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Individualized prediction of illness course at the first psychotic episode: a support vector machine MRI study

Published online by Cambridge University Press:  07 November 2011

J. Mourao-Miranda
Affiliation:
Centre for Neuroimaging Sciences, Institute of Psychiatry, King's College London, UK Centre for Computational Statistics and Machine Learning, UCL, London, UK
A. A. T. S. Reinders
Affiliation:
Department of Psychosis Studies, Institute of Psychiatry, King's College London, UK Department of Neuroscience, University Medical Center Groningen, and BCN Neuroimaging Center, University of Groningen, The Netherlands
V. Rocha-Rego
Affiliation:
Centre for Neuroimaging Sciences, Institute of Psychiatry, King's College London, UK
J. Lappin
Affiliation:
Department of Psychosis Studies, Institute of Psychiatry, King's College London, UK
J. Rondina
Affiliation:
Centre for Neuroimaging Sciences, Institute of Psychiatry, King's College London, UK
C. Morgan
Affiliation:
Department of Psychosis Studies, Institute of Psychiatry, King's College London, UK
K. D. Morgan
Affiliation:
Department of Psychosis Studies, Institute of Psychiatry, King's College London, UK
P. Fearon
Affiliation:
Department of Psychosis Studies, Institute of Psychiatry, King's College London, UK
P. B. Jones
Affiliation:
Department of Psychiatry, University of Cambridge, UK
G. A. Doody
Affiliation:
Division of Psychiatry, University of Nottingham, UK
R. M. Murray
Affiliation:
Department of Psychosis Studies, Institute of Psychiatry, King's College London, UK
S. Kapur
Affiliation:
Department of Psychosis Studies, Institute of Psychiatry, King's College London, UK
P. Dazzan*
Affiliation:
Department of Psychosis Studies, Institute of Psychiatry, King's College London, UK NIHR Biomedical Research Centre for Mental Health at the South London and Maudsley NHS Foundation Trust and Institute of Psychiatry, King's College London, UK
*
*Address for correspondence: Dr P. Dazzan, Department of Psychosis Studies, Box 40, Institute of Psychiatry, De Crespigny Park, London SE5 8AF, UK. (Email: paola.dazzan@kcl.ac.uk)
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Abstract

Background

To date, magnetic resonance imaging (MRI) has made little impact on the diagnosis and monitoring of psychoses in individual patients. In this study, we used a support vector machine (SVM) whole-brain classification approach to predict future illness course at the individual level from MRI data obtained at the first psychotic episode.

Method

One hundred patients at their first psychotic episode and 91 healthy controls had an MRI scan. Patients were re-evaluated 6.2 years (s.d.=2.3) later, and were classified as having a continuous, episodic or intermediate illness course. Twenty-eight subjects with a continuous course were compared with 28 patients with an episodic course and with 28 healthy controls. We trained each SVM classifier independently for the following contrasts: continuous versus episodic, continuous versus healthy controls, and episodic versus healthy controls.

Results

At baseline, patients with a continuous course were already distinguishable, with significance above chance level, from both patients with an episodic course (p=0.004, sensitivity=71, specificity=68) and healthy individuals (p=0.01, sensitivity=71, specificity=61). Patients with an episodic course could not be distinguished from healthy individuals. When patients with an intermediate outcome were classified according to the discriminating pattern episodic versus continuous, 74% of those who did not develop other episodes were classified as episodic, and 65% of those who did develop further episodes were classified as continuous (p=0.035).

Conclusions

We provide preliminary evidence of MRI application in the individualized prediction of future illness course, using a simple and automated SVM pipeline. When replicated and validated in larger groups, this could enable targeted clinical decisions based on imaging data.

Information

Type
Original Articles
Copyright
Copyright © Cambridge University Press 2011 The online version of this article is published within an Open Access environment subject to the conditions of the Creative Commons Attribution-NonCommercial-ShareAlike licence <http://creativecommons.org/licenses/by-nc-sa/2.5/>. The written permission of Cambridge University Press must be obtained for commercial re-use.
Figure 0

Fig. 1. The support vector machine (SVM) classifier. (a) Illustration of a classification problem between two groups (patients versus controls) for the simplified case of only two voxels. Each brain image (e.g. gray-matter map) corresponds to a point in the input space and each voxel in the image represents one dimension of this space. The gray circles represent the images of patients and the black circles images of healthy controls. The dashed lines represent hyperplanes or decision boundaries that separate the groups. (b) Illustration of the optimal hyperplane determined by the SVM algorithm. The optimal hyperplane (dashed line) is the one with the largest margin of separation between the two classes or groups. The symbols at the margin (circled) are the support vectors. During the training phase the SVM finds the optimal hyperplane or decision boundary. During the test phase the decision boundary can be applied to classify new examples (white squares). The optimal hyperplane is described by a weight vector and an off-set.

Figure 1

Table 1. Sociodemographic and clinical characteristics of the patients included in the analyses

Figure 2

Table 2. Results of the support vector machine (SVM) classification

Figure 3

Table 3. List of the most discriminating regions (cluster peaks) for the classifier episodic versus continuous

Figure 4

Table 4. List of the most discriminating regions (cluster peaks) for the classifier continuous versus healthy individuals

Figure 5

Fig. 2. Discrimination map or support vector machine (SVM) weight vector: continuous versus episodic course (top), continuous course versus healthy individuals (bottom). The colours represent the weight of each voxel in the classification function (the red scale represents positive weights and the blue scale represents negative weights). The SVM weight vector is a linear combination or weighted average of the support vectors, that is the training examples that are most difficult to separate and define the decision boundary. The weight vector is therefore a spatial representation of the decision boundary. Every voxel contributes with a certain weight to the decision boundary or classification function. Given a positive and a negative class (e.g. +1=episodic group; −1=continuous group), a positive weight for a voxel means the weighted average in that voxel was higher for the episodic group, and a negative weight means the weighted average was higher for the continuous group. Because the classifier is multivariate by nature, the combination of all voxels as a whole is identified as a global spatial pattern by which the groups differ (the discriminating pattern). Therefore, the discrimination map should not be interpreted as a standard statistical parametric map resulting from a mass-univariate statistical test to find group differences, and no local inferences should be made based on the SVM weights.