Looking at the actual graphs, what is presented appears at first blush to be a bistable system prepared in its higher-energy stable state. (Or at least, prepared in a way that several of its constituent subsystems "fall into" that state.) Transitions to the lower-energy stable state require overcoming a barrier, and jumping over that barrier is of course faster at higher temperatures. At lower temperatures you essentially have a slow internal self-heating from the periodical jumps of subsystems through this forbidden region by thermal excitations, not unlike phosphorescence having to tunnel through an energetically forbidden region; this self-heating prevents the thing from cooling down fast enough.
Actual applicability to water is kind of harder to evaluate. I've long thought that you could indeed have an Mpemba effect caused by persistent induced convective currents in a fluid: so a hotter thing placed into a fridge might create a more dramatic internal flow as its outer boundary layer cools and changes in density, the convective current would certainly increase the slope of the hotter cooling system beyond the naive temperature scaling, and might then persist as a physical difference even after the two systems arrive at the same temperature, leading to a faster cooling speed of the convective system that "started out hotter". But I mean I have never really done experiments to confirm that sort of thing.
This sounds like what I was thinking but I'm not sure. Do you mean the actual boundary layer in the hotter fluid would have a higher convective heat transfer, due to increased turbulence/thermal mixing at the surface of hot water (versus cold water)? Thus hot water will cool faster?
In layman terms, the molecules in hot water are bouncing around more and thus easier to form crystal structures because of the higher-energy state. Molecules at room temperature have to be forced into crystal structures which takes longer.
This would seem very easy to measure, with and without internal barriers to prevent large scale convection.
It's nice to see more papers on it.
I am pretty sure any tiny time difference, if it exists, would not be worth the hassle of supplying hot water.
Or the explanation as it were is just "abstract" and "geometrical", basically just mathematical?
Very odd phenomenon.
Ergo, some sort of self-reinforcing feedback loop must appear when you use hot water, that sucks heat out of it faster. If you use cold water, the "turbocharged" mechanism does not operate for some reason, and heat is lost at a lower rate.
I've no idea what that mechanism is. It's nonlinear behavior for sure.
Knowing if it freezes faster but doesn’t reach 0 degrees faster would help point to the cause. Especially if it’s known whether the temp is uniform. Is the room temp water super cooling?
Someone needs to do an experiment measuring temperature distribution over time in both hot and room temp water as it freezes.
At least according to Wikipedia, it seems that it’s a bit more complex: https://en.m.wikipedia.org/wiki/Mpemba_effect
Anyways, I’ve been repeating this fact for 2.5 decades, so shout out to my teacher for blowing my young mind.
Cold is merely a relatively low amount of heat energy per unit of mass.
When something cools heat energy is conducted/convected/radiated away from an object causing it to have a lower amount of heat energy per unit mass.
Unfortunately, the glassware kept cracking during the thaw stage. This went on for a couple of months, till finally my supervisor reviewed the procedure, and realised that, whether cracking occurred, depended upon the relative concentrations of the two polymers. If I recall correctly, the problem occurred when the polymer with the lower freezing point (which, thereby, thawed first) was present at a lower concentration. It was basically trapped inside the other still-frozen polymer, and expanding, as it thawed ... till crack!
The solution was surprisingly simple. Change the method. Bubble nitrogen through the mixture to drive out (sparge) the oxygen. Replacing the oxygen with nitrogen was beneficial, as nitrogen didn't interfere with the copolymerisation reaction.
The main problem was that I had lost two months of experimental time, and this was just the start of a series of experiments and instrumental analyses. It was now Easter and the deadline to hand in my student thesis was early December.
Please don't believe anyone who says students have an easy life.
[1] https://www.straightdope.com/columns/read/422/which-freezes-...
It's similar to (but different from) mechanical inertia, which is an object's resistance to change in velocity.
The latter includes the concept of momentum, that an object with nonzero velocity resists changing it's velocity. There is no such thing as thermal momentum, remove the temperature differential and a thermally uniform substance that's changing temperature at 10 degrees per second will stop getting colder instantly. For related reasons, there's no overshoot when you reach equilibrium, either.
(I always thought it was a pressure thing - but not positive if that is what the article is describing or something more nuanced)
Edit: here this will help explain it https://www.animations.physics.unsw.edu.au/jw/superheating.h...
https://www.chemistryworld.com/news/mpemba-effect-in-hot-wat...
https://www.repository.cam.ac.uk/handle/1810/263847
This new paper may prove to be conclusive in supporting its existence, but as I'm not an expert I'll give it some time in peer review before coming to any conclusion.
Punchline seems to be that “hot” but out-of-equilibrium material cannot be summarized by a “temperature”, providing many paths towards freezing (on the landscape of microstates), some of which could (efficiently) circumvent the “low temp” state.
Is this correct?
https://en.m.wikipedia.org/wiki/Mpemba_effect See the section called "Mpemba's Observation"
The turbulence will reduce the thermal resistance associated with laminar surface air films on colder surfaces, which would normally be insulating surface, so you'd get a faster heat loss then with a more stagnant layer of cold water.
Water is really amazing. It expands when it freezes. Hot water freezes faster than cold water. It dissolves almost anything, but not too fast.
https://en.wikipedia.org/wiki/Mpemba_effect#Suggested_explan...
No it doesn't.
Unless you want to word play between English and really specific small technical processes, perhaps.
What's interesting is it's an old urban legend the predates Usenet.
Usenet did kill the glass is a liquid legend though.