Algebraic data types: Difference between revisions

Added Wren
(Added Wren)
Line 2,212:
}
}</lang>
 
=={{header|Wren}}==
{{trans|Go}}
Wren doesn't have either algebraic data types or pattern matching though, despite that, the ''T.balance()'' method looks better than I thought it would :)
<lang ecmascript>var R = "R"
var B = "B"
 
class Tree {
ins(x) {} // overridden by child classes
 
insert(x) { // inherited by child classes
var t = ins(x)
if (t.type == T) return T.new(B, t.le, t.aa, t.ri)
if (t.type == E) return E.new()
return null
}
}
 
class T is Tree {
construct new(cl, le, aa, ri) {
_cl = cl // color
_le = le // Tree
_aa = aa // integer
_ri = ri // Tree
}
 
cl { _cl }
le { _le }
aa { _aa }
ri { _ri }
 
balance() {
if (_cl != B) return this
 
var le2 = _le.type == T ? _le : null
var lele
var leri
if (le2) {
lele = _le.le.type == T ? _le.le : null
leri = _le.ri.type == T ? _le.ri : null
}
var ri2 = _ri.type == T ? _ri : null
var rile
var riri
if (ri2) {
rile = _ri.le.type == T ? _ri.le : null
riri = _ri.ri.type == T ? _ri.ri : null
}
 
if (le2 && lele && le2.cl == R && lele.cl == R) {
var t = le2.le
return T.new(R, T.new(B, t.le, t.aa, t.ri), le2.aa, T.new(B, le2.ri, _aa, _ri))
}
if (le2 && leri && le2.cl == R && leri.cl == R) {
var t = le2.ri
return T.new(R, T.new(B, le2.le, le2.aa, t.le), t.aa, T.new(B, t.ri, _aa, _ri))
}
if (ri2 && rile && ri2.cl == R && rile.cl == R) {
var t = ri2.ri
return T.new(R, T.new(B, _le, _aa, t.le), t.aa, T.new(B, t.ri, ri2.aa, ri2.ri))
}
if (ri2 && riri && ri2.cl == R && riri.cl == R) {
var t = ri2.ri
return T.new(R, T.new(B, _le, _aa, ri2.le), ri2.aa, T.new(B, t.le, t.aa, t.ri))
}
return this
}
 
ins(x) {
if (x < _aa) return T.new(_cl, _le.ins(x), _aa, _ri).balance()
if (x > _aa) return T.new(_cl, _le, _aa, _ri.ins(x)).balance()
return this
}
 
toString { "T(%(_cl), %(_le), %(_aa), %(_ri))" }
}
 
class E is Tree {
construct new() {}
 
ins(x) { T.new(R, E.new(), x, E.new()) }
 
toString { "E" }
}
 
var tr = E.new()
for (i in 1..16) tr = tr.insert(i)
System.print(tr)</lang>
 
{{out}}
<pre>
T(B, T(B, T(B, T(B, E, 1, E), 2, T(B, E, 3, E)), 4, T(B, T(B, E, 5, E), 6, T(B, E, 7, E))), 8, T(B, T(B, T(B, E, 9, E), 10, T(B, E, 11, E)), 12, T(B, T(B, E, 13, E), 14, T(B, E, 15, T(R, E, 16, E)))))
</pre>
 
{{omit from|Ada}}
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