Quisque egestas convallis ipsum, ut sollicitudin risus tincidunt a. Maecenas interdum malesuada egestas. Duis consectetur porta risus, sit amet vulputate urna facilisis ac. Phasellus semper dui non purus ultrices sodales. Aliquam ante lorem, ornare a feugiat ac, finibus nec mauris. Vivamus ut tristique nisi. Sed vel leo vulputate, efficitur risus non, posuere mi. Nullam tincidunt bibendum rutrum. Proin commodo ornare sapien. Vivamus interdum diam sed sapien blandit, sit amet aliquam risus mattis. Nullam arcu turpis, mollis quis laoreet at, placerat id nibh. Suspendisse venenatis eros eros.
Lists
Ordered list
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1. Firstly
2. Secondly
3. Thirdly
Firstly
Secondly
Thirdly
Unorderd list
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- Chapter
- Section
- Paragraph
Chapter
Section
Paragraph
ToDo List
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- [ ] Job
- [x] Step 1
- [x] Step 2
- [ ] Step 3
Job
Step 1
Step 2
Step 3
Description list
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Sun
: the star around which the earth orbits
Moon
: the natural satellite of the earth, visible by reflected light from the sun
Sun
the star around which the earth orbits
Moon
the natural satellite of the earth, visible by reflected light from the sun
Block Quote
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> This line shows the _block quote_.
This line shows the block quote.
Prompts
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> An example showing the `tip` type prompt.
{: .prompt-tip }
> An example showing the `info` type prompt.
{: .prompt-info }
> An example showing the `warning` type prompt.
{: .prompt-warning }
> An example showing the `danger` type prompt.
{: .prompt-danger }
An example showing the tip type prompt.
An example showing the info type prompt.
An example showing the warning type prompt.
An example showing the danger type prompt.
Tables
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| Company | Contact | Country |
| :--------------------------- | :--------------- | ------: |
| Alfreds Futterkiste | Maria Anders | Germany |
| Island Trading | Helen Bennett | UK |
| Magazzini Alimentari Riuniti | Giovanni Rovelli | Italy |
$$
\begin{equation}
\sum_{n=1}^\infty 1/n^2 = \frac{\pi^2}{6}
\label{eq:series}
\end{equation}
$$
We can reference the equation as \eqref{eq:series}.
When $a \ne 0$, there are two solutions to $ax^2 + bx + c = 0$ and they are
$$ x = {-b \pm \sqrt{b^2-4ac} \over 2a} $$
We can reference the equation as \eqref{eq:series}.
When $a \ne 0$, there are two solutions to $ax^2 + bx + c = 0$ and they are
\[x = {-b \pm \sqrt{b^2-4ac} \over 2a}\]
Mermaid SVG
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```mermaid
gantt
title Adding GANTT diagram functionality to mermaid
apple :a, 2017-07-20, 1w
banana :crit, b, 2017-07-23, 1d
cherry :active, c, after b a, 1d```
gantt
title Adding GANTT diagram functionality to mermaid
apple :a, 2017-07-20, 1w
banana :crit, b, 2017-07-23, 1d
cherry :active, c, after b a, 1d
Images
Default (with caption)
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{: width="972" height="589" }
_Full screen width and center alignment_
{: width="972" height="589" .w-50 .left}
Praesent maximus aliquam sapien. Sed vel neque in dolor pulvinar auctor. Maecenas pharetra, sem sit amet interdum posuere, tellus lacus eleifend magna, ac lobortis felis ipsum id sapien. Proin ornare rutrum metus, ac convallis diam volutpat sit amet. Phasellus volutpat, elit sit amet tincidunt mollis, felis mi scelerisque mauris, ut facilisis leo magna accumsan sapien. In rutrum vehicula nisl eget tempor. Nullam maximus ullamcorper libero non maximus. Integer ultricies velit id convallis varius. Praesent eu nisl eu urna finibus ultrices id nec ex. Mauris ac mattis quam. Fusce aliquam est nec sapien bibendum, vitae malesuada ligula condimentum.
Praesent maximus aliquam sapien. Sed vel neque in dolor pulvinar auctor. Maecenas pharetra, sem sit amet interdum posuere, tellus lacus eleifend magna, ac lobortis felis ipsum id sapien. Proin ornare rutrum metus, ac convallis diam volutpat sit amet. Phasellus volutpat, elit sit amet tincidunt mollis, felis mi scelerisque mauris, ut facilisis leo magna accumsan sapien. In rutrum vehicula nisl eget tempor. Nullam maximus ullamcorper libero non maximus. Integer ultricies velit id convallis varius. Praesent eu nisl eu urna finibus ultrices id nec ex. Mauris ac mattis quam. Fusce aliquam est nec sapien bibendum, vitae malesuada ligula condimentum.
Float to right
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{: width="972" height="589" .w-50 .right}
Praesent maximus aliquam sapien. Sed vel neque in dolor pulvinar auctor. Maecenas pharetra, sem sit amet interdum posuere, tellus lacus eleifend magna, ac lobortis felis ipsum id sapien. Proin ornare rutrum metus, ac convallis diam volutpat sit amet. Phasellus volutpat, elit sit amet tincidunt mollis, felis mi scelerisque mauris, ut facilisis leo magna accumsan sapien. In rutrum vehicula nisl eget tempor. Nullam maximus ullamcorper libero non maximus. Integer ultricies velit id convallis varius. Praesent eu nisl eu urna finibus ultrices id nec ex. Mauris ac mattis quam. Fusce aliquam est nec sapien bibendum, vitae malesuada ligula condimentum.
Praesent maximus aliquam sapien. Sed vel neque in dolor pulvinar auctor. Maecenas pharetra, sem sit amet interdum posuere, tellus lacus eleifend magna, ac lobortis felis ipsum id sapien. Proin ornare rutrum metus, ac convallis diam volutpat sit amet. Phasellus volutpat, elit sit amet tincidunt mollis, felis mi scelerisque mauris, ut facilisis leo magna accumsan sapien. In rutrum vehicula nisl eget tempor. Nullam maximus ullamcorper libero non maximus. Integer ultricies velit id convallis varius. Praesent eu nisl eu urna finibus ultrices id nec ex. Mauris ac mattis quam. Fusce aliquam est nec sapien bibendum, vitae malesuada ligula condimentum.
Full screen width and center alignment
