---

yaml
---
r: 128983
b: refs/heads/try
c: 8658722
h: refs/heads/master
i:
  128981: 8e7f2dc
  128979: 3bcc2b9
  128975: 45782a6
v: v3

Author: nham

[refs]

@@ -2,7 +2,7 @@
 refs/heads/master: 07d86b46a949a94223da714e35b343243e4ecce4
 refs/heads/snap-stage1: e33de59e47c5076a89eadeb38f4934f58a3618a6
 refs/heads/snap-stage3: a86d9ad15e339ab343a12513f9c90556f677b9ca
-refs/heads/try: 348132196a1a25336d2df6b6e0989540cdc8f7e1
+refs/heads/try: 86587224d0b99c69da01ebfaf98052694036302b
 refs/tags/release-0.1: 1f5c5126e96c79d22cb7862f75304136e204f105
 refs/heads/ndm: f3868061cd7988080c30d6d5bf352a5a5fe2460b
 refs/heads/try2: 147ecfdd8221e4a4d4e090486829a06da1e0ca3c

branches/try/src/libstd/rand/mod.rs

@@ -70,20 +70,20 @@
 //! println!("{}", tuple)
 //! ```
 //!
-//! ## Monte Carlo estimation of pi
+//! ## Monte Carlo estimation of π
 //!
 //! For this example, imagine we have a square with sides of length 2 and a unit
-//! circle, both centered at the origin. Since the area of a unit circle is pi,
-//! the ratio
+//! circle, both centered at the origin. Since the area of a unit circle is π,
+//! we have:
 //!
 //! ```notrust
-//!     (area of unit circle) / (area of square)
+//!     (area of unit circle) / (area of square) = π / 4
 //! ```
 //!
-//! is equal to pi / 4. So if we sample many points randomly from the square,
-//! roughly pi / 4 of them should be inside the circle.
+//! So if we sample many points randomly from the square, roughly π / 4 of them
+//! should be inside the circle.
 //!
-//! We can use the above fact to estimate the value of pi: pick many points in the
+//! We can use the above fact to estimate the value of π: pick many points in the
 //! square at random, calculate the fraction that fall within the circle, and
 //! multiply this fraction by 4.
 //!