int __stdcall NDK_SARIMA_VALIDATE | ( | double | mean, |
double | sigma, | ||
WORD | nIntegral, | ||
double * | phis, | ||
size_t | p, | ||
double * | thetas, | ||
size_t | q, | ||
WORD | nSIntegral, | ||
WORD | nSPeriod, | ||
double * | sPhis, | ||
size_t | sP, | ||
double * | sThetas, | ||
size_t | sQ | ||
) |
Examines the model's parameters for stability constraints (e.g. stationary, etc.).
- Returns
- status code of the operation
- Return values
-
NDK_SUCCESS Operation successful NDK_FAILED Operation unsuccessful. See Macros for full list.
- Parameters
-
[in] mean is the model mean (i.e. mu). [in] sigma is the standard deviation of the model's residuals/innovations. [in] nIntegral is the non-seasonal difference order [in] phis are the coefficients's values of the non-seasonal AR component [in] p is the order of the non-seasonal AR component [in] thetas are the coefficients's values of the non-seasonal MA component [in] q is the order of the non-seasonal MA component [in] nSIntegral is the seasonal difference [in] nSPeriod is the number of observations per one period (e.g. 12=Annual, 4=Quarter) [in] sPhis are the coefficients's values of the seasonal AR component [in] sP is the order of the seasonal AR component [in] sThetas are the coefficients's values of the seasonal MA component [in] sQ is the order of the seasonal MA component
- Remarks
-
- The underlying model is described here.
- The time series is homogeneous or equally spaced
- The time series may include missing values (e.g. NaN) at either end.
- NDK_SARIMA_CHECK checks if \(\sigma\gt 0\) and if all the characteristic roots of the underlying ARMA model fall outside the unit circle.
- The long-run mean argument (mean) can take any value or be omitted, in which case a zero value is assumed.
- The residuals/innovations standard deviation (sigma) must be greater than zero.
- For the input argument - phi (parameters of the non-seasonal AR component):
- The input argument is optional and can be omitted, in which case no non-seasonal AR component is included.
- The order of the parameters starts with the lowest lag.
- The order of the non-seasonal AR component model is solely determined by the order of the last value in the array with a numeric value (vs. missing or error).
- For the input argument - theta (parameters of the non-seasonal MA component):
- The input argument is optional and can be omitted, in which case no non-seasonal MA component is included.
- The order of the parameters starts with the lowest lag.
- The order of the non-seasonal MA component model is solely determined by the order of the last value in the array with a numeric value (vs. missing or error).
- For the input argument - sPhi (parameters of the seasonal AR component):
- The input argument is optional and can be omitted, in which case no seasonal AR component is included.
- The order of the parameters starts with the lowest lag.
- The order of the seasonal AR component model is solely determined by the order of the last value in the array with a numeric value (vs. missing or error).
- For the input argument - sTheta (parameters of the seasonal MA component):
- The input argument is optional and can be omitted, in which case no seasonal MA component is included.
- The order of the parameters starts with the lowest lag.
- The order of the seasonal MA component model is solely determined by the order of the last value in the array with a numeric value (vs. missing or error).
- The non-seasonal integration order - d - is optional and can be omitted, in which case d is assumed to be zero.
- The seasonal integration order - sD - is optional and can be omitted, in which case sD is assumed to be zero.
- The season length - s - is optional and can be omitted, in which case s is assumed to be zero (i.e. plain ARIMA).
- Requirements
-
Header SFSDK.H Library SFSDK.LIB DLL SFSDK.DLL
- Examples
-
Namespace: | NumXLAPI |
Class: | SFSDK |
Scope: | Public |
Lifetime: | Static |
int NDK_SARIMA_VALIDATE | ( | double | mean, |
double | sigma, | ||
short | nIntegral, | ||
double[] | phis, | ||
UIntPtr | p, | ||
double[] | thetas, | ||
UIntPtr | q, | ||
short | nSIntegral, | ||
double[] | sPhis, | ||
UIntPtr | sP, | ||
double[] | sThetas, | ||
UIntPtr | sQ | ||
) |
Examines the model's parameters for stability constraints (e.g. stationary, etc.).
- Return Value
-
a value from NDK_RETCODE enumeration for the status of the call.
NDK_SUCCESS operation successful Error Error Code
- Parameters
-
[in] mean is the model mean (i.e. mu). [in] sigma is the standard deviation of the model's residuals/innovations. [in] nIntegral is the non-seasonal difference order [in] phis are the coefficients's values of the non-seasonal AR component [in] p is the order of the non-seasonal AR component [in] thetas are the coefficients's values of the non-seasonal MA component [in] q is the order of the non-seasonal MA component [in] nSIntegral is the seasonal difference [in] sPhis are the coefficients's values of the seasonal AR component [in] sP is the order of the seasonal AR component [in] sThetas are the coefficients's values of the seasonal MA component [in] sQ is the order of the seasonal MA component
- Remarks
-
- The underlying model is described here.
- The time series is homogeneous or equally spaced
- The time series may include missing values (e.g. NaN) at either end.
- NDK_SARIMA_CHECK checks if \(\sigma\gt 0\) and if all the characteristic roots of the underlying ARMA model fall outside the unit circle.
- The long-run mean argument (mean) can take any value or be omitted, in which case a zero value is assumed.
- The residuals/innovations standard deviation (sigma) must be greater than zero.
- For the input argument - phi (parameters of the non-seasonal AR component):
- The input argument is optional and can be omitted, in which case no non-seasonal AR component is included.
- The order of the parameters starts with the lowest lag.
- The order of the non-seasonal AR component model is solely determined by the order of the last value in the array with a numeric value (vs. missing or error).
- For the input argument - theta (parameters of the non-seasonal MA component):
- The input argument is optional and can be omitted, in which case no non-seasonal MA component is included.
- The order of the parameters starts with the lowest lag.
- The order of the non-seasonal MA component model is solely determined by the order of the last value in the array with a numeric value (vs. missing or error).
- For the input argument - sPhi (parameters of the seasonal AR component):
- The input argument is optional and can be omitted, in which case no seasonal AR component is included.
- The order of the parameters starts with the lowest lag.
- The order of the seasonal AR component model is solely determined by the order of the last value in the array with a numeric value (vs. missing or error).
- For the input argument - sTheta (parameters of the seasonal MA component):
- The input argument is optional and can be omitted, in which case no seasonal MA component is included.
- The order of the parameters starts with the lowest lag.
- The order of the seasonal MA component model is solely determined by the order of the last value in the array with a numeric value (vs. missing or error).
- The non-seasonal integration order - d - is optional and can be omitted, in which case d is assumed to be zero.
- The seasonal integration order - sD - is optional and can be omitted, in which case sD is assumed to be zero.
- The season length - s - is optional and can be omitted, in which case s is assumed to be zero (i.e. plain ARIMA).
- Exceptions
-
Exception Type Condition None N/A
- Requirements
-
Namespace NumXLAPI Class SFSDK Scope Public Lifetime Static Package NumXLAPI.DLL
- Examples
-
- References
- * Hamilton, J .D.; Time Series Analysis , Princeton University Press (1994), ISBN 0-691-04289-6
- * Tsay, Ruey S.; Analysis of Financial Time Series John Wiley & SONS. (2005), ISBN 0-471-690740
- * D. S.G. Pollock; Handbook of Time Series Analysis, Signal Processing, and Dynamics; Academic Press; Har/Cdr edition(Nov 17, 1999), ISBN: 125609906
- * Box, Jenkins and Reisel; Time Series Analysis: Forecasting and Control; John Wiley & SONS.; 4th edition(Jun 30, 2008), ISBN: 470272848