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Using Machine Learning to Plan Rehabilitation for Home Care Clients: Beyond “Black-Box” Predictions

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Part of the book series: Intelligent Systems Reference Library ((ISRL,volume 56))

Abstract

Resistance to adopting machine-learning algorithms in clinical practice may be due to a perception that these are “black-box” techniques and incompatible with decision-making based on evidence and clinical experience. We believe this resistance is unfortunate, given the increasing availability of large databases containing assessment information that could benefit from machine-learning and data-mining techniques, thereby providing a new and important source of evidence upon which to base clinical decisions. We have focused our investigation on the clinical applications of machine-learning algorithms on older persons in a home care rehabilitation setting. Data for this research were obtained from standardized client assessments using the comprehensive RAI-Home Care (RAI-HC) assessment instrument. Our work has shown that machine-learning algorithms can produce better decisions than standard clinical protocols. More importantly, we have shown that machine-learning algorithms can do much more than make “black-box” predictions; they can generate important new clinical and scientific insights. These insights can be used to make better decisions about treatment plans for patients and about resource allocation for healthcare services, resulting in better outcomes for patients, and in a more efficient and effective healthcare system.

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Acknowledgments

The InfoRehab project is supported by the Canadian Institutes of Health Research (CIHR). We thank Chloe Wu for her assistance with the management of data.

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Appendix: Evaluation of Binary Predictions

Appendix: Evaluation of Binary Predictions

Suppose we have a certain procedure (whether an algorithm or a protocol) for predicting binary outcomes of either zero or one. The false positive (FP) and false negative (FN) rates are intuitive measures of the prediction performance. They are the probabilities of the two types of errors the procedure can make, namely, calling a true zero a one (FP) and calling a true one a zero (FN).

The positive diagnostic likelihood ratio \( (DLR + ) \), and the negative diagnostic likelihood ratio \( (DLR - ) \) are less intuitive but extremely useful measures; they

“quantify the change in the odds of [the true outcome] obtained by knowledge of [the prediction]” or “the increase in knowledge about [the true outcome] gained through [the prediction]” [53].

Let

$$ prior - odds = \frac{{P\left( {outcome = 1} \right)}}{{P\left( {outcome = 0} \right)}}, $$
$$ posterior - odds\left( {prediction} \right) = \frac{{P\left( {outcome = 1|prediction} \right)}}{{P\left( {outcome = 0|prediction} \right)}}. $$

By a simple application of Bayes’ theorem [3], it can be shown that

$$ posterior - odds\left( {prediction = 1} \right) = \left( {DLR + } \right) \times \left( {prior - odds} \right), $$
$$ posterior - odds\left( {prediction = 0} \right) = \left( {DLR - } \right) \times \left( {prior - odds} \right). $$

Therefore, \( DLR + \) can be interpreted as the factor by which a prediction of one can increase the prior odds, and \( DLR{-} \) can be interpreted as the factor by which a prediction of zero can decrease the prior odds. Therefore, informative prediction procedures should have \( DLR{+} > 1 \) and \( DLR\,- < 1 \). Given two prediction methods, A and B, A can be said to be more informative than B if \( DLR{+} (A)\, > DLR + (B) \) and if \( DLR{-} (A) < DLR - (B) \). The use of \( DLR + \) and \( DLR - \) to evaluate procedures for making binary predictions has been gaining popularity in the last two decades [53].

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Zhu, M., Cheng, L., Armstrong, J.J., Poss, J.W., Hirdes, J.P., Stolee, P. (2014). Using Machine Learning to Plan Rehabilitation for Home Care Clients: Beyond “Black-Box” Predictions. In: Dua, S., Acharya, U., Dua, P. (eds) Machine Learning in Healthcare Informatics. Intelligent Systems Reference Library, vol 56. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-40017-9_9

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