rustframe 0.0.1-a.20250805

//! Conway's Game of Life Example
//! This example implements Conway's Game of Life using a `BoolMatrix` to represent the game board.
//! It demonstrates matrix operations like shifting, counting neighbors, and applying game rules.
//! The game runs in a loop, updating the board state and printing it to the console.
//! To modify the behaviour of the example, please change the constants at the top of this file.


use rustframe::matrix::{BoolMatrix, BoolOps, IntMatrix, Matrix};
use rustframe::random::{rng, Rng};
use std::{thread, time};

const BOARD_SIZE: usize = 20; // Size of the board (50x50)
const MAX_FRAMES: u32 = 1000;

const TICK_DURATION_MS: u64 = 0; // Milliseconds per frame
const SKIP_FRAMES: u32 = 1;
const PRINT_BOARD: bool = true; // Set to false to disable printing the board

fn main() {
    let args = std::env::args().collect::<Vec<String>>();
    let debug_mode = args.contains(&"--debug".to_string());
    let print_mode = if debug_mode { false } else { PRINT_BOARD };

    let mut current_board =
        BoolMatrix::from_vec(vec![false; BOARD_SIZE * BOARD_SIZE], BOARD_SIZE, BOARD_SIZE);

    let primes = generate_primes((BOARD_SIZE * BOARD_SIZE) as i32);

    add_simulated_activity(&mut current_board, BOARD_SIZE);

    let mut generation_count: u32 = 0;
    let mut previous_board_state: Option<BoolMatrix> = None;
    let mut board_hashes = Vec::new();
    let mut print_bool_int = 0;

    loop {
        if print_bool_int % SKIP_FRAMES == 0 {
            print_board(&current_board, generation_count, print_mode);

            print_bool_int = 0;
        } else {
            print_bool_int += 1;
        }
        board_hashes.push(hash_board(&current_board, primes.clone()));
        if detect_stable_state(&current_board, &previous_board_state) {
            println!(
                "\nStable state detected at generation {}.",
                generation_count
            );
            add_simulated_activity(&mut current_board, BOARD_SIZE);
        }
        if detect_repeating_state(&mut board_hashes) {
            println!(
                "\nRepeating state detected at generation {}.",
                generation_count
            );
            add_simulated_activity(&mut current_board, BOARD_SIZE);
        }
        if !&current_board.any() {
            println!("\nExtinction at generation {}.", generation_count);
            add_simulated_activity(&mut current_board, BOARD_SIZE);
        }

        previous_board_state = Some(current_board.clone());

        let next_board = game_of_life_next_frame(&current_board);
        current_board = next_board;

        generation_count += 1;
        thread::sleep(time::Duration::from_millis(TICK_DURATION_MS));

        if (MAX_FRAMES > 0) && (generation_count > MAX_FRAMES) {
            println!("\nReached generation limit.");
            break;
        }
    }
}

/// Prints the Game of Life board to the console.
///
/// - `board`: A reference to the `BoolMatrix` representing the current game state.
/// This function demonstrates `board.rows()`, `board.cols()`, and `board[(r, c)]` (Index trait).
fn print_board(board: &BoolMatrix, generation_count: u32, print_mode: bool) {
    if !print_mode {
        return;
    }

    print!("{}[2J", 27 as char);
    println!("Conway's Game of Life - Generation: {}", generation_count);
    let mut print_str = String::new();
    print_str.push_str("+");
    for _ in 0..board.cols() {
        print_str.push_str("--");
    }
    print_str.push_str("+\n");
    for r in 0..board.rows() {
        print_str.push_str("| ");
        for c in 0..board.cols() {
            if board[(r, c)] {
                print_str.push_str("██");
            } else {
                print_str.push_str("  ");
            }
        }
        print_str.push_str(" |\n");
    }
    print_str.push_str("+");
    for _ in 0..board.cols() {
        print_str.push_str("--");
    }
    print_str.push_str("+\n\n");
    print!("{}", print_str);

    println!("Alive cells: {}", board.count());
}

/// Helper function to create a shifted version of the game board.
/// (Using the version provided by the user)
///
/// - `game`: The current state of the Game of Life as a `BoolMatrix`.
/// - `dr`: The row shift (delta row). Positive shifts down, negative shifts up.
/// - `dc`: The column shift (delta column). Positive shifts right, negative shifts left.
///
/// Returns an `IntMatrix` of the same dimensions as `game`.
/// - Cells in the shifted matrix get value `1` if the corresponding source cell in `game` was `true` (alive).
/// - Cells that would source from outside `game`'s bounds (due to the shift) get value `0`.
fn get_shifted_neighbor_layer(game: &BoolMatrix, dr: isize, dc: isize) -> IntMatrix {
    let rows = game.rows();
    let cols = game.cols();

    if rows == 0 || cols == 0 {
        // Handle 0x0 case, other 0-dim cases panic in Matrix::from_vec
        return IntMatrix::from_vec(vec![], 0, 0);
    }

    // Initialize with a matrix of 0s using from_vec.
    // This demonstrates creating an IntMatrix and then populating it.
    let mut shifted_layer = IntMatrix::from_vec(vec![0i32; rows * cols], rows, cols);

    for r_target in 0..rows {
        // Iterate over cells in the *new* (target) shifted matrix
        for c_target in 0..cols {
            // Calculate where this target cell would have come from in the *original* game matrix
            let r_source = r_target as isize - dr;
            let c_source = c_target as isize - dc;

            // Check if the source coordinates are within the bounds of the original game matrix
            if r_source >= 0
                && r_source < rows as isize
                && c_source >= 0
                && c_source < cols as isize
            {
                // If the source cell in the original game was alive...
                if game[(r_source as usize, c_source as usize)] {
                    // Demonstrates Index access on BoolMatrix
                    // ...then this cell in the shifted layer is 1.
                    shifted_layer[(r_target, c_target)] = 1; // Demonstrates IndexMut access on IntMatrix
                }
            }
            // Else (source is out of bounds): it remains 0, as initialized.
        }
    }
    shifted_layer // Return the constructed IntMatrix
}

/// Calculates the next generation of Conway's Game of Life.
///
/// This implementation uses a broadcast-like approach by creating shifted layers
/// for each neighbor and summing them up, then applying rules element-wise.
///
/// - `current_game`: A `&BoolMatrix` representing the current state (true=alive).
///
/// Returns: A new `BoolMatrix` for the next generation.
pub fn game_of_life_next_frame(current_game: &BoolMatrix) -> BoolMatrix {
    let rows = current_game.rows();
    let cols = current_game.cols();

    if rows == 0 && cols == 0 {
        return BoolMatrix::from_vec(vec![], 0, 0); // Return an empty BoolMatrix
    }
    // Define the 8 neighbor offsets (row_delta, col_delta)
    let neighbor_offsets: [(isize, isize); 8] = [
        (-1, -1),
        (-1, 0),
        (-1, 1),
        (0, -1),
        (0, 1),
        (1, -1),
        (1, 0),
        (1, 1),
    ];

    let (first_dr, first_dc) = neighbor_offsets[0];
    let mut neighbor_counts = get_shifted_neighbor_layer(current_game, first_dr, first_dc);

    for i in 1..neighbor_offsets.len() {
        let (dr, dc) = neighbor_offsets[i];
        let next_neighbor_layer = get_shifted_neighbor_layer(current_game, dr, dc);
        neighbor_counts = neighbor_counts + next_neighbor_layer;
    }

    let has_2_neighbors = neighbor_counts.eq_elem(2);
    let has_3_neighbors = neighbor_counts.eq_elem(3);

    let has_2_or_3_neighbors = has_2_neighbors | has_3_neighbors.clone();

    let survives = current_game & &has_2_or_3_neighbors;

    let is_dead = !current_game;

    let births = is_dead & &has_3_neighbors;

    let next_frame_game = survives | births;

    next_frame_game
}

pub fn generate_glider(board: &mut BoolMatrix, board_size: usize) {
    // Initialize with a Glider pattern.
    // It demonstrates how to set specific cells in the matrix.
    // This demonstrates `IndexMut` for `current_board[(r, c)] = true;`.
    let mut rng = rng();
    let r_offset = rng.random_range(0..(board_size - 3));
    let c_offset = rng.random_range(0..(board_size - 3));
    if board.rows() >= r_offset + 3 && board.cols() >= c_offset + 3 {
        board[(r_offset + 0, c_offset + 1)] = true;
        board[(r_offset + 1, c_offset + 2)] = true;
        board[(r_offset + 2, c_offset + 0)] = true;
        board[(r_offset + 2, c_offset + 1)] = true;
        board[(r_offset + 2, c_offset + 2)] = true;
    }
}

pub fn generate_pulsar(board: &mut BoolMatrix, board_size: usize) {
    // Initialize with a Pulsar pattern.
    // This demonstrates how to set specific cells in the matrix.
    // This demonstrates `IndexMut` for `current_board[(r, c)] = true;`.
    let mut rng = rng();
    let r_offset = rng.random_range(0..(board_size - 17));
    let c_offset = rng.random_range(0..(board_size - 17));
    if board.rows() >= r_offset + 17 && board.cols() >= c_offset + 17 {
        let pulsar_coords = [
            (2, 4),
            (2, 5),
            (2, 6),
            (2, 10),
            (2, 11),
            (2, 12),
            (4, 2),
            (4, 7),
            (4, 9),
            (4, 14),
            (5, 2),
            (5, 7),
            (5, 9),
            (5, 14),
            (6, 2),
            (6, 7),
            (6, 9),
            (6, 14),
            (7, 4),
            (7, 5),
            (7, 6),
            (7, 10),
            (7, 11),
            (7, 12),
        ];
        for &(dr, dc) in pulsar_coords.iter() {
            board[(r_offset + dr, c_offset + dc)] = true;
        }
    }
}

pub fn detect_stable_state(
    current_board: &BoolMatrix,
    previous_board_state: &Option<BoolMatrix>,
) -> bool {
    if let Some(ref prev_board) = previous_board_state {
        // `*prev_board == current_board` demonstrates `PartialEq` for `Matrix`.
        return *prev_board == *current_board;
    }
    false
}

pub fn hash_board(board: &BoolMatrix, primes: Vec<i32>) -> usize {
    let board_ints_vec = board
        .data()
        .iter()
        .map(|&cell| if cell { 1 } else { 0 })
        .collect::<Vec<i32>>();

    let ints_board = Matrix::from_vec(board_ints_vec, board.rows(), board.cols());

    let primes_board = Matrix::from_vec(primes, ints_board.rows(), ints_board.cols());

    let result = ints_board * primes_board;
    let result: i32 = result.data().iter().sum();
    result as usize
}

pub fn detect_repeating_state(board_hashes: &mut Vec<usize>) -> bool {
    // so - detect alternating states. if 0==2, 1==3, 2==4, 3==5, 4==6, 5==7
    if board_hashes.len() < 4 {
        return false;
    }
    let mut result = false;
    if (board_hashes[0] == board_hashes[2]) && (board_hashes[0] == board_hashes[2]) {
        result = true;
    }
    // remove the 0th item
    board_hashes.remove(0);
    result
}

pub fn add_simulated_activity(current_board: &mut BoolMatrix, board_size: usize) {
    for _ in 0..20 {
        generate_glider(current_board, board_size);
    }

    // Generate a Pulsar pattern
    for _ in 0..10 {
        generate_pulsar(current_board, board_size);
    }
}

// generate prime numbers
pub fn generate_primes(n: i32) -> Vec<i32> {
    // I want to generate the first n primes
    let mut primes = Vec::new();
    let mut count = 0;
    let mut num = 2; // Start checking for primes from 2
    while count < n {
        let mut is_prime = true;
        for i in 2..=((num as f64).sqrt() as i32) {
            if num % i == 0 {
                is_prime = false;
                break;
            }
        }
        if is_prime {
            primes.push(num);
            count += 1;
        }
        num += 1;
    }
    primes
}

// --- Tests from previous example (can be kept or adapted) ---
#[cfg(test)]
mod tests {
    use super::*;
    use rustframe::matrix::{BoolMatrix, BoolOps}; // Assuming BoolOps is available for .count()

    #[test]
    fn test_blinker_oscillator() {
        let initial_data = vec![false, true, false, false, true, false, false, true, false];
        let game1 = BoolMatrix::from_vec(initial_data.clone(), 3, 3);
        let expected_frame2_data = vec![false, false, false, true, true, true, false, false, false];
        let expected_game2 = BoolMatrix::from_vec(expected_frame2_data, 3, 3);
        let game2 = game_of_life_next_frame(&game1);
        assert_eq!(
            game2.data(),
            expected_game2.data(),
            "Frame 1 to Frame 2 failed for blinker"
        );
        let expected_game3 = BoolMatrix::from_vec(initial_data, 3, 3);
        let game3 = game_of_life_next_frame(&game2);
        assert_eq!(
            game3.data(),
            expected_game3.data(),
            "Frame 2 to Frame 3 failed for blinker"
        );
    }

    #[test]
    fn test_empty_board_remains_empty() {
        let board_3x3_all_false = BoolMatrix::from_vec(vec![false; 9], 3, 3);
        let next_frame = game_of_life_next_frame(&board_3x3_all_false);
        assert_eq!(
            next_frame.count(),
            0,
            "All-false board should result in all-false"
        );
    }

    #[test]
    fn test_zero_size_board() {
        let board_0x0 = BoolMatrix::from_vec(vec![], 0, 0);
        let next_frame = game_of_life_next_frame(&board_0x0);
        assert_eq!(next_frame.rows(), 0);
        assert_eq!(next_frame.cols(), 0);
        assert!(
            next_frame.data().is_empty(),
            "0x0 board should result in 0x0 board"
        );
    }

    #[test]
    fn test_still_life_block() {
        let block_data = vec![
            true, true, false, false, true, true, false, false, false, false, false, false, false,
            false, false, false,
        ];
        let game_block = BoolMatrix::from_vec(block_data.clone(), 4, 4);
        let next_frame_block = game_of_life_next_frame(&game_block);
        assert_eq!(
            next_frame_block.data(),
            game_block.data(),
            "Block still life should remain unchanged"
        );
    }
}