ml-pls
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    ml-pls

    Partial Least Squares (PLS), Kernel-based Orthogonal Projections to Latent Structures (K-OPLS) and NIPALS based OPLS

    NPM version build status DOI npm download

    PLS regression algorithm based on the Yi Cao implementation:

    PLS Matlab code

    K-OPLS regression algorithm based on this paper.

    K-OPLS Matlab code

    OPLS implementation based on the R package Metabomate using NIPALS factorization loop.

    $ npm i ml-pls

    import { PLS } from 'ml-pls';

    const X = [
    [0.1, 0.02],
    [0.25, 1.01],
    [0.95, 0.01],
    [1.01, 0.96],
    ];
    const Y = [
    [1, 0],
    [1, 0],
    [1, 0],
    [0, 1],
    ];
    const options = {
    latentVectors: 10,
    tolerance: 1e-4,
    };

    const pls = new PLS(options);
    pls.train(X, Y);
    import {
    getNumbers,
    getClassesAsNumber,
    getCrossValidationSets,
    } from 'ml-dataset-iris';
    import { OPLS } from 'ml-pls';

    const cvFolds = getCrossValidationSets(7, { idx: 0, by: 'trainTest' });
    const data = getNumbers();
    const irisLabels = getClassesAsNumber();

    const model = new OPLS(data, irisLabels, { cvFolds });
    console.log(model.mode); // 'regression'

    The OPLS class is intended for exploratory modeling, that is not for the creation of predictors. Therefore there is a built-in k-fold cross-validation loop and Q2y is an average over the folds. Q2y is an array with one entry per fitted component:

    console.log(model.model[0].Q2y[0]);
    

    should give 0.9209227614652846

    import {
    getNumbers,
    getClasses,
    getCrossValidationSets,
    } from 'ml-dataset-iris';
    import { OPLS } from 'ml-pls';

    const cvFolds = getCrossValidationSets(7, { idx: 0, by: 'trainTest' });
    const data = getNumbers();
    const irisLabels = getClasses();

    const model = new OPLS(data, irisLabels, { cvFolds });
    console.log(model.mode); // 'discriminantAnalysis'
    // auc is an array with one entry per fitted component
    console.log(model.model[0].auc[0]); // 0.6816

    If for some reason a predictor is necessary the following code may serve as an example

    import {
    getNumbers,
    getClassesAsNumber,
    getCrossValidationSets,
    } from 'ml-dataset-iris';
    import { OPLS } from 'ml-pls';

    // get frozen folds for testing purposes
    const { testIndex, trainIndex } = getCrossValidationSets(7, {
    idx: 0,
    by: 'trainTest',
    })[0];

    // Getting the data of selected fold
    const irisNumbers = getNumbers();
    const testData = irisNumbers.filter((el, idx) => testIndex.includes(idx));
    const trainingData = irisNumbers.filter((el, idx) => trainIndex.includes(idx));

    // Getting the labels of selected fold
    const irisLabels = getClassesAsNumber();
    const testLabels = irisLabels.filter((el, idx) => testIndex.includes(idx));
    const trainingLabels = irisLabels.filter((el, idx) => trainIndex.includes(idx));

    const model = new OPLS(trainingData, trainingLabels);
    console.log(model.mode); // 'regression'
    const prediction = model.predict(testData, { trueLabels: testLabels });
    // Get the predicted Q2 value
    console.log(prediction.Q2y); // 0.9243354801393767
    import Kernel from 'ml-kernel';
    import { KOPLS } from 'ml-pls';

    const kernel = new Kernel('gaussian', {
    sigma: 25,
    });

    const X = [
    [0.1, 0.02],
    [0.25, 1.01],
    [0.95, 0.01],
    [1.01, 0.96],
    ];
    const Y = [
    [1, 0],
    [1, 0],
    [1, 0],
    [0, 1],
    ];

    const cls = new KOPLS({
    orthogonalComponents: 10,
    predictiveComponents: 1,
    kernel: kernel,
    });

    cls.train(X, Y);

    const {
    prediction, // prediction
    predScoreMat, // Score matrix over prediction
    predYOrthVectors, // Y-Orthogonal vectors over prediction
    } = cls.predict(X);

    console.log(prediction);
    console.log(predScoreMat);
    console.log(predYOrthVectors);

    MIT