- Decision Needed: should we do something? yes or no.
- Design Needed: yes, we should do something, but what?
- Accepted: yes, and we have a plan.
- In Progress: someone is working on it (applies to issue and corresponding PR).
- Blocked: waiting on something (other issue, external dependency).
- Stalled: there's a PR but it's not mergable and not being actively worked on.
- Review Needed: there's a PR that's ready and people should review it.
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julia> quality(x,a::Rational) = log(den(a),1/abs(x-a)) | |
julia> function maxquality(x,n) | |
Q = -Inf | |
for k = 1:n | |
a = rational(x,1/2^k) | |
if a == x break end | |
q = quality(x,a) | |
if isfinite(q) && Q < q | |
Q = q |
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## Some graph functions ## | |
using Iterators | |
using Combinatorics | |
using Base.LinAlg: checksquare | |
#= | |
X = sparse([1,1,2,2,3,4,4], [2,5,5,3,4,5,6], 1, 6, 6) | |
X += X' | |
G = dropzeros!(1 - X) |
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module.exports = { | |
defaultBrowser: "Safari", | |
options: { hideIcon: true }, | |
rewrite: [ | |
{// rewrite meet.google.com URLs with `authuser=1` query string | |
match: ({ url }) => url.host == "meet.google.com", | |
url: ({ url }) => { | |
var parts = url.search == "" ? [] : | |
url.search.split(/[&;]/).filter( | |
part => !part.startsWith("authuser=") |
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using LinearAlgebra, Statistics | |
function randmatstat(t) | |
n = 5 | |
v = zeros(t) | |
w = zeros(t) | |
a = zeros(n, n) | |
b = zeros(n, n) | |
c = zeros(n, n) | |
d = zeros(n, n) |
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f(x::Int) = "$x is an integer" | |
f(x::String) = "$x is a string" | |
g = x::Int -> "$x is an integer" | |
g = x::String -> "$x is a string" |
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diff --git a/A/ACME/Compat.toml b/A/ACME/Compat.toml | |
index 1a2352fc5..5fc55bd4e 100644 | |
--- a/A/ACME/Compat.toml | |
+++ b/A/ACME/Compat.toml | |
@@ -38,14 +38,14 @@ Compat = "0.38-1.0" | |
julia = "0.5-0.7" | |
["0.6.1-0.6.2"] | |
-julia = "0.5-1.1" | |
- |
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Subject: [julia] Euclidean division: `div`, `rem` and friends (#9283) | |
------------------------ | |
From: Simon Byrne <notifications@github.com> | |
Date: Tue, Dec 9, 2014 at 6:35 AM | |
To: JuliaLang/julia <julia@noreply.github.com> | |
For any two real numbers x and y, Euclidean division is the problem of finding an integer q (the quotient) and number r (the remainder, on an interval of length abs(y)) such that |
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- Flip the switch on the concatenation deprecation (#8599)
- Deprecate partial linear indexing (#5396, #14770)
- ReshapedArrays (#10507, #15449, https://groups.google.com/d/msg/julia-dev/7M5qzmXIChM/kOTlGSIvAwAJ)
- Julia native bounds checking and removal (#7799, #14474)
- Drop dimensions indexed by a scalar (#13612)
- Full APL slicing (#15431)
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