feat: Add complex numbers
With just the operations we have for numbers, and overall tests.
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16
complex/add.js
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16
complex/add.js
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@ -0,0 +1,16 @@
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import { anyComplex } from './complex.js'
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export default function create(pmath) {
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const complex = pmath('complex')
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return pmath('add', [anyComplex, // naive, but this is just a P-o-C
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(...addends) => {
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let sum = complex(addends[0])
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for (let i = 1; i < addends.length; ++i) {
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const addend = complex(addends[i])
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sum.re += addend.re
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sum.im += addend.im
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}
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return sum
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}])
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}
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12
complex/all.js
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12
complex/all.js
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import createComplex from './complex.js'
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import createAdd from './add.js'
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import createNegate from './negate.js'
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import createSubtract from '../generic/subtract.js'
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export default function create(pmath) {
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createComplex(pmath)
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createAdd(pmath)
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createNegate(pmath)
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createSubtract(pmath)
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// not sure if there's anything reasonable to return here
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}
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21
complex/complex.js
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21
complex/complex.js
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@ -0,0 +1,21 @@
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/* Use a plain object with keys re and im for a complex */
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export function isComplex(z) {
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return z && typeof z === 'object' && 're' in z && 'im' in z
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}
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export function anyComplex(args) {
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for (let i = 0; i < args.length; ++i) {
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if (isComplex(args[i])) return true
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}
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return false
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}
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export default function create(pmath) {
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const number = pmath('number')
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return pmath('complex', [
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[args => args.length == 2, (x,y) => ({re: number(x), im: number(y)})],
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[args => args.length == 1 && isComplex(args[0]), z => z],
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[args => args.length == 1, x => ({re: number(x), im: 0})]
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])
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}
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6
complex/negate.js
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6
complex/negate.js
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@ -0,0 +1,6 @@
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import { isComplex } from './complex.js'
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export default function create(pmath) {
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return pmath('negate', [args => args.length == 1 && isComplex(args[0]),
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z => ({re: -z.re, im: -z.im})])
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}
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@ -1,12 +1,16 @@
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export function isNumber(x) {
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return typeof x === 'number'
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}
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export function allNumbers(args) {
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export function allNumbers(args) {
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for (let i = 0; i < args.length; ++i) {
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for (let i = 0; i < args.length; ++i) {
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if (typeof args[i] !== 'number') return false
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if (!isNumber(args[i])) return false
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}
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}
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return true
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return true
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}
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}
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export function oneNumber(args) {
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export function oneNumber(args) {
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return args.length === 1 && typeof args[0] === 'number'
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return args.length === 1 && isNumber(args[0])
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}
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}
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export default function create(pmath) {
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export default function create(pmath) {
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@ -1,8 +1,10 @@
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/* Core of picomath: generates an instance */
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/* Core of picomath: generates an instance */
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import picomathInstance from './picomathInstance.js'
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import picomathInstance from './picomathInstance.js'
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import createNumbers from './number/all.js'
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import createNumbers from './number/all.js'
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import createComplex from './complex/all.js'
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const math = picomathInstance('math')
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const math = picomathInstance('math')
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createNumbers(math)
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createNumbers(math)
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createComplex(math)
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export default math
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export default math
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@ -2,6 +2,10 @@
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import poortf from './poortf.js'
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import poortf from './poortf.js'
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export default function picomathInstance (instName) {
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export default function picomathInstance (instName) {
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/* Since we have to do it all the time, when we call a picomath instance
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* as a function, it takes a name and 0 or more implementations add adds
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* them to its poortf property named name, returning that property value.
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*/
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function fn (name, imps) {
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function fn (name, imps) {
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if (name in fn) {
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if (name in fn) {
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fn[name].addImps(imps)
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fn[name].addImps(imps)
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@ -12,4 +12,12 @@ describe('The default full picomath instance "math"', () => {
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(...addends) => addends.reduce((x,y) => x+y, '')])
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(...addends) => addends.reduce((x,y) => x+y, '')])
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assert.strictEqual(math.add('Kilroy',' is here'), 'Kilroy is here')
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assert.strictEqual(math.add('Kilroy',' is here'), 'Kilroy is here')
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})
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})
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it('handles complex numbers', () => {
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assert.deepStrictEqual(math.complex(2,3), {re: 2, im: 3})
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assert.deepStrictEqual(
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math.subtract(16, math.add(3, math.complex(0,4), 2)),
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math.complex(11, -4))
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assert.deepStrictEqual(math.negate(math.complex(3, '8')).im, -8)
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})
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})
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})
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