all tasks

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Ingy döt Net 2013-04-11 01:07:29 -07:00
parent b83f433714
commit 68f8f3e56b
14735 changed files with 178959 additions and 0 deletions

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A tree structure (i.e. a rooted, connected acyclic graph) is often used in programming. It's often helpful to visually examine such a structure. There are many ways to represent trees to a reader, such as indented text (à la unix <code>tree</code> command), nested HTML tables, hierarchical GUI widgets, 2D or 3D images, etc.
'''Task''': Write a program to produce a visual representation of some tree. The content of the tree doesn't matter, nor does the output format, the only requirement being that the output is human friendly. Make do with the vague term "friendly" the best you can.

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INSTALL @lib$+"WINLIB5"
ON ERROR SYS "MessageBox", @hwnd%, REPORT$, 0, 0 : QUIT
REM!WC Windows constants:
TVI_SORT = -65533
TVIF_TEXT = 1
TVM_INSERTITEM = 4352
TVS_HASBUTTONS = 1
TVS_HASLINES = 2
TVS_LINESATROOT = 4
REM. TV_INSERTSTRUCT
DIM tvi{hParent%, \
\ hInsertAfter%, \
\ mask%, \
\ hItem%, \
\ state%, \
\ stateMask%, \
\ pszText%, \
\ cchTextMax%, \
\ iImage%, \
\ iSelectedImage%,\
\ cChildren%, \
\ lParam% \
\ }
SYS "InitCommonControls"
hTree% = FN_createwindow("SysTreeView32", "", 0, 0, @vdu.tr%, @vdu.tb%, 0, \
\ TVS_HASLINES OR TVS_HASBUTTONS OR TVS_LINESATROOT, 0)
hroot% = FNinsertnode(0, "Root")
hchild1% = FNinsertnode(hroot%, "Child 1")
hchild2% = FNinsertnode(hroot%, "Child 2")
hchild11% = FNinsertnode(hchild1%, "Grandchild 1")
hchild12% = FNinsertnode(hchild1%, "Grandchild 2")
hchild21% = FNinsertnode(hchild2%, "Grandchild 3")
hchild22% = FNinsertnode(hchild2%, "Grandchild 4")
REPEAT
WAIT 1
UNTIL FALSE
END
DEF FNinsertnode(hparent%, text$)
LOCAL hnode%
text$ += CHR$0
tvi.hParent% = hparent%
tvi.hInsertAfter% = TVI_SORT
tvi.mask% = TVIF_TEXT
tvi.pszText% = !^text$
SYS "SendMessage", hTree%, TVM_INSERTITEM, 0, tvi{} TO hnode%
IF hnode% = 0 ERROR 100, "TVM_INSERTITEM failed"
SYS "InvalidateRect", hTree%, 0, 0
= hnode%

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#include <stdio.h>
#include <stdlib.h>
typedef struct stem_t *stem;
struct stem_t { const char *str; stem next; };
void tree(int root, stem head)
{
static const char *sdown = " |", *slast = " `", *snone = " ";
struct stem_t col = {0, 0}, *tail;
for (tail = head; tail; tail = tail->next) {
printf("%s", tail->str);
if (!tail->next) break;
}
printf("--%d\n", root);
if (root <= 1) return;
if (tail && tail->str == slast)
tail->str = snone;
if (!tail) tail = head = &col;
else tail->next = &col;
while (root) { // make a tree by doing something random
int r = 1 + (rand() % root);
root -= r;
col.str = root ? sdown : slast;
tree(r, head);
}
tail->next = 0;
}
int main(int c, char**v)
{
int n;
if (c < 2 || (n = atoi(v[1])) < 0) n = 8;
tree(n, 0);
return 0;
}

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import std.stdio, std.conv, std.algorithm, std.array;
struct BTNode(T) { T value; BTNode* left, right; }
string[] treeIndent(T)(in BTNode!T* t) {
if (t is null) return ["-- (null)"];
const tr = treeIndent(t.right);
return text("--", t.value) ~
map!q{" |" ~ a}(treeIndent(t.left)).array() ~
(" `" ~ tr[0]) ~ map!q{" " ~ a}(tr[1..$]).array();
}
void main () {
static N(T)(T v, BTNode!T* l=null, BTNode!T* r=null) {
return new BTNode!T(v, l, r);
}
const tree = N(1, N(2, N(4, N(7)), N(5)), N(3, N(6, N(8), N(9))));
writefln("%-(%s\n%)", tree.treeIndent());
}

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package main
import (
"encoding/json"
"fmt"
"log"
)
type Node struct {
Name string
Children []*Node
}
func main() {
tree := &Node{"root", []*Node{
&Node{"a", []*Node{
&Node{"d", nil},
&Node{"e", []*Node{
&Node{"f", nil},
}}}},
&Node{"b", nil},
&Node{"c", nil},
}}
b, err := json.MarshalIndent(tree, "", " ")
if err != nil {
log.Fatal(err)
}
fmt.Println(string(b))
}

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data Tree a = Empty | Node { value :: a, left :: Tree a, right :: Tree a }
deriving (Show, Eq)
tree = Node 1 (Node 2 (Node 4 (Node 7 Empty Empty) Empty)
(Node 5 Empty Empty)) (Node 3 (Node 6 (Node 8 Empty Empty)
(Node 9 Empty Empty)) Empty)
treeIndent Empty = ["-- (nil)"]
treeIndent t = ["--" ++ show (value t)]
++ map (" |"++) ls ++ (" `" ++ r):map (" "++) rs
where
(r:rs) = treeIndent$right t
ls = treeIndent$left t
main = mapM_ putStrLn $ treeIndent tree

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<!doctype html>
<html id="doc">
<head><meta charset="utf-8"/>
<title>Stuff</title>
<script type="application/javascript">
function gid(id) { return document.getElementById(id); }
function ce(tag, cls, parent_node) {
var e = document.createElement(tag);
e.className = cls;
if (parent_node) parent_node.appendChild(e);
return e;
}
function dom_tree(id) {
gid('tree').textContent = "";
gid('tree').appendChild(mktree(gid(id), null));
}
function mktree(e, p) {
var t = ce("div", "tree", p);
var tog = ce("span", "toggle", t);
var h = ce("span", "tag", t);
if (e.tagName === undefined) {
h.textContent = "#Text";
var txt = e.textContent;
if (txt.length > 0 && txt.match(/\S/)) {
h = ce("div", "txt", t);
h.textContent = txt;
}
return t;
}
tog.textContent = "";
tog.onclick = function () { clicked(tog); }
h.textContent = e.nodeName;
var l = e.childNodes;
for (var i = 0; i != l.length; i++)
mktree(l[i], t);
return t;
}
function clicked(e) {
var is_on = e.textContent == "";
e.textContent = is_on ? "+" : "";
e.parentNode.className = is_on ? "tree-hide" : "tree";
}
</script>
<style>
#tree { white-space: pre; font-family: monospace; border: 1px solid }
.tree > .tree-hide, .tree > .tree
{ margin-left: 2em; border-left: 1px dotted rgba(0,0,0,.2)}
.tree-hide > .tree, .tree-hide > .tree-hide { display: none }
.tag { color: navy }
.tree-hide > .tag { color: maroon }
.txt { color: gray; padding: 0 .5em; margin: 0 .5em 0 2em; border: 1px dotted rgba(0,0,0,.1) }
.toggle { display: inline-block; width: 2em; text-align: center }
</style>
</head>
<body>
<article>
<section>
<h1>Headline</h1>
Blah blah
</section>
<section>
<h1>More headline</h1>
<blockquote>Something something</blockquote>
<section><h2>Nested section</h2>
Somethin somethin list:
<ul>
<li>Apples</li>
<li>Oranges</li>
<li>Cetera Fruits</li>
</ul>
</section>
</section>
</article>
<div id="tree"><a href="javascript:dom_tree('doc')">click me</a></div>
</body>
</html>

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edges = {1 \[DirectedEdge] 2, 1 \[DirectedEdge] 3, 2 \[DirectedEdge] 4, 2 \[DirectedEdge] 5,
3 \[DirectedEdge] 6, 4 \[DirectedEdge] 7};
t = TreeGraph[edges, GraphStyle -> "VintageDiagram"]

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TreeForm[Defer@
TreeGraph[{1 \[DirectedEdge] 2, 1 \[DirectedEdge] 3, 2 \[DirectedEdge] 4, 2 \[DirectedEdge] 5,
3 \[DirectedEdge] 6, 4 \[DirectedEdge] 7}, VertexLabels -> "Name"]]

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OpenerView[{1, Column@{OpenerView[{2, Column@{OpenerView[{4, 7}, True], 5}}, True],
OpenerView[{3, OpenerView[{TraditionalForm[Cos[x]], Plot[Cos[x], {x, 0, 10}, ImageSize -> 150]},
True]}, True]}}, True]

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load(graphs)$
g: random_tree(10)$
is_tree(g);
true
draw_graph(g)$

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sub visualize-tree($tree, &label, &children,
:$indent = '',
:@mid = ('', ' '),
:@end = ('', ' '),
) {
sub visit($node, *@pre) {
gather {
take @pre[0] ~ label($node);
my @children := children($node);
my $end = @children.end;
for @children.kv -> $_, $child {
when $end { take visit($child, (@pre[1] X~ @end)) }
default { take visit($child, (@pre[1] X~ @mid)) }
}
}
}
visit($tree, $indent xx 2);
}
# example tree built up of pairs
my $tree = root=>[a=>[a1=>[a11=>[]]],b=>[b1=>[b11=>[]],b2=>[],b3=>[]]];
.say for visualize-tree($tree, *.key, *.value.list);

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% direction may be horizontal/vertical/list
display_tree(Direction) :-
sformat(A, 'Display tree ~w', [Direction]),
new(D, window(A)),
send(D, size, size(350,200)),
new(T, tree(text('Root'))),
send(T, neighbour_gap, 10),
new(S1, node(text('Child1'))),
new(S2, node(text('Child2'))),
send_list(T, son,[S1,S2]),
new(S11, node(text('Grandchild1'))),
new(S12, node(text('Grandchild2'))),
send_list(S1, son, [S11, S12]),
new(S21, node(text('Grandchild3'))),
new(S22, node(text('Grandchild4'))),
send_list(S2, son, [S21, S22]),
send(T, direction, Direction),
send(D, display, T),
send(D, open).

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Python 3.2.3 (default, May 3 2012, 15:54:42)
[GCC 4.6.3] on linux2
Type "copyright", "credits" or "license()" for more information.
>>> help('pprint.pprint')
Help on function pprint in pprint:
pprint.pprint = pprint(object, stream=None, indent=1, width=80, depth=None)
Pretty-print a Python object to a stream [default is sys.stdout].
>>> from pprint import pprint
>>> for tree in [ (1, 2, 3, 4, 5, 6, 7, 8),
(1, (( 2, 3 ), (4, (5, ((6, 7), 8))))),
((((1, 2), 3), 4), 5, 6, 7, 8) ]:
print("\nTree %r can be pprint'd as:" % (tree, ))
pprint(tree, indent=1, width=1)
Tree (1, 2, 3, 4, 5, 6, 7, 8) can be pprint'd as:
(1,
2,
3,
4,
5,
6,
7,
8)
Tree (1, ((2, 3), (4, (5, ((6, 7), 8))))) can be pprint'd as:
(1,
((2,
3),
(4,
(5,
((6,
7),
8)))))
Tree ((((1, 2), 3), 4), 5, 6, 7, 8) can be pprint'd as:
((((1,
2),
3),
4),
5,
6,
7,
8)
>>>

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package require struct::tree
proc visualize_tree {tree {nameattr name}} {
set path {}
$tree walk [$tree rootname] -order both {mode node} {
if {$mode eq "enter"} {
set s ""
foreach p $path {
append s [expr {[$tree next $p] eq "" ? " " : "\u2502 "}]
}
lappend path $node
append s [expr {
[$tree next $node] eq "" ? "\u2514\u2500" : "\u251c\u2500"
}]
if {[$tree keyexists $node $nameattr]} {
set name [$tree get $node $nameattr]
} else {
# No node name attribute; use the raw name
set name $node
}
puts "$s$name"
} else {
set path [lrange $path 0 end-1]
}
}
}

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# Sample tree to demonstrate with
struct::tree t deserialize {root {} {} a 0 {} d 3 {} e 3 {} f 9 {} b 0 {} c 0 {}}
visualize_tree t