[winceschwab]

It doesn’t really “turn to liquid” but really starts behaving according to fluid dynamics.

Nothing melts or freezes. More to the point, the motion of the macroscopic objects (rocks, sand, dust, powder) being dumped in by conveyor belt create huge piles that slump in odd ways, as piles form, and then settle oddly.

[DonHopkins]

To illustrate what you mean: The Abelian Sandpile Model, aka the Bak–Tang–Wiesenfeld model, is a dynamical system displaying self-organized criticality, that suggests you can't predict the behavior of adding one more grain of sand to a pile, because it might have very little effect, or it could cascade into a huge landslide.

https://en.wikipedia.org/wiki/Abelian_sandpile_model

https://en.wikipedia.org/wiki/Self-organized_criticality

>In physics, self-organized criticality (SOC) is a property of dynamical systems that have a critical point as an attractor. Their macroscopic behaviour thus displays the spatial and/or temporal scale-invariance characteristic of the critical point of a phase transition, but without the need to tune control parameters to a precise value, because the system, effectively, tunes itself as it evolves towards criticality.

>The concept was put forward by Per Bak, Chao Tang and Kurt Wiesenfeld ("BTW") in a paper published in 1987 in Physical Review Letters, and is considered to be one of the mechanisms by which complexity arises in nature. Its concepts have been enthusiastically applied across fields as diverse as geophysics, physical cosmology, evolutionary biology and ecology, bio-inspired computing and optimization (mathematics), economics, quantum gravity, sociology, solar physics, plasma physics, neurobiology and others.

>SOC is typically observed in slowly driven non-equilibrium systems with extended degrees of freedom and a high level of nonlinearity. Many individual examples have been identified since BTW's original paper, but to date there is no known set of general characteristics that guarantee a system will display SOC.