| Literature DB >> 35513752 |
Benjamin Y Gravesteijn1, Ewout W Steyerberg2,3, Hester F Lingsma2.
Abstract
Large and complex data sets are increasingly available for research in critical care. To analyze these data, researchers use techniques commonly referred to as statistical learning or machine learning (ML). The latter is known for large successes in the field of diagnostics, for example, by identification of radiological anomalies. In other research areas, such as clustering and prediction studies, there is more discussion regarding the benefit and efficiency of ML techniques compared with statistical learning. In this viewpoint, we aim to explain commonly used statistical learning and ML techniques and provide guidance for responsible use in the case of clustering and prediction questions in critical care. Clustering studies have been increasingly popular in critical care research, aiming to inform how patients can be characterized, classified, or treated differently. An important challenge for clustering studies is to ensure and assess generalizability. This limits the application of findings in these studies toward individual patients. In the case of predictive questions, there is much discussion as to what algorithm should be used to most accurately predict outcome. Aspects that determine usefulness of ML, compared with statistical techniques, include the volume of the data, the dimensionality of the preferred model, and the extent of missing data. There are areas in which modern ML methods may be preferred. However, efforts should be made to implement statistical frameworks (e.g., for dealing with missing data or measurement error, both omnipresent in clinical data) in ML methods. To conclude, there are important opportunities but also pitfalls to consider when performing clustering or predictive studies with ML techniques. We advocate careful valuation of new data-driven findings. More interaction is needed between the engineer mindset of experts in ML methods, the insight in bias of epidemiologists, and the probabilistic thinking of statisticians to extract as much information and knowledge from data as possible, while avoiding harm.Entities:
Keywords: Clustering; Machine learning; Observational data; Prediction; Statistics
Mesh:
Year: 2022 PMID: 35513752 PMCID: PMC9071245 DOI: 10.1007/s12028-022-01510-6
Source DB: PubMed Journal: Neurocrit Care ISSN: 1541-6933 Impact factor: 3.532
Frequently used algorithms for modeling big data
| Algorithm | Commonly referred to asa | Degree of flexibility | Functional aimb |
|---|---|---|---|
| Classic regression [ | Statistical learning | Relatively limited but can be extended with nonlinear terms, interactions, mixed effects | Y|X |
| Bayesian regression [ | Statistical learning | Moderately, can also be extended with nonlinear terms, interactions, mixed effects | Y|X |
| Penalized regression [ | Statistical learning | Moderately flexible, can also be extended with nonlinear, interactions, mixed effects | Y|X |
| Neural network [ | Machine learning (supervised) | Very flexible, with various structural architectures and functionalities | Y|X |
| Classification and regression tree [ | Machine learning (supervised) | Limited flexibility | Y|X |
| Random forest [ | Machine learning (supervised) | Moderately flexible | Y|X |
| Gradient boosting machine [ | Machine learning (supervised) | Moderately flexible | Y|X |
| Support vector machine [ | Machine learning (supervised) | Moderately flexible, with many available kernels possible | Y|X |
| Super learner [ | Machine learning (supervised) | Very flexible: cumulative flexibility of all underlying models | Y|X |
| Clustering [ | Machine learning (unsupervised) | Relatively limited but can be extended for various types of data (continuous, categorical, or mixed) | X |
| Latent class analysis [ | Statistical learning | Relatively limited but can be extended for various types of data (continuous, categorical, or mixed) | X|Y |
aNo clear definitions available, our opinion
b| = notation for conditionality; thus, Y|X means “Y given X”
Fig. 1Illustration of different types of relationships. a, Various ways of how two variables can be related linearly (upper left subpanel) or nonlinearly (the other subpanels). The data on the x-axis is an arbitrarily chosen range of numbers, and the relationship with the y-data was artificially simulated, including some noise (random error). b, the concept of nonadditivity. The upper two subpanels show for a linear relationship how the effect of group (color) can be additive (left) or nonadditive (right) over the x-variable. The bottom subpanels show the same for a nonlinear relationship
Fig. 2Fitting a regression model (lm function in R) and a regression tree (rpart function in R) to the nonadditive, nonlinear relationship shown in Fig. 1b, bottom right subpanel. Again, the data shown on the x-axis was an arbitrarily chosen range of numbers, and the y-data were artificially simulated, including some noise (random error). The regression model (in colored lines) included a restricted cubic spline and an interaction term between group and x and follows the relationship nicely. The regression tree (black line) failed to include group in the final tree and only included x, thereby disregarding complexity in the data
Fig. 3The increase in popularity of clustering studies in critical care. We used as a search string “(clustering OR unsupervised OR hypothesis-free) AND critical care” and included studies in Pubmed up to 2020
Fig. 4Areas in which different types of algorithms might be considered for predictive modeling
| Box 1. Take aways for the clinical neurocritical care researcher |
• Include researchers from various backgrounds (clinical, statistical, epidemiological, data scientists) in new research projects and be more critical toward studies that only include researchers from one perspective • When reporting a prediction study, use the TRIPOD [ • Use only predictive algorithms in clinical practice that have been rigorously validated and that have been shown to add clinical benefit to patients when used • Appreciate the exploratory nature of clustering studies: use their results only as tentative updates on current knowledge about different patient groups rather than “new truths” (and refrain from using them in a prognostic framework) |