import { csCumsum } from './csCumsum';
import { factory } from '../../../utils/factory';
var name = 'csSymperm';
var dependencies = ['conj', 'SparseMatrix'];
export var createCsSymperm = /* #__PURE__ */factory(name, dependencies, function (_ref) {
  var conj = _ref.conj,
      SparseMatrix = _ref.SparseMatrix;

  /**
   * Computes the symmetric permutation of matrix A accessing only
   * the upper triangular part of A.
   *
   * C = P * A * P'
   *
   * @param {Matrix}  a               The A matrix
   * @param {Array}   pinv            The inverse of permutation vector
   * @param {boolean} values          Process matrix values (true)
   *
   * @return {Matrix}                 The C matrix, C = P * A * P'
   *
   * Reference: http://faculty.cse.tamu.edu/davis/publications.html
   */
  return function csSymperm(a, pinv, values) {
    // A matrix arrays
    var avalues = a._values;
    var aindex = a._index;
    var aptr = a._ptr;
    var asize = a._size; // columns

    var n = asize[1]; // C matrix arrays

    var cvalues = values && avalues ? [] : null;
    var cindex = []; // (nz)

    var cptr = []; // (n + 1)
    // variables

    var i, i2, j, j2, p, p0, p1; // create workspace vector

    var w = []; // (n)
    // count entries in each column of C

    for (j = 0; j < n; j++) {
      // column j of A is column j2 of C
      j2 = pinv ? pinv[j] : j; // loop values in column j

      for (p0 = aptr[j], p1 = aptr[j + 1], p = p0; p < p1; p++) {
        // row
        i = aindex[p]; // skip lower triangular part of A

        if (i > j) {
          continue;
        } // row i of A is row i2 of C


        i2 = pinv ? pinv[i] : i; // column count of C

        w[Math.max(i2, j2)]++;
      }
    } // compute column pointers of C


    csCumsum(cptr, w, n); // loop columns

    for (j = 0; j < n; j++) {
      // column j of A is column j2 of C
      j2 = pinv ? pinv[j] : j; // loop values in column j

      for (p0 = aptr[j], p1 = aptr[j + 1], p = p0; p < p1; p++) {
        // row
        i = aindex[p]; // skip lower triangular part of A

        if (i > j) {
          continue;
        } // row i of A is row i2 of C


        i2 = pinv ? pinv[i] : i; // C index for column j2

        var q = w[Math.max(i2, j2)]++; // update C index for entry q

        cindex[q] = Math.min(i2, j2); // check we need to process values

        if (cvalues) {
          cvalues[q] = i2 <= j2 ? avalues[p] : conj(avalues[p]);
        }
      }
    } // return C matrix


    return new SparseMatrix({
      values: cvalues,
      index: cindex,
      ptr: cptr,
      size: [n, n]
    });
  };
});