sample-code: update for new WIP syntax (it's more persnickety)
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@ -8,9 +8,5 @@ fn main() {
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/// Implements the classic recursive definition of fib()
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fn fib(a: i64) -> i64 {
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if a > 1 {
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fib(a - 1) + fib(a - 2)
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} else {
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1
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}
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if a > 1 { fib(a - 1) + fib(a - 2) } else { a }
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}
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@ -26,7 +26,7 @@ fn ascii() {
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}
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print(n_digit(row), n_digit(col), ' ')
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}
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print(" │")
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print(" │");
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for col in 0..16 {
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print(ascii_picture(row << 4 | col))
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}
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@ -1,7 +1,7 @@
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//! Implements format string evaluation in weak Conlang
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/// Formats a string
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#[rustfmt::skip]
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fn f(__fmt: &str) -> &str {
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let __out = "";
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let __expr = "";
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@ -10,13 +10,13 @@ fn f(__fmt: &str) -> &str {
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for __c in chars(__fmt) {
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match __c {
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'{' => {
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__depth += 1
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__depth += 1;
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if __depth <= 1 {
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continue
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}
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},
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'}' => {
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__depth -= 1
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__depth -= 1;
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if __depth <= 0 {
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__out = fmt(__out, __label, eval(__expr));
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(__expr, __label) = ("", "");
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@ -24,11 +24,11 @@ fn f(__fmt: &str) -> &str {
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}
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},
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':' => if __depth == 1 && __label.len() == 0 {
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__label = __expr + __c
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__label = __expr + __c;
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continue
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},
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'=' => if __depth == 1 && __label.len() == 0 {
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__label = __expr + __c
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__label = __expr + __c;
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continue
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},
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_ => {}
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@ -6,7 +6,7 @@ fn in_range(this: Ord, min: Ord, max: Ord) -> bool {
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}
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fn frequency(s: str) -> [i32; 128] {
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let letters = [0;128];
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let letters = [0; 128];
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for letter in s {
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if (letter).in_range(' ', letters.len() as char) {
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letters[(letter as i32)] += 1;
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@ -25,20 +25,22 @@ fn plot_freq(freq: [i32; 128]) -> str {
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buf
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}
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const msg: str ="letter_frequency.cl
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const msg: str = "letter_frequency.cl
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Computes the frequency of ascii characters in a block of text, and prints it bucket-sorted.
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Press Ctrl+D to quit.";
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fn main () {
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println(msg)
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fn main() {
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println(msg);
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let lines = "";
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loop {
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let line = get_line();
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if line == "" { break() }
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if line == "" {
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break ();
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}
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lines += line;
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}
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let freq = frequency(lines)
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let plot = plot_freq(freq)
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let freq = frequency(lines);
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let plot = plot_freq(freq);
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println(plot)
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}
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@ -6,24 +6,28 @@ const EPSILON: f64 = 8.8541878188 / 1000000000000.0;
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/// Calcuates the absolute value of a number
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fn f64_abs(n: f64) -> f64 {
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let n = n as f64
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if n < (0.0) { -n } else { n }
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let n = n as f64;
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if n < (0.0) {
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-n
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} else {
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n
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}
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}
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/// Square root approximation using Newton's method
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fn sqrt(n: f64) -> f64 {
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let n = n as f64
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let n = n as f64;
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if n < 0.0 {
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return 0.0 / 0.0 // TODO: NaN constant
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return 0.0 / 0.0; // TODO: NaN constant
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}
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if n == 0.0 {
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return 0.0
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return 0.0;
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}
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let z = n
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let z = n;
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loop {
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let adj = (z * z - n) / (2.0 * z)
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z -= adj
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let adj = (z * z - n) / (2.0 * z);
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z -= adj;
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if adj.f64_abs() < EPSILON {
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break z;
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}
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@ -37,7 +41,9 @@ fn pythag(a: f64, b: f64) -> f64 {
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/// Quadratic formula: (-b ± √(b² - 4ac)) / 2a
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fn quadratic(a: f64, b: f64, c: f64) -> (f64, f64) {
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let a = a as f64; let b = b as f64; let c = c as f64;
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let a = a as f64;
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let b = b as f64;
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let c = c as f64;
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(
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(-b + sqrt(b * b - 4.0 * a * c)) / 2.0 * a,
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(-b - sqrt(b * b - 4.0 * a * c)) / 2.0 * a,
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@ -46,11 +52,11 @@ fn quadratic(a: f64, b: f64, c: f64) -> (f64, f64) {
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fn main() {
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for i in 0..10 {
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println("sqrt(",i,") ≅ ",sqrt(i as f64))
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println("sqrt(", i, ") ≅ ", sqrt(i as f64))
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}
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println("\nPythagorean Theorem")
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println("Hypotenuse of ⊿(5, 12): ", pythag(5.0, 12.0))
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println("\nPythagorean Theorem");
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println("Hypotenuse of ⊿(5, 12): ", pythag(5.0, 12.0));
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println("\nQuadratic formula")
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println("Roots of 10x² + 4x - 1: ", quadratic(10.0, 40, -1.0))
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println("\nQuadratic formula");
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println("Roots of 10x² + 4x - 1: ", quadratic(10.0, 40, -1.0));
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}
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@ -1,15 +1,15 @@
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//! Disjoint Set Forest implementation of the Union Find algorithm
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// enum TreeNode {
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// Empty,
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// Filled { parent: usize, rank: usize }
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// }
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enum TreeNode {
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Empty,
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Filled { parent: usize, rank: usize }
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}
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// TODO: Namespace based on type of first argument
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fn makeset(f, x) {
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match (*f)[x] {
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() => (*f)[x] = Filled { parent: x, rank: 0 },
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() => {(*f)[x] = Filled { parent: x, rank: 0 }},
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_ => {}
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}
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}
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@ -52,11 +52,11 @@ fn show(f) {
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}
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fn test(f) {
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"Union Find on Disjoint Set Forest".println()
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"Union Find on Disjoint Set Forest".println();
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for i in 0..10 { makeset(f, i) }
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for i in 10..20 { makeset(f, i) }
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show(f)
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println()
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show(f);
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println();
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for i in 1..10 { union(f, i*2-1, i*2) }
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for i in 5..10 { union(f, i*2+1, i*2) }
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@ -64,6 +64,6 @@ fn test(f) {
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}
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fn main() {
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let f = [();20]
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let f = [();20];
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f.test()
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}
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@ -4,7 +4,7 @@ use super::preamble::*;
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struct UnitLike;
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struct TupleLike(super::num::i32, super::test::char)
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struct TupleLike(super::num::i32, super::test::char);
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struct StructLike {
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pub member1: UnitLike,
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