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375 lines
9.9 KiB
375 lines
9.9 KiB
#pragma once
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#include <SFML/System/Vector3.hpp>
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#include <SFML/System/Vector2.hpp>
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#include <SFML/Graphics/Color.hpp>
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#include <random>
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#include <iostream>
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#include <functional>
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#include <cmath>
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#define _USE_MATH_DEFINES
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#include <math.h>
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#include <deque>
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class Map {
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public:
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// In addition to traversing the voxel hierarchy, we must also be able to
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// tell which block a given voxel resides in.This is accomplished us -
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// ing 32 - bit page headers spread amongst the child descriptors.Page
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// headers are placed at every 8 kilobyte boundary, and each contains
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// a relative pointer to the block info section.By placing the begin -
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// ning of the child descriptor array at such a boundary, we can always
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// find a page header by simply clearing the lowest bits of any child
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// descriptor pointer.
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struct page_header {
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int bitmask;
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};
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struct leaf_node {
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long bitmask;
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};
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short scale;
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void generate_octree() {
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uint64_t *octree = new uint64_t[200];
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long tree_node = 0;
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std::vector<long> page_array;
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// Page placed every 8 kilobytes
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// contains a relative pointer to the block info section
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uint32_t page = 255;
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// Child pointer points to the first non-leaf child of this node
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uint16_t child_pointer = 20;
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uint32_t pointer = page | child_pointer;
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};
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Map(sf::Vector3i dim) {
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//generate_octree();
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//return;
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dimensions = dim;
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std::mt19937 gen;
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std::uniform_real_distribution<double> dis(-1.0, 1.0);
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auto f_rand = std::bind(dis, gen);
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list = new char[dim.x * dim.y * dim.z];
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height_map = new double[dim.x * dim.y];
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for (int i = 0; i < dim.x * dim.y * dim.z; i++) {
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list[i] = 0;
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}
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//for (int x = -dim.x / 2; x < dim.x/2; x++) {
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// for (int y = -dim.y / 2; y < dim.y/2; y++) {
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//
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// double height = 20;
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// height += std::pow(x / 50.0, 2) - 10 * std::cos(2 * 3.1415926 * x / 50.0);
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// height += std::pow(y / 50.0, 2) - 10 * std::cos(2 * 3.1415926 * y / 50.0);
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//
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// list[(x + dim.x/2) + dim.x * ((y +dim.y/2) + dim.z * (int)height)] = 5;
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// }
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//}
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int xx = 0;
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int yy = 0;
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for (int x = -dim.x / 2; x < dim.x / 2; x++) {
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for (int y = -dim.y / 2; y < dim.y / 2; y++) {
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double z = 150;
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//for (int x = 0; x < dim.x; x++) {
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// for (int y = 0; y < dim.y; y++) {
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double height = 0;
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z += -x*2 * std::sin(std::sqrt(abs(x*2 - y*2 - 47))) -
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(y*2 + 47) * std::sin(std::sqrt(std::abs(y*2 + 47 + x*2 / 2)));
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//z += x * std::sin(std::sqrt(std::abs(y - x + 1))) *
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// std::cos(std::sqrt(std::abs(y + x + 1))) +
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// (y + 1) *
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// std::cos(std::sqrt(std::abs(y - x + 1))) *
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// std::sin(std::sqrt(std::abs(y + x + 1)));
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// Pathological
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//z += 0.5 +
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// (std::pow(std::sin(std::sqrt(100 * std::pow(x/20, 2) + std::pow(y/20, 2))), 2) - 0.5) /
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// (1 + 0.001 * std::pow(std::pow(x/20, 2) - 2 * x/20 * y/20 + std::pow(y/20, 2), 2));
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// Ackleys
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//z += 20 + M_E -
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// (20 / (std::pow(M_E, 0.2) * std::sqrt((std::pow(x / 16.0, 2) + std::pow(y / 16.0, 2) + 1) / 2))) -
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// std::pow(M_E, 0.5 * std::cos(2 * M_PI * x / 16.0) + cos(2 * M_PI * y / 16.0));
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//
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//z += -20 * std::pow(M_E, -0.2 * sqrt(0.5 * std::pow(x/64.0, 2) + std::pow(y/64.0, 2))) - std::pow(M_E, 0.5 * (cos(2 * M_PI * x/64.0) + (cos(2 * M_PI * y/64.0)))) + 20 + M_E;
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//list[x + dim.x * (y + dim.z * (int)height)] = 5;
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double m = 0.7;
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while ((z*m) > 0){
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list[xx + dim.x * (yy + dim.z * (int)(z*m))] = 5;
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z -= 1/m;
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}
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yy++;
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}
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yy = 0;
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xx++;
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}
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return;
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//int featuresize = 2;
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//for (int y = 0; y < dim.y; y += featuresize)
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// for (int x = 0; x < dim.x; x += featuresize) {
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// double t = dis(gen);
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// setSample(x, y, t); //IMPORTANT: frand() is a random function that returns a value between -1 and 1.
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// }
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//int samplesize = featuresize;
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//double scale = 10.0;
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//while (samplesize > 1) {
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// DiamondSquare(samplesize, scale);
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// samplesize /= 2;
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// scale /= 2.0;
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//}
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//size of grid to generate, note this must be a
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//value 2^n+1
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int DATA_SIZE = dim.x + 1;
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//an initial seed value for the corners of the data
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double SEED = rand() % 25 + 25;
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//seed the data
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setSample(0, 0, SEED);
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setSample(0, dim.y, SEED);
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setSample(dim.x, 0, SEED);
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setSample(dim.x, dim.y, SEED);
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double h = 30.0;//the range (-h -> +h) for the average offset
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//for the new value in range of h
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//side length is distance of a single square side
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//or distance of diagonal in diamond
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for (int sideLength = DATA_SIZE - 1;
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//side length must be >= 2 so we always have
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//a new value (if its 1 we overwrite existing values
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//on the last iteration)
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sideLength >= 2;
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//each iteration we are looking at smaller squares
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//diamonds, and we decrease the variation of the offset
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sideLength /= 2, h /= 2.0) {
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//half the length of the side of a square
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//or distance from diamond center to one corner
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//(just to make calcs below a little clearer)
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int halfSide = sideLength / 2;
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//generate the new square values
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for (int x = 0; x < DATA_SIZE - 1; x += sideLength) {
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for (int y = 0; y < DATA_SIZE - 1; y += sideLength) {
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//x, y is upper left corner of square
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//calculate average of existing corners
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double avg = sample(x, y) + //top left
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sample(x + sideLength,y) +//top right
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sample(x,y + sideLength) + //lower left
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sample(x + sideLength,y + sideLength);//lower right
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avg /= 4.0;
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//center is average plus random offset
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setSample(x + halfSide,y + halfSide,
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//We calculate random value in range of 2h
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//and then subtract h so the end value is
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//in the range (-h, +h)
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avg + (f_rand() * 2 * h) - h);
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}
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}
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//generate the diamond values
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//since the diamonds are staggered we only move x
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//by half side
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//NOTE: if the data shouldn't wrap then x < DATA_SIZE
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//to generate the far edge values
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for (int x = 0; x < DATA_SIZE - 1; x += halfSide) {
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//and y is x offset by half a side, but moved by
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//the full side length
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//NOTE: if the data shouldn't wrap then y < DATA_SIZE
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//to generate the far edge values
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for (int y = (x + halfSide) % sideLength; y < DATA_SIZE - 1; y += sideLength) {
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//x, y is center of diamond
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//note we must use mod and add DATA_SIZE for subtraction
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//so that we can wrap around the array to find the corners
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double avg =
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sample((x - halfSide + DATA_SIZE) % DATA_SIZE,y) + //left of center
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sample((x + halfSide) % DATA_SIZE,y) + //right of center
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sample(x,(y + halfSide) % DATA_SIZE) + //below center
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sample(x,(y - halfSide + DATA_SIZE) % DATA_SIZE); //above center
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avg /= 4.0;
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//new value = average plus random offset
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//We calculate random value in range of 2h
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//and then subtract h so the end value is
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//in the range (-h, +h)
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avg = avg + (f_rand() * 2 * h) - h;
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//update value for center of diamond
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setSample(x,y, avg);
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//wrap values on the edges, remove
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//this and adjust loop condition above
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//for non-wrapping values.
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if (x == 0) setSample(DATA_SIZE - 1,y, avg);
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if (y == 0) setSample(x, DATA_SIZE - 1, avg);
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}
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}
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}
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for (int x = 0; x < dim.x; x++) {
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for (int y = 0; y < dim.y; y++) {
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if (height_map[x + y * dim.x] > 0) {
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int z = height_map[x + y * dim.x];
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while (z > 0){
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list[x + dim.x * (y + dim.z * z)] = 5;
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z--;
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}
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}
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}
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}
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for (int x = 0; x < dim.x / 10; x++) {
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for (int y = 0; y < dim.y / 10; y++) {
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for (int z = 0; z < dim.z; z++) {
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if (rand() % 1000 < 1)
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list[x + dim.x * (y + dim.z * z)] = rand() % 6;
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}
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}
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}
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}
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~Map() {
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}
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sf::Vector3i getDimensions();
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char *list;
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sf::Vector3i dimensions;
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void setVoxel(sf::Vector3i position, int val){
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list[position.x + dimensions.x * (position.y + dimensions.z * position.z)] = val;
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};
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void moveLight(sf::Vector2f in);
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sf::Vector3f global_light;
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protected:
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private:
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double* height_map;
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double sample(int x, int y) {
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return height_map[(x & (dimensions.x - 1)) + (y & (dimensions.y - 1)) * dimensions.x];
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}
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void setSample(int x, int y, double value) {
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height_map[(x & (dimensions.x - 1)) + (y & (dimensions.y - 1)) * dimensions.x] = value;
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}
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void sampleSquare(int x, int y, int size, double value) {
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int hs = size / 2;
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// a b
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//
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// x
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//
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// c d
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double a = sample(x - hs, y - hs);
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double b = sample(x + hs, y - hs);
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double c = sample(x - hs, y + hs);
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double d = sample(x + hs, y + hs);
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setSample(x, y, ((a + b + c + d) / 4.0) + value);
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}
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void sampleDiamond(int x, int y, int size, double value) {
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int hs = size / 2;
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// c
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//
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//a x b
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//
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// d
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double a = sample(x - hs, y);
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double b = sample(x + hs, y);
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double c = sample(x, y - hs);
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double d = sample(x, y + hs);
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setSample(x, y, ((a + b + c + d) / 4.0) + value);
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}
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void DiamondSquare(int stepsize, double scale) {
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std::mt19937 generator;
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std::uniform_real_distribution<double> uniform_distribution(-1.0, 1.0);
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auto f_rand = std::bind(uniform_distribution, std::ref(generator));
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int halfstep = stepsize / 2;
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for (int y = halfstep; y < dimensions.y + halfstep; y += stepsize) {
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for (int x = halfstep; x < dimensions.x + halfstep; x += stepsize) {
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sampleSquare(x, y, stepsize, f_rand() * scale);
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}
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}
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for (int y = 0; y < dimensions.y; y += stepsize) {
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for (int x = 0; x < dimensions.x; x += stepsize) {
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sampleDiamond(x + halfstep, y, stepsize, f_rand() * scale);
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sampleDiamond(x, y + halfstep, stepsize, f_rand() * scale);
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}
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}
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}
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};
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