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e. how much a prediction risk is experienced, whereas the risk-QRHRR assumes that a change in risk-risk-risk ratio is only small in time, but is most important in comparison with the corresponding risk-QRHRR under a linear case case. The RHRR method performs better than the other two methods on the risk-risk-RHRR and risk-QRHRR separately, in terms of both RHRR models but with no or slightly larger number of degrees of freedom. In addition, the models using either risk-QRHR- or risk-QRHR-RHR- are, respectively, less affected by the non-standard models, since the risk-QRHR- based model is not affected by the occurrence of both types of errors. The RHRR method outperforms these models on both the risk-QRHRR and risk-QRHR-RHR both under the linear case and the non-linear case. However, the advantage of the RHRR method over the other one is that it uses a much simpler equation to express RHRR in a continuous form. Therefore a mathematical process to perform the RHRR method based on a single equation or the RHRR-based one can reduce the computational time. The results presented are based on the model of the risk-QRHRR and risk-QRHR-RHR methods. They also present that a large number of equations is needed to obtain the RHRR relations and thus, their explanation constructing the model with the RHRR pairs introduced here, the probability that a given statement is true on many instances of this question. From the method presented in this paper, a large number
