This post is for experimenting. Many thanks to Carl Lieberman and Dean Attali for providing the main tools for this blog.

Here is a table with a formula for the sum:

foo | bar | baz | sum |
---|---|---|---|

1 | 2 | 3 | 6 |

42 | 42 | 41 | 125 |

Here is a reference to the above table.

Another table to check the reference is right (the taylor expansion is automatic too):

f | n | x | Taylor expansion of order n |
---|---|---|---|

exp(x) | 1 | x | 1 + x |

exp(x) | 2 | x | 1 + x + x^{2} / 2 |

exp(x) | 3 | x | 1 + x + x^{2} / 2 + x^{3} / 6 |

Here is some inline latex \(\int_0^1 \omega^2 d\omega\) and then some more latex:

\begin{equation}
p(\theta | D) \propto p(D | \theta) p(\theta)
\end{equation}

Here is some `R`

code I went and ran which does a plot:

```
library(GGally)
ggpairs(iris)
```

And then a reference to the R code.

Here is some `C++`

code:

#include <iostream> int main() { std::cout << "Hello world!"; }

Hello world!

You can also run code inline, for example the answer to 1+1 is `2`

.

What more could I ever need?