2
\$\begingroup\$

I’m having some trouble implementing the A* algorithm in a 2D tile based game.

The problem is basically that the algorithm gets stuck when something gets in its direct way (e.g. walls) Note that it only allows Horizontal and Vertical movement.

Here's a picture as it works fine across the map without something in its direct way: (Green tile = destination, Blue = In closed list, Green = in open list)

enter image description here

This is what happens if I try to walk 'around' a wall:

enter image description here


EDIT

Thanks DeadMG, I rewrote the algorithm last week and got it somewhat working.

But the heuristics are still some faulty.

As you can see here it prefers a uneven path on an straight way:

enter image description here

The heuristics function:

float c_astar::GetH(cTILEext TILEX)
{
    short a = 0; short b = 0;
    if(TILEX.Tile.Position.x > Destination.x) a = TILEX.Tile.Position.x - Destination.x;
    else a = Destination.x - TILEX.Tile.Position.x;
    if(TILEX.Tile.Position.y > Destination.y) b = TILEX.Tile.Position.y - Destination.y;
    else b = Destination.y - TILEX.Tile.Position.y;

    float h = a+b;

    //Tie-Breaker
    float dx1,dy1,dx2,dy2;
    dx1=dy1=dx2=dy2 = 0;

    if(TILEX.Tile.Position.x > Destination.x) dx1 = TILEX.Tile.Position.x - Destination.x;
    else dx1 = Destination.x - TILEX.Tile.Position.x;

    if(TILEX.Tile.Position.y > Destination.y) dy1 = TILEX.Tile.Position.y - Destination.y;
    else dy1 = Destination.y - TILEX.Tile.Position.y;

    if(Start.x > Destination.x) dx2 = Start.x - Destination.x;
    else dx2 = Destination.x - Start.x;

    if(Start.y > Destination.y) dy2 = Start.y - Destination.y;
    else dy2 = Destination.y - Start.y;
    float cross = abs(dx1*dy2 - dx2*dy1);

    h += cross*0.001;

    return h;
}

I used the Tie-Breaker as described here. What am I doing wrong?

Regards, bryan226

\$\endgroup\$
1
  • \$\begingroup\$ What DeadMG said, and why are you guessing G? G should be a known calculable value that tells you exactly how much it costs to get to any given tile using the path selected thus far. H is a rough guess of how far the goal is from any given tile. \$\endgroup\$ Jun 29, 2012 at 22:15

1 Answer 1

4
\$\begingroup\$

Its always going after the cheapest F value, which seems to be wrong.

Is the entire point of F. Your heuristic is crackers. You should use something like Manhattan distance to target (ignoring obstacles) as the value of heuristic, (yours is pretty close but you need to ditch the *10) and then 1 cost/step for G. Also, your G estimate does not actually give the length of the path, because it does not include the idea that you had to take a detour, giving you quite inaccurate results.

Fixing these two problems should give you actual results for A*.

\$\endgroup\$
1
  • \$\begingroup\$ Thanks @DeadMG. I made some progress on it, but the heuristics function is still some faulty I guess. Could you take a look at the updated Question? \$\endgroup\$
    – bandrewk
    Jul 6, 2012 at 22:17

You must log in to answer this question.

Not the answer you're looking for? Browse other questions tagged .