Description Usage Arguments Details Value References See Also
Functions within the s.linlir
-function that determine the parameter combinations corresponding to undominated regression lines. The undom.a
-function finds the set of undominated intercept values associated with a given slope and the undom.para
-function finds the set of undominated intercept values associated with a given vector of slope values.
1 2 3 | undom.a(dat, b, q.lrm, p = 0.5, bet, epsilon = 0)
undom.para(dat, b.range, a.grid = 100, q.lrm, p = 0.5, bet, epsilon = 0)
|
dat |
An |
b |
A given value for the slope of a regression line. |
q.lrm |
Value of the p-quantile of the absolute residuals associated with the LRM line(s). |
p |
Quantile of the abolute residuals' distribution to be used as loss function in the LIR analysis. (0.5 corresponds to the median.) |
bet |
Cutoff-point for the normalized profile likelihood function. |
epsilon |
Fraction of coarsening errors considered. |
b.range |
Vector of slope values handed over to the function |
a.grid |
Particular parameter of the function |
The undom.para
-function together with some preparational steps in the s.linlir
-function implement the second part of the exact algorithm for the simple linear LIR analysis with interval data developed in M. Cattaneo, A. Wiencierz (2012c).
The undom.a
-function returns a list of 2 components:
result1 |
A 2-column matrix of possibly degenerate intervals for the undominated intercept values associated with the given slope b. |
result2 |
The information of |
The undom.para
-function returns a list of 3 components:
a.undom |
Range of intercept values of the undominated regression lines. |
b.undom |
Range of slope values of the undominated regression lines. |
undom.para |
A matrix of undominated parameter combinations approximating the entire set of parameters corresponding to the set of undominated regression lines. |
M. Cattaneo, A. Wiencierz (2012c). On the implementation of LIR: the case of simple linear regression with interval data. Technical Report No. 127. Department of Statistics. LMU Munich.
A. Wiencierz, M. Cattaneo (2012b). An exact algorithm for Likelihood-based Imprecise Regression in the case of simple linear regression with interval data. In: R. Kruse et al. (Eds.). Advances in Intelligent Systems and Computing. Vol. 190. Springer. pp. 293-301.
M. Cattaneo, A. Wiencierz (2012a). Likelihood-based Imprecise Regression. International Journal of Approximate Reasoning. Vol. 53. pp. 1137-1154.
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