How to use the matrix function from mathjs
Find comprehensive JavaScript mathjs.matrix code examples handpicked from public code repositorys.
GitHub: fits/try_samples
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console.log(math.multiply([[2, 3], [2, 1]], [4, 7])); console.log(math.det([[5, 4], [3, 2]])); var m1 = math.matrix([[1, 2, 0, 0], [0, 0, 3, 4], [0, 5, 0, 6]], 'sparse'); console.log(m1); console.log(math.trace([[5, 4], [3, 6]]));
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for (var i = 0; i < n; i++) { repMatrix.push(row._data); } return math.matrix(repMatrix); }; _exports.rowMatrixToArray = function rowMatrixToArray(M) { var nbrCols = M.size()[1];
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```js const mc = require('markov-clustering'); const math = require('mathjs'); const A = math.matrix([[0, 1, 1, 0, 0, 0], [1, 0, 1, 0, 0, 0], [1, 1, 0, 1, 0, 0], [0, 0, 1, 0, 1, 1], [0, 0, 0, 1, 0, 1],
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GitHub: adamisntdead/qics
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// Checks to if a matrix is unitary. Accepts a mathjs matrix or // array, and returns true or false accordingly const isUnitary = (matrix) => { // A Square matrix is unitary if its conjugate transpose is // equal to its inverse const givenMatrix = math.matrix(matrix, 'sparse'); // Check if its Square if ((math.size(givenMatrix))[0] !== (math.size(givenMatrix))[1]) { return false;
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GitHub: adamisntdead/qics
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// Checks to if a matrix is unitary. Accepts a mathjs matrix or // array, and returns true or false accordingly var isUnitary = function isUnitary(matrix) { // A Square matrix is unitary if its conjugate transpose is // equal to its inverse var givenMatrix = math.matrix(matrix, 'sparse'); // Check if its Square if (math.size(givenMatrix)[0] !== math.size(givenMatrix)[1]) { return false;
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for (let i = 0; i < ncol; ++i) { replace_index.push(i); } let mat_JS = math.matrix(); let start: boolean = true; let count: number = 0; let mat_JS_row: number[] = []; let row_count: number = 0;
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sourceDimensions (W, H, rotation) { let r = (Math.PI / 180) * rotation; let c = Math.cos(r); let s = Math.sin(r); let rot = math.matrix([[c, -s], [s, c]]); let W2 = W / 2; let H2 = H / 2;
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this.mb = m2.matrix([[Math.cos(this.ta), 0, -Math.sin(this.ta)], [0, 1, 0], [Math.sin(this.ta), 0, Math.cos(this.ta)]]); this.mc = m2.matrix([[1, 0, 0], [0, Math.cos(this.tc), -Math.sin(this.tc)], [0, Math.sin(this.tc), Math.cos(this.tc)]]); //Compute the aggregate transformation matrix
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GitHub: cytoai/autotuner
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if (Array.isArray(mean)) { mean = math.matrix(mean) } if (Array.isArray(std)) { std = math.matrix(std) } var gamma = math.dotDivide(math.subtract(mean, bestObjective), std);
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// import all replacements into math.js, override existing trigonometric functions mathjs.import(replacements, {override: true}); /////////////////////////////// End of adapted file /////////////////////////////// // matrices and vector that will appear onload m1 = mathjs.matrix([ [mathjs.cos(45),0,mathjs.sin(45)], [0,1,0], [-mathjs.sin(45),0,mathjs.cos(45)] ]);
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const urCorner = [imageCoordinates.ur[0], imageCoordinates.ur[1], imageCoordinates.ur[2]]; const ulCorner = [imageCoordinates.ul[0], imageCoordinates.ul[1], imageCoordinates.ul[2]];//imageCoordinates.ul; const lrCorner = [imageCoordinates.lr[0], imageCoordinates.lr[1], imageCoordinates.lr[2]];//imageCoordinates.lr; const llCorner = [imageCoordinates.ll[0], imageCoordinates.ll[1], imageCoordinates.ll[2]];//imageCoordinates.ll; const xyzCam = math.matrix([urCorner, ulCorner, lrCorner, llCorner]); // Scale the model // --------------- const dif = math.subtract(urCorner, ulCorner);
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} math.config(config); const bignumber = math.bignumber; const matrix = math.matrix; //const TRIANGLE_UNIT_HEIGHT = math.divide(math.sqrt(bignumber("3")), bignumber("2")); const GRADIENTS = {
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GitHub: coder0987/Taroky
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try { const seed = []; let f = new h5wasm.File(file, "r"); seed[0] = math.matrix(f.get('/ai/inputWeights', 'r').to_array()); seed[1] = math.matrix(f.get('/ai/layersWeights', 'r').to_array()); seed[2] = math.matrix(f.get('/ai/layersBias', 'r').to_array()); seed[3] = math.matrix(f.get('/ai/outputWeights', 'r').to_array()); seed[4] = math.matrix(f.get('/ai/outputBias', 'r').to_array()); latestAI = new AI(seed, 0);
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GitHub: jmmcd/GEjs
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// for elementwise multiplication and power. (but the function // would be called dotMultiply) function target(x) { return math.add(x, math.dotPow(x, 2), math.dotPow(x, 3), math.dotPow(x, 4)); } var X = math.matrix([[0.0], [0.1], [0.2], [0.3], [0.4], [0.5]]); // console.log("s", s); var fX = math.evaluate(s, {"x0": X}); // could use {"x0": X[0], etc if needed} // console.log("fX", fX); var y = target(X);
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}, (grpc_req, grpc_res) => { // RPC callback for processing node - get result then callback to the block-mult handler console.log("Multiply Response recieved, block: " + res_id); let mat_res = math.matrix(grpc_res.matrix.values); mat_res = math.reshape(mat_res, [grpc_res.matrix.size, -1]); //* Debug: Log the incoming result from processing node //console.log(mat_res + "\n");
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const math = require('mathjs'); const app = new Koa(); var router = new Router(); //const matrix = math.matrix([[0, 1], [2, 3], [4, 5]]); const permutations = R.compose(R.sequence(R.of), R.flip(R.repeat)); let example = [{"Sun":{"longitude":129.7486188}},{"Moon":{"longitude":321.2147636}},{"Mercury":{"longitude":119.051831}}];
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} else if(temp.indexOf('translate') !== -1){ translateX = parseFloat(temp.substring(temp.indexOf('(')+1, temp.indexOf(','))); translateY = parseFloat(temp.substring(temp.indexOf(',')+1, temp.indexOf(')'))); } var tempmat = math.matrix([[scaleX, 0, translateX], [0, scaleY, translateY], [0, 0, 1]]) transmat = math.multiply(transmat, tempmat); } }
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}); // runs asynchronously since the file contents are only required after ~1 second (this.WINDOW_SIZE samples) } // helper functions jStatToMathJS(o) { return math.matrix(o.slice()); } lte(feature, max) { // checks if all channels are less than or equal to max
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A.push(a1,a2); setcheckmatrix(A) var B = b.map(v=>[v]); console.log(A); console.log(B); var x0 = math.matrix([[0], [0]]); Calconjugate(math.matrix(A),math.matrix(B),x0); }else if(Sizematrix == 3){ a1.push(parseFloat(A11),parseFloat(A12),parseFloat(A13)); a2.push(parseFloat(A21),parseFloat(A22),parseFloat(A23));
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if (!zRotio) zRotio += 0.0001; const vector1Norm = [xRotio, yRotio, zRotio]; // 矩阵转换 let a = mathjs.matrix([ [xRotio, yRotio, zRotio], [1, 0, 0], [0, 1, 0], ]);
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mathjs.evaluate is the most popular function in mathjs (87200 examples)