Description Usage Arguments Details Value Author(s) References See Also Examples

Objects of the class `phm`

are output by the function with the same name. Apart from standard methods the function `sroc`

provides SROC curves and confidence bands for model fits.

1 2 3 4 5 6 7 8 9 10 | ```
## S3 method for class 'phm'
print(x, ...)
## S3 method for class 'phm'
summary(object, level = 0.95, ...)
## S3 method for class 'phm'
sroc(fit, fpr = 1:99/100, ...)
## S3 method for class 'phm'
plot(x, extrapolate = FALSE, confband = TRUE, level = 0.95,
ylim = c(0,1), xlim = c(0,1), sroclty = 1, sroclwd = 1,
confbandlty = 2, confbandlwd = 0.5, ...)
``` |

`x` |
a |

`object` |
a |

`fit` |
a |

`level` |
numeric, the confidence level for calculations of confidence intervals ( |

`fpr` |
numeric, the false positives rates for which to calculate the predicted sensitivities. |

`extrapolate` |
logical, should the sroc curve be plotted beyond the observed false positive rates? |

`confband` |
logical, should confidence bands be plotted? |

`ylim` |
numeric of length 2, which section of the sensitivities to plot? |

`xlim` |
numeric of length 2, which section of the false positive rates to plot? |

`sroclty` |
integer, line type of the SROC curve |

`sroclwd` |
integer, line width of the SROC curve |

`confbandlty` |
integer, line type of the SROC curve's confidence band |

`confbandlwd` |
integer, line width of the SROC curve's confidence band |

`...` |
arguments to be passed on to other functions |

The SROC curve is derived from the model formula. The confidence bands are calculated from the bounds of the confidence interval for the diagnostic accuracy parameter *θ*. The parameter and its confidence interval are then also used to calculate the AUC and partial AUC using the formulae

*
AUC(a,b) = \int_a^bu^θ\mathrm{d}u = \frac{1}{θ+1}[b^{θ+1}-a^{θ+1}],
*

*
AUC = AUC(0,1)
*

and

*
pAUC = \frac{1}{b-a}AUC(a,b),
*

where *a* is the lower bound of the observed false positive rates and *b* the upper.

The `sroc`

function returns a matrix ready for plotting. Each row corresponds to one point in ROC space.

Philipp Doebler <[email protected]>

Holling, H., Boehning D., Boehning, W. (2012) “Meta-Analysis of Diagnostic Studies based upon SROC-Curves: a Mixed Model Approach using a Proportional Hazards Model.” *Statistical Modelling*, **12**, 347–375.

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