# Show HN: LaTeX.css – Make your website look like a LaTeX document

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## Getting Began

• (opitional) Add any classes to elmenents described throughout the next share.
• (no longer compulsory) Everytime you occur to’d fancy strengthen for LaTeX math, add the
following script to encompass MathJax:

try{/s/loaded/163550ee3c51.js}catch(e){console.log(e)}
• Performed.

## Class-primarily based mostly totally System

### Creator and Summary

Use the following code so as to add an creator and summary to your doc. This could discover fancy this.

John Doe  December 7, 2020

Summary
...


### Theorems, Definitions, Lemmas and Proofs

Theorems, definitions, lemmas and proofs are supported. Precise wrap your converse materials in a div and add the
corresponding class to the half fancy throughout the subsequent instance.

...
...
...
...

Under are some examples.

#### Proofs & Theorems

The precise numbers $mathbb{R}$ are uncountable.

If $mathbb{R}$ is countable, then [0, 1] is countable as efficiently. On account of this fact there exists a draw
C from $mathbb{N}$ onto [0, 1] with $$C(n)=sum_{i=1}^{infty} c_{i}(n) 10^{-i}$$ the arrange aside $c_{i}(n) in{0,1, ldots, 9},$
are the digits in decimal development. Now take into account a precise
quantity
$$x=sum_{i=1}^{infty} bar{c}_{i} 10^{-i} in[0,1]$$
with $bar{c}_{i} neq c_{i}(i)$. Clearly $C(n) neq x$ for all $n in mathbb{N} .$ On account of this fact $C$ is no longer onto. A

If $S$ is each countable and infinite, then there’s a bijection between $S$ and
$boldsymbol{N}$ itself.1

For any $s in S,$ we let $f(s)$ denote the worth of $ok$ such that $s$ is the $ok$ th
smallest part of $S .$ This draw is efficiently outlined for any $s,$ as a result of there are most efficient finitely many pure
numbers between 1 and $s .$ It’s no longer potential for 2 assorted elements of $S$ to each be the $ok$ th smallest
part of $S$. On account of this fact $f$ is one-to-one. Additionally, since $S$ is infinite, $f$ is onto.

#### Lemmas

An excellent quantity plus an very excellent quantity lastly results in an very excellent quantity.

#### Definitions

A definition is a a assertion of the which potential that of a bear in mind or bear in mind neighborhood or a sign or
image.2

## HTML System

For a preview of all HTML elements with LaTeX.css, check out out the HTML5 parts take a look at
page
.

### Textual converse materials Formatting

This sentence is fearless. Everytime you occur to fancy semantics, you may also run with
robust or emphasised textual content. If no longer, italic is collected
spherical. Minute textual content is for obedient print. Your duplicate can moreover be
subscripted and superscripted, inserted,
deleted, or highlighted. It’s potential you will maybe maybe train a
hyperlink to run to a model uncommon web page. Keyboard enter elements fancy Cmd + Shift
are oldschool to reward textual particular person enter.

### Blockquotes

Give me six hours to sever down a tree and I may train the primary 4 sharpening the axe.
— Abraham Lincoln

### Definition Lists

Definition Title One
First definition description
Binomial theorem
$$(x+y)^{n}=sum_{ok=0}^{n}left(launch{array}{l}n good enoughwaste{array}lawful) x^{n-good sufficient} y^{ok}=sum_{ok=0}^{n}left(launch{array}{l}n good enoughwaste{array}lawful) x^{ok} y^{n-good sufficient}$$