@Icon,
You sir, are the first person I have talked to who grasps the fundamentals of this theory. But there is a bit more to it in the way of minor details. They include, for the most part, processing power. The brain is a wonderful thing but it has limits. The more information you attach to something, the more must be considered. If we start attaching these personal judgments or bias then we not only add that little bit of data but now our equation just got a million times more complicated because we must calculate the equation within the confines of our understanding of that bias. In the end, we process much more slowly and ruin other possible tracks of thought and possibility. When you boil it down, you are left with something that looks like this.
c?a=r
Where c=choice
a=action
r=result
That is the simplified version. Now let's add the element of right and wrong. First we must establish the equation
Pr[r]=
N!
________
r!(N−r)!
πr(1−π)N−r
where Pr[r] is the probability of exactly r successes, N is the number of events, and p is the probability of success on any one trial. This formula assumes that the events:
1. are dichotomous (fall into only two categories)
2. are mutually exclusive
3. are independent and
4. are randomly selected
This is just right or wrong in a clear cut situation. We have not started calculating emotions or other elements such as the possibility of being both right and wrong on various elements of the action.
So just to calculate right and wrong as basic, unattached elements of probability we have already incresed the complexity of the equation 10 fold. Now add the calculation for emotional attachment which is beyond anything I could comprehend because we would have to evaluate each emotion, convert it to an equation and run a calculation for each everytime we approach a problem. Then we have to incoprorate our understanding of the history of similar events so we have to calculate in that pactor as another case of probability of repeatable events. Then we need to calculate emotions of those events and match them with our understanding of the current situation. Then we have to weigh pros and cons of probable action and by the time we are done, the equation would rival the most complex equations in the world today.
And this is just to make a choice on right or wrong and how we feel about it. This is a simple choice such as, "Should I approach that girl in the corner?" or "What do I want for breakfast?". Imagine a truly complex event and how
that equation would look.
How much brain power is necessary for this sort of evaluation? How much for c?a=r?
Now, I am not saying that we can always simplify to c?a=r because I am not that naive. I am aware that certain situations are complex and do require all of these calculations. What I am suggesting, however, is that we can simplify that process as well. If our understanding of the events in our past comes down to c?a=r then we have much less information to pile through in order to calculate a choice. Then we can ignore how we felt in the past and deal with how we feel now. We can go beyond those limiting paths and see new possibilities. We can even manage to go beyond ourselves and see things from new stand points and new views which we would never have even considered if we really thought about it.
P.S. These are mostly calculations made after the action has produced a result. This does not include the process of making the choice. If we can simplify, we can go much farther, much faster, with much more ease. It is like a question asked in two ways. Example: What is Africa like? vs. What precise pigment in hex is the sky in the South African at noon today, GMT-6? Which will give you a broader view? Which will give you more information to calculate?