clean(*): remove println
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b48b516102
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0f363e0452
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@ -20,11 +20,8 @@ pub fn pretty(v: &Vec<GaussianRational>) {
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pub fn parse(query: &str) -> Result<Node, Box<dyn Error>> {
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let tokens = tokenize(query)?;
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println!("{:?}", tokens);
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let sanitized_tokens = sanitize_tokens(tokens)?;
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println!("{:?}", sanitized_tokens);
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let ast = build_ast(sanitized_tokens);
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println!("{:?}", ast);
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Ok(ast)
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}
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@ -11,7 +11,6 @@ fn main() {
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println!("Error during parsing: {e}");
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process::exit(1);
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});
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println!("{:?}", equation);
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let is_equation = computorv1::maths::evaluator::is_equation(&equation);
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let evaluated = computorv1::maths::evaluator::evaluate(equation).unwrap_or_else(|e| {
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println!("Error during evaluation: {e}");
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@ -268,6 +268,7 @@ impl ops::Div<GaussianRational> for GaussianRational {
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}
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}
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#[cfg(test)]
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mod tests {
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use super::*;
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@ -43,7 +43,6 @@ fn sub(lhs: Vec<GaussianRational>, rhs: Vec<GaussianRational>) -> Vec<GaussianRa
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}
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fn mul(lhs: Vec<GaussianRational>, rhs: &Vec<GaussianRational>) -> Vec<GaussianRational> {
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println!("\nIci ca multiplie {:?} et {:?}", lhs, rhs);
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let len = lhs.len() + rhs.len() - 1;
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let mut res = Vec::new();
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for _ in 0..len {
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@ -37,14 +37,11 @@ fn simplify_sqrt(mut n: i128) -> (i128, i128) {
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}
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let mut prime_factors = vec![];
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let mut prime = 3;
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println!("stuck {n}");
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while n != 1 && prime * prime < n {
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if n % (prime - 1) == 0 {
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println!("stuck {n} {}", prime - 1);
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prime_factors.push(prime - 1);
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n /= prime - 1;
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} else if n % (prime + 1) == 0 {
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println!("stuck {n} {}", prime + 1);
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prime_factors.push(prime + 1);
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n /= prime + 1;
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} else {
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@ -77,22 +74,16 @@ fn simplify_sqrt(mut n: i128) -> (i128, i128) {
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}
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fn comp_sqrt(c: GaussianRational) -> MyCompSqrt {
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println!("c in comp_sqrt: {:?}", c);
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let real = c.real();
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let imag = c.imaginary();
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let n = real * real + imag * imag;
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let numerator_irrational = n.numerator * n.denominator;
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println!("numerator_irrational {:?}", numerator_irrational);
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let (mut numerator_natural, numerator_irrational) = simplify_sqrt(numerator_irrational);
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println!("numerator_irrational {:?} numerator_natural {:?}", numerator_irrational, numerator_natural);
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let mut denominator = n.denominator;
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let gcd_var = gcd(numerator_natural, denominator);
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denominator /= gcd_var;
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numerator_natural /= gcd_var;
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println!("{numerator_natural} * sqrt({numerator_irrational})");
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println!("----------------------");
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println!("{denominator}");
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let mut sqrt = MySqrt {
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numerator_natural,
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numerator_irrational,
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@ -170,24 +161,17 @@ fn get_strings(left_part: Rational, sqrt_delta: MySqrt) -> (String, String, Stri
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let len = std::cmp::max(string_a.len(), format!("{d}").len()) + 2;
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let len_b = std::cmp::max(string_b.len(), format!("{d}").len()) + 2;
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println!("len {len}, b {len_b}");
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let len1 = len - string_a.len();
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let len2 = len - d.to_string().len();
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let len1b = len_b - string_b.len();
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let len2b = len_b - d.to_string().len();
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println!("len1 {len1}, 2 {len2}, b {len1b} 2b {len2b}");
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println!("{a} {b} {c} {d}");
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let mut string1 = String::from("");
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let mut string2 = String::from("");
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let mut string3 = String::from("");
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let mut string4 = String::from("");
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let mut string5 = String::from("");
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let mut string6 = String::from("");
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let string1;
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let string2;
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let string3;
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let string4;
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let string5;
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let string6;
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if d != 1 {
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string1 = format!("{}{string_a}{}", " ".repeat(len1 / 2), " ".repeat(len1 / 2 + len1 % 2));
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@ -220,26 +204,10 @@ fn degree_two_complex(a: GaussianRational, b: GaussianRational, c: GaussianRatio
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let b = b / a;
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let c = c / a;
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let delta = b * b - 4 * c;
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println!("this is complex {:?}", delta);
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let sqrt_delta = comp_sqrt(delta);
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println!("{:?}", sqrt_delta);
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println!("b {:?}", b);
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let b = b / GaussianRational::new(Rational::new(-2, 1), Rational::new(0, 1));
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println!("BEWARE IM GOING TO PRINT THE SOLUTIONS MDR");
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/*
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2362 / 473 + sqrt(7896511271) \ 49 / -473 + sqrt(7896511271) \
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---- + sqrt | ------------------------ | + -- i sign sqrt | ------------------------- | i
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32 \ 45150 / 13 \ 45150 /
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*/
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let mut sign = '+';
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if sqrt_delta.sign < 0 {
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sign = '-';
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@ -290,12 +258,6 @@ fn degree_two_complex(a: GaussianRational, b: GaussianRational, c: GaussianRatio
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string2 = format!("{string2}{sign} sqrt | {s5} | i");
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string3 = format!("{string3} \\{s6}/ ");
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/*
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let string1 = format!("{}{}{} / {s1} \\ {}{}{} / {s4} \\ ", " ".repeat(space1 / 2), b.real.numerator, " ".repeat(space1 / 2 + space1 % 2), " ".repeat(space2 / 2), b.imaginary.numerator, " ".repeat(space2 / 2 + space2 % 2));
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let string2 = format!("{} + sqrt | {s2} | + {} i {sign} sqrt | {s5} | i", "-".repeat(b_real_len), "-".repeat(b_imag_len));
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let string3 = format!("{}{}{} \\ {s3} / {}{}{} \\ {s6} / ", " ".repeat(space3 / 2), b.real.denominator, " ".repeat(space3 / 2 + space3 % 2), " ".repeat(space4 / 2), b.imaginary.denominator, " ".repeat(space4 / 2 + space4 % 2));
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*/
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println!("{string1}");
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println!("{string2}");
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println!("{string3}");
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@ -365,15 +327,14 @@ fn print_degree_two_real(left_part: Rational, sqrt_delta: MySqrt, imaginary: boo
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let len = std::cmp::max(string.chars().count(), format!("{d}").len()) + 2;
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println!("{a} {b} {c} {d}");
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println!("len {len} s_len {}", string.len());
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println!("{string}");
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if b != 0 || c != 0 {
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println!("The two solutions are:");
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if imaginary == true {
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println!("Discriminant is less than zero. The two complex solutions are:");
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} else {
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println!("The solution is:");
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println!("Discriminant is more than zero. The two solutions are:");
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}
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} else {
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println!("Discriminant is zero. The solution is:");
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}
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if d != 1 {
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println!("{}{string}", " ".repeat(4 + (len - string.chars().count()) / 2));
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@ -387,23 +348,15 @@ fn print_degree_two_real(left_part: Rational, sqrt_delta: MySqrt, imaginary: boo
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}
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fn degree_two_real(a: Rational, b: Rational, c: Rational) {
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println!("a {:?} b {:?} c {:?}", a, b ,c);
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let mut delta = b * b - 4 * a * c;
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println!("delta {:?}", delta);
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println!("anumera {:?}", a.numerator());
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let mut imaginary = false;
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if delta.numerator < 0 {
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imaginary = true;
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println!("imag {:?}", delta);
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delta = -1 * delta;
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println!("imag {:?}", delta);
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}
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let mut sqrt_delta = sqrt(delta, a);
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let mut left_part = (-1 * b) / (2 * a);
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println!("sqrt delta {:?}", sqrt_delta);
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println!("left part {:?}", left_part);
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let tmp = left_part.denominator;
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left_part.denominator *= sqrt_delta.denominator;
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@ -452,35 +405,3 @@ pub fn solve(mut equation: Vec<GaussianRational>) -> Vec<GaussianRational> {
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}
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vec![]
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}
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/*
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2362 / 473 + sqrt(7896511271) \ 49 / -473 + sqrt(7896511271) \
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---- + sqrt | ------------------------ | + -- i sign sqrt | ------------------------- | i
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32 \ 45150 / 13 \ 45150 /
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*/
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/*
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/
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sqrt |
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\
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/ 473 + sqrt(7896511271) \ / -473 + sqrt(7896511271) \
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2362 + 37 * sqrt | ------------------------ | + 46 * sqrt | ------------------------- |
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\ 45150 / \ 45150 /
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--------------------------------------------------------------------------------------------- +
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21615671563
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/ -473 + sqrt(7896511271) \ / 473 + sqrt(7896511271) \
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2362 + 37 * sqrt | ------------------------ | - 46 * sqrt | ------------------------- |
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\ 45150 / \ 45150 /
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--------------------------------------------------------------------------------------------- i
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21615671563
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*/
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