User:MarSch

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four monitor setup http://www.math.washington.edu/~smith/Research/research.html Linux desktop breakthrough theory

user:MarSch/math article structure

user:MarSch/example math article structure

Latest 500 changes in all mathematics articles

Medicine patents[edit]

The joys of good math notation[edit]

If e is a bivector, then we have e^{ix} = -e^{xi}\; or equivalently e^{ij} = -e^{ji}\;. In quaternions much the same formula is true. We have \mathrm{e}^{\mathrm{i}\mathrm{j}} = \mathrm{e}^{-\mathrm{j}\mathrm{i}} = \mathrm{e}^\mathrm{k}\;, but \mathrm{e}^{\mathrm{i}x} = \mathrm{e}^{-x\mathrm{i}}\; holds only if x is purely quaternionic: x = j\mathrm{j} + k\mathrm{k}\; for real j and k.

Now let x, p, d and μ be real numbers and e a bivector on a compact 2-manifold R. Then we can calculate the integral \int_R expd\mu \in \mathbf{R} and it is a real number. On the other hand it is much easier to simply calculate \int_\mathbf{R} \exp \; \mathrm{d\mu} = \infty , because it is infinity. Unfortunately Greek letters are autoitalicized.

This stuff is all pretty simple. Let's get into some deeper waters.

Let i := ({}^0_\mathrm{i} {}^{-\mathrm{i}}_0)\;. Then i^2 = 1\; so we have \mathrm{e}^{ix} = \cosh x + i \sinh x\;. On the other hand \mathrm{e}^{\mathrm{i}x} = \cos x + \mathrm{i} \sin x\;.


Main page subdivision hacking[edit]

Misc hacking[edit]

take closer look at User:Korath/autovfd.js

Articles significantly edited[edit]

Mathematics, manifold, topological manifold, differentiable manifold, Laplace operator, scalar, scalar field, bijection, injection and surjection

Wikipedia links[edit]

Article links[edit]


Template links[edit]

Illegal numbers[edit]

I am in support of fully stating illegal primes, AACS encryption keys and other numbers and facts while they pose no legal risk to Wikipedia and while no official decision from the operators of Wikipedia has been made to censor such numbers.

more links[edit]

Wikipedia:Babel
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\begin{array}{r}\zeta(s) = 0\\ \Re(s) = \frac{1}{2}\end{array} This user is an expert mathematician.
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