Created
February 26, 2012 06:19
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:xxx Hi, I'm metadata! I apply to my parent element and I will be translated to whatever form supported by Google, FaceBook and the rest! | |
# Hi there! | |
:icon https://lh3.ggpht.com/I5NYwBKCBphMQvQLC7DWgTbMabYxqrwR83wEe2o4IryOJBfcndjz4ZN4cc2rMNPlCA=w124 | |
:author Julien Cayzac <[email protected]> | |
:published 2010-09-20 13:05:34 | |
I'm a new article about something super interesting. This might look like Markdown, but it's not! | |
You should check [https://youtu.be/g2FOLrC2e6E](this video) out! Here, I just put it below: | |
[https://youtu.be/g2FOLrC2e6E] | |
[#more] | |
It can also be done with [youtube:g2FOLrC2e6E|redborder](custom URL schemes)! | |
[youtube:g2FOLrC2e6E|redborder] | |
## Source code | |
```js | |
// Hi! I'm a Javascript comment! | |
var fs = require('fs'), | |
x = function() { | |
console.log(fs.readFile(__dirname + '/test.xd')) | |
} | |
x() | |
``` | |
Check out [gist:1651637](this gist)! | |
Here is the embed: [gist:1651637] | |
## Pictures | |
Pictures can be auto-expanded, too, like [http://farm5.staticflickr.com/4015/4434597889_8046fe27bc.jpg|"Some title"](this one): [http://farm5.staticflickr.com/4015/4434597889_8046fe27bc.jpg|picright|"Some title"|anotherclass] | |
Links can contain pictures: Click on the picture to go to a youtube video: [youtube:g2FOLrC2e6E]([http://farm5.staticflickr.com/4015/4434597889_8046fe27bc.jpg|"Click me!"]) | |
Outside code blocks: | |
- HTML tags are preserved. | |
- Two asterisks make stuff **bolder**. | |
- __Text with underscore__. | |
- //I don't like italics because it messes kanji//. | |
- This is --lame-- cool. | |
This is a block quote. | |
-- George Washington | |
## Solving the quadratic equation. | |
Suppose a [x^2+b*x+c=0] and [a!=0]. We first divide by [a] to get [x^2+(b/a)*x+c/a=0]. | |
Then we complete the square and obtain [x^2+(b/a)*x+(b/(2a))^2-(b/(2a))^2+c/a=0]. The first three terms factor to give [(x+b/(2a))^2=(b^2)/(4a^2)-c/a]. Now we take square roots on both sides and get [x+b/(2a)=+-sqrt((b^2)/(4a^2)-c/a)]. | |
Finally we move the [b/(2a)] to the right and simplify to get the two solutions: [x=(-b+-sqrt(b^2-4a*c))/(2a)] |
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