Time is not a real thing?
Since this is a science forum with the emphasis on physics when it comes to time, the debate is whether it is fundamental or emergent not on its cultural interpretations or personal opinion.
In the 17th century the mathematician Fermat made the profound discovery light travels from point A to point B in the least amount of time, not the least amount of distance.
This is particularly evident when light undergoes refraction when it travels from one medium to another.
The equation for the path taken by light is based on simple geometry and the total time T is obtained by dividing the path length in the medium by its velocity in the medium and summing the result the for the two mediums as illustrated.
If y₁, y₂ and L are constants and x is the variable then the graph of the equation indicates a minimum value of T corresponding to the turning point of the graph.
Anyone familiar with basic calculus will understand the minimum of T occurs for the condition dT/dx =0 as illustrated.
Trigonometry can be used to simplify the equation and the end result is the recovery of Snell's law.
Snell’s law which was derived from experiments predated Fermat’s equation.
The point of all of this is to show if time is a human construction or interpretation, it is very difficult to explain why light should happen to always pick the minimum time to travel from point A to point B.
This leads to another subject brought up by
@partinobodycular involving Feynman path integrals and illustrates the subtle connection between QM and classical physics and not your summary dismissal that QM breaks down classical physics.
Without going into the mathematical detail which requires a course in QM, according to the Schrödinger equation wavefunctions undergo a time evolution defined by the complex exponential factor exp(iθ)t.
The following illustration shows the application of path integrals to light being refracted.
This is simplified illustration as there are an infinite number of pathways that can be taken by light going from point A to B.
Each pathway taken by the light is defined by a wavefunction Ψ ~ exp(iθ)t which is the probability amplitude represented by a complex function.
The wavefunction can be represented as a vector which rotates according to the time it takes for light to travel from point A to point B.
When the direction of the vector is compared to the T(x) vs x graph for the Fermat equation, vectors near the turning point are nearly in the same direction and undergo vector addition which is constructive interference of the wavefunction , all other vectors are in roughly opposite directions and undergo vector subtraction or destructive interference of the wavefunction..
Once again the question arises how is this consistent with time being made up.