user52087: This is just to discuss the on-topicness of this question.
What do you guys think?

user2516: The question could be on-topic if the UI in question is really showing the Riemann zeta function. I believe the question would be then also on-topic under symbolism.
However, since the current premise is very weak that even the OP later doubt themself, it is hard to assume if the current wording is on-topic.

user63: The on-topicness is questionable. You make little to no case about how the theorem relates to the UI in question on Maya's screen.
The Riemann zeta-function is about reciprocal derivatives. It's representation here is within 3 dimension, with color representing depth. 
You question may be more on-topic if it were worded more in regards to what inspired the interface design than assuming it had something to do with the Riemann zeta-function, besides the fact that they seem similar. 
We cannot migrate this question because such a topic is not on-topic with any of the math-related SE sites. Please consider rephrasing your question to me more in scope with the aesthetic design rather than any mathematical theorems that you believe it may represent (you may still mention it in passing, but it should not be the main focus as it will skew the topic towards it rather that what inspired the design). 

52087: <p>This is just to discuss the on-topicness of <a href="https://anime.stackexchange.com/q/56875/52087">this question</a>.</p>

<p>What do you guys think?</p>
 2516: <p>The question <em>could</em> be on-topic if the UI in question is <em>really</em> showing the Riemann zeta function. I believe the question would be then also on-topic under <a href="https://anime.stackexchange.com/questions/tagged/symbolism" class="post-tag" title="show questions tagged &#39;symbolism&#39;" rel="tag">symbolism</a>.</p>

<p>However, since the current premise is very weak that even the OP later doubt themself, it is hard to assume if the current wording is on-topic.</p>
 63: <p>The on-topicness is questionable. You make little to no case about how the theorem relates to the UI in question on Maya's screen.</p>

<p>The Riemann zeta-function is about reciprocal derivatives. It's representation here is within 3 dimension, with color representing depth. </p>

<p>You question may be more on-topic if it were worded more in regards to what inspired the interface design than assuming it had something to do with the Riemann zeta-function, besides the fact that they seem similar. </p>

<p>We cannot migrate this question because such a topic is not on-topic with any of the math-related SE sites. Please consider rephrasing your question to me more in scope with the aesthetic design rather than any mathematical theorems that you believe it may represent (you may still mention it in passing, but it should not be the main focus as it will skew the topic towards it rather that what inspired the design). </p>
