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September 9, 2022

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A photo of the “Trumpocalypse” mural in New York City went viral on Twitter over the weekend, and it’s no wonder why.

The art piece – a huge fluorescent pink and orange piece of work set to the soundtrack of “The Hunger Games” – depicts a woman being flipped off, with the giant hand seemingly threatening to touch her face.

“HE’S DONE IT!” one person wrote, and the only thing that is sure at this point in this fictitious world is that Trump has indeed won the presidency.

The mural by Italian street artist David de la Cruz, which is currently on display in the East Village, has already made its way to the internet, and many have been quick to point out how accurate the art piece really is.

With so much at stake in 2016, that – combined with the human desire to click “share” on any and all images – it’s no surprise that this one has gained so much traction online.

Sure enough, at last check, de la Cruz’s Facebook page was down, but it hasn’t stopped people from weighing in on the topic.

Not all are anti-Trump. Many, however, are simply proud of the work by de la Cruz.

To add another layer of depth to the brilliant and fairly accurate work, de la Cruz has also included a quote from the “The Hunger Games” line in the piece.

“Kill yourself,” says Katniss, and that is something we might all want to think about as the year comes to an end.

While we’re not sure if this mural was painted for the election, we are pretty sure that it was done in time.

Waking up to this piece of art might have you feeling sleepy.

Just ask yourself: How did we get here? What’s about to happen?

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Thus, by the Schauder’s Fixed Point Theorem, we can conclude the existence of a fixed point. To finish the proof of the theorem, we need to show that the equation $x = F(x)$ has a unique solution. Let $\omega \in C_0^{\infty}(\overline{Q})$ be a function that has non-negative values on the compact set $[0,1]^n \times [0,1]^n$ and whose integral with respect to $y$ in $Q$ is equal to $1$. We denote the function $\omega \in L^1(\overline{Q})$ by $\omega^*$. The total variation of the function $T$ with respect to the function $\omega^*$ is bounded by the value $2 {\operatorname{Re}}F$. Therefore, it is enough to show that $\omega^* \in {\operatornamewithlimits{dom}}T$ to finish the proof.

We note that ${\operatornamewithlimits{supp}}\omega^* \subset [0,1]^n \times [0,1]^n$. By the Hahn-Banach Theorem and by the fact that ${\operatornamewithlimits{supp}}\omega^* \subset [0,1]^n \times [0,1]^n$, we can find a $v^* \in L^1_{\infty}(\overline{Q})$ such that $v^* \in L^1_{\infty}(\overline{Q})$, ${\operat
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