I think your example is quite similar to the one I provided. Just like there, I can adduce some basic parameters that tell me what the answer will be like:
1. x > 2^1000000000
2. x = odd number
I think this is the point I am trying to make.
You are being dishonest, because you pick the EASY to infer properties.
You were basically saying:
From easy rules always come easy properties.
And then you go and pick an example of an easy property derived from easy rules.
What I am trying to say here is that "complex to infer" properties can also be derived from extremely simple systems.
For example, can you tell if the "gap" between the previous prime and this prime is lesser or greater than the gap between this prime and the next?
To spare your time: mathematicians have tried for centuries to "discover" a pattern for the occurrence of prime numbers within the natural numbers, with no success yet.
It appears to be either "random" (randomness spawning from very few precise laws) or extremely complex (complex properties spawning from very few precise laws).
So your hypothesis that some property as complex as feelings cannot derive from a collection of simple rules is just made up in order to give more strength to a philosophy that you have decided that is correct before hand.
I.E. your inability to see how "qualitative properties" could come from "quantitative properties" is not a proof of anything.