This is a Rubik's cube solver that uses Kociemba's two-phase algorithm and can also be used as a library for manipulating the 3x3 Rubik's cube. However, please note that this is still a work in progress and the implementation is not yet efficient. The solver does not currently use symmetric reductions, pre-moves, or multi-threaded search.
By default, there is no timeout, which means the solver will return the first solution it finds. However, by adding a timeout, the solver will continue searching until the timeout has elapsed and return the shortest solution found or nothing. Specifying a lower search depth can result in better solution quality (around 21 to 23 moves), but it can also make the search slower if the depth is less than 20 moves. Nevertheless, it has been proven that all cases can be solved in 20 moves or fewer.
```bash kewb help kewb solve --scramble "R U R' U'" --max 22 --timeout 1 --details kewb solve -s "R U R' U'" -m 22 -t 1 -d
kewb scramble kewb scramble -n 5
kewb solve --facelet DRBLUURLDRBLRRBFLFFUBFFDRUDURRBDFBBULDUDLUDLBUFFDBFLRL ```
```rust use std::io; use kewb::{ solve, Solver, State, FaceCube, fs::readtable, utils::scramblefrom_string, };
fn main() -> Result<(), io::Error> { let scramble = scramblefromstring("R U R' U'").unwrap(); let state = State::from(&scramble); let solution = solve(state, 23, None).unwrap();
println!("{}", solution);
let faces = "DRBLUURLDRBLRRBFLFFUBFFDRUDURRBDFBBULDUDLUDLBUFFDBFLRL";
let face_cube = FaceCube::try_from(faces).unwrap();
let state = State::try_from(&face_cube).unwrap();
let (move_table, pruning_table) = read_table()?;
let mut solver = Solver::new(&move_table, &pruning_table, 23, None);
let solution = solver.solve(state).unwrap();
println!("{}", solution);
Ok(())
} ```
NB: You must have the rust toolchain installed
Clone the repository and run:
```bash cargo build --release # build in target/build/
cargo install --path . # install to ~/.cargo/bin/ ```
You can run the tests by running:
bash
cargo test
Two phase algorithm overview: http://kociemba.org/cube.htm
Two phase algorithm implementation in python: https://qiita.com/7y2n/items/55abb991a45ade2afa28