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Easy Math Equations for Confluence

The easiest way to insert math formulas, LaTeX equations, and math symbols into Confluence.

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Easy to use

Easy and intuitive to use with a what-you-see-is-what-you-get editor.

$Easy to use editor$

Display or inline mode

Display mode for beautiful, full-size equations.

Inline mode is ideal for compact equations that fit your text.

$Display and inline modes$

Powerful

Use shortcuts and macros to type fast. Switch to a handy keyboard for less common figures.

Latex and MathML supported.

$Advanced Symbols$

Runs on Atlassian

Easy Math Equations is built on Atlassian Forge, qualifying it for the Runs on Atlassian designation. All code runs exclusively on Atlassian's own infrastructure — your equation content never reaches any external servers or third-party services.

This makes Easy Math a safe choice for organizations with strict data residency requirements, enterprise security policies, or compliance obligations.

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See how it works

Real example

This example theorem was written and is rendered by Easy Math Equations for Confluence. See it in action:

Fermat's little theorem states that if $p$ is a prime number, then for any integer $a$, the number $a$ is an integer multiple of $p$. In the notation of modular arithmetic, this is expressed as

\[a^p \equiv a \pmod{p}\]

If $a$ and $p$ are coprime numbers such that $a$ is divisible by $p$, then $p$ need not be prime. If it is not, then $p$ is called $a$ (Fermat) pseudoprime to base $a$. The first pseudoprime to base 2 was found in 1820 by Pierre Frédéric Sarrus: $341$.

A number $p$ that is a Fermat pseudoprime to base $a$ for every number $a$ coprime to $p$ is called a Carmichael number (e.g. 561). Alternatively, any number $p$ satisfying the equality:

\[a^{p-1} \equiv 1 \pmod{p}\]

is either a prime or a Carmichael number.

It's easy but powerful

Easy Math is simple to use, but that doesn't mean it's limited to simple cases. See some of the examples:

\[z = \overbrace{\underbrace{x}_{\text{real}} + i \quad \underbrace{y}_{\text{imaginary}}}^{\text{complex number}}\]

\[f(x) = \begin{cases} x^2 & : x < 0 \\ x^3 & : x \geq 0 \end{cases}\]

\[x = a_0 + \cfrac{1}{a_1 + \cfrac{1}{a_2 + \cfrac{1}{a_3 + a_4}}}\]

\[A_{m,n} = \begin{pmatrix} a_{1,1} & a_{1,2} & \cdots & a_{1,n} \\ a_{2,1} & a_{2,2} & \cdots & a_{2,n} \\ \vdots & \vdots & \ddots & \vdots \\ a_{m,1} & a_{m,2} & \cdots & a_{m,n} \end{pmatrix}\]

In October 2021 we were deeply moved by the situation at the Polish-Belarus border where thousands of people were trapped at the center of an intensifying geopolitical dispute.

We decided to pay 10% of our revenue (not profit, revenue) to a coalition of human rights organizations Border Group. The group includes people we know in person, as well as members of the Helsinki Foundation for Human Rights.

In February 2022 the border crisis seemed to shade. But as we all know it was replaced by something much worse. We hoped we would never use word “war” in this context.

We donate help for fighting Ukraine. Either through NGOs or via our network of friends who are personally involved in the matter.