[@Cooper10], RNA mapping [@Denny18] and quantum physics [@Heck18] [@Sorensen16]. Thus, we explored the use of a digital, gamified interface (seen in Figure 2) which allowed 700 citizen-scientists from around the world to participate in the study of the scale of sparseness. In the context of the Kida vortex-initialized simulation, quantitative analysis of players’ searches shows that they were able to achieve a comparable level of accuracy in identifying the $r_{max}$ (which was visualized as the radius of the largest sphere that can fit inside each RIV; a scale comparable to the scale of sparseness). The results can be seen in Figure 4).

The paper is organized as follows. Section 2 provides a glimpse of the efforts of the mathematical community to incorporate geometry of the flow in the studies of a possible singularity formation in the 3D NSE, as well as recalls the mathematical framework introduced in [@BrFaGr18] in some detail. Section 3 addresses the setting of the Kida vortex-initialized flows, while Section 4 contains the concluding remarks.

Mathematics of turbulent dissipation: a geometric viewpoint
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A key role played by geometry of the flow had been announced at least as far back as G. I. Taylor’s fundamental paper *Production 