# Sandbox

This is a sandbox question thread for testing purposes.

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The Maximally Satirical Sandbox Model (MSSM)

The Maximally Satirical Sandbox Model is a model of an ideal sandbox, which can be stated as follows:- continued collaborative perturbations to the "Sandbox functional" results in $\delta S=0$ where S is satire. This is equivalent through a simple R transformation (where R is reflection), to the Minimally Satirical Sandbox Model. The knowledge of the existence of knowledge of these two models can then be used to prove the PhysicsOverflow concavity theorem.

On the non-perturbative formulation of sock theory and the long standing missing sock problem

The Minimally Supersymmetric Sock Model (MSSM) is a supersymmetric $\mathcal{N}=1$ matrix model that describes socks and sockinos. Socks are described as spin-2 massless particles while sockinos are described as spin 3/2 particles. Spontaneous supersymmetry breaking causes sockinos to gain mass, which explains the spontaneous disappearance of socks and their decoupling from the sockinos, besides when in a high-energy state, during which both sock disappear spontaneously and couple with their respective shoes and shoeinos (they are prevented from decoupling from their shoe because of Sock exclusion).

The Minimally Supersymmetric Sock Model exhibits S-duality with the Minimally Supersymmetric Shoe Model (MSSM). This means that a strongly-coupled sock is equivalent to a weakly-coupled shoe. This is unsurprising, because a very tight sock is the same as a very loose shoe, but the reverse is much more astonishing: a weakly-coupled sock is equivalent to a strongly-coupled shoe, i.e. a very loose sock is the same as a very tight shoe.

The Minimally Supersymmetric Sock Model also exhibits T-duality with the Minimally Supersymmetric Glove Model. This means that a very small sock is a very large glove, and vice versa.

This is an answer to the unsolved problem posted on Stack Exchange a few years ago, that was unfairly closed as being off-topic, despite the strong correlation observed by Shoesock Gloveson between the percentage of off-topic questions and the overall quality of a site.

april-fools

asked Mar 7, 2014
edited Apr 3, 2015

Testing testing (I am dimension10).

@ArnoldNeumaier Fixed : )

please click again to confirm.

comment - original revision.

If you see this comment, it means that there's a pretty annoying bug present in the autosave feature.

original revision of the comment.

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Test stranges LaTex behavior in the body of submissions as for example here https://physicsoverflow.org/38924/superposition-memory-unlocking-quantum-automatic-complexity

$0^n1^n$

$n=2$

$n=2$

$n=60$

$n=60$

$Q_s(x)$

$Q_s(x)$

$x$

$(n,q)$

$(n,q)$

$G$

$PU(n)$

$PU(n)$

$U_0,U_1\in G$

$|G|≤q$

$\{e_k\}$

$\{e_k\}$

$U_xe_1=e_2$

$U_ye_1≠e_2$

$y≠x$

$|y|=|x|$

$Q_s$

$$Q_s(0^21^2)≤(2,12)<(3,1)≤Q_s(0^{60}1^{60})$$

$Q_s(0^{120})≤(2,121)$

Ok, the problem is that when copying the abstract from the arXiv the LaTex is in italic so that it does not compile here on PO...

answered May 4, 2017 by (0 points)
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Test
$x = {-b \pm \sqrt{b^2-4ac} \over 2a}$
answered Mar 15, 2014 by (1,955 points)
reshown May 1, 2014

It should be $x_{1,2}$.

@VladimirKalitvianski It's the default equation in the latex field, I was just testing fonts.

Font is not as important as math :-)

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This is a test: $$\frac 1 2$$

answered Mar 20, 2014 by (-20 points)
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$x = {-b \pm \sqrt{b^2-4ac} \over 2a}$

answered Mar 25, 2014 by (-20 points)
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\begin{align*} E(R_{i,t}) &= E(\alpha_i)+E(\beta_{i,F_1 } F_{1,t})+E(\beta_{i,F_2 } F_{2,t})+\ldots+E(\beta_{i,F_m } F_{m,t}) \\ \bar{R}_{i,t} &= a+\hat{\beta}_{i,F_1 } E(F_{1,t})+\hat{\beta}_{i,F_2 } E(F_{2,t})+\ldots+\hat{\beta}_{i,F_m } E(F_{m,t}) \\ \bar{R}_{i,t} &= a+\gamma_1\hat{\beta}_{i,F_1 } +\gamma_2\hat{\beta}_{i,F_2 } F_{2,t}+\ldots+\gamma_m\hat{\beta}_{i,F_m } \end{align*}
answered Mar 26, 2014 by (-20 points)
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>let there be light

let there be light
answered Mar 27, 2014 by (2,635 points)
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$$PHYSICS$$

$$physics$$

answered Mar 27, 2014 by (-20 points)
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LaTex Elchtest

$$g_{mn} = \left( \begin{array}{cc} g_{\mu\nu} & g_{\mu 5} \\ g_{5\nu} & g_{55} \\ \end{array} \right)$$

$$\sum\limits_{I.J} R_{I.J} a_1^{I\dagger} \bar{a}_1^{I\dagger} ¦p^{+},\vec{p}_T \rangle$$

Edit to test the edit history

Edit2

answered Apr 3, 2014 by (4,935 points)
edited Apr 3, 2014 by Dilaton

Why can I not see the edit history of this newly added answer?

It can be seen now.

Test @Dilaton

another test

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This answer is waiting for your approval
This is an answer!
answered Apr 12, 2014 by (1,955 points)
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test single dollar sign$F_{\mu\nu}$

answered Apr 13, 2014 by (2,635 points)

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