note edit
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@ -8,6 +8,7 @@ mod tanner;
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use code::LdpcCode;
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use construction::random::generate_random_h;
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use decoder::bit_flip::BitFlipDecoder;
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use encoder::dense::DenseEncoder;
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fn main() {
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@ -30,7 +31,7 @@ fn main() {
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println!("Extraction de G");
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let encoder = DenseEncoder::new(&ldpc);
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println!("\n -> Matrcie H après Gauss-Jordan avec inversion de colonne de la forme [I | A]");
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println!("\n-> Matrcie H après Gauss-Jordan avec inversion de colonne de la forme [I | A]");
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encoder.h_reduced.print();
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println!("G {}x{}", encoder.k, encoder.n);
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@ -40,19 +41,7 @@ fn main() {
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let codeword = encoder.encode(&message);
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println!("\nMessage u : {:?}", message);
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println!("\n Codeword s : {:?}", codeword);
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// let mut is_valid = true;
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// for r in 0..m {
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// let mut sum = 0;
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// for c in 0..n {
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// sum ^= codeword[c] & h_matrix.get(r, c);
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// }
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// if sum != 0 {
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// is_valid = false;
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// break;
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// }
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// }
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println!("\nCodeword s : {:?}", codeword);
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let is_valid = (0..m).all(|r| {
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let sum = codeword
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@ -64,7 +53,22 @@ fn main() {
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println!("\n{}", if is_valid { "Vrai" } else { "Faux" });
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// println!("\nGauss-Jordan sur H :");
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// h_matrix.gauss_jordan();
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// h_matrix.print();
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println!("\nCorrection (bit-flipping)");
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let decoder = BitFlipDecoder::new(&ldpc);
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let max_iter = 50;
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let receiver_codeword = codeword.clone();
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match decoder.decode(&receiver_codeword, max_iter) {
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Some(corrected_codeword) => {
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if corrected_codeword == codeword {
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println!("Code reconstrui");
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} else {
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println!("Convergence mais mauvais codeword")
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}
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println!("Message original : {:?}", codeword);
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println!("Message original : {:?}", corrected_codeword);
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}
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None => println!("Pas de convergence..."),
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}
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}
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