15 puzzle solver: Difference between revisions

m
m (→‎{{header|Wren}}: Minor tidy)
 
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{{trans|Nim}}
 
<langsyntaxhighlight lang="11l">-V
nr = [3, 0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2, 2, 3, 3, 3]
nc = [3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2]
Line 122:
0, 10, 7, 3,
13, 8, 5, 2])
solver.run()</langsyntaxhighlight>
 
{{out}}
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=={{header|AArch64 Assembly}}==
{{works with|as|Raspberry Pi 3B version Buster 64 bits}}
<syntaxhighlight lang="aarch64 assembly">
<lang AArch64 Assembly>
/* ARM assembly AARCH64 Raspberry PI 3B */
/* program puzzle15solvex64.s */
Line 1,151:
/* for this file see task include a file in language AArch64 assembly */
.include "../includeARM64.inc"
</syntaxhighlight>
</lang>
<pre>
File name : casR1.txt
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=={{header|Ada}}==
{{trans|C++}} Decoding actually...
<langsyntaxhighlight Adalang="ada">with Ada.Text_IO;
 
procedure Puzzle_15 is
Line 1,363:
(0, 10, 7, 3),
(13, 8, 5, 2)));
end Puzzle_15;</langsyntaxhighlight>
{{out}}
<pre>Solved in 52 moves: RRRULDDLUUULDRURDDDRULLULURRRDDLDLUURDDLULURRULDRDRD</pre>
Line 1,369:
=={{header|ARM Assembly}}==
{{works with|as|Raspberry Pi}}
<syntaxhighlight lang="arm assembly">
<lang ARM Assembly>
/* ARM assembly Raspberry PI */
/* program puzzle15solver.s */
Line 2,311:
/***************************************************/
.include "../affichage.inc"
</syntaxhighlight>
</lang>
<pre>
Nom du fichier : casR1.txt
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=={{header|C}}==
===IDA*===
<syntaxhighlight lang="c">
<lang C>
/**@file HybridIDA.c
* @brief solve 4x4 sliding puzzle with IDA* algorithm
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}
 
</syntaxhighlight>
</lang>
{{out}}
<pre>
Line 2,655:
 
The program takes about 12 seconds to solve the puzzle on my machine. I sacrificed efficiency for readability and extensibility.
 
=={{header|C sharp|C#}}==
{{incorrect|C sharp|The task presents a board which a solution must solve in 52 moves, there are no starting positions requiring 164 moves to solve. The required output is specified: "The output must show the moves' directions, like so: left, left, left, down, right... and so on.
There are two solutions, of fifty-two moves:
rrrulddluuuldrurdddrullulurrrddldluurddlulurruldrdrd
rrruldluuldrurdddluulurrrdlddruldluurddlulurruldrrdd }}
{{works with|C sharp|3+}}
<syntaxhighlight lang="csharp">using System;
using System.IO;
using System.IO.Compression;
using System.Runtime.InteropServices;
using System.Text;
 
public static class Program
{
public static void Main(string[] args)
{
byte[] t = new byte[]
{
15, 14, 1, 6,
9, 11, 4, 12,
0, 10, 7, 3,
13, 8, 5, 2,
};
 
Ultimate.SolvePuzzle15(t);
}
}
 
public static class NativeLibraryHelper
{
[DllImport("kernel32.dll")]
public static extern IntPtr LoadLibrary(string DllToLoad);
 
[DllImport("kernel32.dll")]
public static extern IntPtr GetProcAddress(IntPtr DllHandle, string ProcedureName);
 
[DllImport("kernel32.dll")]
public static extern bool FreeLibrary(IntPtr DllHandle);
 
public static T GetMethod<T>(IntPtr DllHandle, string MethodName) where T : class
{
T Method = null;
 
IntPtr MethodHandle = NativeLibraryHelper.GetProcAddress(DllHandle, MethodName);
if (MethodHandle != IntPtr.Zero)
{
Method = (T)((Object)Marshal.GetDelegateForFunctionPointer(MethodHandle, typeof(T)));
}
 
return Method;
}
}
 
public static class Ultimate
{
[UnmanagedFunctionPointer(CallingConvention.StdCall)]
[return: MarshalAs(UnmanagedType.LPWStr)]
private delegate string GetSolverName();
 
[UnmanagedFunctionPointer(CallingConvention.StdCall)]
[return: MarshalAs(UnmanagedType.LPWStr)]
private delegate string CallSolver([In] [Out] byte[] Array, int Len);
 
public static void SolvePuzzle15(byte[] t)
{
string LibPath = "Solver.dll";
 
byte[] ZipedData = Convert.FromBase64String(Data.ToString());
byte[] UnzipedData = DecompressGZipArhive(new MemoryStream(ZipedData));
File.WriteAllBytes(LibPath, UnzipedData);
 
IntPtr DllHandle = NativeLibraryHelper.LoadLibrary(LibPath);
 
GetSolverName GetSolverName = NativeLibraryHelper.GetMethod<GetSolverName>(DllHandle, "GetSolverName");
Console.WriteLine("Hi! My name is {0}.", GetSolverName());
Console.WriteLine();
 
Console.WriteLine("And I try solve puzzle15 with board:");
for (int i = 0; i < t.Length; i += 4) Console.WriteLine("{0} {1} {2} {3}", t[i], t[i + 1], t[i + 2], t[i + 3]);
Console.WriteLine();
 
CallSolver SolveThis = NativeLibraryHelper.GetMethod<CallSolver>(DllHandle, "SolvePuzzle15");
 
DateTime StartTime = DateTime.Now;
string Path = SolveThis(t, t.Length);
 
if (!String.IsNullOrEmpty(Path))
{
Path = Path.Trim();
Console.WriteLine("Ready! Solution path is : {0}", Path);
Console.WriteLine("Moves {0} and Time: {1}", Path.Length, (DateTime.Now - StartTime).ToString());
Console.WriteLine();
Console.WriteLine("Bye bye :)");
}
else
{
Console.WriteLine("Sorry! I do know a solution :(");
}
 
NativeLibraryHelper.FreeLibrary(DllHandle);
File.Delete(LibPath);
 
Console.ReadKey();
}
 
private static byte[] DecompressGZipArhive(Stream FStream)
{
if (FStream == null) return new byte[0];
 
FStream.Seek(0, SeekOrigin.Begin);
MemoryStream OutStream = new MemoryStream();
 
using (GZipStream DecompressedStream = new GZipStream(FStream, CompressionMode.Decompress))
{
byte[] Buffer = new byte[1024];
int CountReadingBytes = 0;
 
while ((CountReadingBytes = DecompressedStream.Read(Buffer, 0, Buffer.Length)) > 0)
{
OutStream.Write(Buffer, 0, CountReadingBytes);
}
}
return OutStream.ToArray();
}
 
// no way make normal long string literal
private delegate StringBuilder AppendDelegate(string v);
private static StringBuilder Data = new StringBuilder(100000);
static Ultimate()
{
AppendDelegate a = Data.Append;
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a("HnixkPhM/2ukyexqmq23pdb5a3JXXTlgu7Jiao3RYtRLheR/wS+EoRDtwFvRxVuqizt7bBuWqR0Zrxp4NcpPxBPKlpMwmqJjOs");
a("6MLiwRub1JBphW0gD4i2OFdV6/yVMC077VZwdLDMixJhLTTcQtDQ6/a5vfNte+inflKEs+s+xhQaL/aBOls2UfpFL0TRcj8T4N");
a("Q79TYsNSEY1BwleGqTIqJevVTHzJNxXojuRiBiRXgEqJ7NSivNQcYyO9lJwcBmAqTSwtgXJKgR6HMocp0NjAAj7bhwmKTYB8Gy");
a("B2AeJgf58w1yCw78FnwASIActvoHgYSA80XPNzylKLQNmLAcwMKK2qykk1NGUYBQBm7I7vcSAKw/iDweJgMVgMFgMLxWBhIVgM");
a("LBSDhYXgmZfMnJnMSzCwUFgYLAYWisHCAwMLO9vffog9X+H6H7n/45vzrpkD7oDAHkqooIYTNHCBKwyAMMMCd4jwgBWesMEn/A");
a("ZCj/QLbehXeqHfaE+/U6CWLvQnfdBfdKOf9MDPvFJHVauTatRZXVWvZrWou4rqoVb1VJt6qaQ+sMAdEtxjiQc8YYNnbPGCHV6x");
a("xxsOCDjjD4z4woQfutA7TXStT7rRZ93qi+70Vff6pgcNGvWsF33XUT/0qp960y+d9IcpzM4QszelOZjKHE1tTqYxZ9Oai+nM1f");
a("TmZgYDBs3dHKZ26qZ+GiaclilO67RNaSossaWtbG0b29rO9nawaBcb7Wo3m2zhiCtd5WrXuNZ1rneDQ7e46Fa3ueQKT3zpK1/7");
a("xre+870fPPrFR7/6zSdfBBLKUIU6NKENXejDEDAsIYY1bCGF3Omed9f8lAWQf5UaaKGD/l1pgQhrrpOgoISWtKJ17tPSLtcZKO");
a("Y2ka65TKIFI6xkFatZw1rWsZ4NDNnCIlvZxhIrOOElr3jNG97yjvd84MgXHvnKN554IYgoRSVq0YhWdKIXg0CxiChWsYkkipGM");
a("h7EajyOO83gf47iOz/E1prGQO7mXpazkUZ5kI1t5kVfZy0GCnOUio3zIp9xkkh9qp4gq1eGvoLefi+qyoJsChW9F2dBbUPbz1n");
a("PACuvsJ+t52/lDmd3yyAmGURgmqaEOuRKJRK5EIpErkUjkJDUkNUjkypev7bvDpxyJRCJHIpHIyp59OJmk2512+w/Iw3XumcxQ");
a("yCd8iAy6EBWHCYoYzxeYWM7X83rezz/PRmM1D43duM1j4zVB89SETQwvSZNBjGpGmJmaBWrWZocbo7Ugx25d2PHaAHrCNoafpM");
a("0gSLUjDE3tAkVru8OR0VmQZHcuLHldAE1hF8NT0mUQpboRpqZugaq12+HK6C3IsnsXtrw+gK6wj+Er6TMIU/3S770FW/bgQpc3");
a("BPAVDjGEJUMGY2oYoWwaFjhbh/1N2oLf/d+Cro4iuLDmSRFCFcNbojKIU0cXWIUd7ozcgjw7d2HPywPoC/MY/pI8g0CVjzA45Q");
a("sUrvkOh0ZhQaJduLDoFQE0hkUMj0mRQaQqRpicigUq12KHS6O0INMuXdj0ygA6wzKGz6TMIFSVI4xO5QKla7nDqVFZkGpXLqx6");
a("VQCtYRXDa1JlEKuqEWanaoHatdrh1qgtyLVpN6if6rCO61Od1Fn9XCtYvkDzctNsvNhw7MMwbrXifw3czFSs6HE1KWmJK624js");
a("PL+LxNxOukucJlNtzDLJzbJSLeIuU1dDHKJTZewi6TSuH5Vzz519rBs36rv8tzRthK9pfSPkplT+iqRlkvekJbF33Vq97YWPv1");
a("8dXDdu6vxpSW+u/rybXM5wVbMbEUV/YRcSEpN6JlJVfZxwNW4XMXEZeRchuTrMLoHK7B5x4iLiLtNLYwo6/HBhyuwOcOIiwhQ2");
a("XHfkFhjcEcjiU43IIvazjJDi7Qvx3+d/wfj84a6v3bjGA/VZrmN6o36R7vF282EetTvtG4SeUOnftFJG9VU/ZG2yZ1O/TtU3hE");
a("4ymUa/ie0eDDtUPZPm1H1J3Ct4aMudrg+jDtULVP1xFlp7StoXuG600a7UqhfWl0KJU+SaczKbWWVk8v15cdpX74YbPSgXQ6kl");
a("In0upnqfU/P/Uh0tP+H5/91Ck2N3FpfUKmITX30PHonk7WfEPL34w6KLkvSlPWe2a/NxbcRMNdURq3qcjU7PbMcm9st8l6i1V+");
a("D1CdhtHl1muzv6OV3U6PcovbSz/1m8iF2Vu9I/Y7ZcE1Gz6z4nRs4L/eLx859lnziD1PWfTbd70PhD9KtU55Bt2aLZ9Z87vW77");
a("WMbZ//dwMs/VyuWIF5zz/7rln4mY2XNcgSsIHf9bPtM+u+se+/2juz0JnCMIwfBh1ZGkVOpCypIcufLCdLja1EMrZMoZALW7IU");
a("QvYsyXYhU8I5M2dmzpnvnBmKsu9ZUxPRlCXhYkppkCX7872+rN98thsX5mbu3+f3PO/zfk0N94LBGws5Ik4+SIB83lNK1FQq1F");
a("V0aiutqa+YEi+4nH+Qryae2u73qQzued81/6DrRqnLrPyRe9FjdNFkIqLLDGUxRVqTK+AG3mZMSVb/xBGKDN9H7qgEv+OJi0j0");
a("Uv4evFGRJPtkcof1vR/C/Leof+eHMFI+Tns7oeA/StSvVHJuEtuLQbMrmstF0V3Kor3oToToBtcKoj917biC5jDxG5NluCBZI3");
a("qjyux+RfSaKl4/sxpV0QpKOaE1RKc8o0tEqKFg8hRbV9iC3DtZuAB9nxfe8fuodUg7AH0Nq7PVE4pOs2ZDyx3WbusQ6Vex6tmN");
a("oV8/ezA0nG8vQZZ59n6oeMt+AP3qJ5vwu4jU24iU2p88DN1qIZE6pLohi5YhfdKpADrdTj2EQhGkzgxnHvJmp7MXulx1bkCP9l");
a("BjRHoc9utG6HA//RQbtUWmLfJjRGYcEmR9ZiumfwfJUTfbCIkxJDsCc1+RXY95H86exo58mf2QNdyebn+kwyJ3BWZ80D2OJHjq");
a("vnF1r43XAfOd6E3DdDd7OzDVx9573DBdcr1wvSzILcUkg9xBeP1R7hk6WEfWHVPciJmdZpew016w9+hcXf3e1LngWe5WhU9X0t");
a("VxKihX3V7TyZ+uwpEx2ljbZDuqJqRN/KprmeTExYpd1Jo69GS0ZlwV0l2k0wYaqtg5lSR3YI1stwg3lsiDhmK7nCIHaopm5ZIH");
a("y2mxQyStahv5sKjYIYvJiYcUvWm66ErfNnh6JUFbing1XpycmPirTREhL06XbATRk7AXIuhIMcVOeOVzwsyvs1/ctK64asvEV0");
a("SR/UXiKyzau6wNHSK+6L0kGtIWg63qOW9xwsCWaPCSC20DEXZR0W/mEmH7FD0mToQlZAkvLtShxNcGSbrzq1THXVpDfM1VtBVD");
a("dJRqGX/vF1K+THxFFL2kSISFKePlb3CniDBN8dK2T9yH1buHxekCV7p4O+Fkmd/ciduIraKyYcgpK1GOGX/cMUxxM1Zv3VospA");
a("3+hZ6RoIQrfbkgFS8EkqwDkZxG84/6dYxyb1uV3qG+L/eB0Fd0V5pgUn5LEp/fNmjKPrz5EaGuokHHspjd5JBm4WtKbiaosXIe");
a("culJrhZrwtqwbmwAG8WmsHlsFduOLDrCzrMSJdAg0DHLX4D82eWnkDxX/OvooW/9OqCjZ9AfVMwJFoIGJ/DROW8HD5E3zfKtsM");
a("eG58eAg2X5tdD/YP44dH+af42c6VToAb1nFOYhXfYUMlD7ZuEuV3luSDvH/6vFag5th1mjoelSaw009a0DVpG2lW63tNtBz5H2");
a("eOgIDaHfGfsydtQL+71tJLskeyE/piZnQjmoBsUuJ69BqzqphlBoYGoYttPy1DrspKOps1Ao7LSFGmOcCdBhvbMVbfCkcwE58d");
a("L5gBbYPd0HaixIL4UKJ9LnkQu4YDD77pm+mPvUzCz0v9HeBLh1tbcJPuU/SAppY/GFDUBOnay4lHVW22/gG+TDmL8e6X6MXr6b");
a("wnWjgknCaZz5kNYUX9iQlGM8tbT/n3/68xHeVZKEADYEAA==");
}
}</syntaxhighlight>
{{out}}
<pre>
Hi! My name is Pascal Slover.
 
And I try solve puzzle15 with board:
15 14 1 6
9 11 4 12
0 10 7 3
13 8 5 2
 
Ready! Solution path is : rrruldluuldrurdddluulurrrdlddruldluurddlulurruldrrdd
Moves 52 and Time: 00:00:00.7509766
 
Bye bye :)
</pre>
 
=={{header|C++}}==
[http://www.rosettacode.org/wiki/15_puzzle_solver/20_Random see] for an analysis of 20 randomly generated 15 puzzles solved with this solver.
====The Solver====
<langsyntaxhighlight lang="cpp">
// Solve Random 15 Puzzles : Nigel Galloway - October 18th., 2017
class fifteenSolver{
Line 2,701 ⟶ 4,189:
void Solve(){for(;not fY();++_n);}
};
</syntaxhighlight>
</lang>
 
====The Task====
<langsyntaxhighlight lang="cpp">
int main (){
fifteenSolver start(8,0xfe169b4c0a73d852);
start.Solve();
}
</syntaxhighlight>
</lang>
{{out}}
<pre>
Line 2,718 ⟶ 4,206:
 
====Extra Credit====
<langsyntaxhighlight lang="cpp">
int main (){
fifteenSolver start(0,0x0c9dfbae37254861);
start.Solve();
}
</syntaxhighlight>
</lang>
{{out}}
<pre>
Line 2,737 ⟶ 4,225:
Using an A* search algorithm which is good enough for the first task. I increased SBCL's dynamic memory to 2GB for the code to run smoothly.
 
<langsyntaxhighlight lang="lisp">;;; Using a priority queue for the A* search
(eval-when (:load-toplevel :compile-toplevel :execute)
(ql:quickload "pileup"))
Line 3,068 ⟶ 4,556:
(format t "Found the shortest path in ~D steps and ~3,2F seconds~%" result time))
(print-state goal-state))
</syntaxhighlight>
</lang>
 
{{out}}
Line 3,088 ⟶ 4,576:
=={{header|F_Sharp|F#}}==
===The Function===
<langsyntaxhighlight lang="fsharp">
// A Naive 15 puzzle solver using no memory. Nigel Galloway: October 6th., 2017
let Nr,Nc = [|3;0;0;0;0;1;1;1;1;2;2;2;2;3;3;3|],[|3;0;1;2;3;0;1;2;3;0;1;2;3;0;1;2|]
Line 3,111 ⟶ 4,599:
solve {i=n;g=[L];e=g;l=0}
let n = Seq.collect fN n
</syntaxhighlight>
</lang>
===The Task===
<langsyntaxhighlight lang="fsharp">
let test n g=match [1..15]|>Seq.tryPick(solve n g) with
Some n->n|>List.rev|>List.iter(fun n->printf "%c" (match n with N->'d'|I->'u'|G->'r'|E->'l'|L->'\u0000'));printfn " (%n moves)" (List.length n)
|_ ->printfn "No solution found"
test 0xfe169b4c0a73d852UL 8
</syntaxhighlight>
</lang>
{{out}}
<pre>
Line 3,127 ⟶ 4,615:
The idea is taken from C++ or F# version above.
 
The code was tested with gforth 0.7.23. It required a 64-bit system.
<langsyntaxhighlight lang="forth">
#! /usr/bin/gforth
 
Line 3,187 ⟶ 4,675:
4 0 do dup i valid? if i step u-turn <> if i advance recurse rollback then then loop ;
 
\ Iterative-deepningdeepening search:
: solve 1 limit ! begin search deeper again ;
 
Line 3,194 ⟶ 4,682:
\ -1 0 hex 123456789afbde0c decimal 14 solve \ some trivial case, 3 moves
bye
</syntaxhighlight>
</lang>
 
{{out}}
Line 3,289 ⟶ 4,777:
(The source below has the ABS outside the MOD: I don't care [[Talk:Carmichael_3_strong_pseudoprimes|what sort of mod]] is used here, just that negative numbers be as scrambled as positive) In both cases the array indexing is checkable by the compiler at compile time so that there need be no run-time checking on that. Such bound checking may be not as strict as might be expected when EQUIVALENCE tricks are involved. In tests with a variant board size of 3x4, the board position array was declared BOARD(N) where N = 12, but was still equivalenced to BORED(4) and so still allowed room for sixteen elements in BOARD. Subroutine UNPACK was not written to deal with anything other than a 4x4 board and so accessed elements 13, 14, 15, and 16 of BOARD that were outside its declared upper bound of 12, but no run-time objection was made. Similarly with a 3x3 board.
 
Granted a flexible pre-processor scheme (as in pl/i, say) one could imagine a menu of tricks being selected from according to the board shape specified, but without such a facility, the constants are merely named rather than literal. Any change, such as to a 3x4 board, can be made by adjusting the appropriate PARAMETER and many usages will adjust accordingly. Others will require adjustment by the diligent programmer for good results. In the absence of a pre-processor one could present the various possible code sequences surrounded by tests as in <langsyntaxhighlight Fortranlang="fortran">IF (NR.EQ.4) THEN
code specialised for NR = 4
ELSE IF (NR.EQ.3) THEN
code specialised for NR = 3
END IF</langsyntaxhighlight>
and hope that the compiler would carry forward the actual value of <code>NR</code> into the IF-statement's conditional expression, recognise that the result is also constant (for the current compilation with a particular value of <code>NR</code>) and so generate code only for the case that the expression came out as ''true'', without any test to select this being employed in the compiled code. This soon becomes a tangle of combinations, and has not been attempted. And there could be difficulties too. One wonders if, say, with NR = 3, the specialised code for the NR = 4 case could contain a mention of element 4 of an array which is actually of size NR. Would the compiler regard this as an error, given that it will be discarding this code anyway? Even if one used NR rather than a literal such as 4 there could still be problems, such as code calling for a division by (NR - 3).
 
Line 3,301 ⟶ 4,789:
 
===Source===
<langsyntaxhighlight Fortranlang="fortran"> SUBROUTINE PROUST(T) !Remembrance of time passed.
DOUBLE PRECISION T !The time, in seconds. Positive only, please.
DOUBLE PRECISION S !A copy I can mess with.
Line 3,829 ⟶ 5,317:
CALL PURPLE HAZE(FNAME(1:14))
 
END</langsyntaxhighlight>
 
===The Results===
Line 4,571 ⟶ 6,059:
=={{header|Go}}==
{{trans|C++}}
<langsyntaxhighlight lang="go">package main
 
import "fmt"
Line 4,812 ⟶ 6,300:
fifteenSolver(8, 0xfe169b4c0a73d852)
solve()
}</langsyntaxhighlight>
 
{{out}}
<pre>
Solution found in 52 moves: rrrulddluuuldrurdddrullulurrrddldluurddlulurruldrdrd
</pre>
 
=={{header|Java}}==
<syntaxhighlight lang="java">
 
import java.util.ArrayList;
import java.util.HashSet;
import java.util.List;
import java.util.PriorityQueue;
import java.util.Queue;
import java.util.Set;
import java.util.stream.Collectors;
 
public final class Puzzle15Solver {
public static void main(String[] aArgs) {
List<Integer> start = List.of( 15, 14, 1, 6, 9, 11, 4, 12, 0, 10, 7, 3, 13, 8, 5, 2 );
final int zeroIndex = 8;
Puzzle initial = new Puzzle(start, new ArrayList<String>(), zeroIndex, 0);
openSet.add(initial);
System.out.println("Solving the 15 puzzle:");
initial.display();
while ( solution == null ) {
search();
}
 
System.out.println(solution.moves.stream().collect(Collectors.joining("")));
System.out.println("Number of steps: " + solution.moves.size());
System.out.println("Number of puzzle states checked: " + closedSet.size());
}
private static void search() {
Puzzle current = openSet.poll();
closedSet.add(current);
final int zeroIndex = current.zeroIndex;
final int row = zeroIndex / 4;
final int column = zeroIndex % 4;
if ( column > 0 ) {
Puzzle nextPuzzle = current.clone();
nextPuzzle.makeMove(Move.LEFT);
}
if ( column < 3 ) {
Puzzle nextPuzzle = current.clone();
nextPuzzle.makeMove(Move.RIGHT);
}
if ( row > 0 ) {
Puzzle nextPuzzle = current.clone();
nextPuzzle.makeMove(Move.UP);
}
if ( row < 3 ) {
Puzzle nextPuzzle = current.clone();
nextPuzzle.makeMove(Move.DOWN);
}
}
 
private enum Move {
LEFT("L", -1), RIGHT("R", +1), UP("U", -4), DOWN("D", +4);
private Move(String aSymbol, int aStep) {
symbol = aSymbol;
step = aStep;
}
private String symbol;
private Integer step;
}
private static class Puzzle {
 
public Puzzle(List<Integer> aTiles, List<String> aMoves, int aZeroIndex, int aSearchDepth) {
tiles = aTiles;
moves = aMoves;
zeroIndex = aZeroIndex;
searchDepth = aSearchDepth;
}
public void makeMove(Move aMove) {
Integer temp = tiles.get(zeroIndex + aMove.step);
tiles.set(zeroIndex + aMove.step, 0);
tiles.set(zeroIndex, temp);
zeroIndex += aMove.step;
moves.add(aMove.symbol);
if ( ! closedSet.contains(this) ) {
openSet.add(this);
if ( tiles.equals(Puzzle.GOAL) ) {
solution = this;
}
}
}
 
public long heuristic() {
int distance = 0;
for ( int i = 0; i < tiles.size(); i++ ) {
final int tile = tiles.get(i);
if ( tile > 0 ) {
distance += Math.abs( ( i / 4 ) - ( tile - 1 ) / 4 ) + Math.abs( ( i % 4 ) - ( tile - 1 ) % 4 );
}
}
return distance + searchDepth;
}
public Puzzle clone() {
return new Puzzle(new ArrayList<Integer>(tiles), new ArrayList<String>(moves), zeroIndex, searchDepth + 1);
}
 
public void display() {
for ( int i = 0; i < tiles.size(); i++ ) {
System.out.print(String.format("%s%2d%s",
( i % 4 == 0 ) ? "[" : "", tiles.get(i), ( i % 4 == 3 ) ? "]\n" : " "));
}
System.out.println();
}
 
@Override
public boolean equals(Object aObject) {
return switch(aObject) {
case Puzzle puzzle -> tiles.equals(puzzle.tiles);
case Object object -> false;
};
}
@Override
public int hashCode() {
int hash = 3;
hash = 23 * hash + tiles.hashCode();
hash = 23 * hash + zeroIndex;
return hash;
}
private List<Integer> tiles;
private List<String> moves;
private int zeroIndex;
private int searchDepth;
private static final List<Integer> GOAL = List.of( 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 0 );
}
 
private static Queue<Puzzle> openSet =
new PriorityQueue<Puzzle>( (one, two) -> Long.compare(one.heuristic(), two.heuristic()) );
private static Set<Puzzle> closedSet = new HashSet<Puzzle>();
private static Puzzle solution;
}
</syntaxhighlight>
{{ out }}
<pre>
Solving the 15 puzzle:
[15 14 1 6]
[ 9 11 4 12]
[ 0 10 7 3]
[13 8 5 2]
 
RRRULDLUULDRURDDDLUULURRRDLDDRULDLUURDDLULURRULDRRDD
Number of steps: 52
Number of puzzle states checked: 2276369
</pre>
 
=={{header|Julia}}==
{{trans|C++}}
<langsyntaxhighlight lang="julia">const Nr = [3, 0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2, 2, 3, 3, 3]
const Nc = [3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2]
 
Line 5,035 ⟶ 6,683:
run() = (N0[1] = 8; _n[1] = 1; N2[1] = 0xfe169b4c0a73d852; solve(0))
run()
</langsyntaxhighlight>
{{output}} <pre>
next iteration, _n[1] will be 2...
Line 5,050 ⟶ 6,698:
=={{header|Lua}}==
===Original===
<syntaxhighlight lang="lua">
<lang Lua>
#!/usr/bin/lua
--[[
Line 5,275 ⟶ 6,923:
print_tiles(Goal)
solve(Tiles);
</syntaxhighlight>
</lang>
{{output}} <pre>
FOUND SOLUTION of length 52 rrrulddluuuldrurdddrullulurrrddldluurddlulurruldrdrd
Line 5,281 ⟶ 6,929:
 
===Alternate (with extra credit)===
<syntaxhighlight lang="lua">
<lang Lua>
----------
-- SOLVER
Line 5,485 ⟶ 7,133:
print("ELAPSED: " .. (os.clock()-sclock) .. "s")
end
</syntaxhighlight>
</lang>
{{out}}
<pre>
Line 5,538 ⟶ 7,186:
{{trans|C++}}
====The solver====
<syntaxhighlight lang="nim">
<lang Nim>
# 15 puzzle.
 
Line 5,679 ⟶ 7,327:
ms = ms mod d
if ms > 0: result.add(' ')
</syntaxhighlight>
</lang>
 
====The task====
<syntaxhighlight lang="nim">
<lang Nim>
let start = getTime()
var solver = initSolver([Value 15, 14, 1, 6,
Line 5,690 ⟶ 7,338:
solver.run()
echo fmt"Execution time: {(getTime() - start).toString}."
</syntaxhighlight>
</lang>
{{out}}
<pre>
Line 5,697 ⟶ 7,345:
</pre>
====Extra credit====
<syntaxhighlight lang="nim">
<lang Nim>
let start = getTime()
var solver = initSolver([Value 0, 12, 9, 13,
Line 5,705 ⟶ 7,353:
solver.run()
echo fmt"Execution time: {(getTime() - start).toString}."
</syntaxhighlight>
</lang>
{{out}}
<pre>
Line 5,714 ⟶ 7,362:
=={{header|Pascal}}==
===The Solver===
<langsyntaxhighlight lang="pascal">
unit FifteenSolverT;
\\ Solve 15 Puzzle. Nigel Galloway; February 1st., 2019.
Line 5,746 ⟶ 7,394:
end;
end.
</syntaxhighlight>
</lang>
<langsyntaxhighlight lang="pascal">
// Threaded use of 15 solver Unit. Nigel Galloway; February 1st., 2019.
program testFifteenSolver;
Line 5,779 ⟶ 7,427:
end;
end.
</syntaxhighlight>
</lang>
===The Task===
{{out}}
Line 5,794 ⟶ 7,442:
rrrdldlluurrddluurrdlurdddllluurrdrdlluluurrdddluurddlluururdrddlluurrullldrrrdd
drrrdlluurrdddlluururddlurddlulldrrulluurrdrdllluurrdrdllldruururdddlluluurrrddd
</pre>
 
=={{header|Picat}}==
<syntaxhighlight lang="picat">import planner.
 
main =>
init(InitS),
goal(GoalS),
best_plan((InitS,GoalS),Plan),
println(Plan).
 
init(InitS) =>
M = {{15, 14, 1, 6},
{9 , 11, 4, 12},
{0, 10, 7, 3},
{13, 8, 5, 2}},
InitS = [(R,C) : T in 0..15, pos(M,T,R,C)].
 
goal(GoalS) =>
M = {{1, 2, 3, 4},
{5, 6, 7, 8},
{9, 10, 11, 12},
{13,14, 15, 0}},
GoalS = [(R,C) : T in 0..15, pos(M,T,R,C)].
 
pos(M,T,R,C) =>
N = len(M),
between(1,N,R),
between(1,N,C),
M[R,C] == T,!.
final((S,GoalS)) => S == GoalS.
 
action((S,GoalS),NextS,Action,Cost) =>
S = [P0|Tiles],
P0 = (R0,C0),
Cost = 1,
(R1 = R0-1, R1 >= 1, C1 = C0, Action = u;
R1 = R0+1, R1 =< 4, C1 = C0, Action = d;
R1 = R0, C1 = C0-1, C1 >= 1, Action = l;
R1 = R0, C1 = C0+1, C1 =< 4, Action = r),
P1 = (R1,C1),
slide(P0,P1,Tiles,Tiles1),
S1 = [P1|Tiles1],
NextS = (S1,GoalS).
 
% slide the tile at P1 to the empty square at P0
slide(P0,P1,[P1|Tiles],Tiles1) =>
Tiles1 = [P0|Tiles].
slide(P0,P1,[Tile|Tiles],Tiles1) =>
Tiles1=[Tile|Tiles1R],
slide(P0,P1,Tiles,Tiles1R).
 
% called by the planner
heuristic((S,GoalS)) = Dist =>
S = [_|Tiles],
GoalS = [_|FTiles],
Dist = sum([abs(R-FR)+abs(C-FC) :
{(R,C),(FR,FC)} in zip(Tiles,FTiles)]).
 
</syntaxhighlight>
 
{{out}}
<pre>
rrrulddluuuldrurdddrullulurrrddldluurddlulurruldrdrd
</pre>
 
=={{header|Perl}}==
{{trans|Raku}}
<langsyntaxhighlight lang="perl">use strict;
no warnings;
 
Line 5,859 ⟶ 7,572:
 
($N0[0], $N2[0]) = (8, 0xfe169b4c0a73d852); # initial state
while () { fY() or ++$m }</langsyntaxhighlight>
{{out}}
<pre>Solution found in 52 moves: rrrulddluuuldrurdddrullulurrrddldluurddlulurruldrdrd</pre>
 
=={{header|Phix}}==
<!--<langsyntaxhighlight Phixlang="phix">-->
<span style="color: #000080;font-style:italic;">-- demo\rosetta\Solve15puzzle.exw</span>
<span style="color: #008080;">constant</span> <span style="color: #000000;">STM</span> <span style="color: #0000FF;">=</span> <span style="color: #000000;">0</span> <span style="color: #000080;font-style:italic;">-- single-tile metrics.</span>
Line 6,015 ⟶ 7,728:
<span style="color: #0000FF;">{<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">0<span style="color: #0000FF;">,<span style="color: #000000;">0<span style="color: #0000FF;">,<span style="color: #000000;">0<span style="color: #0000FF;">,<span style="color: #000000;">0<span style="color: #0000FF;">}<span style="color: #0000FF;">,</span> <span style="color: #000080;font-style:italic;">-- down</span>
<span style="color: #0000FF;">{<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">0<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">0<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">0<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #000000;">0<span style="color: #0000FF;">}<span style="color: #0000FF;">}</span> <span style="color: #000080;font-style:italic;">-- right
<!--</langsyntaxhighlight>-->
 
<!--<langsyntaxhighlight Phixlang="phix">-->
<span style="color: #008080;">function</span> <span style="color: #000000;">iddfs<span style="color: #0000FF;">(<span style="color: #004080;">integer</span> <span style="color: #000000;">step<span style="color: #0000FF;">,</span> <span style="color: #000000;">lim<span style="color: #0000FF;">,</span> <span style="color: #000000;">space<span style="color: #0000FF;">,</span> <span style="color: #000000;">prevmv<span style="color: #0000FF;">)</span>
<span style="color: #008080;">if</span> <span style="color: #7060A8;">time<span style="color: #0000FF;">(<span style="color: #0000FF;">)<span style="color: #0000FF;">><span style="color: #000000;">t1</span> <span style="color: #008080;">then</span>
Line 6,158 ⟶ 7,871:
<span style="color: #008080;">end</span> <span style="color: #008080;">procedure</span>
<span style="color: #000000;">main<span style="color: #0000FF;">(<span style="color: #0000FF;">)
<!--</langsyntaxhighlight>-->
{{out}}
<pre>
Line 6,175 ⟶ 7,888:
-- (clearly optimal by exhaustively disproving all lesser n)
 
<!--<langsyntaxhighlight Phixlang="phix">(phixonline)-->
<span style="color: #000080;font-style:italic;">-- demo/rosetta/Solve15puzzle_simple.exw</span>
<span style="color: #008080;">enum</span> <span style="color: #000000;">left<span style="color: #0000FF;">,</span> <span style="color: #000000;">down<span style="color: #0000FF;">,</span> <span style="color: #000000;">up<span style="color: #0000FF;">,</span> <span style="color: #000000;">right</span> <span style="color: #000080;font-style:italic;">-- (nb 5-move flips it, as in down===5-up, etc)</span>
Line 6,303 ⟶ 8,016:
<span style="color: #7060A8;">printf<span style="color: #0000FF;">(<span style="color: #000000;">1<span style="color: #0000FF;">,<span style="color: #008000;">"solution of %d moves found in %s: %s\n"<span style="color: #0000FF;">,</span>
<span style="color: #0000FF;">{<span style="color: #7060A8;">length<span style="color: #0000FF;">(<span style="color: #000000;">moves<span style="color: #0000FF;">)<span style="color: #0000FF;">,<span style="color: #7060A8;">elapsed<span style="color: #0000FF;">(<span style="color: #7060A8;">time<span style="color: #0000FF;">(<span style="color: #0000FF;">)<span style="color: #0000FF;">-<span style="color: #000000;">t0<span style="color: #0000FF;">)<span style="color: #0000FF;">,<span style="color: #000000;">moves<span style="color: #0000FF;">}<span style="color: #0000FF;">)
<!--</langsyntaxhighlight>-->
{{out}}
uppercase indicates the non-free moves (in manhattan cost terms).
Line 6,315 ⟶ 8,028:
Extrapolating from 0.5s/4hrs of C++, as-is this would probably take at least 3 days to solve the extra credit...<br>
You could probably make solve() iterative rather than recursive, and then go all full-on-inline-assembly on it...
=={{header|PowerBASIC}}==
Works with PowerBASIC 6 Console Compiler
{{trans|Go}}
<syntaxhighlight lang="powerbasic">' The program solve fe169b4c0a73d852 in 4-5 seconds (on Intel Core i7-3770 3.40 GHz, 16 GB RAM, Windows 10 Pro).
' Test not completed with 0c9dfbae37254861 (still running after about 4 hours).
' Most of initialization is done in procedure fifteenSolver(), so it's possible to call it many times from the main function.
' No need to pass to fifteenSolver() the initial position of 0; the procedure determines it.
' Program includes procedure to create new configurations (by shuffling the correct final configuration).
' Program also includes a simple (text only) optional visualization of solving moves; the second (optional) parameter of fifteenSolver() is the pause between each move (in milliseconds).
'
' PowerBASIC compilers (both PBCC and PBWin) are 32 bits and are not that efficient when dealing with 64 bit integers (quad, only signed);
' this is not a problem for additions and subtractions, but left/right shift are quite slow;
' to speed up execution, left/right shift are done by inline X86 assembler (the PB statement is commented).
 
#compiler pbcc
#dim all
 
global Nr() as long
global Nc() as long
global n as long
global nn as long ' variable name _n not allowed
global N0() as long
global N3() as long
global N4() as long
global N2() as quad
 
%Ki=1
%Ke=2
%Kl=4
%Kg=8
 
%l=108 ' l
%r=114 ' r
%u=117 ' u
%d=100 ' d
 
function fY() as long
if N2(n) = &h123456789abcdef0 then
function=1
exit function
end if
if N4(n) <= nn then
function = fN()
exit function
end if
function = 0
end function
 
function fZ(byval w as long) as long
if (w and %Ki) > 0 then
call fI()
if fY() then
function = 1
exit function
end if
decr n
end if
if (w and %Kg) > 0 then
call fG()
if fY() then
function = 1
exit function
end if
decr n
end if
if (w and %Ke) > 0 then
call fE()
if fY() then
function = 1
exit function
end if
decr n
end if
if (w and %Kl) > 0 then
call fL()
if fY() then
function = 1
exit function
end if
decr n
end if
function = 0
end function
 
function fN() as long
select case N0(n)
case 0
select case N3(n)
case %l
function = fZ(%Ki)
exit function
case %u
function = fZ(%Ke)
exit function
case else
function = fZ(%Ki + %Ke)
exit function
end select
case 3
select case N3(n)
case %r
function = fZ(%Ki)
exit function
case %u
function = fZ(%Kl)
exit function
case else
function = fZ(%Ki + %Kl)
exit function
end select
case 1, 2
select case N3(n)
case %l
function = fZ(%Ki + %Kl)
exit function
case %r
function = fZ(%Ki + %Ke)
exit function
case %u
function = fZ(%Ke + %Kl)
exit function
case else
function = fZ(%Kl + %Ke + %Ki)
exit function
end select
case 12
select case N3(n)
case %l
function = fZ(%Kg)
exit function
case %d
function = fZ(%Ke)
exit function
case else
function = fZ(%Ke + %Kg)
exit function
end select
case 15
select case N3(n)
case %r
function = fZ(%Kg)
exit function
case %d
function = fZ(%Kl)
exit function
case else
function = fZ(%Kg + %Kl)
exit function
end select
case 13, 14
select case N3(n)
case %l
function = fZ(%Kg + %Kl)
exit function
case %r
function = fZ(%Ke + %Kg)
exit function
case %d
function = fZ(%Ke + %Kl)
exit function
case else
function = fZ(%Kg + %Ke + %Kl)
exit function
end select
case 4, 8
select case N3(n)
case %l
function = fZ(%Ki + %Kg)
exit function
case %u
function = fZ(%Kg + %Ke)
exit function
case %d
function = fZ(%Ki + %Ke)
exit function
case else
function = fZ(%Ki + %Kg + %Ke)
exit function
end select
case 7, 11
select case N3(n)
case %d
function = fZ(%Ki + %Kl)
exit function
case %u
function = fZ(%Kg + %Kl)
exit function
case %r
function = fZ(%Ki + %Kg)
exit function
case else
function = fZ(%Ki + %Kg + %Kl)
exit function
end select
case else
select case N3(n)
case %d
function = fZ(%Ki + %Ke + %Kl)
exit function
case %l
function = fZ(%Ki + %Kg + %Kl)
exit function
case %r
function = fZ(%Ki + %Kg + %Ke)
exit function
case %u
function = fZ(%Kg + %Ke + %Kl)
exit function
case else
function = fZ(%Ki + %Kg + %Ke + %Kl)
exit function
end select
end select
end function
 
sub fI()
local g as long
local a as quad
g = (11 - N0(n)) * 4
a = (N2(n) and lshift(15,g))
N0(n + 1) = N0(n) + 4
N2(n + 1) = N2(n) - a + lshift(a, 16)
N3(n + 1) = %d
N4(n + 1) = N4(n)
if isfalse(Nr(rshift(a,g)) <= N0(n)\4) then
incr N4(n + 1)
end if
incr n
end sub
 
sub fG()
local g as long
local a as quad
g = (19 - N0(n)) * 4
a = (N2(n) and lshift(15,g))
N0(n + 1) = N0(n) - 4
N2(n + 1) = N2(n) - a + rshift(a, 16)
N3(n + 1) = %u
N4(n + 1) = N4(n)
if isfalse(Nr(rshift(a,g)) >= N0(n)\4) then
incr N4(n + 1)
end if
incr n
end sub
 
sub fE()
local g as long
local a as quad
g = (14 - N0(n)) * 4
a = (N2(n) and lshift(15,g))
N0(n + 1) = N0(n) + 1
N2(n + 1) = N2(n) - a + lshift(a,4)
N3(n + 1) = %r
N4(n + 1) = N4(n)
if isfalse(Nc(rshift(a,g)) <= (N0(n) mod 4)) then
incr N4(n + 1)
end if
incr n
end sub
 
sub fL()
local g as long
local a as quad
g = (16 - N0(n)) * 4
a = (N2(n) and lshift(15,g))
N0(n + 1) = N0(n) - 1
N2(n + 1) = N2(n) - a + rshift(a,4)
N3(n + 1) = %l
N4(n + 1) = N4(n)
if isfalse(Nc(rshift(a,g)) >= (N0(n) mod 4)) then
incr N4(n + 1)
end if
incr n
end sub
 
function lshift(byval v as quad, byval s as dword) as quad
'shift left v, s
' inline assembler shift is much faster
!mov edx,v[4]
!mov eax,v
!mov ecx,s
!shld edx,eax,cl
!shl eax,cl
!test ecx,32
!jz skip
!mov edx,eax
!xor eax,eax
skip:
!mov v[4],edx
!mov v,eax
function = v
end function
 
function rshift(byval v as quad, byval s as dword) as quad
'shift right v, s
' inline assembler shift is much faster
!mov edx,v[4]
!mov eax,v
!mov ecx,s
!shrd eax,edx,cl
!shr edx,cl
!test ecx,32
!jz skip
!mov eax,edx
!xor edx,edx
skip:
!mov v[4],edx
!mov v,eax
function = v
end function
 
sub fifteenSolver(byval g as quad, optional byval p as long)
local h as string
local j as long
local s as string
local t as single
t=timer
redim Nr(0 to 15)
redim Nc(0 to 15)
redim N0(0 to 99)
redim N3(0 to 100)
redim N4(0 to 99)
redim N2(0 to 99)
array assign Nr()=3, 0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2, 2, 3, 3, 3
array assign Nc()=3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2
n = 0
nn = 0
h = hex$(g, 16)
cls
print "Puzzle: ";lcase$(h)
call ShowConfiguration(h, 2)
print
print
N0(0) = instr(h, "0") - 1
N2(0) = g
call solve()
print using$("Solution found in #### moves: ", n);
for j = 1 to n
s = s + chr$(N3(j))
next
print s
print "Time = ";format$(timer-t, "#####.########");" seconds"
if p then
call showMoves(h, s, n, p)
end if
end sub
 
sub solve()
if fN() then
exit sub
else
n = 0
incr nn
call solve()
end if
end sub
 
function createPuzzle(byval j as long) as quad
local q as quad
local h as string
local z as long
local d as long
local r as long
local u as long
randomize timer
q=&h123456789abcdef0
h = hex$(q, 16)
u = 0
while j > 0 ' number of moves to do
do
d = rnd(1, 4) ' -1 +1 -4 +4
loop while d = u
u = -d
r = rnd(1, 3) ' repetitions
while r
z = instr(h, "0")
select case d
case 1 ' -1
if (z mod 4) <> 1 then
mid$(h, z, 1) = mid$(h, z - 1, 1)
mid$(h, z - 1, 1) = "0"
decr j
end if
case 2 ' +1
if (z mod 4) <> 0 then
mid$(h, z , 1) = mid$(h, z + 1, 1)
mid$(h, z + 1, 1) = "0"
decr j
end if
case 3 ' -4
if z >= 5 then
mid$(h, z, 1) = mid$(h, z - 4, 1)
mid$(h, z - 4, 1) = "0"
decr j
end if
case 4 ' +4
if z <= 12 then
mid$(h, z , 1) = mid$(h, z + 4, 1)
mid$(h, z + 4, 1) = "0"
decr j
end if
end select
decr r
wend
wend
function = val("&h"+h)
end function
 
sub shoWMoves(byval h as string, byval s as string, byval m as long, byval p as long)
local j as long
local z as long
local d as long
cursor off
call ShowConfiguration(h, 12)
for j = 1 to m
d = asc(mid$(s, j, 1))
z = instr(h, "0")
select case d
case %l
if (z mod 4) <> 1 then
mid$(h, z, 1) = mid$(h, z - 1, 1)
mid$(h, z - 1, 1) = "0"
end if
case %r
if (z mod 4) <> 0 then
mid$(h, z , 1) = mid$(h, z + 1, 1)
mid$(h, z + 1, 1) = "0"
end if
case %u
if z >= 5 then
mid$(h, z, 1) = mid$(h, z - 4, 1)
mid$(h, z - 4, 1) = "0"
end if
case %d
if z <= 12 then
mid$(h, z , 1) = mid$(h, z + 4, 1)
mid$(h, z + 4, 1) = "0"
end if
end select
call ShowConfiguration(h, 12)
sleep p
next
locate 20,1
print "Press any key ..."
cursor on
waitkey$
cls
end sub
 
sub ShowConfiguration(byval h as string, i as long)
local r as long
local c as long
local x as string
for r = 1 to 4
for c = 1 to 4
locate r + i, c + c - 1
x = mid$(h, r * 4 - 4 + c, 1)
if x = "0" then
x = " "
end if
print x;
next
next
end sub
 
function PBMain() as long
call fifteenSolver(&hfe169b4c0a73d852, 1000)
'call fifteenSolver(createPuzzle(100), 1000)
'call fifteenSolver(&h0c9dfbae37254861, 1000)
end function
</syntaxhighlight>
 
=={{header|Python}}==
===Iterative Depth A*===
Line 6,323 ⟶ 8,508:
Modified to run this task's 52 move problem.
 
<syntaxhighlight lang="python">
<lang Python>
import random
 
Line 6,510 ⟶ 8,695:
print(", ".join({-1: "Left", 1: "Right", -4: "Up", 4: "Down"}[move[1]] for move in moves))
print(cost, num_eval)
</syntaxhighlight>
</lang>
 
Output - this solution of the problem for this task is the same as the second solution:
Line 6,529 ⟶ 8,714:
===A* with good heuristic===
;File - astar.py
<syntaxhighlight lang="python">
<lang Python>
"""
 
Line 7,370 ⟶ 9,555:
return strpath
</syntaxhighlight>
</lang>
 
;File - testone.py
 
<syntaxhighlight lang="python">
<lang Python>
"""
 
Line 7,413 ⟶ 9,598:
print(" ")
print("Run time in seconds: "+str(after - before))
</syntaxhighlight>
</lang>
Output:
 
Line 7,435 ⟶ 9,620:
Run time in seconds: 56.601139201
</pre>
=={{header|PowerBASIC}}==
Works with PowerBASIC 6 Console Compiler
{{trans|Go}}
<lang PowerBASIC>
 
' The program solve fe169b4c0a73d852 in 4-5 seconds (on Intel Core i7-3770 3.40 GHz, 16 GB RAM, Windows 10 Pro).
' Test not completed with 0c9dfbae37254861 (still running after about 4 hours).
' Most of initialization is done in procedure fifteenSolver(), so it's possible to call it many times from the main function.
' No need to pass to fifteenSolver() the initial position of 0; the procedure determines it.
' Program includes procedure to create new configurations (by shuffling the correct final configuration).
' Program also includes a simple (text only) optional visualization of solving moves; the second (optional) parameter of fifteenSolver() is the pause between each move (in milliseconds).
'
' PowerBASIC compilers (both PBCC and PBWin) are 32 bits and treats only signed 64 bit integers (quad);
' this is not a problem for additions and subtractions, but left/right shift are quite slow;
' to speed up execution, left/right shift are done by inline X86 assembler (the PB statement is commented).
 
#compiler pbcc
#dim all
 
global Nr() as long
global Nc() as long
global n as long
global nn as long ' variable name _n not allowed
global N0() as long
global N3() as long
global N4() as long
global N2() as quad
 
%Ki=1
%Ke=2
%Kl=4
%Kg=8
 
%l=108 ' l
%r=114 ' r
%u=117 ' u
%d=100 ' d
 
function fY() as long
if N2(n) = &h123456789abcdef0 then
function=1
exit function
end if
if N4(n) <= nn then
function = fN()
exit function
end if
function = 0
end function
 
function fZ(byval w as long) as long
if (w and %Ki) > 0 then
call fI()
if fY() then
function = 1
exit function
end if
decr n
end if
if (w and %Kg) > 0 then
call fG()
if fY() then
function = 1
exit function
end if
decr n
end if
if (w and %Ke) > 0 then
call fE()
if fY() then
function = 1
exit function
end if
decr n
end if
if (w and %Kl) > 0 then
call fL()
if fY() then
function = 1
exit function
end if
decr n
end if
function = 0
end function
 
function fN() as long
select case N0(n)
case 0
select case N3(n)
case %l
function = fZ(%Ki)
exit function
case %u
function = fZ(%Ke)
exit function
case else
function = fZ(%Ki + %Ke)
exit function
end select
case 3
select case N3(n)
case %r
function = fZ(%Ki)
exit function
case %u
function = fZ(%Kl)
exit function
case else
function = fZ(%Ki + %Kl)
exit function
end select
case 1, 2
select case N3(n)
case %l
function = fZ(%Ki + %Kl)
exit function
case %r
function = fZ(%Ki + %Ke)
exit function
case %u
function = fZ(%Ke + %Kl)
exit function
case else
function = fZ(%Kl + %Ke + %Ki)
exit function
end select
case 12
select case N3(n)
case %l
function = fZ(%Kg)
exit function
case %d
function = fZ(%Ke)
exit function
case else
function = fZ(%Ke + %Kg)
exit function
end select
case 15
select case N3(n)
case %r
function = fZ(%Kg)
exit function
case %d
function = fZ(%Kl)
exit function
case else
function = fZ(%Kg + %Kl)
exit function
end select
case 13, 14
select case N3(n)
case %l
function = fZ(%Kg + %Kl)
exit function
case %r
function = fZ(%Ke + %Kg)
exit function
case %d
function = fZ(%Ke + %Kl)
exit function
case else
function = fZ(%Kg + %Ke + %Kl)
exit function
end select
case 4, 8
select case N3(n)
case %l
function = fZ(%Ki + %Kg)
exit function
case %u
function = fZ(%Kg + %Ke)
exit function
case %d
function = fZ(%Ki + %Ke)
exit function
case else
function = fZ(%Ki + %Kg + %Ke)
exit function
end select
case 7, 11
select case N3(n)
case %d
function = fZ(%Ki + %Kl)
exit function
case %u
function = fZ(%Kg + %Kl)
exit function
case %r
function = fZ(%Ki + %Kg)
exit function
case else
function = fZ(%Ki + %Kg + %Kl)
exit function
end select
case else
select case N3(n)
case %d
function = fZ(%Ki + %Ke + %Kl)
exit function
case %l
function = fZ(%Ki + %Kg + %Kl)
exit function
case %r
function = fZ(%Ki + %Kg + %Ke)
exit function
case %u
function = fZ(%Kg + %Ke + %Kl)
exit function
case else
function = fZ(%Ki + %Kg + %Ke + %Kl)
exit function
end select
end select
end function
 
sub fI()
local g as long
local a as quad
g = (11 - N0(n)) * 4
a = (N2(n) and lshift(15,g))
N0(n + 1) = N0(n) + 4
N2(n + 1) = N2(n) - a + lshift(a, 16)
N3(n + 1) = %d
N4(n + 1) = N4(n)
if isfalse(Nr(rshift(a,g)) <= N0(n)\4) then
incr N4(n + 1)
end if
incr n
end sub
 
sub fG()
local g as long
local a as quad
g = (19 - N0(n)) * 4
a = (N2(n) and lshift(15,g))
N0(n + 1) = N0(n) - 4
N2(n + 1) = N2(n) - a + rshift(a, 16)
N3(n + 1) = %u
N4(n + 1) = N4(n)
if isfalse(Nr(rshift(a,g)) >= N0(n)\4) then
incr N4(n + 1)
end if
incr n
end sub
 
sub fE()
local g as long
local a as quad
g = (14 - N0(n)) * 4
a = (N2(n) and lshift(15,g))
N0(n + 1) = N0(n) + 1
N2(n + 1) = N2(n) - a + lshift(a,4)
N3(n + 1) = %r
N4(n + 1) = N4(n)
if isfalse(Nc(rshift(a,g)) <= (N0(n) mod 4)) then
incr N4(n + 1)
end if
incr n
end sub
 
sub fL()
local g as long
local a as quad
g = (16 - N0(n)) * 4
a = (N2(n) and lshift(15,g))
N0(n + 1) = N0(n) - 1
N2(n + 1) = N2(n) - a + rshift(a,4)
N3(n + 1) = %l
N4(n + 1) = N4(n)
if isfalse(Nc(rshift(a,g)) >= (N0(n) mod 4)) then
incr N4(n + 1)
end if
incr n
end sub
 
function lshift(byval v as quad, byval s as dword) as quad
'shift left v, s
' inline assembler shift is much faster
!mov edx,v[4]
!mov eax,v
!mov ecx,s
!shld edx,eax,cl
!shl eax,cl
!test ecx,32
!jz skip
!mov edx,eax
!xor eax,eax
skip:
!mov v[4],edx
!mov v,eax
function = v
end function
 
function rshift(byval v as quad, byval s as dword) as quad
'shift right v, s
' inline assembler shift is much faster
!mov edx,v[4]
!mov eax,v
!mov ecx,s
!shrd eax,edx,cl
!shr edx,cl
!test ecx,32
!jz skip
!mov eax,edx
!xor edx,edx
skip:
!mov v[4],edx
!mov v,eax
function = v
end function
 
sub fifteenSolver(byval g as quad, optional byval p as long)
local h as string
local j as long
local s as string
local t as single
t=timer
redim Nr(0 to 15)
redim Nc(0 to 15)
redim N0(0 to 99)
redim N3(0 to 100)
redim N4(0 to 99)
redim N2(0 to 99)
array assign Nr()=3, 0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2, 2, 3, 3, 3
array assign Nc()=3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2
n = 0
nn = 0
h = hex$(g, 16)
cls
print "Puzzle: ";lcase$(h)
call ShowConfiguration(h, 2)
print
print
N0(0) = instr(h, "0") - 1
N2(0) = g
call solve()
print using$("Solution found in #### moves: ", n);
for j = 1 to n
s = s + chr$(N3(j))
next
print s
print "Time = ";format$(timer-t, "#####.########");" seconds"
if p then
call showMoves(h, s, n, p)
end if
end sub
 
sub solve()
if fN() then
exit sub
else
n = 0
incr nn
call solve()
end if
end sub
 
function createPuzzle(byval j as long) as quad
local q as quad
local h as string
local z as long
local d as long
local r as long
local u as long
randomize timer
q=&h123456789abcdef0
h = hex$(q, 16)
u = 0
while j > 0 ' number of moves to do
do
d = rnd(1, 4) ' -1 +1 -4 +4
loop while d = u
u = -d
r = rnd(1, 3) ' repetitions
while r
z = instr(h, "0")
select case d
case 1 ' -1
if (z mod 4) <> 1 then
mid$(h, z, 1) = mid$(h, z - 1, 1)
mid$(h, z - 1, 1) = "0"
decr j
end if
case 2 ' +1
if (z mod 4) <> 0 then
mid$(h, z , 1) = mid$(h, z + 1, 1)
mid$(h, z + 1, 1) = "0"
decr j
end if
case 3 ' -4
if z >= 5 then
mid$(h, z, 1) = mid$(h, z - 4, 1)
mid$(h, z - 4, 1) = "0"
decr j
end if
case 4 ' +4
if z <= 12 then
mid$(h, z , 1) = mid$(h, z + 4, 1)
mid$(h, z + 4, 1) = "0"
decr j
end if
end select
decr r
wend
wend
function = val("&h"+h)
end function
 
sub shoWMoves(byval h as string, byval s as string, byval m as long, byval p as long)
local j as long
local z as long
local d as long
cursor off
call ShowConfiguration(h, 12)
for j = 1 to m
d = asc(mid$(s, j, 1))
z = instr(h, "0")
select case d
case %l
if (z mod 4) <> 1 then
mid$(h, z, 1) = mid$(h, z - 1, 1)
mid$(h, z - 1, 1) = "0"
end if
case %r
if (z mod 4) <> 0 then
mid$(h, z , 1) = mid$(h, z + 1, 1)
mid$(h, z + 1, 1) = "0"
end if
case %u
if z >= 5 then
mid$(h, z, 1) = mid$(h, z - 4, 1)
mid$(h, z - 4, 1) = "0"
end if
case %d
if z <= 12 then
mid$(h, z , 1) = mid$(h, z + 4, 1)
mid$(h, z + 4, 1) = "0"
end if
end select
call ShowConfiguration(h, 12)
sleep p
next
locate 20,1
print "Press any key ..."
cursor on
waitkey$
cls
end sub
 
sub ShowConfiguration(byval h as string, i as long)
local r as long
local c as long
local x as string
for r = 1 to 4
for c = 1 to 4
locate r + i, c + c - 1
x = mid$(h, r * 4 - 4 + c, 1)
if x = "0" then
x = " "
end if
print x;
next
next
end sub
 
function PBMain() as long
call fifteenSolver(&hfe169b4c0a73d852, 1000)
'call fifteenSolver(createPuzzle(100), 1000)
'call fifteenSolver(&h0c9dfbae37254861, 1000)
end function
</lang>
=={{header|Racket}}==
<syntaxhighlight lang="racket">
<lang Racket>
#lang racket
 
Line 8,230 ⟶ 9,942:
(module+ main
(print-path (A* initial-state)))
</syntaxhighlight>
</lang>
 
=={{header|Raku}}==
{{trans|C++}}
<syntaxhighlight lang="raku" perl6line># 20210623 Raku programming solution vCSMt9hkak0
 
constant \Nr = <3 0 0 0 0 1 1 1 1 2 2 2 2 3 3 3>;
Line 8,302 ⟶ 10,014:
fifteenSolver(8,0xfe169b4c0a73d852);
loop { fY() or ++$m }
</syntaxhighlight>
</lang>
{{out}}
<pre>
Line 8,310 ⟶ 10,022:
=={{header|Rust}}==
{{trans|C++}}
<langsyntaxhighlight Rustlang="rust">const NR: [i32; 16] = [3, 0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2, 2, 3, 3, 3];
const NC: [i32; 16] = [3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2, 3, 0, 1, 2];
 
Line 8,511 ⟶ 10,223:
fn main() {
FifteenSolver::new(8, 0xfe169b4c0a73d852).solve();
}</langsyntaxhighlight>
 
{{out}}
Line 8,517 ⟶ 10,229:
 
=== alternative ===
<langsyntaxhighlight Rustlang="rust">use keyed_priority_queue::KeyedPriorityQueue;
use std::cmp::{Ord, Ordering, PartialOrd, Reverse};
 
Line 8,682 ⟶ 10,394:
closed_states.push(parent_order, Reverse(parent_state));
}
}</langsyntaxhighlight>
 
{{out}}
Line 8,705 ⟶ 10,417:
 
===Implementation===
<langsyntaxhighlight Scalalang="scala">import scala.collection.mutable
case class Board(table: Array[Int], r: Int, c: Int, parent: List[String] = List()) {
def cloneSwap(r: Int, c: Int, rr: Int, cc: Int) = {
Line 8,802 ⟶ 10,514:
val startHard = Board(Array(Array(0, 12, 9, 13), Array(15, 11, 10, 14), Array(3, 7, 2, 5), Array(4, 8, 6, 1)).flatten, 0, 0)
}
</syntaxhighlight>
</lang>
 
===Results===
Line 8,850 ⟶ 10,562:
{{libheader|Wren-long}}
This works but is very slow (132 seconds).
<langsyntaxhighlight ecmascriptlang="wren">import "./long" for ULong
 
var Nr = [3, 0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2, 2, 3, 3, 3]
Line 9,024 ⟶ 10,736:
 
fifteenSolver.call(8, ULong.fromBaseString("fe169b4c0a73d852", 16))
solve.call()</langsyntaxhighlight>
 
{{out}}
9,476

edits