Elite: Dangerous Long-range router

Features

• Five different routing algorithms:
  • Breadth-first search:, always finds the shortest route but is quite slow
  • Bidirectional BFS:: should give similar route quality to BFS but take less time (not yet implemented)
  • A-Star: has an adjustable tradeoff between speed and quality
  • Greedy search: always picks the next reachable star that's closest to the destination, very fast but very poor quality routes
  • Economic: computes route with lowest possible fuel consumption (WIP)
• Nice GUI! (made with PyQt5)
• Two themes! (Dark and Light)
• Uses data from EDSM for star data
• Only routes through scoopable systems, no more running out of fuel! (assuming you have a fuel scoop)
• Take fuel consumption into account and add refueling stops along the route (Not yet implemented)
• Precomputing of BFS routing graphs for:
  • near-instant routing from your home system to any destination!
  • near-instant routing any source back to your-home system (WIP)!
  • near-instant routing between any pair of systems (Not yet implemented, see TODO)
• Routing code written in Rust, so it's quite speedy!
• Export routes as HTML, JSON, CSV and SVG (WIP)
• Automagically copy next jump destination into system clipboard (works by monitoring the player journal file) (Not yet implemented)
• (optional) Web interface with job queue for route computations and multi-user support

Installation

Prerequisites

• Python:
  • conda (Miniconda/Anaconda)
  • nox
• Inno Setup Compiler
  • Download from here
  • or install via scoop scoop install inno-setup)
• Visual Studio 2019
• nightly rust compiler (x86_64-pc-windows-msvc)

Building an installer

(Assuming conda is in your PATH)

1. Run nox -k build
2. Grab the installer from installer/Output/

Manual installation

(Assuming conda is in your PATH)

1. Start a Visual Studio 2019 x64 command prompt
2. Run the following commands:

conda install pycrypto ujson
pip install setuptools_rust
pip install .[all]

then you can run ed_lrr -h from your command prompt to get help

Notes on FSD Fuel consumption and jump range

FSD Fuel consumption (E:D Wiki): $$Fuel = 0.001 \cdot l \cdot \left(\frac{dist \cdot \left(m_{fuel} + m_{ship}\right)}{boost \cdot m_{opt}}\right)^{p}

Solving for dist gives the jump range (in Ly) for a given amount of fuel (in tons) as: $dist = \frac{boost \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{m_{fuel} + m_{ship}}$

Assuming f_{max} tons of available fuel gives us the maximum jump range for a single jump as: $dist_{max} = \frac{boost \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot f_{max}}{l}\right)^{\frac{1}{p}}}{f_{max} + m_{ship}}$

Since the guardian FSD booster increases the maximum jump range by B_g Ly we can calculate a correction factor for the fuel consumption as: $0.001 \cdot l \cdot \left(\frac{boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{B_{g} \cdot \left(m_{fuel} + m_{ship}\right) + boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}\right)^{p}$

Incorporating e_{fuel} into the distance equation yields $dist = \frac{boost \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot e_{fuel} \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{m_{fuel} + m_{ship}}$

Expanding e_{fuel} yields $dist = \frac{boost \cdot m_{opt} \cdot \left(1.0 \cdot \left(\frac{boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{B_{g} \cdot \left(m_{fuel} + m_{ship}\right) + boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}\right)^{p} \cdot \min\left(f_{max}, m_{fuel}\right)\right)^{\frac{1}{p}}}{m_{fuel} + m_{ship}}$

Finally, Expanding dist_{max} yields the full equation as $dist = \frac{boost \cdot m_{opt} \cdot \left(\frac{1000000.0 \cdot \left(\frac{boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{B_{g} \cdot \left(m_{fuel} + m_{ship}\right) + boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}\right)^{- p} \cdot \min\left(f_{max}, m_{fuel}\right)}{l^{2}}\right)^{\frac{1}{p}}}{m_{fuel} + m_{ship}}$

Where:

• Fuel is the fuel needed to jump (in tons)
• l is the linear constant of your FSD (depends on the rating)
• p is the power constant of your FSD (depends on the class)
• m_{ship} is the mass of your ship (including cargo)
• m_{fuel} is the amount of fuel in tons currently stored in your tanks
• m_{opt} is the optimized mass of your FSD (in tons)
• f_{max} is the maximum amount of fuel your FSD can use per jump
• boost is the "boost factor" of your FSD (1.0 when jumping normally, 1.5 when supercharged by a white dwarf, 4.0 for a neutron star, etc)
• dist is the distance you can jump with a given fuel amount
• dist_{max} is the maximum distance you can jump (when m_{fuel}=f_{max})
• B_{g} is the amount of Ly added by your Guardian FSD Booster
• e_{fuel} is the efficiency increase added by the Guardian FSD Booster

Fuel multiplier (CMDR jonburnage)

F_f = f_{max} \cdot \left(\frac{B_{g} \cdot m_{ship}}{m_{opt}} + l \cdot \left(\frac{f_{max}}{l}\right)^{\frac{1}{p}}\right)^{- p}

Fuel multiplier (Spansh)

F_f = 0.001 \cdot l \cdot \left(\frac{boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{\left(B_{g} + \frac{boost^{2} \cdot m_
{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{m_{fuel} + m_{ship}}\right) \cdot \left(m_{fuel} + m_{ship}\right)}\right)^{p}$$

$$ F_f = 0.001 \cdot l \cdot \left(\frac{boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{B_{g} \cdot \left(m_{fuel} + m_{ship}\right) + boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}\right)^{p}$$

$$dist = \frac{boost \cdot m_{opt} \cdot \left(1.0 \cdot \left(\frac{boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{B_{g} \cdot \left(m_{fuel} + m_{ship}\right) + boost^{2} \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}\right)^{p} \cdot \min\left(f_{max}, m_{fuel}\right)\right)^{\frac{1}{p}}}{m_{fuel} + m_{ship}}$$

# Misc Stuff

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$$dist = \frac{- B_{g} \cdot m_{fuel} - B_{g} \cdot m_{ship} + boost \cdot m_{opt} \cdot \left(\frac{1000.0 \cdot e_{fuel} \cdot \min\left(f_{max}, m_{fuel}\right)}{l}\right)^{\frac{1}{p}}}{m_{fuel} + m_{ship}}$$

$$e_{fuel} = \frac{l \cdot \left(\frac{10.0^{- \frac{3.0}{p}} \cdot \left(B_{g} + dist\right) \cdot \left(m_{fuel} + m_{ship}\right)}{boost \cdot m_{opt}}\right)^{p}}{\min\left(f_{max}, m_{fuel}\right)}$$