# Dollar Sign Not Trigger
I have $3.00 and you have $5.00.

# Dollar Sign Escape
\$E(\mathbf{v}, \mathbf{h}) = -\sum_{i,j}w_{ij}v_i h_j - \sum_i b_i v_i - \sum_j c_j h_j\$

# Dollar Sign Escaped Escape
\\$3+3$

# Dollar Double escaped escape
\\\$3+3$

# Use Dollar sign
$\$3.00 + \$5.00 = \$8.00$

# Keep equations separate

\(3+3\)
\\(3+3\)
\\\(3+3\)

# Equations

$$
E(\mathbf{v}, \mathbf{h}) = -\sum_{i,j}w_{ij}v_i h_j - \sum_i b_i v_i - \sum_j c_j h_j
$$

\[
E(\mathbf{v}, \mathbf{h}) = -\sum_{i,j}w_{ij}v_i h_j - \sum_i b_i v_i - \sum_j c_j h_j
\]

- Here are some more equations:

    $$
        \begin{align}
            p(v_i=1|\mathbf{h}) & = \sigma\left(\sum_j w_{ij}h_j + b_i\right) \\
            p(h_j=1|\mathbf{v}) & = \sigma\left(\sum_i w_{ij}v_i + c_j\right)
        \end{align}
    $$

- Inline equations: $p(x|y) = \frac{p(y|x)p(x)}{p(y)}$, \(p(x|y) = \frac{p(y|x)p(x)}{p(y)}\).

# Code

```
$$
    \begin{align}
        p(v_i=1|\mathbf{h}) & = \sigma\left(\sum_j w_{ij}h_j + b_i\right) \\
        p(h_j=1|\mathbf{v}) & = \sigma\left(\sum_i w_{ij}v_i + c_j\right)
    \end{align}
$$
```


# Indented Code

    $$
        \begin{align}
            p(v_i=1|\mathbf{h}) & = \sigma\left(\sum_j w_{ij}h_j + b_i\right) \\
            p(h_j=1|\mathbf{v}) & = \sigma\left(\sum_i w_{ij}v_i + c_j\right)
        \end{align}
    $$

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