(\boldsymbol{y}_i\)+  -> (R n, Sym n)        -- ^ New (filtered) estimate \((\hat{\boldsymbol{x}}_i, \hat{\boldsymbol{\Sigma}}_i)\)+runKF linMeas measCov+  linEvol sysCov+  input estSys newMeas = updatedEstimate+  where+    predictedSystem = runKFPrediction linEvol sysCov input estSys+    updatedEstimate = runKFUpdate linMeas measCov input predictedSystem newMeas++runUKFPrediction+  :: KnownNat n+  => (a -> R n -> R n) -- ^ System evolution function at a point+                       -- \(\boldsymbol{a}_i(\boldsymbol{u}, \boldsymbol{x})\),+                       -- note the order of the control and the+                       -- input+  -> (a -> Sym n)      -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                 -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)      -- ^ Current estimate \((\hat{\boldsymbol{x}}_{n-1}, \hat{\boldsymbol{\Sigma}}_{n-1})\)+  -> (R n, Sym n)      -- ^ Prediction \(({\boldsymbol{x}_i^\flat}, {\boldsymbol{\Sigma}_i^\flat})\)++runUKFPrediction evolve sysCov input (estMu, estCov) =+  (predMu, predCov)+  where+    predMu  = weightM0 * estMu' ++              sum (map (weightCM *) sigmaPoints')++    predCov = sym $ col (weightC0 * (estMu' - predMu)) <> row (estMu' - predMu) ++              sum (map (\sig ->+                          col (weightCM * (sig - predMu)) <> row (sig - predMu)+                       )+                   sigmaPoints') ++              unSym (sysCov input)++    estMu' = evolve input estMu++    sqCov  = chol estCov+    sqRows = map (* sqrt 3) $ toRows sqCov+    sigmaPoints = map (estMu +) sqRows ++ map (estMu -) sqRows -- 2n points+    sigmaPoints' = map (evolve input) sigmaPoints++    -- hand-tuned weights, more explanation required+    n = fromIntegral $ size estMu+    weightM0 = 1 - n / 3+    weightCM = 1 / 6+    weightC0 = 4 - n / 3 - 3 / n++runUKFUpdate+  :: (KnownNat n, KnownNat m)+  => (a -> R n -> R m) -- ^ Measurement transformation \(\boldsymbol{h}_i\)+  -> (a -> Sym m)      -- ^ Covariance matrix encoding measurement noise \(R_i\)+  -> a                 -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)      -- ^ Current prediction \(({\boldsymbol{x}}_i^\flat, {\boldsymbol{\Sigma}}_i^\flat)\)+  -> R m               -- ^ New measurement \(\boldsymbol{y}_i\)+  -> (R n, Sym n)      -- ^ Updated prediction \((\hat{\boldsymbol{x}}_i, \hat{\boldsymbol{\Sigma}}_i)\)++runUKFUpdate measure measCov input (predMu, predCov) newMeas =+  (newMu, newCov)+  where+    newMu  = predMu + kkMat #> (newMeas - upMu)+    newCov = sym $ (unSym predCov) - kkMat <> skMat <> tr kkMat++    predMu' = measure input predMu++    kkMat = ckMat <> unsafeInv skMat+    upMu  = weightM0 * predMu' ++            sum (map (weightCM *) sigmaPoints')++    skMat = (unSym $ measCov input) ++            (col $ weightC0 * (predMu' - upMu)) <> (row $ predMu' - upMu) ++            sum (map (\sig ->+                        (col $ weightCM * (sig - upMu)) <> (row $ sig - upMu)+                     )+                 sigmaPoints')++    ckMat = sum $+            zipWith (\preds meas ->+                       (col $ weightCM' * (preds - predMu)) <> (row $ meas - upMu)+                    )+            sigmaPoints sigmaPoints'++    sqCov   = chol predCov+    sqRows = map (* sqrt 3) $ toRows sqCov+    sigmaPoints = map (predMu +) sqRows ++ map (predMu -) sqRows -- 2n points+    sigmaPoints' = map (measure input) sigmaPoints++    -- hand tuned weights, more exlanation required+    n = fromIntegral $ size predMu+    weightM0 = 1 - n / 3+    weightCM = 1 / 6+    weightCM' = 1 / 6+    weightC0 = 4 - n / 3 - 3 / n++runUKF+  :: (KnownNat m, KnownNat n)+  => (a -> R n -> R m) -- ^ System measurement function \(\boldsymbol{h}_i\)+  -> (a -> Sym m)      -- ^ Covariance matrix encoding measurement noise \(R_i\)+  -> (a -> R n -> R n) -- ^ System evolution function+                       -- \(\boldsymbol{a}_i(\boldsymbol{u}, \boldsymbol{x})\),+                       -- note the order of the control and the+                       -- input+  -> (a -> Sym n)      -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                 -- ^ Dynamical input \(\boldsymbol{u}_{i-1}\)+  -> (R n, Sym n)      -- ^ Current estimate+                       -- \((\hat{\boldsymbol{x}}_{i-1}, \hat{\boldsymbol{\Sigma}}_{i-1})\)+  -> R m               -- ^ New measurement \(\boldsymbol{y}_i\)+  -> (R n, Sym n)      -- ^ New (filtered) estimate \((\hat{\boldsymbol{x}}_i, \hat{\boldsymbol{\Sigma}}_i)\)+runUKF measure measCov+  evolve sysCov+  input estSys newMeas = updatedEstimate+  where+    predictedSystem = runUKFPrediction evolve sysCov input estSys+    updatedEstimate = runUKFUpdate measure measCov input predictedSystem newMeas++-- | The Kalman smoothing process (sometimes also called the+-- Rauch-Tung-Striebel smoother or RTSS) is a recursive procedure for+-- improving previous estimates of the system state in light of more+-- recently obtained measurements.  That is, for a given state estimate+-- that was produced (by a Kalman filter) using only the available+-- historical data, we improve the estimate (smoothing it) using+-- information that only became available later, via additional+-- measurements after the estimate was originally made.  The result is an+-- estimate of the state of the system at that moment in its evolution,+-- taking full advantage of hindsight obtained from observations of the+-- system in the future of the current step.+--+-- Consequently, the recursive smoothing procedure progresses backwards+-- through the state evolution, beginning with the most recent+-- observation and updating past observations given the newer+-- information.  The update is made by measuring the deviation between+-- what the system actually did (via observation) and what our best+-- estimate of the system at that time predicted it would do, then+-- adjusting the current estimate in view of this deviation.+runEKS+  :: (KnownNat n)+  => (a -> R n -> R n)  -- ^ System evolution function+                        -- \(\boldsymbol{a}_i(\boldsymbol{u}, \boldsymbol{x})\),+                        -- note the order of the control and the+                        -- input+  -> (a -> R n -> Sq n) -- ^ Linearization of the system evolution at a point  \(\frac{\partial \boldsymbol{a}_i}{\partial \boldsymbol{x}}\big|_{{\boldsymbol{u}}, \, {\boldsymbol{x}}}\)+  -> (a -> Sym n)       -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                  -- ^ Dynamical input \(\boldsymbol{u}_{i}\)+  -> (R n, Sym n)       -- ^ Future smoothed estimate+                        -- \((\bar{\boldsymbol{x}}_{i+1}, \bar{\boldsymbol{\Sigma}}_{i+1})\)+  -> (R n, Sym n)       -- ^ Present filtered estimate+                        -- \((\hat{\boldsymbol{x}}_{i}, \hat{\boldsymbol{\Sigma}}_{i})\)+  -> (R n, Sym n)       -- ^ Present smoothed estimate+                        -- \((\bar{\boldsymbol{x}}_{i}, \bar{\boldsymbol{\Sigma}}_{i})\)+++runEKS sysEvol linEvol sysCov input (futMu, futCov') (curMu, curCov') =+  (smMu, smCov)+  where+    smMu  = curMu + gkMat #> (futMu - predMu)+    smCov = sym $ curCov + gkMat <> (futCov - predCov) <> tr gkMat++    futCov = unSym futCov'++    curCov = unSym curCov'++    (predMu, predCov') = runEKFPrediction sysEvol linEvol sysCov input (curMu, curCov')+    predCov  = unSym predCov'++    gkMat = curCov <> tr lin <> unsafeInv predCov+    lin   = linEvol input curMu+++runKS+  :: (KnownNat n)+  => (a -> R n -> Sq n) -- ^ Linear system evolution at a point+                        -- \(\boldsymbol{a}_i(\boldsymbol{u}, \boldsymbol{x})\),+                        -- note the order of the control and the+                        -- input+  -> (a -> Sym n)       -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                  -- ^ Dynamical input \(\boldsymbol{u}_{i}\)+  -> (R n, Sym n)       -- ^ Future smoothed estimate+                        -- \((\bar{\boldsymbol{x}}_{i+1}, \bar{\boldsymbol{\Sigma}}_{i+1})\)+  -> (R n, Sym n)       -- ^ Present filtered estimate+                        -- \((\hat{\boldsymbol{x}}_{i}, \hat{\boldsymbol{\Sigma}}_{i})\)+  -> (R n, Sym n)       -- ^ Present smoothed estimate+                        -- \((\bar{\boldsymbol{x}}_{i}, \bar{\boldsymbol{\Sigma}}_{i})\)+runKS linEvol =+  runEKS (\inp sys -> linEvol inp sys #> sys) linEvol++-- | Unscented Kalman smoother+runUKS+  :: (KnownNat n)+  => (a -> R n -> R n) -- ^ System evolution function+                       -- \(\boldsymbol{a}_i(\boldsymbol{u}, \boldsymbol{x})\),+  -> (a -> Sym n)      -- ^ Covariance matrix encoding system evolution noise \(Q_i\)+  -> a                 -- ^ Dynamical input \(\boldsymbol{u}_{i}\)+  -> (R n, Sym n)      -- ^ Future smoothed estimate+                        -- \((\bar{\boldsymbol{x}}_{i+1}, \bar{\boldsymbol{\Sigma}}_{i+1})\)+  -> (R n, Sym n)      -- ^ Present filtered estimate+                        -- \((\hat{\boldsymbol{x}}_{i}, \hat{\boldsymbol{\Sigma}}_{i})\)+  -> (R n, Sym n)      -- ^ Present smoothed estimate+                       -- \((\bar{\boldsymbol{x}}_{i}, \bar{\boldsymbol{\Sigma}}_{i})\)+runUKS evolve sysCov input (futMu, futCov') (curMu, curCov') =+  (smMu, smCov)+  where+    smMu  = curMu + gkMat #> (futMu - predMu)+    smCov = sym $ curCov + gkMat <> (futCov - predCov) <> tr gkMat++    futCov = unSym futCov'++    curCov = unSym curCov'++    (predMu, predCov') = runUKFPrediction evolve sysCov input (curMu, curCov')+    predCov  = unSym predCov'++    gkMat = dkMat <> unsafeInv predCov++    dkMat = sum $+            zipWith (\pres fut ->+                       (col $ weightCM * (pres - curMu)) <> (row $ fut - predMu)+                    )+            sigmaPoints sigmaPoints'++    sqCov   = chol predCov'+    sqRows = map (* sqrt 3) $ toRows sqCov+    sigmaPoints = map (curMu +) sqRows ++ map (curMu -) sqRows -- 2n points+    sigmaPoints' = map (evolve input) sigmaPoints++    -- hand tuned weights, more exlanation required+    weightCM = 1 / 6++unsafeInv :: KnownNat n => Sq n -> Sq n+unsafeInv m = fromJust $ linSolve m eye
+ src/Numeric/Particle.hs view
@@ -0,0 +1,428 @@+-----------------------------------------------------------------------------+-- |+-- Module      :  Numeric.Particle+-- Copyright   :  (c) 2016 FP Complete Corporation+-- License     :  MIT (see LICENSE)+-- Maintainer  :  dominic@steinitz.org+--+-- =The Theory+--+-- The particle filter, `runPF`, in this library is applicable to the+-- state space model given by+--+-- \[+-- \begin{aligned}+-- \boldsymbol{x}_i &= \boldsymbol{a}_i(\boldsymbol{x}_{i-1}) + \boldsymbol{\psi}_{i-1} \\+-- \boldsymbol{y}_i &= \boldsymbol{h}_i(\boldsymbol{x}_i) + \boldsymbol{\upsilon}_i+-- \end{aligned}+-- \]+--+-- where+--+-- * \(\boldsymbol{a_i}\)\ is some non-linear vector-valued possibly+-- time-varying state update function.+--+-- * \(\boldsymbol{\psi}_{i}\) are independent normally+-- distributed random variables with mean 0 representing the fact that+-- the state update is noisy: \(\boldsymbol{\psi}_{i} \sim {\cal{N}}(0,Q_i)\).+--+-- * \(\boldsymbol{h}_i\)\ is some non-linear vector-valued possibly time-varying+-- function describing how we observe the hidden state process.+--+-- * \(\boldsymbol{\upsilon}_i\) are independent normally+-- distributed random variables with mean 0 represent the fact that+-- the observations are noisy: \(\boldsymbol{\upsilon}_{i} \sim {\cal{N}}(0,R_i)\).+--+-- Clearly this could be generalised further; anyone wishing for such+-- a generalisation is encouraged to contribute to the library.+--+-- The smoother, `oneSmoothingPath` implements [Forward filtering /+-- backward+-- smoothing](https://en.wikipedia.org/wiki/Particle_filter#Backward_particle_smoothers)+-- and returns just one path from the particle filter; in most cases,+-- this will need to be run many times to provide good estimates of+-- the past. Note that `oneSmoothingPath` uses /all/ observation up+-- until the current time. This could be generalised to select only a+-- window of observations up to the current time. Again, contributions+-- to implement this generalisation are welcomed.+--+-- = An Extended Example+--+-- The equation of motion for a pendulum of unit length subject to+-- [Gaussian white+-- noise](https://en.wikipedia.org/wiki/White_noise#Mathematical_definitions)+-- is+--+-- \[+-- \frac{\mathrm{d}^2\alpha}{\mathrm{d}t^2} = -g\sin\alpha + w(t)+-- \]+--+-- We can discretize this via the usual [Euler method](https://en.wikipedia.org/wiki/Euler_method)+--+-- \[+-- \begin{bmatrix}+-- x_{1,i} \\+-- x_{2,i}+-- \end{bmatrix}+-- =+-- \begin{bmatrix}+-- x_{1,i-1} + x_{2,i-1}\Delta t \\+-- x_{2,i-1} - g\sin x_{1,i-1}\Delta t+-- \end{bmatrix}+-- ++-- \mathbf{q}_{i-1}+-- \]+--+-- where \(q_i \sim {\mathcal{N}}(0,Q)\) and+--+-- \[+-- Q+-- =+-- \begin{bmatrix}+-- \frac{q^c \Delta t^3}{3} & \frac{q^c \Delta t^2}{2} \\+-- \frac{q^c \Delta t^2}{2} & {q^c \Delta t}+-- \end{bmatrix}+-- \]+--+-- Assume that we can only measure the horizontal position of the+-- pendulum and further that this measurement is subject to error so that+--+-- \[+-- y_i = \sin x_i + r_i+-- \]+--+-- where \(r_i \sim {\mathcal{N}}(0,R)\).+--+--+-- First let's set the time step and the acceleration caused by+-- earth's gravity and the covariance matrices for the state and+-- observation.+--+--+-- > {-# LANGUAGE DataKinds #-}+-- >+-- > import Numeric.Particle+-- >+-- > deltaT, g :: Double+-- > deltaT = 0.01+-- > g      = 9.81+-- >+-- > bigQ :: Sym 2+-- > bigQ = sym $ matrix bigQl+-- >+-- > qc :: Double+-- > qc = 0.01+-- >+-- > bigQl :: [Double]+-- > bigQl = [ qc * deltaT^3 / 3, qc * deltaT^2 / 2,+-- >           qc * deltaT^2 / 2,       qc * deltaT+-- >         ]+-- >+-- > bigR :: Sym 1+-- > bigR  = sym $ matrix [0.2]+-- >+-- > data SystemState a = SystemState { x1  :: a, x2  :: a }+-- >   deriving Show+-- >+-- > newtype SystemObs a = SystemObs { y1  :: a }+-- >   deriving Show+-- >+--+-- We use the data generated using code made available with Simo+-- Särkkä's+-- [book](http://www.cambridge.org/gb/academic/subjects/statistics-probability/applied-probability-and-stochastic-networks/bayesian-filtering-and-smoothing)+-- which starts with an angle of 1.5 radians and an angular velocity+-- of 0.0 radians per second. We set our prior to have a mean of 1.6, not too far from the actual value.+--+-- > {-# LANGUAGE DataKinds #-}+-- >+-- > m0 :: PendulumState+-- > m0 = vector [1.6, 0]+-- >+-- > bigP :: Sym 2+-- > bigP = sym $ diag 0.1+-- >+-- > initParticles :: R.MonadRandom m =>+-- >                  m (Particles (SystemState Double))+-- > initParticles = V.replicateM nParticles $ do+-- >   r <- R.sample $ R.rvar (Normal m0 bigP)+-- >   let x1 = fst $ headTail r+-- >       x2 = fst $ headTail $ snd $ headTail r+-- >   return $ SystemState { x1 = x1, x2 = x2}+-- >+-- > nObs :: Int+-- > nObs = 200+-- >+-- > nParticles :: Int+-- > nParticles = 20+-- >+-- > (.+), (.*), (.-) :: (Num a) => V.Vector a -> V.Vector a -> V.Vector a+-- > (.+) = V.zipWith (+)+-- > (.*) = V.zipWith (*)+-- > (.-) = V.zipWith (-)+-- >+-- > stateUpdateP :: Particles (SystemState Double) ->+-- >                 Particles (SystemState Double)+-- > stateUpdateP xPrevs = V.zipWith SystemState x1s x2s+-- >   where+-- >     ix = V.length xPrevs+-- >+-- >     x1Prevs = V.map x1 xPrevs+-- >     x2Prevs = V.map x2 xPrevs+-- >+-- >     deltaTs = V.replicate ix deltaT+-- >     gs = V.replicate ix g+-- >     x1s = x1Prevs .+ (x2Prevs .* deltaTs)+-- >     x2s = x2Prevs .- (gs .* (V.map sin x1Prevs) .* deltaTs)+--+--+-- <<diagrams/src_Numeric_Particle_diagV.svg#diagram=diagV&height=600&width=500>>+--+-- === Code for Plotting+--+-- The full code for plotting the results:+--+-- > {-# LANGUAGE ExplicitForAll #-}+-- > {-# LANGUAGE TypeOperators  #-}+-- > {-# LANGUAGE DataKinds      #-}+-- >+-- > import qualified Graphics.Rendering.Chart as C+-- > import Graphics.Rendering.Chart.Backend.Diagrams+-- > import Data.Colour+-- > import Data.Colour.Names+-- > import Data.Default.Class+-- > import Control.Lens+-- >+-- > import Data.Csv+-- > import System.IO hiding ( hGetContents )+-- > import Data.ByteString.Lazy ( hGetContents )+-- > import qualified Data.Vector as V+-- >+-- > import           Data.Random.Distribution.Static.MultivariateNormal ( Normal(..) )+-- > import qualified Data.Random as R+-- > import           Data.Random.Source.PureMT ( pureMT )+-- > import           Control.Monad.State ( evalState, replicateM )+-- >+-- > import Data.List ( transpose )+-- >+-- > import GHC.TypeLits ( KnownNat )+-- >+-- > import Numeric.LinearAlgebra.Static+-- >+-- > chartEstimated :: String ->+-- >               [(Double, Double)] ->+-- >               [(Double, Double)] ->+-- >               [(Double, Double)] ->+-- >               C.Renderable ()+-- > chartEstimated title acts obs ests = C.toRenderable layout+-- >   where+-- >+-- >     actuals = C.plot_lines_values .~ [acts]+-- >             $ C.plot_lines_style  . C.line_color .~ opaque red+-- >             $ C.plot_lines_title .~ "Actual Trajectory"+-- >             $ C.plot_lines_style  . C.line_width .~ 1.0+-- >             $ def+-- >+-- >     measurements = C.plot_points_values .~ obs+-- >                  $ C.plot_points_style  . C.point_color .~ opaque blue+-- >                  $ C.plot_points_title .~ "Measurements"+-- >                  $ def+-- >+-- >     estimas = C.plot_lines_values .~ [ests]+-- >             $ C.plot_lines_style  . C.line_color .~ opaque black+-- >             $ C.plot_lines_title .~ "Inferred Trajectory"+-- >             $ C.plot_lines_style  . C.line_width .~ 1.0+-- >             $ def+-- >+-- >     layout = C.layout_title .~ title+-- >            $ C.layout_plots .~ [C.toPlot actuals, C.toPlot measurements, C.toPlot estimas]+-- >            $ C.layout_y_axis . C.laxis_title .~ "Angle / Horizontal Displacement"+-- >            $ C.layout_y_axis . C.laxis_override .~ C.axisGridHide+-- >            $ C.layout_x_axis . C.laxis_title .~ "Time"+-- >            $ C.layout_x_axis . C.laxis_override .~ C.axisGridHide+-- >            $ def+-- >+-- > stateUpdateNoisy :: R.MonadRandom m =>+-- >                     Sym 2 ->+-- >                     Particles (SystemState Double) ->+-- >                     m (Particles (SystemState Double))+-- > stateUpdateNoisy bigQ xPrevs = do+-- >   let xs = stateUpdateP xPrevs+-- >+-- >       x1s = V.map x1 xs+-- >       x2s = V.map x2 xs+-- >+-- >   let ix = V.length xPrevs+-- >   etas <- replicateM ix $ R.sample $ R.rvar (Normal 0.0 bigQ)+-- >+-- >   let eta1s, eta2s :: V.Vector Double+-- >       eta1s = V.fromList $ map (fst . headTail) etas+-- >       eta2s = V.fromList $ map (fst . headTail . snd . headTail) etas+-- >+-- >   return (V.zipWith SystemState (x1s .+ eta1s) (x2s .+ eta2s))+-- >+-- > obsUpdate :: Particles (SystemState Double) ->+-- >              Particles (SystemObs Double)+-- > obsUpdate xs = V.map (SystemObs . sin . x1) xs+-- >+-- > weight :: forall a n . KnownNat n =>+-- >           (a -> R n) ->+-- >           Sym n ->+-- >           a -> a -> Double+-- > weight f bigR obs obsNew = R.pdf (Normal (f obsNew) bigR) (f obs)+-- >+-- > runFilter :: Particles (SystemObs Double) -> V.Vector (Particles (SystemState Double))+-- > runFilter pendulumSamples = evalState action (pureMT 19)+-- >   where+-- >     action = do+-- >       xs <- initParticles+-- >       scanMapM+-- >         (runPF (stateUpdateNoisy bigQ) obsUpdate (weight f bigR))+-- >         return+-- >         xs+-- >         pendulumSamples+-- >+-- > testSmoothing :: Particles (SystemObs Double) -> Int -> [Double]+-- > testSmoothing ss n = V.toList $ evalState action (pureMT 23)+-- >   where+-- >     action = do+-- >       xss <- V.replicateM n $ oneSmoothingPath (stateUpdateNoisy bigQ) (weight h bigQ) nParticles (runFilter ss)+-- >       let yss = V.fromList $ map V.fromList $+-- >                 transpose $+-- >                 V.toList $ V.map (V.toList) $+-- >                 xss+-- >       return $ V.map (/ (fromIntegral n)) $ V.map V.sum $ V.map (V.map x1) yss+-- >+-- > type PendulumState = R 2+-- >+-- > f :: SystemObs Double -> R 1+-- > f = vector . pure . y1+-- >+-- > h :: SystemState Double -> R 2+-- > h u = vector [x1 u , x2 u]+-- >+-- > diagV = do+-- >   h <- openFile "data/matlabRNGs.csv" ReadMode+-- >   cs <- hGetContents h+-- >   let df = (decode NoHeader cs) :: Either String (V.Vector (Double, Double))+-- >   case df of+-- >     Left _ -> error "Whatever"+-- >     Right generatedSamples -> do+-- >       let preObs = V.take nObs $ V.map fst generatedSamples+-- >       let obs = V.toList preObs+-- >       let acts = V.toList $ V.take nObs $ V.map snd generatedSamples+-- >       let nus = take nObs (testSmoothing (V.map SystemObs preObs) 50)+-- >       denv <- defaultEnv C.vectorAlignmentFns 600 500+-- >       let charte = chartEstimated "Particle Smoother"+-- >                                   (zip [0,1..] acts)+-- >                                   (zip [0,1..] obs)+-- >                                   (zip [0,1..] nus)+-- >       return $ fst $ runBackend denv (C.render charte (600, 500))+--+-----------------------------------------------------------------------------++{-# OPTIONS_GHC -Wall                     #-}++{-# LANGUAGE BangPatterns                 #-}++module Numeric.Particle (+    runPF+  , oneSmoothingPath+  , Particles+  , Path+  ) where++import           Data.Random hiding ( StdNormal, Normal )+import           Control.Monad+import qualified Data.Vector as V+import           Data.Vector ( Vector )+import           Data.Bits ( shiftR )++type Particles a = Vector a -- ^ As an aid for the reader+type Path a      = Vector a -- ^ As an aid for the reader++runPF+  :: MonadRandom m+  => (Particles a -> m (Particles a)) -- ^ System evolution at a point+                                      -- \(\boldsymbol{a}_i(\boldsymbol{x})\)+  -> (Particles a -> Particles b)     -- ^ Measurement operator at a point \(\boldsymbol{h}_i\)+  -> (b -> b -> Double)               -- ^ Observation probability density function \(p(\boldsymbol{y}_k|\boldsymbol{x}^{(i)}_k)\)+  -> Particles a                      -- ^ Current estimate+                                      -- \(\big\{\big(w^{(i)}_k, \boldsymbol{x}^{(i)}_k\big) : i \in \{1,\ldots,N\}\big\}\)+                                      -- where \(N\) is the number of particles+  -> b                                -- ^ New measurement \(\boldsymbol{y}_i\)+  -> m (Particles a)                  -- ^ New estimate+                                      -- \(\big\{\big(w^{(i)}_{k+1}, \boldsymbol{x}^{(i)}_{k+1}\big) : i \in \{1,\ldots,N\}\big\}\)+                                      -- where \(N\) is the number of particles++runPF stateUpdate obsUpdate weight statePrevs obs = do+  stateNews <- stateUpdate statePrevs+  let obsNews = obsUpdate stateNews+  let weights       = V.map (weight obs) obsNews+      cumSumWeights = V.tail $ V.scanl (+) 0 weights+      totWeight     = V.last cumSumWeights+      nParticles    = V.length statePrevs+  vs <- V.replicateM nParticles (sample $ uniform 0.0 totWeight)+  let js = indices cumSumWeights vs+      stateTildes = V.map (stateNews V.!) js+  return stateTildes++oneSmoothingPath+  :: MonadRandom m+  => (Particles a -> m (Particles a)) -- ^ System evolution at a point+                                      -- \(\boldsymbol{a}_i(\boldsymbol{x})\)+  -> (a -> a -> Double)               -- ^ State probability density function \(p(\boldsymbol{x}^{(i)}_k|\boldsymbol{x}^{(i)}_{k-1})\)+  -> Int                              -- ^ Number of particles \(N\)+  -> (Vector (Particles a))           -- ^ Filtering estimates+                                      -- \(\bigg\{\big\{\big(w^{(i)}_{k+1}, \boldsymbol{x}^{(i)}_{k+1}\big) : i \in \{1,\ldots,N\}\big\} : k \in \{1,\ldots,T\}\bigg\}\)+                                      -- where \(T\) is the number of timesteps+  -> m (Path a)+                                      -- ^ A path for the smoothed particle \(\{\boldsymbol{x}_k : k \in T\}\) where \(T\) is the number of timesteps+oneSmoothingPath stateUpdate weight nParticles filterEstss = do+  let ys = filterEstss+  ix <- sample $ uniform 0 (nParticles - 1)+  let xn = (V.head ys) V.! ix+  scanMapM (oneSmoothingStep stateUpdate weight) return xn (V.tail ys)++oneSmoothingStep :: MonadRandom m =>+         (Particles a -> m (Particles a)) ->+         (a -> a -> Double) ->+         a ->+         Particles a ->+         m a+oneSmoothingStep stateUpdate+                 stateDensity+                 smoothingSampleAtiPlus1+                 filterSamplesAti = do it+  where+    it = do+      mus <- stateUpdate filterSamplesAti+      let weights =  V.map (stateDensity smoothingSampleAtiPlus1) mus+          cumSumWeights = V.tail $ V.scanl (+) 0 weights+          totWeight     = V.last cumSumWeights+      v <- sample $ uniform 0.0 totWeight+      let ix = binarySearch cumSumWeights v+          xnNew = filterSamplesAti V.! ix+      return $ xnNew++indices :: Vector Double -> Vector Double -> Vector Int+indices bs xs = V.map (binarySearch bs) xs++binarySearch :: (Ord a) =>+                Vector a -> a -> Int+binarySearch vec x = loop 0 (V.length vec - 1)+  where+    loop !l !u+      | u <= l    = l+      | otherwise = let e = vec V.! k in if x <= e then loop l k else loop (k+1) u+      where k = l + (u - l) `shiftR` 1++scanMapM :: Monad m => (s -> a -> m s) -> (s -> m b) -> s -> Vector a -> m (Vector b)+scanMapM f g !s0 !xs+  | V.null xs = do+    r <- g s0+    return $ V.singleton r+  | otherwise = do+    s <- f s0 (V.head xs)+    r <- g s0+    liftM (r `V.cons`) (scanMapM f g s (V.tail xs))
+ test/Spec.hs view
@@ -0,0 +1,612 @@+{-# LANGUAGE DataKinds #-}+{-# LANGUAGE ParallelListComp #-}+{-# LANGUAGE TupleSections #-}++module Main where++import Data.Random+import Data.Random.Distribution.MultiNormal+import Numeric.Kalman++import Control.Monad (replicateM)+--import GHC.TypeLits++import Graphics.Rendering.Chart.Easy          +import Graphics.Rendering.Chart.Backend.Cairo++import Numeric.LinearAlgebra.Static hiding (mean)++--import Control.Monad (replicateM)+--import Data.Maybe (fromJust)++import qualified Data.List as L+import qualified Numeric.LinearAlgebra as LA++main :: IO ()+--main = putStrLn "Test suite not yet implemented"++--main = runUKFTest1+--main = runNoisySine1+--main = runGSTest1+main = runGSTest2++---------------------------+--- Gaussian sum filter ---+---------------------------+runGSTest2 :: IO ()+runGSTest2 = do+  putStrLn "Running Gaussian sum test 2"+  let numSamples = 1000+      dt = 0.01+      tVals = take numSamples [0, dt ..]+      truey = [(head tVals, 0), (last tVals, 0)] :: [(Double, Double)]+      truem = [(head tVals, 0), (last tVals, 0)] :: [(Double, Double)]+      trueb = [(head tVals, 0), (last tVals, 0)] :: [(Double, Double)]+      truew = [(head tVals, 1), (last tVals, 1)] :: [(Double, Double)]      +      +  let intErr = 0.04+      slpErr = 0.01+      yErr   = 0.03+      +  let initEst = [(1/2, MultiNormal (vector [2,-0.5,0.1])  (sym . diag . vector $ [intErr, slpErr, yErr])),+                 (1/2, MultiNormal (vector [-2,0.5,0.1]) (sym . diag . vector $ [intErr, slpErr, yErr]))]+                :: [(Double, MultiNormal (R 3))]+                +      measMat = row . vector $ [0,0,1]+      measModel = const (const measMat)+      measErr = diag . vector $ [0.0001] :: Sq 1+      +      sysModel :: Double -> R 3 -> R 3+      sysModel t cur =+        let [b,m,y] = LA.toList (extract cur)+        in vector [b, m, m*t + (2*b^2+b-1)]+      sysErr = sym . diag . vector $ [0,0,0]++  measurements <- replicateM numSamples (sample $ MultiNormal (vector [0]) (sym measErr))++  let samples = [(t, head . LA.toList . extract $ s) | t <- tVals | s <- measurements]+      gsfilter = scanl+                 (\[(_w1, est1), (_w2, est2)] (t, meas) ->+                    let pred1 = runUKFPrediction sysModel (const sysErr) t est1+                        pmu1  = mu pred1+                        pcov1 = unSym . cov $ pred1+                        like1 = sym $ measMat <> pcov1 <> tr measMat + measErr+                        neww1 = pdf (MultiNormal (measModel t pmu1 #> pmu1) like1) meas+                        updt1 = runKFUpdate measModel (const (sym measErr)) t pred1 meas++                        pred2 = runUKFPrediction sysModel (const sysErr) t est2+                        pmu2  = mu pred2+                        pcov2 = unSym . cov $ pred2+                        like2 = sym $ measMat <> pcov2 <> tr measMat + measErr                        +                        neww2 = pdf (MultiNormal (measModel t pmu2 #> pmu2) like2) meas+                        updt2 = runKFUpdate measModel (const (sym measErr)) t pred2 meas+                        +                        scale = neww1 + neww2+                        +                    in [(neww1 / scale, updt1), (neww2 / scale, updt2)]+                 ) initEst $ zip tVals measurements+                 +  let gsy1 = [(t, last . LA.toList . extract . mu . snd . head $ y) | t <- tVals | y <- gsfilter]+      gsy2 = [(t, last . LA.toList . extract . mu . snd . last $ y) | t <- tVals | y <- gsfilter]+      gsy  = zipWith (\t [(w1, est1), (w2, est2)] ->+                        let p1 = last . LA.toList . extract . mu $ est1+                            p2 = last . LA.toList . extract . mu $ est2+                        in (t, w1 * p1 + w2 * p2))+             tVals gsfilter++  let gsm1 = [(t, (!!1) . LA.toList . extract . mu . snd . head $ y) | t <- tVals | y <- gsfilter]+      gsm2 = [(t, (!!1) . LA.toList . extract . mu . snd . last $ y) | t <- tVals | y <- gsfilter]+      gsm  = zipWith (\t [(w1, est1), (w2, est2)] ->+                        let p1 = (!!1) . LA.toList . extract . mu $ est1+                            p2 = (!!1) . LA.toList . extract . mu $ est2+                        in (t, w1 * p1 + w2 * p2))+             tVals gsfilter++  let gsb1 = [(t, (!!0) . LA.toList . extract . mu . snd . head $ y) | t <- tVals | y <- gsfilter]+      gsb2 = [(t, (!!0) . LA.toList . extract . mu . snd . last $ y) | t <- tVals | y <- gsfilter]+      gsb  = zipWith (\t [(w1, est1), (w2, est2)] ->+                        let p1 = (!!0) . LA.toList . extract . mu $ est1+                            p2 = (!!0) . LA.toList . extract . mu $ est2+                        in (t, w1 * p1 + w2 * p2))+             tVals gsfilter++  let gsw1 = zipWith (\t [(w1,_),_] -> (t,w1)) tVals gsfilter+      gsw2 = zipWith (\t [_,(w2,_)] -> (t,w2)) tVals gsfilter+      gsw  = zipWith (\t [(w1, _), (w2, _)] -> (t,w1 + w2))+             tVals gsfilter                          ++  let [(w1,cur1), (w2, cur2)] = last gsfilter+      final1 = (w1, LA.toList . extract . mu $ cur1)+      final2 = (w2, LA.toList . extract . mu $ cur2)      ++  print final1+  print final2+  print $ w1 + w2+  +  toFile def "gs2-y.png" $ do+    layout_title .= "Gaussian sums"+    setColors [opaque black, opaque blue+              ,opaque red, opaque green, opaque orange+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truey])+    plot (points "Measurements" samples)+    plot (points "G1 estimates" gsy1)+    plot (points "G2 estimates" gsy2)+    plot (points "GS estimates" gsy)++  toFile def "gs2-m.png" $ do+    layout_title .= "Gaussian sums"+    setColors [opaque black --, opaque blue+              ,opaque red, opaque green, opaque orange+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truem])+    plot (points "G1 estimates" gsm1)+    plot (points "G2 estimates" gsm2)+    plot (points "GS estimates" gsm)++  toFile def "gs2-b.png" $ do+    layout_title .= "Gaussian sums"+    setColors [opaque black --, opaque blue+              ,opaque red, opaque green, opaque orange+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [trueb])+    plot (points "G1 estimates" gsb1)+    plot (points "G2 estimates" gsb2)+    plot (points "GS estimates" gsb)++  toFile def "gs2-w.png" $ do+    layout_title .= "Gaussian sums"+    setColors [opaque black --, opaque blue+              ,opaque red, opaque green, opaque orange+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truew])+    plot (points "G1 estimates" gsw1)+    plot (points "G2 estimates" gsw2)+    plot (points "GS estimates" gsw)+++runGSTest1 :: IO ()+runGSTest1 = do+  putStrLn "Running Gaussian sum test 1"+  let numSamples = 1000+      dt = 0.01+      tVals = take numSamples [0, dt ..]+      truey = [(head tVals, 0), (last tVals, 0)] :: [(Double, Double)]+      truem = [(head tVals, 0), (last tVals, 0)] :: [(Double, Double)]+      trueb = [(head tVals, 0), (last tVals, 0)] :: [(Double, Double)]+      truew = [(head tVals, 1), (last tVals, 1)] :: [(Double, Double)]      +      +  let intErr = 0.04+      slpErr = 0.01+      yErr   = 0.03+      +  let initEst = [(1/2, MultiNormal (vector [2,-0.5,0.1])  (sym . diag . vector $ [intErr, slpErr, yErr])),+                 (1/2, MultiNormal (vector [-2,0.5,0.1]) (sym . diag . vector $ [intErr, slpErr, yErr]))]+                :: [(Double, MultiNormal (R 3))]+                +      measMat = row . vector $ [0,0,1]+      measModel = const (const measMat)+      measErr = diag . vector $ [0.0001] :: Sq 1+      +      sysModel :: Double -> R 3 -> Sq 3+      sysModel t _cur = matrix [1,0,0, 0,1,0, 1,t,0]+      sysErr = sym . diag . vector $ [0,0,0]++  measurements <- replicateM numSamples (sample $ MultiNormal (vector [0]) (sym measErr))++  let samples = [(t, head . LA.toList . extract $ s) | t <- tVals | s <- measurements]+      gsfilter = scanl+                 (\[(_w1, est1), (_w2, est2)] (t, meas) ->+                    let pred1 = runKFPrediction sysModel (const sysErr) t est1+                        pmu1  = mu pred1+                        pcov1 = unSym . cov $ pred1+                        like1 = sym $ measMat <> pcov1 <> tr measMat + measErr+                        neww1 = pdf (MultiNormal (measModel t pmu1 #> pmu1) (like1)) meas+                        updt1 = runKFUpdate measModel (const (sym measErr)) t pred1 meas++                        pred2 = runKFPrediction sysModel (const sysErr) t est2+                        pmu2  = mu pred2+                        pcov2 = unSym . cov $ pred2+                        like2 = sym $ measMat <> pcov2 <> tr measMat + measErr                        +                        neww2 = pdf (MultiNormal (measModel t pmu2 #> pmu2) (like2)) meas+                        updt2 = runKFUpdate measModel (const (sym measErr)) t pred2 meas+                        +                        scale = neww1 + neww2+                        +                    in [(neww1 / scale, updt1), (neww2 / scale, updt2)]+                 ) initEst $ zip tVals measurements+                 +  let gsy1 = [(t, last . LA.toList . extract . mu . snd . head $ y) | t <- tVals | y <- gsfilter]+      gsy2 = [(t, last . LA.toList . extract . mu . snd . last $ y) | t <- tVals | y <- gsfilter]+      gsy  = zipWith (\t [(w1, est1), (w2, est2)] ->+                        let p1 = last . LA.toList . extract . mu $ est1+                            p2 = last . LA.toList . extract . mu $ est2+                        in (t, w1 * p1 + w2 * p2))+             tVals gsfilter++  let gsm1 = [(t, (!!1) . LA.toList . extract . mu . snd . head $ y) | t <- tVals | y <- gsfilter]+      gsm2 = [(t, (!!1) . LA.toList . extract . mu . snd . last $ y) | t <- tVals | y <- gsfilter]+      gsm  = zipWith (\t [(w1, est1), (w2, est2)] ->+                        let p1 = (!!1) . LA.toList . extract . mu $ est1+                            p2 = (!!1) . LA.toList . extract . mu $ est2+                        in (t, w1 * p1 + w2 * p2))+             tVals gsfilter++  let gsb1 = [(t, (!!0) . LA.toList . extract . mu . snd . head $ y) | t <- tVals | y <- gsfilter]+      gsb2 = [(t, (!!0) . LA.toList . extract . mu . snd . last $ y) | t <- tVals | y <- gsfilter]+      gsb  = zipWith (\t [(w1, est1), (w2, est2)] ->+                        let p1 = (!!0) . LA.toList . extract . mu $ est1+                            p2 = (!!0) . LA.toList . extract . mu $ est2+                        in (t, w1 * p1 + w2 * p2))+             tVals gsfilter++  let gsw1 = zipWith (\t [(w1,_),_] -> (t,w1)) tVals gsfilter+      gsw2 = zipWith (\t [_,(w2,_)] -> (t,w2)) tVals gsfilter+      gsw  = zipWith (\t [(w1, _), (w2, _)] -> (t,w1 + w2))+             tVals gsfilter                          ++  let [(w1,cur1), (w2, cur2)] = last gsfilter+      final1 = (w1, LA.toList . extract . mu $ cur1)+      final2 = (w2, LA.toList . extract . mu $ cur2)      ++  print final1+  print final2+  print $ w1 + w2  +  +  toFile def "gs1-y.png" $ do+    layout_title .= "Gaussian sums"+    setColors [opaque black, opaque blue+              ,opaque red, opaque green, opaque orange+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truey])+    plot (points "Measurements" samples)+    plot (points "G1 estimates" gsy1)+    plot (points "G2 estimates" gsy2)+    plot (points "GS estimates" gsy)++  toFile def "gs1-m.png" $ do+    layout_title .= "Gaussian sums"+    setColors [opaque black --, opaque blue+              ,opaque red, opaque green, opaque orange+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truem])+    plot (points "G1 estimates" gsm1)+    plot (points "G2 estimates" gsm2)+    plot (points "GS estimates" gsm)++  toFile def "gs1-b.png" $ do+    layout_title .= "Gaussian sums"+    setColors [opaque black --, opaque blue+              ,opaque red, opaque green, opaque orange+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [trueb])+    plot (points "G1 estimates" gsb1)+    plot (points "G2 estimates" gsb2)+    plot (points "GS estimates" gsb)++  toFile def "gs1-w.png" $ do+    layout_title .= "Gaussian sums"+    setColors [opaque black --, opaque blue+              ,opaque red, opaque green, opaque orange+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truew])+    plot (points "G1 estimates" gsw1)+    plot (points "G2 estimates" gsw2)+    plot (points "GS estimates" gsw)+    +  +---------------------------------------+--- Unscented Kalman filter testing ---+---------------------------------------+runUKFTest1 :: IO ()+runUKFTest1 = do+  -- polar coordinate transform test+  let numSamples = 500+      dt = 0.01+      tVals = take (numSamples + 1) [0,dt..] :: [Double] -- +1 because t = 0 is our initial estimate+  +      initSys = MultiNormal (vector [0, 1]) (sym . diag . vector $ [4e-4, 2.7e-5] :: Sym 2)+      initEst = MultiNormal (vector [1, pi/2]) (sym . diag . vector $ [0.02^2, (15*pi/180)^2] :: Sym 2)++  let coordTrans :: R 2 -> R 2+      coordTrans polar =+        let [r,t] = LA.toList $ extract polar+        in vector [r * cos t, r * sin t]++  measurements <- map coordTrans <$> replicateM numSamples (sample initEst)++  let samples = map (\meas ->+                       let [x,y] = LA.toList $ extract meas+                       in (x,y)+                    ) measurements++      ukf   = scanl (runUKF (const coordTrans)+                            (const (sym . diag . vector $ [0.02^2, (15*pi/180)^2] :: Sym 2))+                            (const id)+                            (const (sym . diag . vector $ [0,0])) 1)+                    initSys measurements++      ukpts = map (\kf ->+                       let [x,y] = LA.toList . extract $ mu kf+                       in (x,y)+                  ) ukf++  let linMeas :: R 2 -> L 2 2+      linMeas est =+        let [x, _] = LA.toList $ extract est+        in matrix [1,0, 0,x]++  let ekf = scanl (runEKF (const coordTrans)+                          (const linMeas)+                          (const (sym . diag . vector $ [0.02^2, (15*pi/180)^2] :: Sym 2))+                          (const id)+                          (const (const eye))+                          (const (sym . diag . vector $ [0,0])) 1)+                  initSys measurements++      ekpts = map (\kf ->+                       let [x,y] = LA.toList . extract $ mu kf+                       in (x,y)+                    ) ekf++      -- predTest = runUKFPrediction id (sym . diag . vector $ [0,0]) initSys+      -- updtTest = runUKFUpdate coordTrans (sym . diag . vector $ [0.02^2, (15*pi/180)^2] :: Sym 2) initSys (head measurements)++  -- print $ extract . mu $ predTest+  -- print $ extract . unSym . cov $ predTest+  -- putStrLn "\n"+  -- print $ extract . mu $ updtTest+  -- print $ extract . unSym . cov $ updtTest+  -- putStrLn "\n"+  -- print $ last ukpts+  -- print $ last ekpts++  toFile def "noisy-coords.png" $ do+    layout_title .= "Noisy coord transform"+    setColors [opaque black, opaque blue+              ,opaque red, opaque green+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (points "True signal"  [(0,1)])+    plot (points "Measurements" samples)+    plot (points "UKF estimates" ukpts)+    plot (points "EKF estimates" ekpts)++  toFile def "noisy-params.png" $ do+    layout_title .= "Noisy coord transform"+    setColors [opaque black, opaque black+              ,opaque green, opaque green+              ,opaque red, opaque red+              --,opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line "True X signal"  [[(head tVals, 0), (last tVals, 0)]])+    plot (line "True Y signal"  [[(head tVals, 1), (last tVals, 1)]])+    plot (points "UKF X estimates" $ zipWith (\t (x,_) -> (t, x)) tVals ukpts)+    plot (points "UKF Y estimates" $ zipWith (\t (_,y) -> (t, y)) tVals ukpts)+    plot (points "EKF X estimates" $ zipWith (\t (x,_) -> (t, x)) tVals ekpts)+    plot (points "EKF Y estimates" $ zipWith (\t (_,y) -> (t, y)) tVals ekpts)++---------------------+--- Noisy sine # 1---+---------------------+-- In this example, we estimate the parameters (amplitude, period, vertical shift, horizontal shift)+-- defining sinusoidal evolution.+-- Figure 3 in my notes++runNoisySine1 :: IO ()+runNoisySine1 = do++  let (a, p, v) = (0.7, 2.2*pi, -0.5) -- (hidden) internal system parameters+      (a0, p0, v0) = (0.8, 2*pi, -0.6)    -- initial estimates+      --(aSig, pSig, vSig) = (0.2, 0.2*pi, 0.001) -- initial uncertainties+      measCov = 0.01++      --- Figure 1 in my notes+      --numSamples = 499+      --dt = 0.002+      --- Figure 2 in my notes+      numSamples = 199+      dt = 0.02+      tVals = take (numSamples + 1) [0,dt..] -- +1 because t = 0 is our initial estimate+  +      --initSys = vector [a, p, v] -- initial (true) system: (parameter1, parameter2, state)+      --initEst = MultiNormal (vector [a0, p0, v0, a0*p0, v0]) (sym . diag . vector $ [0.04, 0.4, 0.04, 0.001, 0.001] :: Sym 5)+      initEst = MultiNormal (vector [a0, p0, v0, a0*p0, v0])+                (sym . matrix $ [0.04,  0,    0,    1e-5, -2e-3,+                                 0,     0.4,  0,    1e-2, 12e-3,+                                 0,     0,    0.04, 1e-4, 1e-3,+                                 1e-5,  1e-2, 1e-4, 1e-3, 1e-4,+                                 -2e-3, 12e-3, 1e-3, 1e-4, 1e-3] :: Sym 5)++      evolMat :: R 5 -> Sq 5+      evolMat cur =+        let pCur  = (extract cur) LA.! 1+            p2dt  = pCur * pCur * dt+        in matrix [1,0,0,0,0, 0,1,0,0,0, 0,0,1,0,0, 0,0,p2dt,1,-p2dt, 0,0,0,dt,1]++      evolSys :: Double -> R 5 -> R 5+      evolSys t cur =+        let [a,p,v,ap,b] = LA.toList $ extract cur+        in vector [a, p, v, a * p * cos (p * t), a * sin (p * t) + v]+  +      sysCovariance = sym . diag . vector $ [0,0,0,5e-4,7e-5] :: Sym 5++      measMat = row (vector [0,0,0,0,1]) :: L 1 5+      measTrans = (measMat #>)+      measCovariance = sym . diag . vector $ [measCov] :: Sym 1+      measurementNoise = MultiNormal (vector [0]) measCovariance+      +      trueSystem = [vector [a, p, v, a * p * cos(p*t), a * sin(p*t) + v] | t <- tVals] :: [R 5]++  --trueSystem   <- simulateSystem numSamples sysModel initSys+  measurements <- mapM (\sys -> do+                            noise <- sample measurementNoise+                            return $ measTrans sys + noise+                       ) $ tail trueSystem++  --mapM_ print $ map (LA.toList . extract) trueSystem+  -- print $ map ((LA.! 0) . extract) measurements++  let truesine = zip tVals $ map ((LA.! 4) . extract) trueSystem+      samples  = zip (tail tVals) $ map ((LA.! 0) . extract) measurements++      kfiltered = scanl (runKF (const (const measMat)) (const measCovariance) (const evolMat) (const sysCovariance) 1) initEst measurements+      ekf = scanl (\sys (t,meas) ->+                     runEKF (\_t sys -> measMat #> sys)+                     (\_t _sys -> measMat)+                     (const measCovariance)+                     evolSys+                     (const evolMat)+                     (const sysCovariance)+                     t sys meas+                  ) initEst $ zip (tail tVals) measurements++      ukf = scanl (\sys (t,meas) ->+                     runUKF (\_t sys -> measMat #> sys)+                     (const measCovariance)+                     evolSys+                     (const sysCovariance)+                     t sys meas+                  ) initEst $ zip (tail tVals) measurements++      kfstates  = zipWith (\t kf -> (t, (extract . mu $ kf) LA.! 4)) tVals kfiltered+      ekfstates = zipWith (\t kf -> (t, (extract . mu $ kf) LA.! 4)) tVals ekf+      ukfstates = zipWith (\t kf -> (t, (extract . mu $ kf) LA.! 4)) tVals ukf+  +      [kfa,kfp,kfv] = L.transpose $ zipWith (\t kf -> map (t,) . take 3 . LA.toList . extract . mu $ kf) tVals kfiltered+      [ekfa,ekfp,ekfv] = L.transpose $ zipWith (\t kf -> map (t,) . take 3 . LA.toList . extract . mu $ kf) tVals ekf+      [ukfa,ukfp,ukfv] = L.transpose $ zipWith (\t kf -> map (t,) . take 3 . LA.toList . extract . mu $ kf) tVals ukf++      [kfaCovs, kfpCovs, kfvCovs, kfsCovs] = L.transpose $+                                             map (\kf -> let kfcov = extract . unSym $ cov kf+                                                         in [kfcov LA.! 0 LA.! 0, kfcov LA.! 1 LA.! 1,+                                                             kfcov LA.! 2 LA.! 2, kfcov LA.! 4 LA.! 4])+                                             kfiltered++      kfsUpper1 = zipWith (\(t, kfs) kfsCov -> (t, kfs + sqrt kfsCov)) kfstates kfsCovs+      kfsLower1 = zipWith (\(t, kfs) kfsCov -> (t, kfs - sqrt kfsCov)) kfstates kfsCovs++      kfsUpper2 = zipWith (\(t, kfs) kfsCov -> (t, kfs + 2 * sqrt kfsCov)) kfstates kfsCovs+      kfsLower2 = zipWith (\(t, kfs) kfsCov -> (t, kfs - 2 * sqrt kfsCov)) kfstates kfsCovs++      kfaUpper1 = zipWith (\(t, kfs) kfsCov -> (t, kfs + sqrt kfsCov)) kfa kfaCovs+      kfaLower1 = zipWith (\(t, kfs) kfsCov -> (t, kfs - sqrt kfsCov)) kfa kfaCovs++      kfaUpper2 = zipWith (\(t, kfs) kfsCov -> (t, kfs + 2 * sqrt kfsCov)) kfa kfaCovs+      kfaLower2 = zipWith (\(t, kfs) kfsCov -> (t, kfs - 2 * sqrt kfsCov)) kfa kfaCovs++      kfpUpper1 = zipWith (\(t, kfs) kfsCov -> (t, kfs + sqrt kfsCov)) kfp kfpCovs+      kfpLower1 = zipWith (\(t, kfs) kfsCov -> (t, kfs - sqrt kfsCov)) kfp kfpCovs++      kfpUpper2 = zipWith (\(t, kfs) kfsCov -> (t, kfs + 2 * sqrt kfsCov)) kfp kfpCovs+      kfpLower2 = zipWith (\(t, kfs) kfsCov -> (t, kfs - 2 * sqrt kfsCov)) kfp kfpCovs++      kfvUpper1 = zipWith (\(t, kfs) kfsCov -> (t, kfs + sqrt kfsCov)) kfv kfvCovs+      kfvLower1 = zipWith (\(t, kfs) kfsCov -> (t, kfs - sqrt kfsCov)) kfv kfvCovs++      kfvUpper2 = zipWith (\(t, kfs) kfsCov -> (t, kfs + 2 * sqrt kfsCov)) kfv kfvCovs+      kfvLower2 = zipWith (\(t, kfs) kfsCov -> (t, kfs - 2 * sqrt kfsCov)) kfv kfvCovs++      ksmoothed = scanr1 (\pres fut -> runKS (const evolMat) (const sysCovariance) 1 fut pres) kfiltered+      ksstates  = zipWith (\t ks -> (t, (extract . mu $ ks) LA.! 4)) tVals ksmoothed++  --mapM_ print $ map (LA.toList . extract . mu) kfiltered+  --mapM_ print kfa+  +  toFile def "noisy-sine-points.png" $ do+    layout_title .= "Noisy sine (state estimate)"+    setColors [opaque black, opaque blue+              ,opaque red, opaque purple, opaque hotpink, opaque green+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey]+    plot (line   "True signal"  [truesine])+    plot (points "Measurements" samples)+    plot (line   "KF estimated signal" [kfstates])+    plot (line   "EKF estimated signal" [ekfstates])+    plot (line   "UKF estimated signal" [ukfstates])+    plot (line   "KS smoothed signal"  [ksstates])+    plot (line   "Filtered 1 standard deviation" [kfsUpper1])+    plot (line   "Filtered 1 standard deviation" [kfsLower1])+    plot (line   "Filtered 2 standard deviations" [kfsUpper2])+    plot (line   "Filtered 2 standard deviations" [kfsLower2])+++  let truea = [(head tVals, a), (last tVals, a)]+      truep = [(head tVals, p), (last tVals, p)]+      truev = [(head tVals, v), (last tVals, v)]++  toFile def "noisy-sine-amplitude.png" $ do+    layout_title .= "Noisy sine (amplitude estimate)"+    setColors [opaque black, opaque red, opaque purple, opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truea])+    plot (line   "KF estimated signal" [kfa])+    plot (line   "EKF estimated signal" [ekfa])+    plot (line   "UKF estimated signal" [ukfa])+    plot (line   "Filtered 1 standard deviation" [kfaUpper1])+    plot (line   "Filtered 1 standard deviation" [kfaLower1])+    plot (line   "Filtered 2 standard deviations" [kfaUpper2])+    plot (line   "Filtered 2 standard deviations" [kfaLower2])++  toFile def "noisy-sine-period.png" $ do+    layout_title .= "Noisy sine (period estimate)"+    setColors [opaque black, opaque red, opaque purple, opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truep])+    plot (line   "KF estimated signal" [kfp])+    plot (line   "EKF estimated signal" [ekfp])+    plot (line   "UKF estimated signal" [ukfp])+    plot (line   "Filtered 1 standard deviation" [kfpUpper1])+    plot (line   "Filtered 1 standard deviation" [kfpLower1])+    plot (line   "Filtered 2 standard deviations" [kfpUpper2])+    plot (line   "Filtered 2 standard deviations" [kfpLower2])++  toFile def "noisy-sine-vertical.png" $ do+    layout_title .= "Noisy sine (vertical estimate)"+    setColors [opaque black, opaque red, opaque purple, opaque hotpink+              ,opaque lightgrey, opaque lightgrey+              ,opaque lightslategrey, opaque lightslategrey+              ]+    plot (line   "True signal"  [truev])+    plot (line   "KF estimated signal" [kfv])+    plot (line   "EKF estimated signal" [ekfv])+    plot (line   "UKF estimated signal" [ukfv])+    plot (line   "Filtered 1 standard deviation" [kfvUpper1])+    plot (line   "Filtered 1 standard deviation" [kfvLower1])+    plot (line   "Filtered 2 standard deviations" [kfvUpper2])+    plot (line   "Filtered 2 standard deviations" [kfvLower2])++  putStrLn $ "Kalman processing complete."+