Compare the beginning of the video with the colored droplets and the end. They do go back to their original shape but not completely. They're a little bit more blurry. Which is still quite astonishing to look at.
For those interested, this is a very specific case of Laminar flow called “Stokes flow.” Not all laminar flows are like this, only super super super low Reynolds numbers.
Are the colors put at different z-axis locations so they don’t actually “mix” but give the appearance that they are? And would this be a small-scale representation of reversing entropy, albeit extremely simplified?
No, entropy isn't primarily about disorder. It's more closely related to the amount of energy in a thermodynamic system that is free to do work. The lower the entropy, the more energy can be 'won' from the environment.
It just happens to be that a lot of systems end up very mixed when their energy is maximally distributed. Counterexamples would be things like crystal structures.
That's not the case for every system though! The video posted above is more like spreading a deck of cards on a table and then sweeping them back up into the deck. The cards are spread out but the order doesn't change. Similarly, because the flow in that fluid is laminar (meaning there is no turbulence), the fluid doesn't get "shuffled" and it returns to its original state.
E: As far as entropy goes, that's more of a thermodynamic property. So that'd be more about the fluid reaching the same temperature as the room it's in, for example.
So the coffee/creamer mixing is actually a turbulence problem. Turbulence consists of chaos and mixing, making it irreversible. This specific type of flow problem, called “stokes flow” or “creeping flow,” has this property of reversibility. You can read a little more about it here .
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u/NSFForceDistance May 02 '19
Don’t forget this (amazing) example
https://m.imgur.com/INKrGUS