Function calculates the probability for intermittent state space model. This is needed in order to forecast intermittent demand using other functions.
iss(data, intermittent = c("none", "fixed", "interval", "probability",
  "sba", "logistic"), ic = c("AICc", "AIC", "BIC", "BICc"), h = 10,
  holdout = FALSE, model = NULL, persistence = NULL,
  initial = NULL, initialSeason = NULL, xreg = NULL)Either numeric vector or time series vector.
Type of method used in probability estimation. Can be
"none" - none, "fixed" - constant probability,
"croston" - estimated using Croston, 1972 method and "TSB" -
Teunter et al., 2011 method., "sba" - Syntetos-Boylan Approximation
for Croston's method (bias correction) discussed in Syntetos and Boylan,
2005, "logistic" - probability based on logit model.
Information criteria to use in case of model selection.
Forecast horizon.
If TRUE, holdout sample of size h is taken from
the end of the data.
Type of ETS model used for the estimation. Normally this should
be either "ANN" or "MNN".
Persistence vector. If NULL, then it is estimated.
Initial vector. If NULL, then it is estimated.
Initial vector of seasonal components. If NULL,
then it is estimated.
Vector of matrix of exogenous variables, explaining some parts of occurrence variable (probability).
The object of class "iss" is returned. It contains following list of values:
model - the type of the estimated ETS model;
fitted - fitted values of the constructed model;
forecast - forecast for h observations ahead;
states - values of states (currently level only);
variance - conditional variance of the forecast;
logLik - likelihood value for the model
nParam - number of parameters used in the model;
residuals - residuals of the model;
actuals - actual values of probabilities (zeros and ones).
persistence - the vector of smoothing parameters;
initial - initial values of the state vector;
initialSeason - the matrix of initials seasonal states;
The function estimates probability of demand occurrence, using one of the ETS state space models.
Svetunkov Ivan and Boylan John E. (2017). Multiplicative State-Space Models for Intermittent Time Series. Working Paper of Department of Management Science, Lancaster University, 2017:4 , 1-43.
Teunter R., Syntetos A., Babai Z. (2011). Intermittent demand: Linking forecasting to inventory obsolescence. European Journal of Operational Research, 214, 606-615.
Croston, J. (1972) Forecasting and stock control for intermittent demands. Operational Research Quarterly, 23(3), 289-303.
Syntetos, A., Boylan J. (2005) The accuracy of intermittent demand estimates. International Journal of Forecasting, 21(2), 303-314.
# NOT RUN {
    y <- rpois(100,0.1)
    iss(y, intermittent="p")
    iss(y, intermittent="i", persistence=0.1)
# }
Run the code above in your browser using DataLab