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// See: https://devforums.apple.com/message/1000934#1000934 | |
import Foundation | |
// Logic | |
operator prefix ¬ {} | |
@prefix func ¬ (value: Bool) -> Bool { | |
return !value | |
} | |
operator infix ∧ { associativity left precedence 120 } | |
func ∧ (left: Bool, right: Bool) -> Bool { | |
return left && right | |
} | |
operator infix ∨ { associativity left precedence 110 } | |
func ∨ (left: Bool, right: Bool) -> Bool { | |
return left || right | |
} | |
operator infix ⊻ { associativity left precedence 140 } | |
func ⊻ (left: Bool, right: Bool) -> Bool { | |
return left ^ right | |
} | |
operator infix ⊼ { associativity left precedence 120 } | |
func ⊼ (left: Bool, right: Bool) -> Bool { | |
return ¬(left ∧ right) | |
} | |
operator infix ⊽ { associativity left precedence 110 } | |
func ⊽ (left: Bool, right: Bool) -> Bool { | |
return ¬(left ∨ right) | |
} | |
operator prefix ⊦ {} | |
@prefix func ⊦ (condition: @auto_closure () -> Bool) { | |
assert(condition, "Assertion Failed") | |
} | |
// Math | |
operator infix × { associativity left precedence 150 } | |
func × (left: Double, right: Double) -> Double { | |
return left * right | |
} | |
operator infix ÷ { associativity left precedence 150 } | |
func ÷ (left: Double, right: Double) -> Double { | |
return left / right | |
} | |
operator infix ∕ { associativity left precedence 150 } | |
func ∕ (left: Double, right: Double) -> Double { | |
return left / right | |
} | |
operator prefix √ {} | |
@prefix func √ (number: Double) -> Double { | |
return sqrt(number) | |
} | |
operator prefix ∛ {} | |
@prefix func ∛ (number: Double) -> Double { | |
return cbrt(number) | |
} | |
operator infix ± { associativity left precedence 140 } | |
func ± (left: Double, right: Double) -> (Double, Double) { | |
return (left + right, left - right) | |
} | |
operator prefix ± {} | |
@prefix func ± (value: Double) -> (Double, Double) { | |
return 0 ± value | |
} | |
operator infix ∓ { associativity left precedence 140 } | |
func ∓ (left: Double, right: Double) -> (Double, Double) { | |
return (left - right, left + right) | |
} | |
operator prefix ∓ {} | |
@prefix func ∓ (value: Double) -> (Double, Double) { | |
return 0 ∓ value | |
} | |
operator infix ∣ { associativity left precedence 150 } | |
func ∣ (left: Int, right: Int) -> Bool { | |
return left % right == 0 | |
} | |
operator infix ∤ { associativity left } | |
func ∤ (left: Int, right: Int) -> Bool { | |
return ¬(left ∣ right) | |
} | |
// Sets | |
operator infix ∈ { associativity left } | |
func ∈<T: Equatable> (left: T, right: Array<T>) -> Bool { | |
let filtered = right.filter {$0 == left} | |
return filtered.count > 0 | |
} | |
operator infix ∉ { associativity left } | |
func ∉<T: Equatable> (left: T, right: Array<T>) -> Bool { | |
return ¬(left ∈ right) | |
} | |
operator infix ∋ { associativity left } | |
func ∈<T: Equatable> (left: Array<T>, right: T) -> Bool { | |
return right ∈ left | |
} | |
operator infix ∌ { associativity left } | |
func ∌<T: Equatable> (left: Array<T>, right: T) -> Bool { | |
return right ∉ left | |
} | |
operator infix ∩ { associativity left } | |
func ∩<T: Equatable> (left: Array<T>, right: Array<T>) -> Array<T> { | |
var intersection: Array<T> = [] | |
for value in left { | |
if value ∈ right { | |
intersection.append(value) | |
} | |
} | |
return intersection | |
} | |
operator infix ∪ { associativity left } | |
func ∪<T: Equatable> (left: Array<T>, right: Array<T>) -> Array<T> { | |
var union: Array<T> = left | |
for value in right { | |
if ¬(value ∈ left) { | |
union.append(value) | |
} | |
} | |
return union | |
} | |
operator infix ⊂ { associativity left } | |
func ⊂<T: Equatable> (left: Array<T>, right: Array<T>) -> Bool { | |
for value in left { | |
if ¬(value ∈ right) { | |
return false | |
} | |
} | |
return true | |
} | |
operator infix ⊆ { associativity left } | |
func ⊆<T: Equatable> (left: Array<T>, right: Array<T>) -> Bool { | |
return left == right || (left ⊂ right) | |
} | |
operator infix ⊊ { associativity left } | |
func ⊊<T: Equatable> (left: Array<T>, right: Array<T>) -> Bool { | |
return left ⊂ right | |
} | |
operator infix ⊄ { associativity left } | |
func ⊄<T: Equatable> (left: Array<T>, right: Array<T>) -> Bool { | |
return ¬(left ⊂ right) | |
} | |
operator infix ⊃ { associativity left } | |
func ⊃<T: Equatable> (left: Array<T>, right: Array<T>) -> Bool { | |
return right ⊂ left | |
} | |
operator infix ⊇ { associativity left } | |
func ⊇<T: Equatable> (left: Array<T>, right: Array<T>) -> Bool { | |
return right ⊆ left | |
} | |
operator infix ⊋ { associativity left } | |
func ⊋<T: Equatable> (left: Array<T>, right: Array<T>) -> Bool { | |
return left ⊃ right | |
} | |
// Sequences | |
operator prefix ∑ {} | |
@prefix func ∑ (values: Array<Double>) -> Double { | |
return reduce(values, 0.0, +) | |
} | |
operator prefix ∏ {} | |
@prefix func ∏ (values: Array<Double>) -> Double { | |
return reduce(values, 1.0, *) | |
} | |
operator infix ⋅ {} | |
func ⋅ (left: Array<Double>, right: Array<Double>) -> Double? { | |
if left.count != right.count { | |
return nil | |
} | |
var product: Array<Double> = [] | |
for (index, _) in enumerate(left) { | |
let (a, b) = (left[index], right[index]) | |
product.append(a * b) | |
} | |
return ∑product | |
} | |
// Comparison | |
operator infix ⩵ { associativity left } | |
func ⩵<T: Equatable> (left: T, right: T) -> Bool { | |
return left == right | |
} | |
//operator infix ≤ { associativity left } | |
//func ≤<T: Equatable> (left: T, right: T) -> Bool { | |
// return left < right || left == right | |
//} | |
//operator infix ≥ { associativity left } | |
//func ≥<T: Equatable> (left: T, right: T) -> Bool { | |
// return left > right || left == right | |
//} | |
//operator infix ≬ { associativity left } | |
//func ≬<T: Equatable> (left: T, right: (T, T)) -> Bool { | |
// return left > right.0 && left < right.1 | |
//} |
I'm not sure if this is intentional, but your logic operators don't short-circuit the way the originals do. If that's a mistake, take a look at @auto_closure
to see how to fix this.
Wow ! Awesome ! Thank you :)
wow...
Very nice!
Awesome!
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The "V" function should return "a || b" and not "a && b".