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Nice OO Scala example for a talk for Harvey Nash
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5/3 | |
5/3 | |
1/3 | |
4/9 | |
true | |
10 | |
true | |
false | |
List(2/3, 1, 10/7, 2) |
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object Rational extends App { | |
case class Rational(n: Int, d: Int=1) extends Ordered[Rational]{ | |
require(d != 0) | |
private def gcd(a: Int, b: Int): Int = if (b == 0) a else gcd(b, a % b) | |
private val g = gcd(n.abs, d.abs) | |
val numer = n / g | |
val denom = d / g | |
def + (that: Rational) = Rational( numer * that.denom + that.numer * denom, denom * that.denom) | |
def - (that: Rational) = Rational(numer * that.denom - that.numer * denom, denom * that.denom) | |
def unary_- = Rational(-numer,denom) | |
def * (that: Rational) = Rational(numer * that.numer, denom * that.denom) | |
def / (that: Rational) = Rational(numer * that.denom, denom * that.numer) | |
override def toString = if (denom==1) numer.toString else numer +"/"+ denom | |
def compare(that: Rational) = this.numer * that.denom - that.numer * this.denom | |
def ==(that: Rational) = that.numer == numer && that.denom == denom | |
def ==(that: Int):Boolean = this == Rational(that) | |
} | |
implicit def toRational(num: Int) = Rational(num) | |
val r2=Rational(2,3) | |
println(1+r2) | |
println(r2+1) | |
println(-r2+1) | |
println(r2*r2) | |
println(Rational(10)==Rational(20,2)) | |
println(Rational(10)) | |
println (1>Rational(1,2)) | |
println (1>Rational(3,2)) | |
val list=List[Rational](1,2,Rational(2,3),Rational(10,7)) | |
println(list.sorted) | |
} |
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