\n\t);\n}\n\nexport default App;\n```\n\n```js\n// Node JS\n// index.js\n// npm install mnjs --save\n\n// import mnjs from 'mnjs';\n// console.log(mnjs.sin.deg(mnjs.range(0, 90, 30)));\n// Or\n\nimport { sin, range } from 'mnjs';\nconsole.log(sin.deg(range(0, 90, 30)));\n```\n\n## Examples\n\n> Use `console.log()` to output the result. `console.log(mnjs.abs(-3.6)); // 3.6`\n\n```js\nconst mnjs = require(`mnjs`);\n\nmnjs.abs(-3.6); // 3.6\n\nmnjs.subt(2, 5); // -3\n\nmnjs.sqr(2) + mnjs.sqrt(4); // 6\n\nmnjs.sqr(4) + mnjs.sqrt(4) / mnjs.pi; // 16.63661977236758\n\nmnjs.e; // 2.718281828459045\n\nmnjs.exp(1); // 2.718281828459045\n\nmnjs.exp(-1); // 0.367879441171442\n\nmnjs.exp(mnjs.pi / 3); // 2.849653908226361\n\nmnjs.log(10); // 2.302585092994046\n\nmnjs.ln2; // 0.693147180559945\nmnjs.ln10; // 2.302585092994046\n\nmnjs.log2e; // 1.442695040888963\nmnjs.log10e; // 0.434294481903252\n\nmnjs.log1p(5); // 1.791759469228055\n\nmnjs.log(mnjs.e); // 1\n\nmnjs.hypot(4); // 4\nmnjs.hypot([4]); // 4\nmnjs.hypot(3, 4); // 5\nmnjs.hypot([3, 4]); // 5\nmnjs.hypot(4, 2, 4); // 6\nmnjs.hypot([4, 2, 4]); // 6\nmnjs.hypot([-3, -4]); // 5\nmnjs.hypot(-3, -4); // 5\nmnjs.hypot([-4]); // 4\nmnjs.hypot(-4); // 4\nmnjs.sqrt(mnjs.add(mnjs.sqr(6), mnjs.sqr(8))) === mnjs.hypot(6, 8); // true\nmnjs.hypot([-3, -4], 1); // Error: MNJS ERROR No. 01 : 05\nmnjs.hypot([-3, -4], [1]); // Error: MNJS ERROR No. 01 : 05\nmnjs.hypot([-3, -4, '1']); // Error: MNJS ERROR No. 01 : 05\n\nmnjs.fix(2.718281828459045, 2); // 2.72\n\nmnjs.inv(10); // 0.1\n\nmnjs.ceil(1.1); // 2\nmnjs.ceil(-1.1); // -1\nmnjs.ceil([-0.2, 0, 0.2]); // [-0, 0, 1]\n\nmnjs.max(1, 10, 3, -2); // 10\nmnjs.max([1, 10, 3, -2]); // 10\nmnjs.max(1, 10, 3, ''); // Error: MNJS ERROR No. 01 : 05\n\nmnjs.min(5, 1, -3.2, 0.5, 3); // -3.2\nmnjs.min([5, 1, -3.2, 0.5, 3]); // -3.2\nmnjs.min(); // Error: MNJS ERROR No. 01 : 05\nmnjs.min([]); // Error: MNJS ERROR No. 01 : 05: This function accepts numeric arguments or one numeric array argument. (num1, num2, ..., num) => {} or ([num1, num2, ..., num]) => {}\n\nmnjs.pow(2, 4); // 16\n\nmnjs.pow(2, -2.5); // 0.176776695296637\n\nmnjs.cbrt(8); // 2\n\nmnjs.nrt(0.0001, 4); // 0.1\nmnjs.nrt(Infinity, Infinity); // 1\nmnjs.nrt(Infinity, Infinity) === mnjs.pow(Infinity, 1 / Infinity); // true\n\nmnjs.tau; // 6.283185307179586\n\nmnjs.sin(1); // 0.841470984807897\nmnjs.sin.rad(1); // 0.841470984807897\nmnjs.sin(1) === mnjs.sin.rad(1); // true\n\nmnjs.dtr(30); // 0.523598775598299\nmnjs.sin.deg(30); // 0.5\nmnjs.sin.deg(30) === mnjs.sin(mnjs.dtr(30)); // true\n\nmnjs.cos.deg(60); // 0.5\nmnjs.cos(0); // 1\nmnjs.cos.rad(0); // 1\nmnjs.cos(1) === mnjs.cos.rad(1); // true\n\nmnjs.tan.deg(45); // 1\n\nmnjs.tan(0.5); // 0.54630248984379\nmnjs.tan(0.5) === mnjs.tan.rad(0.5); // true\n\nmnjs.tan.deg(90); // -Infinity\n\n1 / mnjs.sin.deg(30); // 2\nmnjs.csc.deg(30)(\n\t// 2\n\n\t1 / mnjs.cos.deg(60)\n) === mnjs.sec.deg(60); // true\nconsole.log(mnjs.sec.deg(60))(\n\t// 2\n\n\t1 / mnjs.tan.deg(45)\n) === mnjs.cot.deg(45); // true\nmnjs.cot.deg(45); // 1\n\nmnjs.cot.deg(0); // Infinity\n\nmnjs.acsc(mnjs.csc(0.67)); // 0.67\n\nmnjs.asec.rad(1) === mnjs.asec(1); // true\n\nmnjs.stn('123'); // 123\nmnjs.nts(123); // \"123\"\n\n/***** Matrices *****/\nmnjs.range(1, 10, 1); // [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10 ]\nmnjs.range(1, 10); // [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10 ]\nmnjs.range(10, 1, 1); // [ 10, 9, 8, 7, 6, 5, 4, 3, 2, 1 ]\nmnjs.range(10, 1); // [ 10, 9, 8, 7, 6, 5, 4, 3, 2, 1 ]\nmnjs.range(1, 5, 0.5); // [ 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5 ]\nmnjs.range(1, 0, 0.2); // [ 1, 0.8, 0.6, 0.4, 0.2, 0 ]\nmnjs.range(10, 1, 2); // [ 10, 8, 6, 4, 2 ]\nmnjs.range(-20, 1, 0); // Error: MNJS ERROR No. 02 : 01: The step parameter should not be:\n// 1/ null\n// 2/ equal or less than zero.\n// 3/ greater than the absolute difference between the first and second parameter\n\nmnjs.monolist(1, 5); // [ 1, 1, 1, 1, 1 ]\nmnjs.monolist(0.5, 3); // [ 0.5, 0.5, 0.5 ]\nmnjs.monolist(0, 5); // [ 0, 0, 0, 0, 0 ]\nmnjs.monolist(-0.5, 3); // [ -0.5, -0.5, -0.5 ]\nmnjs.monolist(-1, 5); // [ -1, -1, -1, -1, -1 ]\nmnjs.monolist(5, 1.1); // RangeError: Invalid array length\n\n// Most of the MNJS functions return a number or an array of numbers\n\nconst myArray = mnjs.range(0, 90, 30);\nconst errArray = [0, 30, '60', 90];\n\nmyArray; // [ 0, 30, 60, 90 ]\nerrArray; // [ 0, 30, '60', 90 ]\n\nmnjs.cube(myArray); // [ 0, 27000, 216000, 729000 ]\n\nmnjs.sin.deg(myArray[1]); // 0.5\nmnjs.sin.deg(myArray); // [ 0, 0.5, 0.866025403784439, 1 ]\n\nmnjs.abs(errArray); // Error: MNJS ERROR No. 01: This function accepting either a number or an array.\n// In the case of an array, all of its elements must be numbers.\nmnjs.dtr(myArray); // [ 0, 0.523598775598299, 1.047197551196598, 1.570796326794897 ]\n\n// Note the result may change in some functions depending on the position of the arguments\n\nmnjs.add(2, 2); // 4\nmnjs.add([0, 2], [4, 8]); // [ 4, 10 ]\nmnjs.add([4, 8], [0, 2]); // [ 4, 10 ]\nmnjs.add(2, [1, 2]); // [ 3, 4 ]\nmnjs.add([1, 2], 2); // [ 3, 4 ]\nmnjs.subt(2, [1, 2]); // [ 1, 0 ]\nmnjs.subt([1, 2], 2); // [ -1, 0 ]\nmnjs.subt([0, 2], [4, 8]); // [ -4, -6 ]\nmnjs.subt([4, 8], [0, 2]); // [ 4, 6 ]\nmnjs.mult(2, [1, 2]); // [ 2, 4 ]\nmnjs.mult([1, 2], 2); // [ 2, 4 ]\nmnjs.divi(2, [1, 2]); // [ 2, 1 ]\nmnjs.divi([1, 2], 2); // [ 0.5, 1 ]\nmnjs.divi([0, 2], [4, 8]); // [ 0, 0.25 ]\nmnjs.divi([4, 8], [0, 2]); // [ Infinity, 4 ]\nmnjs.add([2], [1, 2]); // Error: MNJS ERROR No. 01 : 03: This function accepting two arguments of numbers, arrays, or one of them must be a number, and the other must be an array; In the case of arrays, all elements must be a number, the length of arrays must be equal\n\nmnjs.pow(4, [1, 2, 3]); // [ 4, 16, 64 ]\nmnjs.pow([1, 2, 3], 4); // [ 1, 16, 81 ]\n\nmnjs.nrt(8, [1, 2, 3]); // [ 8, 2.82842712474619, 2 ]\nmnjs.nrt([1, 2, 3], 8); // [ 1, 1.090507732665258, 1.147202690439877 ]\nmnjs.nrt([1, 3], [3, 1]); // [ 1, 3 ]\nmnjs.nrt([3, 1], [1, 3]); // [ 3, 1 ]\n\nmnjs.mult(0.2, [5, 10, 15]); // [ 1, 2, 3 ]\nmnjs.mult(0.2, mnjs.range(5, 15, 5)); // [ 1, 2, 3 ]\nmnjs.mult([0.2, 0.2, 0.2], [5, 10, 15]); // [ 1, 2, 3 ]\nmnjs.mult(mnjs.monolist(0.2, 3), [5, 10, 15]); // [ 1, 2, 3 ]\nmnjs.mult(0.2, [5, 10, 15])[1] === mnjs.mult(mnjs.monolist(0.2, 3), [5, 10, 15])[1]; // true\n\nmnjs.imul(0xffffffff, [1, 2, 3, 4, 5]); // [ -1, -2, -3, -4, -5 ]\nmnjs.rib(100000, 999999); // returns random integer between two values, inclusive min and max value\n\n// Remember that:\n// 0 / 0 = NaN, NaN / NaN = NaN, Infinity / Infinity = NaN, Infinity / NaN = NaN\n// NaN / Infinity = NaN, 0 / NaN = NaN, NaN / 0 = Nan\n// 0 / Infinity = 0, Infinity / 0 = Infinity\n// Infinity === Infinity returns true. Infinity is equal to itself\n// Infinity > Infinity, return false\n// NaN === NaN, NaN > NaN, NaN < NaN, returns false\n// Infinity === NaN, Infinity > NaN, Infinity < NaN, returns false\n\n// The change function replace x (number or numeric array element) with z if x = y\n// The change and change.isEqual functions are the same\n// mnjs.change(x=1, y=1, z=0)\nmnjs.change(1, 1, 0) === mnjs.change.isEqual(1, 1, 0); // returns true\nmnjs.change(1, 1, 0); // returns 0\nmnjs.change(1, NaN, 0); // returns 1\nmnjs.change(Infinity, Infinity, 0); // returns 0\nmnjs.change([0, NaN, 1, Infinity], NaN, 0); // returns [0, NaN, 1, Infinity]\n// where [0 = old value, NaN = old value, 1 = old value, Infinity = old value], nothing changed!\nmnjs.change([0, NaN, 1, Infinity], Infinity, 0); // returns [0, NaN, 1, 0]\n// where [0 = old value, NaN = old value, 1 = old value, 0 = new value ], only Infinity value replaced with 0\n\n// The change.isNotEqual function replace x (number or numeric array element) with z if x is not equal to y\n// mnjs.change.isNotEqual(x=1, y=1, z=0)\nmnjs.change.isEqual(1, 1, 0) !== mnjs.change.isNotEqual(1, 1, 0); // returns true\nmnjs.change.isNotEqual(1, 1, 0); // returns 1, where 1 is the old value of x\nmnjs.change.isNotEqual(1, NaN, 0); // returns 0, where 0 is the new value of x\nmnjs.change.isNotEqual(Infinity, Infinity, 0); // returns Infinity\nmnjs.change.isNotEqual([0, NaN, 1, Infinity], NaN, 0); // returns [0, 0, 0, 0]\n// where [0 = new value, 0 = new value, 0 = new value, 0 = new value], all elements changed with new values!\nmnjs.change.isNotEqual([0, NaN, 1, Infinity], Infinity, 0); // returns [0, 0, 0, Infinity]\n// where [0 = new value, 0 = new value, 0 = new value, Infinity = old value ], all elements replaced with 0 except Infinity\nmnjs.change.isGreater([0, NaN, 1, Infinity], NaN, 0); // returns [0, NaN, 1, Infinity]\nmnjs.change.isLess([0, NaN, 1, Infinity], NaN, 0); // returns [0, NaN, 1, Infinity]\nmnjs.change.isGreaterOrEqual([0, NaN, 1, Infinity], Infinity, 0); // returns [0, NaN, 1, 0]\n// where orEqual is true (Infinity replaced by 0)\nmnjs.change.isLessOrEqual([0, NaN, 1, Infinity], Infinity, 0); // returns [0, NaN, 0, 0]\n// change.isFiniteNum(x, y) or change.isFiniteNum(xArray, y)\nmnjs.change.isFiniteNum([0, NaN, 1, Infinity], Infinity); // returns [Infinity, NaN, Infinity, Infinity]\n// where [Infinity = new value, NaN = old value, Infinity = new value, Infinity = old value]\nmnjs.change.isInfinity([-Infinity, NaN, 1, Infinity], 0); // returns [0, NaN, 1, 0] (change ±Infinity)\nmnjs.change.isPlusInfinity([-Infinity, NaN, 1, Infinity], 0); // returns [-Infinity, NaN, 1, 0]\nmnjs.change.isMinusInfinity([-Infinity, NaN, 1, Infinity], 0); // returns [0, NaN, 1, Infinity]\nmnjs.change.isNAN([-Infinity, NaN, 1, Infinity], 0); // returns [-Infinity, 0, 1, Infinity]\n\n// Fermat number\nmnjs.fermat(-1) or mnjs.fermat(1.2) // returns error\nmnjs.fermat(0) // returns 3\nmnjs.fermat([0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10]) // returns [5, 17, 257, ..., 1.3407807929942597e+154, Infinity]\n```\n\n## Demo Projects\n\n---\n\n### Svelte Demo Project [https://svelte-mnjs-chartjs.vercel.app]\n\n---\n\n[](https://svelte-mnjs-chartjs.vercel.app)\n\n---\n\n### React Demo Project [https://react-mnjs-plotlyjs.vercel.app]\n\n---\n\n[](https://react-mnjs-plotlyjs.vercel.app)\n\n## MNJS Object Keys\n\n| Key | Definition | Value |\n| :---------------------- | :------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------ | -------------------------------------------------------------------------------- |\n| abs | The absolute value of a number | function: abs(num) |\n| add | Addition | function: add(num1, num2) |\n| acos | Inverse cosine (in radians) | function: acos(num) |\n| acos.rad | Inverse cosine (in radians) | function: acos.rad(num) |\n| acos.deg | Inverse cosine (in degrees) | function: acos.deg(num) |\n| acosh | Inverse hyperbolic cosine (in radians) | function: acosh(num) |\n| acosh.rad | Inverse hyperbolic cosine (in radians) | function: acosh.rad(num) |\n| acosh.deg | Inverse hyperbolic cosine (in degrees) | function: acosh.deg(num) |\n| acot | Inverse cotangent (in radians) | function: acot(num) |\n| acot.rad | Inverse cotangent (in radians) | function: acot.rad(num) |\n| acot.deg | Inverse cotangent (in degrees) | function: acot.deg(num) |\n| acoth | Inverse hyperbolic cotangent (in radians) | function: acoth(num) |\n| acoth.rad | Inverse hyperbolic cotangent (in radians) | function: acoth.rad(num) |\n| acoth.deg | Inverse hyperbolic cotangent (in degrees) | function: acoth.deg(num) |\n| acsc | Inverse cosecant (in radians) | function: acsc(num) |\n| acsc.rad | Inverse cosecant (in radians) | function: acsc.rad(num) |\n| acsc.deg | Inverse cosecant (in degrees) | function: acsc.deg(num) |\n| acsch | Inverse hyperbolic cosecant (in radians) | function: acsch(num) |\n| acsch.rad | Inverse hyperbolic cosecant (in radians) | function: acsch.rad(num) |\n| acsch.deg | Inverse hyperbolic cosecant (in degrees) | function: acsch.deg(num) |\n| asec | Inverse secant (in radians) | function: asec(num) |\n| asec.rad | Inverse secant (in radians) | function: asec.rad(num) |\n| asec.deg | Inverse secant (in degrees) | function: asec.deg(num) |\n| asech | Inverse hyperbolic secant (in radians) | function: asech(num) |\n| asech.rad | Inverse hyperbolic secant (in radians) | function: asech.rad(num) |\n| asech.deg | Inverse hyperbolic secant (in degrees) | function: asech.deg(num) |\n| asin | Inverse sine (in radians) | function: asin(num) |\n| asin.rad | Inverse sine (in radians) | function: asin.rad(num) |\n| asin.deg | Inverse sine (in degrees) | function: asin.deg(num) |\n| asinh | Inverse hyperbolic sine (in radians) | function: asinh(num) |\n| asinh.rad | Inverse hyperbolic sine (in radians) | function: asinh.rad(num) |\n| asinh.deg | Inverse hyperbolic sine (in degrees) | function: asinh.deg(num) |\n| atan | Inverse tangen (in radians) | function: atan(num) |\n| atan.rad | Inverse tangen (in radians) | function: atan.rad(num) |\n| atan.deg | Inverse tangen (in degrees) | function: atan.deg(num) |\n| atanh | Inverse hyperbolic tangen (in radians) | function: atanh(num) |\n| atanh.rad | Inverse hyperbolic tangen (in radians) | function: atanh.rad(num) |\n| atanh.deg | Inverse hyperbolic tangen (in degrees) | function: atanh.deg(num) |\n| ceil | The ceil function returns the smallest integer greater than or equal to a number | function: ceil(num) |\n| change | The change function replace x (number or numeric array element) with z if x = y | function: change(x, y, z) |\n| change.isEqual | The change.isEqual function replace x (number or numeric array element) with z if x = y | function: change.isEqual(x, y, z) |\n| change.isNotEqual | The change.isNotEqual replace x (number or numeric array element) with z if x is not equal to y | function: change.isNotEqual(x, y, z) |\n| change.isGreater | The change.isGreater replace x (number or numeric array element) with z if x is greater than y | function: change.isGreater(x, y, z) |\n| change.isLess | The change.isLess replace x (number or numeric array element) with z if x is less than y | function: change.isLess(x, y, z) |\n| change.isGreaterOrEqual | The change.isGreaterOrEqual replace x (number or numeric array element) with z if x is greater than or equal to y | function: change.isGreaterOrEqua(x, y, z) |\n| change.isLessOrEqual | The change.isLess replace x (number or numeric array element) with z if x is less than y | function: change.isLessOrEqual(x, y, z) |\n| change.isFiniteNum | The change.isFiniteNum replace x (number or numeric array element) with y if x is finite | function: change.isFiniteNum(x,y) |\n| change.isInfinity | The change.isInfinity replace x (number or numeric array element) with y if x is infinity | function: change.isInfinity(x,y) |\n| change.isPlusInfinity | The change.isPlusInfinity replace x (number or numeric array element) with y if x is plus infinity | function: change.isPlusInfinity(x,y) |\n| change.isMinusInfinity | The change.isMinusInfinity replace x (number or numeric array element) with y if x is minus infinity | function: change.isMinusInfinity(x,y) |\n| change.isNAN | The change.isNAN replace x (number or numeric array element) with y if x is NAN | function: change.isNAN(x,y) |\n| cos | Cosine (in radians) | function: cos(angleRadians) |\n| cos.rad | Cosine (in radians) | function: cos.rad(angleRadians) |\n| cos.deg | Cosine (in degrees) | function: cos.deg(angleDegrees) |\n| cosh | Hyperbolic cosine (in radians) | function: cosh(angleRadians) |\n| cosh.rad | Hyperbolic cosine (in radians) | function: cosh.rad(angleRadians) |\n| cosh.deg | Hyperbolic cosine (in degrees) | function: cosh.deg(angleDegrees) |\n| csc | cosecant (or cosec) | function: csc(angleRadians) |\n| csc.rad | cosecant (or cosec) | function: csc.rad(angleRadians) |\n| csc.deg | Cosecant (in degrees) | function: csc.deg(angleDegrees) |\n| csch | Hyperbolic cosecant (or cosec) | function: csch(angleRadians) |\n| csch.rad | Hyperbolic cosecant (or cosec) | function: csch.rad(angleRadians) |\n| csch.deg | Hyperbolic cosecant (in degrees) | function: csch.deg(angleDegrees) |\n| cube | Cube (n)^3 | function: cube(num) |\n| cbrt | Cube Root | function: cbrt(num) |\n| cot | Cotangent (or cotan or cotg or ctg or ctn). (in radians) | function: cot(angleRadians) |\n| cot.rad | Cotangent (or cotan or cotg or ctg or ctn). (in radians) | function: cot.rad(angleRadians) |\n| cot.deg | Cotangent (in degrees) | function: cot.deg(angleDegrees) |\n| coth | Hyperbolic cotangent (or cotan or cotg or ctg or ctn). (in radians) | function: coth(angleRadians) |\n| coth.rad | Hyperbolic cotangent (or cotan or cotg or ctg or ctn). (in radians) | function: coth.rad(angleRadians) |\n| coth.deg | Hyperbolic cotangent (in degrees) | function: coth.deg(angleDegrees) |\n| dtr | Degrees to Radians conversion | function: dtr(angleDegrees). Result in radians |\n| divi | Division | function: divi(numerator, denominator) |\n| e | The Number e (Euler's number) | number: 2.718281828459045 |\n| exp | The power of e (Euler's number) | function: exp(power) |\n| expm1 | The expm1 function returns e^x - 1, where x is the argument, and e the base of the natural logarithms | function: expm1(power) |\n| fermat | The fermat function accepting a non-negative integer | function: fermat(num) |\n| fix | Fix to the certain decimal point | function: fix(num, point) |\n| floor | The floor function returns the largest integer less than or equal to a given number | function: floor(num) |\n| fround | The fround function returns the nearest 32-bit single precision float representation of a Number | function: fround(num) |\n| hypot | The square root of the sum of squares | function: hypot(num1, num2, ..., num) or function: hypot([num1, num2, ..., num]) |\n| imul | The imul function returns the result of the C-like 32-bit multiplication of the two parameters | function: imul(num1, num2) |\n| inv | The inverse of a number | function: inv(num) |\n| ln2 | The natural logarithm of 2 | number: 0.693147180559945 |\n| ln10 | The natural logarithm of 10 | number: 2.302585092994046 |\n| log | The Natural logarithm (base e) of a number | function: log(x) is equivalent to _ln(x)_ in mathematics |\n| log1p | The natural logarithm (base e) of 1 + a number | function: log1p(x) |\n| log2 | The base 2 logarithm of a number | function: log2(x) |\n| log10 | The base 10 logarithm of a number | function: log10(x) |\n| log2e | The base 2 logarithm of E | number: 1.4426950408889634 |\n| log10e | The base 10 logarithm of E | number: 0.434294481903252 |\n| max | Max function returns the largest-valued number | function: max(num1, num2, ..., num) or max(array of numbers) |\n| min | Min function returns the lowest-valued number | function: min(num1, num2, ..., num) or min(array of numbers) |\n| monolist | The monolist function returns an array of numbers of _equal values_, specifying the element's _value_ and the _size_ of the array. | function: monolist(value, size). It returns an array |\n| mult | Multiplication | function: mult(num1, num2) |\n| nrt | N Root | function: nrt(num, root), when root=n={1,2,..} |\n| nts | Number to String conversion | function: nts(num). Result as string |\n| pi | The Number pi (π) | number: 3.141592653589793 |\n| phi | The Golden Ratio (Phi) | number: 1.618033988749895 |\n| pow | power | function: pow(num, power) |\n| range | The range function returns a sequence of numbers, starting from _start_ value by default, and increments or decrements by _step_ value, and stops before or in specified _end_ value. | function: range(start, end, step). It returns an array |\n| rem | The remainder function (%) returns the remainder or signed remainder of a division, after one number is divided by another (called the modulus of the operation) | function: rem(num1, num2) |\n| rib | The rib function returns a random integer between two values, inclusive min and max value | function: rib(min, max) |\n| round | The round function returns the value of a number rounded to the nearest integer | function: round(num) |\n| rtd | Radians to Degrees conversion | function: rtd(angleRadians). Result in degrees |\n| sec | Secant (in radians) | function: sec(angleRadians) |\n| sec.rad | Secant (in radians) | function: sec.rad(angleRadians) |\n| sec.deg | Secant (in degrees) | function: sec.deg(angleDegrees) |\n| sech | Hyperbolic secant (in radians) | function: sech(angleRadians) |\n| sech.rad | Hyperbolic secant (in radians) | function: sech.rad(angleRadians) |\n| sech.deg | Hyperbolic secant (in degrees) | function: sech.deg(angleDegrees) |\n| sign | The sign function (+, -) | function: sign(num). It returns -1, -0, 0, 1 |\n| sin | Sine (in radians) | function: sin(angleRadians) |\n| sin.rad | Sine (in radians) | function: sin.rad(angleRadians) |\n| sin.deg | Sine (in degrees) | function: sin.deg(angleDegrees) |\n| sinh | Hyperbolic sine (in radians) | function: sinh(angleRadians) |\n| sinh.rad | Hyperbolic sine (in radians) | function: sinh.rad(angleRadians) |\n| sinh.deg | Hyperbolic sine (in degrees) | function: sinh.deg(angleDegrees) |\n| sqr | Square | function: sqr(num) |\n| sqrt | Square Root | function: sqrt(num) |\n| stn | String to Number conversion | function: stn(str). Result as number |\n| subt | Subtraction | function: subt(num1, num2) |\n| sum | The Sum Function, Also Called The Reducer Function. The final result of running the sum function across all elements of the array is a single value. The first argument should be one (numeric or empty) array and the second should be a number. | function: sum(Array, number) or sum(Array), number=0 |\n| tan | Tangent (in radians) | function: tan(angleRadians) |\n| tan.rad | Tangent (in radians) | function: tan.rad(angleRadians) |\n| tan.deg | Tangen (in degrees) | function: tan.deg(angleDegrees) |\n| tanh | Hyperbolic tangent (in radians) | function: tanh(angleRadians) |\n| tanh.rad | Hyperbolic tangent (in radians) | function: tanh.rad(angleRadians) |\n| tanh.deg | Hyperbolic tangent (in degrees) | function: tanh.deg(angleDegrees) |\n| tau | The tau constant (2 x pi) | number: 6.283185307179586 |\n| trunc | Returns the integer part of a number | function: trunc(num) |\n| zeros | Add .00 to number | function: zeros(num, point). Result as string |\n","readmeFilename":"README.md"}