There seems to be a lot of confusion here.
@stankovic123, re: effect of pressure on equimolar reactions:
Increasing the number of collisions does not necessarily imply an imbalance in rates. Consider A+B <--> 2C, where the equilibrated system has [A]=[B)=1 M, [C]=10 M. That means, the collision C+C is 100 times more frequent than A+B. However, since the system is at equilibrium, this must mean the rates are equal, that implies C+C collisions has much fewer fruitful collision compared to A+B collisions (C+C's success rate is 1% of the success rate of A+B).
Now, if we half the volume, the concentration of everything doubles, with [A]=[B)=2M, [C]=20M. Even though the concentration of [C] dramatically increased, the frequency of collision are still in the same ratio: C+C = 400x, A+B = 4x, the ratio is still 100, the success rate of collision has not changed, so the equilibrium position does not shift.
When we discuss increases/decreases in reaction rates and their effect on equilibrium, we must talk about their relative increase compared to each other, and more importantly, the ratio of the new reaction rates. So long as the ratio of rates does not change, equilibrium position does not shift.
@nliu1995, re: kinetics vs thermodynamics:
The two are very related. A description of equilibrium generally does not give enough information to deduce kinetics, but a description of the total kinetics can give all the information about thermodynamics. Kinetics is the most fundamental manifestation of thermodynamics. If we choose to ignore kinetics because it's messy, then we are limiting ourselves to a new framework (equilibrium/thermodynamics) without any proper foundation.
@nliu1995, re: effect of inert gas:
What you are claiming here is that the probability of A+B collisions must be lower in the presence of some non-interacting C. However, since we still operate at the same temperature, then every gas molecule follow the correct Boltzmann distribution of energy, so that on average, A, B and C still move with the same speed. A simple application of Brownian motion will show that regardless of C, so long as the assumptions of Brownian motion holds, the frequency of A+B collisions do not change.
When the assumptions of Brownian motion break down, we then start dealing with more complex interactions that should not be treated with simple collision theory. So long as the ideal gas assumption is approximately true (i.e. pressure is not crazy), we can safely assume that addition of inert gas does not affect rates of reaction.
Your reference to stearic factors is to do with the actual reaction mechanism, not inert gases. If you choose to center your frame of reference on A, then you will see that the spatial distribution of collisions from B will not be changed by additional collisions from C (due to Brownian motion and ideal gas assumption). This means, where the ideal gas assumption holds, stearic factors do not change with the addition of inert gas.