Mystman666

Looking over my edit history, it seems I've mostly done a lot of fixing of typos, and occasionally removing some POV/incorrect sentences. There aren't that many subjects that I have knowledge of, and that don't already have good articles, so I haven't written a lot. I sometimes nose around in Articles for Deletion, and will occasionaly comment on the Talk Pages of larger articles if I think that it could be improved in some way.

Lately my actions on wikipedia seem to be restricted to removing vandalism and assorted rule-breaching stuff. I should really start typing some articles but again, my knowledge is quite restricted... that, and I'm afraid that with my writing skills, everything I write is going to be rewritten anyway. ^^

Basic make-up

Ok, so that isn't that impressive. For a newbie like me it is though.

I think the Wikipedia style of inserting images looks really neat. Especially because it's so consistent across articles. I'm glad that I also (kinda) know how it works.

Trying to create subpages:User:Mystman666/steam

Signatures

I still want the time and date in superscript, but I get the idea that isn't possible (not with the standard way of signing using four tildes anyway).-- Mystman666 ^(Talk) 18:32, 6 January 2006 (UTC)

Using the math editor

Ok, I needed a formula for an essay, and then remembered all those formulas with sexy makeup I saw in wikipedia articles.. Fast forward half an hour, and I kinda know how to use the math-make-up-language (just kinda)

${\displaystyle -{\frac {\hbar ^{2}}{2m}}\left({\frac {\partial ^{2}\Psi (x,y,z)}{\partial x^{2}}}+{\frac {\partial ^{2}\Psi (x,y,z)}{\partial y^{2}}}+{\frac {\partial ^{2}\Psi (x,y,z)}{\partial z^{2}}}\right)+U(x,y,z)\Psi (x,y,z)=E_{n_{x},n_{y},n_{z}}\Psi (x,y,z)}$

${\displaystyle -Ln({\frac {I}{I_{0}}})=-\mu d\qquad \qquad \mathbf {(6)} }$

${\displaystyle I=I_{0}e^{-\mu _{p}(d_{p1}+d_{p2})}e^{-\mu _{a}d_{a}}\qquad \qquad \mathbf {(7)} }$

${\displaystyle d_{a}={\frac {Ln({\frac {I}{I_{0}}})+2\mu _{p}d_{t}}{2\mu _{p}-\mu _{a}}}\qquad \qquad \mathbf {(8)} }$

${\displaystyle T=\sum _{i=1}^{I}\sum _{j=1}^{J}{\frac {(n_{ij}-E(N_{ij}))^{2}}{E(N_{ij})}}}$

${\displaystyle E(N_{ij})={\frac {n_{i.}n_{.j}}{n_{..}}}}$

${\displaystyle T~Chi_{(I-1)(J-1)}^{2}}$

${\displaystyle F={\frac {SS_{B}/(I-1)}{SS_{W}/(I(J-1))}}{\overset {H_{0}}{\sim }}F_{I-1,I(J-1)}}$