Glen Whitney
f68c7bd1fb
This allows types to be collected; prior to this commit they were conflicting from different modules. Uses this fix to extend sqrt to bigint, with the convention that it is undefined for non-perfect squares when 'predictable' is false and is the "best" approximation to the square root when 'predictable' is true. Furthermore, for negative bigints, you might get a Gaussian integer when predictable is false; or you will just get your argument back when 'predictable' is true because what other bigint could you give back for a negative bigint? Also had to modify tests on the sign in sqrt(Complex) and add functions 'zero' and 'one' to get types to match, as expected in #27. Adds numerous tests. Resolves #26. Resolves #27.
31 lines
1.1 KiB
JavaScript
31 lines
1.1 KiB
JavaScript
import assert from 'assert'
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import math from '../../src/pocomath.mjs'
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import PocomathInstance from '../../src/core/PocomathInstance.mjs'
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import * as numberSqrt from '../../src/number/sqrt.mjs'
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import * as complex from '../../src/complex/all.mjs'
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import * as numbers from '../../src/number/all.mjs'
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describe('number', () => {
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it('supports sqrt', () => {
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assert.strictEqual(math.sqrt(4), 2)
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assert.strictEqual(math.sqrt(NaN), NaN)
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assert.strictEqual(math.sqrt(2.25), 1.5)
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assert.deepStrictEqual(math.sqrt(-9), math.complex(0, 3))
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math.config.predictable = true
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assert.strictEqual(math.sqrt(-9), NaN)
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math.config.predictable = false
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assert.deepStrictEqual(math.sqrt(-0.25), math.complex(0, 0.5))
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})
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it('supports sqrt by itself', () => {
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const no = new PocomathInstance('Numbers Only')
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no.install(numberSqrt)
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assert.strictEqual(no.sqrt(2.56), 1.6)
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assert.strictEqual(no.sqrt(-17), NaN)
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no.install(complex)
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no.install(numbers)
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assert.deepStrictEqual(no.sqrt(-16), no.complex(0,4))
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})
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})
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