Sun*_*hah 3 generics singleton scala
在下面显示的代码中,如何转换EmptyTree为对象(Singleton)?
trait Tree[T] {
def contains(num: T): Boolean
def inc( num: T ): Tree[T]
}
class EmptyTree[T <% Ordered[T] ] extends Tree[T] {
def contains(num:T):Boolean = false
def inc(num:T):Tree[T] = {
new DataTree(num, new EmptyTree, new EmptyTree)
}
override def toString = "."
}
class DataTree[T <% Ordered[T] ](val x:T, val left:Tree[T], val right:Tree[T]) extends Tree[T] {
def contains(num:T):Boolean = {
if( num < x ) left.contains(x)
else if ( num > x ) right.contains(x)
else true
}
def inc(num:T):Tree[T] = {
if(num < x ) new DataTree(x, left.inc(num), right)
else if ( num > x ) new DataTree(x, left, right.inc(num))
else this
}
override def toString = "{" + left + x + right + "}"
}
val t = new DataTree(20, new EmptyTree[Int], new EmptyTree[Int])
//> t : greeting.Test.DataTree[Int] = {.20.}
val p = t.inc(10) //> p : greeting.Test.Tree[Int] = {{.10.}20.}
val a = p.inc(30) //> a : greeting.Test.Tree[Int] = {{.10.}20{.30.}}
val s = a.inc(5) //> s : greeting.Test.Tree[Int] = {{{.5.}10.}20{.30.}}
val m = s.inc(11) //> m : greeting.Test.Tree[Int] = {{{.5.}10{.11.}}20{.30.}}
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让我详细介绍阿列克谢的答案。这是完整的实现,并对代码样式进行了一些改进:
首先,通过其协方差的定义来定义您的特征:
trait Tree[+T] {
def contains[U >: T : Ordering](num: U): Boolean
def inc[U >: T : Ordering](num: U): Tree[U]
}
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接下来定义所有树的子类型对象
case object EmptyTree extends Tree[Nothing] {
def contains[U >: Nothing : Ordering](num: U): Boolean = false
def inc[U >: Nothing : Ordering](num: U): Tree[U] =
DataTree(num, EmptyTree, EmptyTree)
override def toString = "."
}
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现在更改您的一般情况实现:
case class DataTree[T: Ordering](x: T, left: Tree[T], right: Tree[T]) extends Tree[T] {
import Ordering.Implicits._
def contains[U >: T : Ordering](num: U): Boolean =
if (num < x) left.contains(x)
else if (num > x) right.contains(x)
else true
def inc[U >: T : Ordering](num: U): Tree[U] =
if (num < x) DataTree(x, left.inc(num), right)
else if (num > x) DataTree(x, left, right.inc(num))
else this
override def toString = "{" + left + x + right + "}"
}
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你可能是因为我换成你有点沮丧Ordered与Ordering,但你应该知道,鉴于边界已被弃用