'use strict';

Object.defineProperty(exports, "__esModule", {
  value: true
});
exports.createCsch = void 0;

var _factory = require("../../utils/factory");

var _collection = require("../../utils/collection");

var _number = require("../../plain/number");

var name = 'csch';
var dependencies = ['typed', 'BigNumber'];
var createCsch =
/* #__PURE__ */
(0, _factory.factory)(name, dependencies, function (_ref) {
  var typed = _ref.typed,
      _BigNumber = _ref.BigNumber;

  /**
   * Calculate the hyperbolic cosecant of a value,
   * defined as `csch(x) = 1 / sinh(x)`.
   *
   * For matrices, the function is evaluated element wise.
   *
   * Syntax:
   *
   *    math.csch(x)
   *
   * Examples:
   *
   *    // csch(x) = 1/ sinh(x)
   *    math.csch(0.5)       // returns 1.9190347513349437
   *    1 / math.sinh(0.5)   // returns 1.9190347513349437
   *
   * See also:
   *
   *    sinh, sech, coth
   *
   * @param {number | Complex | Unit | Array | Matrix} x  Function input
   * @return {number | Complex | Array | Matrix} Hyperbolic cosecant of x
   */
  var csch = typed(name, {
    'number': _number.cschNumber,
    'Complex': function Complex(x) {
      return x.csch();
    },
    'BigNumber': function BigNumber(x) {
      return new _BigNumber(1).div(x.sinh());
    },
    'Unit': function Unit(x) {
      if (!x.hasBase(x.constructor.BASE_UNITS.ANGLE)) {
        throw new TypeError('Unit in function csch is no angle');
      }

      return csch(x.value);
    },
    'Array | Matrix': function ArrayMatrix(x) {
      return (0, _collection.deepMap)(x, csch);
    }
  });
  return csch;
});
exports.createCsch = createCsch;