A* pathfinding work with big open list - c++

I work on a project which demands to use A* algorithm. In this project you select your player with the left click and you guide him in the map with the right click, like the gameplay of thousand strategy game. The graphics are 2D, a little like the game Don't Starve and the game is developped with SFML / C++.
I need to use A* for the deplacement of the player, indeed if an obstacle appears on his road he has to avoid it. But for the moment, i don't know how to apply a grid to the map, i want to place any tree / rocks and other stuff anywhere in order not to see the grid cells. For now the open list is only composed of pixels, which is not the good solution I think ^^, the algorithm is pretty slow. If you have any solution for a realistic rendering while keeping a fast algorithm I'd be happy to hear it. :)
Thank you in advance,

Do you have a screenshot?
The pathfinding grid, and rendering grid can be different. Zelda used different sized tiles for movement and rendering.
navigation mesh
This may be overkill for your map structure, but you may use a navigation mesh.
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edit: If you haven't read it, Amit has a great resource: http://theory.stanford.edu/~amitp/GameProgramming/

What you're looking for is discretization. Behind this obscene name stands a simple principle : you can't deal with an infinite amount of data.
You need then to perform a transformation on your world : instead of allowing your character/unit to go at any location (x and y being real numbers), you can divide your world into some sort of a grid (this is what the navigation mesh and waypoints are doing), and only allow your char to go on these cells (or points, you can see it as you want). This is discretising : you are going from continuous values (real coordinates) to discrete values (integer coordinates / point). The more precise you go, the nicer it'll look.
After doing this, assigning moving costs between cells/points is rather simple, and performing A* on it as well.

Related

2D "game" development: coordinates for game logic and for drawing

I've finished implementing game logic, now it's time to visualize it - I've chosen SFML for this purpose. However, I'm in a mess: how can I avoid hard-coding coordinates of game objects to make the whole system:
resizable;
comfortably movable in terms of its visual parts and systems of ones;
self-adaptable for any sensible screen size?
Besides, I wonder which methods are used in "real" games and other apps. The best solution I've come up with is:
class Screen_promille operated by game logic for storing x and y as int promilles of the used part of the screen (e.g. {500, 500} is the center point while {999, 999} is the right bottom one);
sf::Vector2<float> convert_to_pixels(Screen_promille const) function for getting the actual position on the screen (probably right before drawing); or maybe make Screen_promille::operator sf::Vector2<float>() instead;
sf::Rect<float> const used_screen for the implementation of the latter.
Should it ^ be wise enough?
P. S.:
I'm not using any game engines: I want the current project done without them;
I know about SFML typedefs. :) I left them aside for wider audience.
To put it simply, it's not worth the hassle when you consider all of the issues you might run into down the line. It's much easier to just hardcode the coordinates.
The best solution to the concerns you raised is implementing a letterbox view. A letterbox view should allow you to resize your game comfortably without any visual distortions and it should self-adapt for any screen size.

How flexible is OpenGL's quadric functionality and transformation matrices?

To give you an idea of where I'm coming from, this started as a teaching exercise to get a 12-year-old video game addict into coding. The 2D games, I did in SDL with him and that was fine because I wasn't planning on going into 3D. Yeah, right! So now I'm in at the deep end in OpenGL and mainly trying to figure out exactly what it can and cannot do. I understand the theory (still working on beziers and nurbs if the truth be told) and could code the whole thing by hand in calculated triangular vertices but I'd hate to spend days on that only to be told that there's a built in function/library that does the whole thing faster and easier.
Quadrics seem to be extremely powerful but not terribly flexible. Consider the human head - roughly speaking a 3x4x3 sphere or a torso as a truncated cone that's taller than it is wide than it is thick. Again, a quadric shape with independent x,y and z radii. Since only one radius is provided, am I right in thinking that I would have to generate it around the origin and then apply a scaling matrix to adjust them? Furthermore, if this is so, am I also correct in thinking that saving the results into a vertex array rather than a frame list results in the system neither knowing or caring how they got there?
Transitions: I'm familiar with the basic transitions but, again, consider the torso. It can achieve, maybe, a 45 degree twist from the hips to the shoulders that is distributed linearly across the entire length or even the sideways lean. This is applied around the Y or Z axis respectively but I've obviously missed something about applying transformations that are based on an independent value. (eg rot = dist x (max_rot/max_dist). Again, I could do this by hand (and will probably have to in order to apply the correct physics) but does OpenGL have this functionality built in somewhere?
Any other areas of research I need to put in would be appreciated in the notes.

A way to use pathfinding in 3D without raycasts and for mulitple targets

I'm currently making a game in the DirectX engine in c++. I'm using path-finding to guide an army of soldiers to a specific location. the problem is that I use raycasts to see if there is nothing in the way of my path, and this slows down the speed of the game. Is there a better way to do pathfinding?
I also have a problem with the moving of my army. Right now i'm using the average of soldiers' positions as the start point, which means all the soldiers need to go there first before moving to the end point. Is there a way to make them go to the end point without going to the startpoint?
Thanks for the help.
Have you tried something like A-Star? to navigate via nodes, or some sort of 2d-array representation of your map? written good it could possible be faster aswell as easier to do with jobs ( multithreaded ).
if you have a solider, who is at postion A, and needs to get to B.
just calulate the path from C(the avrage position what ever) to B. get the direction from a to b and do some sort of interpolation. ( havent done this, or tried it, but it could probablt work out pretty well!)
Are you hit-testing every object when you are raycasting?
That can be very expensive when you have many objects and soldiers.
A common solution is to divide your world into square grid cells, and put each object in a list of objects for that grid.
Then you draw an imaginary line from the soldier to the destination and check each cell what objects you need to hit test against. This way you will evaluate only objects close to the straight path and ignore all others.

OpenGL- Simple 2D clipping/occlusion method?

I'm working on a relatively small 2D (top-view) game demo, using OpenGL for my graphics. It's going for a basic stealth-based angle, and as such with all my enemies I'm drawing a sight arc so the player knows where they are looking.
One of my problems so far is that when I draw this sight arc (as a filled polygon) it naturally shows through any walls on the screen since there's nothing stopping it:
http://tinyurl.com/43y4o5z
I'm curious how I might best be able to prevent something like this. I do already have code in place that will let me detect line-intersections with walls and so on (for the enemy sight detection), and I could theoretically use this to detect such a case and draw the polygon accordingly, but this would likely be quite fiddly and/or inefficient, so I figure if there's any built-in OpenGL systems that can do this for me it would probably do it much better.
I've tried looking for questions on topics like clipping/occlusion but I'm not even sure if these are exactly what I should be looking for; my OpenGL skills are limited. It seems that anything using, say, glClipPlanes or glScissor wouldn't be suited to this due to the large amount of individual walls and so on.
Lastly, this is just a demo I'm making in my spare time, so graphics aren't exactly my main worry. If there's a (reasonably) painless way to do this then I'd hope someone can point me in the right direction; if there's no simple way then I can just leave the problem for now or find other workarounds.
This is essentially a shadowing problem. Here's how I'd go about it:
For each point around the edge of your arc, trace a (2D) ray from the enemy towards the point, looking for intersections with the green boxes. If the green boxes are always going to be axis-aligned, the math will be a lot easier (look for Ray-AABB intersection). Rendering the intersection points as a triangle fan will give you your arc.
As you mention that you already have the line-wall intersection code going, then as long as that will tell you the distance from the enemy to the wall, then you'll be able to use it for the sight arc. Don't automatically assume it'll be too slow - we're not running on 486s any more. You can always reduce the number of points around the edge of your arc to speed things up.
OpenGL's built-in occlusion handling is designed for 3D tasks and I can't think of a simple way to rig it to achieve the effect you are after. If it were me, the way I would solve this is to use a fragment shader program, but be forewarned that this definitely does not fall under "a (reasonably) painless way to do this". Briefly, you first render a binary "occlusion map" which is black where there are walls and white otherwise. Then you render the "viewing arc" like you are currently doing with a fragment program that is designed to search from the viewer towards the target location, searching for an occluder (black pixel). If it finds an occluder, then it renders that pixel of the "viewing arc" as 100% transparent. Overall though, while this is a "correct" solution I would definitely say that this is a complex feature and you seem okay without implementing it.
I figure if there's any built-in OpenGL systems that can do this for me it would probably do it much better.
OpenGL is a drawing API, not a geometry processing library.
Actually your intersection test method is the right way to do it. However to speed it up you should use a spatial subdivision structure. In your case you have something that's cries for a Binary Space Partitioning tree. BSP trees have the nice property, that the complexity for finding intersections of a line with walls is in average about O(log n) and worst case is O(n log n), or in other words, BSP tress are very efficient. See the BSP FAQ for details http://www.opengl.org//resources/code/samples/bspfaq/index.html

Simulating a car moving along a track

For Operating Systems class I'm going to write a scheduling simulator entitled "Jurrasic Park".
The ultimate goal is for me to have a series of cars following a set path and passengers waiting in line at a set location for those cars to return to so they can be picked up and be taken on the tour. This will be a simple 2d, top-down view of the track and the cars moving along it.
While I can code this easily without having to visually display anything I'm not quite sure what the best way would be to implement a car moving along a fixed track.
To start out, I'm going to simply use OpenGL to draw my cars as rectangles but I'm still a little confused about how to approach updating the car's position and ensuring it is moving along the set path for the simulated theme park.
Should I store vertices of the track in a list and have each call to update() move the cars a step closer to the next vertex?
If you want curved track, you can use splines, which are mathematically defined curves specified by two vector endpoints. You plop down the endpoints, and then solve for a nice curve between them. A search should reveal source code or math that you can derive into source code. The nice thing about this is that you can solve for the heading of your vehicle exactly, as well as get the next location on your path by doing a percentage calculation. The difficult thing is that you have to do a curve length calculation if you don't want the same number of steps between each set of endpoints.
An alternate approach is to use a hidden bitmap with the path drawn on it as a single pixel wide curve. You can find the next location in the path by matching the pixels surrounding your current location to a direction-of-travel vector, and then updating the vector with a delta function at each step. We used this approach for a path traveling prototype where a "vehicle" was being "driven" along various paths using a joystick, and it works okay until you have some intersections that confuse your vector calculations. But if it's a unidirectional closed loop, this would work just fine, and it's dead simple to implement. You can smooth out the heading angle of your vehicle by averaging the last few deltas. Also, each pixel becomes one "step", so your velocity control is easy.
In the former case, you can have specially tagged endpoints for start/stop locations or points of interest. In the latter, just use a different color pixel on the path for special nodes. In either case, what you display will probably not be the underlying path data, but some prettied up representation of your "park".
Just pick whatever is easiest, and write a tick() function that steps to the next path location and updates your vehicle heading whenever the car is in motion. If you're really clever, you can do some radius based collision handling so that cars will automatically stop when a car in front of them on the track has halted.
I would keep it simple:
Run a timer (every 100msec), and on each timer draw each ones of the cars in the new location. The location is read from a file, which contains the 2D coordinates of the car (each car?).
If you design the road to be very long (lets say, 30 seconds) writing 30*10 points would be... hard. So how about storing at the file the location at every full second? Then between those 2 intervals you will have 9 blind spots, just move the car in constant speed (x += dx/9, y+= dy/9).
I would like to hear a better approach :)
Well you could use some path as you describe, ether a fixed point path or spline. Then move as a fixed 'velocity' on this path. This may look stiff, if the car moves at the same spend on the straight as cornering.
So you could then have speeds for each path section, but you would need many speed set points, or blend the speeds, otherwise you'll get jerky speed changes.
Or you could go for full car simulation, and use an A* to build the optimal path. That's over kill but very cool.
If there is only going forward and backward, and you know that you want to go forward, you could just look at the cells around you, find the ones that are the color of the road and move so you stay in the center of the road.
If you assume that you won't have abrupt curves then you can assume that the road is directly in front of you and just scan to the left and right to see if the road curves a bit, to stay in the center, to cut down on processing.
There are other approaches that could work, but this one is simple, IMO, and allows you to have gentle curves in your road.
Another approach is just to have it be tile-based, so you just look at the tile before you, and have different tiles for changes in road direction an so you know how to turn the car to stay on the tile.
This wouldn't be as smooth but is also easy to do.