Basic HTML + MATH

Heading 1

Heading 2

Heading 3

Heading 4

Heading 5

Heading 6

Heading 1

Heading 2

Heading 3

Heading 4

Heading 5

Heading 6

Heading 1

Heading 2

Heading 3

Heading 4

Heading 5

Heading 6

Heading 1

Heading 2

Heading 3

Heading 4

Heading 5

Heading 6

Heading 1

Heading 2

Heading 3

Heading 4

Heading 5

Heading 6

Black text example.  Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque. Fusce bibendum odio sodales nunc sodales, ut aliquet sapien tristique. Proin molestie luctus metus egestas auctor.

Blue text example Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque. Fusce bibendum odio sodales nunc sodales, ut aliquet sapien tristique. Proin molestie luctus metus egestas auctor.

Red text example Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque. Fusce bibendum odio sodales nunc sodales, ut aliquet sapien tristique. Proin molestie luctus metus egestas auctor.

Grey text example Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque. Fusce bibendum odio sodales nunc sodales, ut aliquet sapien tristique. Proin molestie luctus metus egestas auctor.

Center aligned text example.  Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque. Fusce bibendum odio sodales nunc sodales, ut aliquet sapien tristique. Proin molestie luctus metus egestas auctor.

Serif text example.  Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque. Fusce bibendum odio sodales nunc sodales, ut aliquet sapien tristique. Proin molestie luctus metus egestas auctor.

Large drop cap text. Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque. Fusce bibendum odio sodales nunc sodales, ut aliquet sapien tristique. Proin molestie luctus metus egestas auctor.

Small drop cap text. Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque. Fusce bibendum odio sodales nunc sodales, ut aliquet sapien tristique. Proin molestie luctus metus egestas auctor.

Linked text.

Blue Button Link

Gold Button Link

• Unordered List
• Item 2
• Item 3

1. Ordered List
2. Item 2
3. Item 3

Line break example:

This is preformatted text.
    It preserves spaces, tabs, and line breaks.

This is a citation using the cite tag. 

This is bold text.

This is italic text.

Water is represented as H₂O using the Subscripted _tag.

The equation E=mc² uses the Superscripted ^tag.

This is a highlighted text.

This is a description list:

HTML

HyperText Markup Language

CSS

Cascading Style Sheets

JavaScript

A programming language for the web

This is a block quoted text. Curabitur egestas pulvinar nibh eu ullamcorper. Aliquam semper metus sapien, vitae pharetra ligula placerat vitae. Praesent semper leo sed sapien malesuada pellentesque.

 

This is a table.

This is an example of MathJax.

• Dollar Signs: $y=mx+1$
• Parenthesis: \(y=mx+2\)
• Double Dollar Signs: $$y=mx+3$$
• Hard Bracket: \[y=mx+5\]
• $\lim_{x \to \infty} \exp(‐x) = 0$
• $\cos (2\theta) = \cos^2 \theta ‐ \sin^2 \theta$
• $a \bmod b$
• $x \equiv a \pmod b$

In a sentence

When $a \ne 0$, there are two solutions to \(ax^2 + bx + c = 0\) and they are $$x = {-b \pm \sqrt{b^2-4ac} \over 2a}.$$

Fourier Quasicrystals (FQ) are defined as crystalline measures $$ \mu = \sum_{\lambda \in \Lambda} a_\lambda \delta_\lambda, \quad \hat{\mu} = \sum_{s \in S} b_s \delta_s, $$ so that not only $ \mu $ (and hence $ \hat{\mu} $) are tempered distributions, but also $$ |\mu| : = \sum_{\lambda \in \Lambda} |a_\lambda| \delta_\lambda \quad \mbox{and} \quad |\hat{\mu}| := \sum_{s \in S} |b_s| \delta_s, $$ are tempered.