| Literature DB >> 32806627 |
Sanne J van der Veen1, Wytze J Vlietstra2, Laura van Dussen1, André B P van Kuilenburg3, Marcel G W Dijkgraaf4, Malte Lenders5, Eva Brand5, Christoph Wanner6, Derralynn Hughes7, Perry M Elliott8, Carla E M Hollak1, Mirjam Langeveld1.
Abstract
Fabry Disease (FD) is a rare, X-linked, lysosomal storage disease that mainly causes renal, cardiac and cerebral complications. Enzyme replacement therapy (ERT) with recombinant alpha-galactosidase A is available, but approximately 50% of male patients with classical FD develop inhibiting anti-drug antibodies (iADAs) that lead to reduced biochemical responses and an accelerated loss of renal function. Once immunization has occurred, iADAs tend to persist and tolerization is hard to achieve. Here we developed a pre-treatment prediction model for iADA development in FD using existing data from 120 classical male FD patients from three European centers, treated with ERT. We found that nonsense and frameshift mutations in the α-galactosidase A gene (p = 0.05), higher plasma lysoGb3 at baseline (p < 0.001) and agalsidase beta as first treatment (p = 0.006) were significantly associated with iADA development. Prediction performance of a Random Forest model, using multiple variables (AUC-ROC: 0.77) was compared to a logistic regression (LR) model using the three significantly associated variables (AUC-ROC: 0.77). The LR model can be used to determine iADA risk in individual FD patients prior to treatment initiation. This helps to determine in which patients adjusted treatment and/or immunomodulatory regimes may be considered to minimize iADA development risk.Entities:
Keywords: Fabry disease; anti-drug antibodies; enzyme replacement therapy; prediction model
Mesh:
Substances:
Year: 2020 PMID: 32806627 PMCID: PMC7460974 DOI: 10.3390/ijms21165784
Source DB: PubMed Journal: Int J Mol Sci ISSN: 1422-0067 Impact factor: 5.923
Characteristics of 120 male patients with classic Fabry disease.
| iADA+ | iADA− | |
|---|---|---|
|
| ||
|
Amsterdam UMC | 23 (40%) | 16 (26%) |
|
The Royal Free Hospital | 24 (41%) | 26 (42%) |
|
Universitätsklinikum Würzburg | 11 (19%) | 20 (32%) |
|
| ||
|
Nonsense/frameshift | 33 (57%) | 17 (27%) |
|
Missense | 21 (36%) | 37 (60%) |
|
Other | 4 (7%) | 8 (13%) |
|
| 37 (9–58) | 35 (13–63) |
|
| 123 (38–178) | 96 (48–149) |
|
| ||
|
Agalsidase alfa 0.2 mg/kg | 14 (24%) | 31 (50%) |
|
Agalsidase beta 0.2 mg/kg | 4 (7%) | 2 (3%) |
|
Agalsidase beta 0.5 mg/kg | 2 (3%) | 2 (3%) |
|
Agalsidase beta 1.0 mg/kg | 38 (66%) | 27 (44%) |
|
| 113 (7–32645) | 0 (0–5) |
Figure 1Distribution of variables significantly associated with an increased risk of iADA development in male Fabry patients with classical disease. Color represents iADA status. (a) Baseline plasma lysoGb3 levels. (b) Mutation type (n.b. eight out of 25 iADA positive patients in the missense group had a mutation at location c.1025). (c) Treatment type at start of treatment: agalsidase beta (0.2–1 mg/kg) versus agalsidase alfa (0.2 mg/kg).
Figure 2Results from the LR model. (a) ROC curve, AUC = 0.77. Colors represent the different possible cutoff* values; (b) Accuracy of the model at different cutoffs* (maximum of 0.73 at cutoff 0.53); (c) Sensitivity of the model. At the chosen cutoff sensitivity is 0.69; (d) Specificity of the model at the chosen cutoff is 0.76; (e) Visualization of the predicted (Y axis) versus observed outcome (color coded) per patient. The line drawn shows the chosen cutoff. * The cutoff is a chosen decision threshold above which patients are predicted as positive (will develop ADAs). Lower cutoffs favor sensitivity, higher cutoffs favor specificity.
Figure 3Visualization of used methods. (a) Logistic regression uses a combination of independent variables to draw a sigmoid curve that fits best with the training data. New subjects are plotted on the curve to calculate the risk of iADA development (in schematic presentation this is based on a single variable (lysoGb3), in reality all contributing variables weigh in in the predicted outcome). Blue stars resemble iADA negative subjects and the red stars represent iADA positive patients in the data set used to build the model. The blue dot represents a subject in the test set. (b) Random forest is a classification algorithm. It randomly creates multiple decision trees (default is 500). Each tree results in a conclusion (e.g., iADA yes or no), majority voting of all trees is used to determine risk of iADA development; (c) Cross-validation is a resampling procedure used to evaluate predictive models with limited data. The goal is to optimize usage of data and minimize overestimation of predictive accuracy. The data was randomly split in 10 subsets. For each iteration 9 sets are used to build the model and one to test the model, until every subject has been in both groups. This procedure is repeated 10 times, until 100 models are built. Outcome of each individual patient were averaged and used to build the final model.