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@briangordon
Last active January 3, 2017 19:43
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My improved version of MagicalTux's EVE online path finder.
#include <iostream>
#include <iomanip>
#include <fstream>
#include <sstream>
#include <string>
#include <vector>
#include <unordered_map>
#include <sys/time.h>
// We specify the total number of systems explicitly so that we can initialize data structures before reading in the whole csv file.
// This lets us process data as we go through the file rather than caching it all until we've counted the number of lines.
static constexpr uint32_t NUM_SYSTEMS = 5428;
int main(int argc, const char * argv[]) {
timeval start, stop;
gettimeofday(&start, NULL);
std::ifstream dataFile("jumps.csv");
std::string curLine;
if(!std::getline(dataFile, curLine)) {
std::cerr << "Couldn't load jumps data.\n";
return 1;
}
std::cout << "Indexing... ";
// Discard the first line. It's just a list of human-readable labels.
// Create arrays which will be used to execute the algorithm. We allocate a big block just to avoid calling new 5000 times...
uint32_t *cost = new uint32_t[NUM_SYSTEMS*NUM_SYSTEMS];
uint32_t *next = new uint32_t[NUM_SYSTEMS*NUM_SYSTEMS];
for(uint32_t i=0; i<NUM_SYSTEMS*NUM_SYSTEMS; i++) {
cost[i] = NUM_SYSTEMS;
}
for(uint32_t i=0; i<NUM_SYSTEMS; i++) {
// Any node can reach itself at no cost.
cost[(NUM_SYSTEMS * i) + i] = 0;
// Any node should advertise itself as the best possible path to itself.
next[(NUM_SYSTEMS * i) + i] = i;
}
// Hash map for translating big IDs into short IDs.
std::unordered_map<uint32_t, uint32_t> forwardIDMap;
forwardIDMap.reserve(NUM_SYSTEMS);
// Vector for translating short IDs back into their big IDs. The ith entry in this vector is the big ID equivalent of the short ID i.
std::vector<uint32_t> backwardIDMap;
backwardIDMap.reserve(NUM_SYSTEMS);
// The next short ID that we will assign to a big ID.
uint32_t nextID = 0;
// Read in the data file.
while(std::getline(dataFile, curLine)) {
size_t commaIndex = curLine.find(',');
// Big IDs read from the current line.
uint32_t from = atol(curLine.substr(0, commaIndex).c_str());
uint32_t to = atol(curLine.substr(commaIndex + 1).c_str());
// Short IDs which we will assign/discover.
uint32_t fromID;
uint32_t toID;
// Look up (or assign) the short ID for the "from" big ID read from the current line.
auto fromResultIter = forwardIDMap.find(from);
if(fromResultIter == forwardIDMap.end()) {
// Assign a new short ID to this big ID.
forwardIDMap[from] = nextID;
backwardIDMap.push_back(from);
fromID = nextID;
nextID++;
} else {
// This big ID has already been assigned a short ID.
fromID = fromResultIter->second;
}
// Look up (or assign) the short ID for the "to" big ID read from the current line.
auto toResultIter = forwardIDMap.find(to);
if(toResultIter == forwardIDMap.end()) {
// Assign a new short ID to this big ID.
forwardIDMap[to] = nextID;
backwardIDMap.push_back(to);
toID = nextID;
nextID++;
} else {
// This big ID has already been assigned a short ID.
toID = toResultIter->second;
}
// You can get from fromID to toID in one hop, since they're adjacent.
cost[(NUM_SYSTEMS * fromID) + toID] = 1;
// The fastest way to get from fromID to toID is through toID, since they're adjacent.
next[(NUM_SYSTEMS * fromID) + toID] = toID;
}
// Floyd's algorithm
for(uint32_t k=0; k<NUM_SYSTEMS; k++) {
#pragma omp parallel for shared(k, cost, next) schedule(dynamic)
for(uint32_t i=0; i<NUM_SYSTEMS; i++) {
if(i==k) {
// It's impossible to find a better path from i to any j in this case. Think about it:
// After the previous pass, we have a path from i to j using the first k-1 nodes as intermediates.
// If we're to improve on it during this pass (using the first k nodes as intermediates instead of the
// first k-1 nodes), then the kth node has to be on the path somewhere. Otherwise, what has changed?
// So in the case that i==k, we're looking at paths that start at i (which is k), then go on to use k
// later as an intermediate elsewhere in the path, and then finally finish at j. There's clearly no way
// that this path can be shorter than the previous best which didn't loop back through k.
// This is actually really important because without this fact, the various iterations of i wouldn't
// be independent and would require synchronization.
continue;
}
for(uint32_t j=0; j<NUM_SYSTEMS; j++) {
uint32_t prev = cost[(NUM_SYSTEMS * i) + j];
uint32_t candidate = cost[(NUM_SYSTEMS * i) + k] + cost[(NUM_SYSTEMS * k) + j];
if(candidate < prev) {
cost[(NUM_SYSTEMS * i) + j] = candidate;
next[(NUM_SYSTEMS * i) + j] = next[(NUM_SYSTEMS * i) + k];
}
}
}
}
gettimeofday(&stop, NULL);
double elapsed = (stop.tv_sec - start.tv_sec) + ((double)(stop.tv_usec - start.tv_usec))/1000000;
std::cout << "done. Elapsed time " << std::fixed << std::setprecision(2) << elapsed << " seconds.\n";
uint32_t startNode = 30000029, endNode = 30000050;
uint32_t startID = forwardIDMap[30000029], endID = forwardIDMap[30000050];
std::cout << "Calculating the quickest route from " << startNode << " to " << endNode << "... ";
gettimeofday(&start, NULL);
uint32_t cur = startID, count = 0;
while(cur != endID) {
//std::cout << backwardIDMap[cur] << '\n';
cur = next[(NUM_SYSTEMS * cur) + endID];
count++;
}
gettimeofday(&stop, NULL);
elapsed = (stop.tv_sec - start.tv_sec)*1000 + ((double)(stop.tv_usec - start.tv_usec))/1000;
std::cout << "done.\nBuilt a " << count << " hop route in " << std::fixed << std::setprecision(3) << elapsed << " ms.\n";
}
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