DOSEN PROFIL LENGKAP

This is a Wikipedia user page.

This is not an encyclopedia article. If you find this page on any site other than Wikipedia, you are viewing a mirror site. Be aware that the page may be outdated and that the user this page belongs to may have no personal affiliation with any site other than Wikipedia itself. The original page is located at http://en.wikipedia.org/wiki/User:Ashlux.

Wikimedia Foundation

Why Spam tastes like excrement

Spam is obviously $\Psi ={\frac {\cos {\pi \varphi (t,\omega )}}{{\mathfrak {e}}^{i}}}$ where $t\in [0,1]$ and $\varphi (x,z)=z-\gamma _{10}x-\sum _{m+n\geq 2}\gamma {mn}x^{m}z^{n}$ . Using this and the fact that the {{subst:user $c_{n}=\langle X\psi _{n}\rangle$ and $d_{n}^{*}=\langle X\Psi _{n}\rangle$ , the scalar product $\langle X\vert \Psi \rangle$ can be expressed in the way as $\langle X\vert \Psi \rangle =\sum _{n}d_{n}^{*}c_{n}=\mathbf {d} ^{\dagger }{\boldsymbol {\cdot }}\mathbf {c}$ where $\mathbf {c}$ is a column vector with elements $c_{n}$ and a row vector $\mathbf {d} ^{\dagger }$ with elements $d_{n}^{*}$ . The inverse $\mathbf {A} ^{-1}$ of a matrix $\mathbf {A}$ is such that $\mathbf {AA} ^{-1}=\mathbf {A} ^{-1}\mathbf {A} =\mathbf {I}$ .

Thus, we an conclude that, since $\mathbf {I}$ is the unit matrix, SPAM itself (denoted as $\Psi$ in previous paragraph), tastes like something you find under the shoe of a hitchhiker (denoted $\mathbf {d} ^{\dagger }$ ), ${\mathcal {QED}}$ .