Perlin noise and procedural generation

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7 comments, last by All8Up 12 years, 3 months ago
I've recently been working on a 2d RPG adventure game in Java. I have world loading among other things and I want to use procedural generation for the landscape of the game world.

I have had no previous experience with procedural generation so this was quite a learning curve for me and I feel I have done fairly well. I finally managed to make a Perlin noise demo with help from this article here and I'm fairly happy of the result (that demo uses a persistence of 1 and 8 octaves).

Here is the code for my Perlin noise. It's very fast to generate compared to some of the other algorithms I've tried. Im using a linear interpolate method because I don't notice the difference between a cos one except for the fact that linear is MUCH quicker...


double[][] genWhiteNoise(){
Random random = new Random(seed);
double[][] noise = new double[width][height];

for(int x = 0; x < width; x++){
for(int y = 0; y < height; y++){
noise[x][y] = random.nextDouble() % 1;
}
}

return noise;
}

double[][] generateSmoothNoise(double[][] baseNoise, int octave){
double[][] smoothNoise = new double[width][height];

int samplePeriod = 1 << octave;
double sampleFrequency = 1.0f / samplePeriod;

for(int x = 0; x < width; x++){
int sample_x0 = (x / samplePeriod) * samplePeriod;
int sample_x1 = (sample_x0 + samplePeriod) % width;
double horizontal_blend = (x - sample_x0) * sampleFrequency;

for(int y = 0; y < height; y++){
int sample_y0 = (y / samplePeriod) * samplePeriod;
int sample_y1 = (sample_y0 + samplePeriod) % height;
double vertical_blend = (y - sample_y0) * sampleFrequency;

double top = interpolate(baseNoise[sample_x0][sample_y0], baseNoise[sample_x1][sample_y0], horizontal_blend);

double bottom = interpolate(baseNoise[sample_x0][sample_y1], baseNoise[sample_x1][sample_y1], horizontal_blend);

smoothNoise[x][y] = interpolate(top, bottom, vertical_blend);
}
}

return smoothNoise;
}

double[][] perlinNoise(double[][] baseNoise, int octaveCount){
double[][][] smoothNoise = new double[octaveCount][][];

for(int i = 0; i < octaveCount; i++){
smoothNoise = generateSmoothNoise(baseNoise, i);
}

double[][] perlinNoise = new double[width][height];
double amplitude = 1.0;
double totalAmplitude = 0.0d;

for(int octave = octaveCount - 1; octave >= 0; octave--){
amplitude *= persistance;
totalAmplitude += amplitude;

for(int x = 0; x < width; x++){
for(int y = 0; y < height; y++){
perlinNoise[x][y] += smoothNoise[octave][x][y] * amplitude;
}
}
}

for(int x = 0; x < width; x++){
for(int y = 0; y < height; y++){
perlinNoise[x][y] /= totalAmplitude;
}
}

return perlinNoise;
}


First off, can someone please tell me if the noise I have generated if suitable for random world generation or if it's not, can they give me some tips and/or links to good examples.

and second, can someone please tell me a good place to start for turning that Perlin noise into a game world. I am using a tile based system and i plan on having mountains, sand dunes, forests and cities (they wont be randomly generated but they will have a random location in the world based on some placement parameters).

Any help would be very much appreciated.
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I'm not sure it uses perlin noise specifically, but is this similar to what you're after?

http://members.gamedev.net/vertexnormal/tutorial_randlev1.html

You could quantise the noise values into discrete bands, and assign each band a tileset - grass, rock, snow, lava. You could also need edge tiles, depending on the look you're going for.

Can you show an image of the noise you're generating?
Thanks, I'll have a look at that website when I'm back home.

I did put a link to my perlin demo in the post but here's the image anyway:

Untitled.png

Thanks
Procedural terrain generation is an interesting topic, I'm working on a 2D MMORTS and I used the Square-Diamond Algorithm for terrain creation, I am quite happy with the result. This is a screenshot of the terrain generated for my game.

2re639y.gif

This is a great tutorial to understand the algorithm wich is easy to implement once you understand how it works
http://gameprogrammer.com/fractal.html
<personally removed due to accidental duplicate post, check history if curious>
i used perlin noise and ridged multi-fractal noise in mine to build biome, temp, wind, and rainfall maps. The library i used was Libnoise http://libnoise.sourceforge.net

Here is an early prototype:

world_latest.jpg
How you translate your noise functions to a game world depends on a great many factors. Does a cell or unit in the noise map translate to a single tile in the world, or does it translate to a sub-map or region? What sorts of characteristics can a tile or region have? Typically, you're going to use more than just a single layer of noise. As an example, in this journal post, I use several layers of noise and turbulence denoting the shape of an island, elevation and roughness of terrain, aridity, etc... and translate units into tiles in a simple tile map:

blogentry-47547-0-72940200-1296083423_thumb.jpg

Translated into tiles:

blogentry-47547-0-43024200-1296084301_thumb.jpg

This is a very simple example. You can get more complex depending on your needs. All sorts of information can be simulated using noise maps: elevation, placement of regions, density of vegetation, etc... Add a few simulated modeling processes (erosion, weather patterns) and you can come up with some pretty complex worlds.
Oooh, me too me too me too Island Applet. it's essentially a 2d noise heightmap that gets modulated with another noise function to create regions of different "steepness".

Just get a noise function/generator some way to output images based on it and start playing. I starts getting intuitive pretty quick.
I'd also suggest looking into Ken's followup version: "Simplex Noise" as it runs considerably faster, fixes a couple of visible pattern issues in the original and is much easier overall. From there, another source of information would be the book from the masters themselves: http://www.amazon.com/Texturing-Modeling-Third-Procedural-Approach/dp/1558608486/ref=sr_1_1?ie=UTF8&qid=1327285046&sr=8-1 It's an older book but given Perlin, Musgrave and Worley talk about how they use noise and variations, some of the helper functions listed in Worley's section I believe (bias/gain being two of my favorites) are excellent starting points for getting a better understanding of how to fiddle with the output of noise functions.

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