Cargo.toml, src/main.rs: Update to match text in book.

This commit is contained in:
Jim Blandy 2019-09-02 17:08:51 -07:00
commit 4c0bce2e18
3 changed files with 184 additions and 164 deletions

196
Cargo.lock generated
View File

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"checksum memoffset 0.5.1 (registry+https://github.com/rust-lang/crates.io-index)" = "ce6075db033bbbb7ee5a0bbd3a3186bbae616f57fb001c485c7ff77955f8177f"
"checksum nodrop 0.1.13 (registry+https://github.com/rust-lang/crates.io-index)" = "2f9667ddcc6cc8a43afc9b7917599d7216aa09c463919ea32c59ed6cac8bc945"
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@ -420,16 +421,19 @@ source = "registry+https://github.com/rust-lang/crates.io-index"
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View File

@ -5,4 +5,4 @@ authors = ["Jim Blandy <jimb@red-bean.com>"]
[dependencies]
num = "0.1.34"
image = "0.10.4"
image = "0.13.0"

View File

@ -1,4 +1,25 @@
#![allow(dead_code, unused_variables)]
extern crate num;
use num::Complex;
/// Try to determine if `c` is in the Mandelbrot set, using at most `limit`
/// iterations to decide.
///
/// If `c` is not a member, return `Some(i)`, where `i` is the number of
/// iterations it took for `c` to leave the circle of radius two centered on the
/// origin. If `c` seems to be a member (more precisely, if we reached the
/// iteration limit without being able to prove that `c` is not a member),
/// return `None`.
fn escape_time(c: Complex<f64>, limit: u32) -> Option<u32> {
let mut z = Complex { re: 0.0, im: 0.0 };
for i in 0..limit {
z = z * z + c;
if z.norm_sqr() > 4.0 {
return Some(i);
}
}
None
}
use std::str::FromStr;
@ -33,78 +54,72 @@ fn test_parse_pair() {
assert_eq!(parse_pair::<f64>("0.5x1.5", 'x'), Some((0.5, 1.5)));
}
/// Return the point on the complex plane corresponding to a given pixel in the
/// bitmap.
/// Parse a pair of floating-point numbers separated by a comma as a complex
/// number.
fn parse_complex(s: &str) -> Option<Complex<f64>> {
match parse_pair(s, ',') {
Some((re, im)) => Some(Complex { re, im }),
None => None
}
}
#[test]
fn test_parse_complex() {
assert_eq!(parse_complex("1.25,-0.0625"),
Some(Complex { re: 1.25, im: -0.0625 }));
assert_eq!(parse_complex(",-0.0625"), None);
}
/// Given the row and column of a pixel in the output image, return the
/// corresponding point on the complex plane.
///
/// `bounds` is a pair giving the width and height of the bitmap. `pixel` is a
/// pair indicating a particular pixel in that bitmap. The `upper_left` and
/// `lower_right` parameters are points on the complex plane designating the
/// area our bitmap covers.
/// `bounds` is a pair giving the width and height of the image in pixels.
/// `pixel` is a (column, row) pair indicating a particular pixel in that image.
/// The `upper_left` and `lower_right` parameters are points on the complex
/// plane designating the area our image covers.
fn pixel_to_point(bounds: (usize, usize),
pixel: (usize, usize),
upper_left: (f64, f64),
lower_right: (f64, f64))
-> (f64, f64)
upper_left: Complex<f64>,
lower_right: Complex<f64>)
-> Complex<f64>
{
// It might be nicer to find the position of the *middle* of the pixel,
// instead of its upper left corner, but this is easier to write tests for.
let (width, height) = (lower_right.0 - upper_left.0,
upper_left.1 - lower_right.1);
(upper_left.0 + pixel.0 as f64 * width / bounds.0 as f64,
upper_left.1 - pixel.1 as f64 * height / bounds.1 as f64)
let (width, height) = (lower_right.re - upper_left.re,
upper_left.im - lower_right.im);
Complex {
re: upper_left.re + pixel.0 as f64 * width / bounds.0 as f64,
im: upper_left.im - pixel.1 as f64 * height / bounds.1 as f64
// Why subtraction here? pixel.1 increases as we go down,
// but the imaginary component increases as we go up.
}
}
#[test]
fn test_pixel_to_point() {
assert_eq!(pixel_to_point((100, 100), (25, 75),
(-1.0, 1.0), (1.0, -1.0)),
(-0.5, -0.5));
}
extern crate num;
use num::Complex;
/// Try to determine whether the complex number `c` is in the Mandelbrot set.
///
/// A number `c` is in the set if, starting with zero, repeatedly squaring and
/// adding `c` never causes the number to leave the circle of radius 2 centered
/// on the origin; the number instead orbits near the origin forever. (If the
/// number does leave the circle, it eventually flies away to infinity.)
///
/// If after `limit` iterations our number has still not left the circle, return
/// `None`; this is as close as we come to knowing that `c` is in the set.
///
/// If the number does leave the circle before we give up, return `Some(i)`, where
/// `i` is the number of iterations it took.
fn escapes(c: Complex<f64>, limit: u32) -> Option<u32> {
let mut z = Complex { re: 0.0, im: 0.0 };
for i in 0..limit {
z = z*z + c;
if z.norm_sqr() > 4.0 {
return Some(i);
}
}
return None;
Complex { re: -1.0, im: 1.0 },
Complex { re: 1.0, im: -1.0 }),
Complex { re: -0.5, im: -0.5 });
}
/// Render a rectangle of the Mandelbrot set into a buffer of pixels.
///
/// The `bounds` argument gives the width and height of the buffer `pixels`,
/// which holds one grayscale pixel per byte. The `upper_left` and `lower_right`
/// arguments specify points on the complex plane corresponding to the upper
/// left and lower right corners of the pixel buffer.
fn render(pixels: &mut [u8], bounds: (usize, usize),
upper_left: (f64, f64), lower_right: (f64, f64))
/// arguments specify points on the complex plane corresponding to the upper-
/// left and lower-right corners of the pixel buffer.
fn render(pixels: &mut [u8],
bounds: (usize, usize),
upper_left: Complex<f64>,
lower_right: Complex<f64>)
{
assert!(pixels.len() == bounds.0 * bounds.1);
for r in 0 .. bounds.1 {
for c in 0 .. bounds.0 {
let point = pixel_to_point(bounds, (c, r),
for row in 0 .. bounds.1 {
for column in 0 .. bounds.0 {
let point = pixel_to_point(bounds, (column, row),
upper_left, lower_right);
pixels[r * bounds.0 + c] =
match escapes(Complex { re: point.0, im: point.1 }, 255) {
pixels[row * bounds.0 + column] =
match escape_time(point, 255) {
None => 0,
Some(count) => 255 - count as u8
};
@ -114,22 +129,21 @@ fn render(pixels: &mut [u8], bounds: (usize, usize),
extern crate image;
use std::fs::File;
use std::io::Result;
use image::png::PNGEncoder;
use image::ColorType;
use image::png::PNGEncoder;
use std::fs::File;
/// Write the buffer `pixels`, whose dimensions are given by `bounds`, to the
/// file named `filename`.
fn write_image(filename: &str, pixels: &[u8], bounds: (usize, usize))
-> Result<()>
-> Result<(), std::io::Error>
{
let output = try!(File::create(filename));
let output = File::create(filename)?;
let encoder = PNGEncoder::new(output);
try!(encoder.encode(&pixels[..],
bounds.0 as u32, bounds.1 as u32,
ColorType::Gray(8)));
encoder.encode(&pixels,
bounds.0 as u32, bounds.1 as u32,
ColorType::Gray(8))?;
Ok(())
}
@ -137,7 +151,7 @@ fn write_image(filename: &str, pixels: &[u8], bounds: (usize, usize))
use std::io::Write;
fn main() {
let args : Vec<String> = std::env::args().collect();
let args: Vec<String> = std::env::args().collect();
if args.len() != 5 {
writeln!(std::io::stderr(),
@ -152,13 +166,15 @@ fn main() {
let bounds = parse_pair(&args[2], 'x')
.expect("error parsing image dimensions");
let upper_left = parse_pair(&args[3], ',')
let upper_left = parse_complex(&args[3])
.expect("error parsing upper left corner point");
let lower_right = parse_pair(&args[4], ',')
let lower_right = parse_complex(&args[4])
.expect("error parsing lower right corner point");
let mut pixels = vec![0; bounds.0 * bounds.1];
render(&mut pixels[..], bounds, upper_left, lower_right);
write_image(&args[1], &pixels[..], bounds).expect("error writing PNG file");
render(&mut pixels, bounds, upper_left, lower_right);
write_image(&args[1], &pixels, bounds)
.expect("error writing PNG file");
}