Headingsπ
The following HTML <h1>β<h6> elements represent six levels of section headings. <h1> is the highest section level while <h6> is the lowest.
H1π
H2π
H3π
H4π
H5π
H6π
Paragraphπ
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Itatur? Quiatae cullecum rem ent aut odis in re eossequodi nonsequ idebis ne sapicia is sinveli squiatum, core et que aut hariosam ex eat.
Blockquotesπ
The blockquote element represents content that is quoted from another source, optionally with a citation which must be within a footer or cite element, and optionally with in-line changes such as annotations and abbreviations.
Blockquote without attributionπ
Tiam, ad mint andaepu dandae nostion secatur sequo quae. Note that you can use Markdown syntax within a blockquote.
Blockquote with attributionπ
Don't communicate by sharing memory, share memory by communicating.
β Rob Pike1
The above quote is excerpted from Rob Pike's talk during Gopherfest, November 18, 2015.
Tablesπ
Tables aren't part of the core Markdown spec, but Hugo supports supports them out-of-the-box.
| Name | Age |
|---|---|
| Bob | 27 |
| Alice | 23 |
Inline Markdown within tablesπ
| InlineΒ Β Β | MarkdownΒ Β Β | InΒ Β Β | Table |
|---|---|---|---|
| italics | bold | code |
Code Blocksπ
Code block with backticksπ
<!DOCTYPE html>
<html lang="en">
<head>
<meta charset="UTF-8">
<title>Example HTML5 Document</title>
</head>
<body>
<p>Test</p>
</body>
</html>
Code block indented with four spacesπ
<!DOCTYPE html>
<html lang="en">
<head>
<meta charset="UTF-8">
<title>Example HTML5 Document</title>
</head>
<body>
<p>Test</p>
</body>
</html>
List Typesπ
Ordered Listπ
- First item
- Second item
- Third item
Unordered Listπ
- List item
- Another item
- And another item
Nested listπ
- Item
- First Sub-item
- Second Sub-item
- Item
- A
- B
Other Elements β abbr, sub, sup, kbd, markπ
GIF is a bitmap image format.
H2O
Xn + Yn = Zn
Press CTRL+ALT+Delete to end the session.
Most salamanders are nocturnal, and hunt for insects, worms, and other small creatures.
mathjaxπ
$$ \displaylines{x = a + b \\ y = b + c} $$
$$ \require{bussproofs} \begin{prooftree} \AxiomC{A} \AxiomC{B} \BinaryInfC{D} \end{prooftree} $$