Alan Turing, the mathematician, and father of computer science, died trying to prove somethings are fundamentally unprovable.Finally this long-awaited article comes to light. People who read it might actually think I am really crazy. But I will write it anyway. I don't actually know if this is an already-defined theory with another name or not, but I've been thinking in it for a while now.
The meta-effect happens in every day life, and in different ways, but we never notice it. I've been able only to know 2 instances of it, one of which only exists in the meta-effect itself.
I don't know how to start but through an example, and I have one example as said above. You learn how to sum 2 numbers. Your teacher taught you how to sum two numbers, and he had learned how to teach you how to add 2 numbers. The guy who taught him how to teach you how to add two numbers have learned that too! I don't actually care about any of these facts, only do notice that I can go for ever.
How do humans learn things ? How do humans learn how they learn things ? How people analyze how they learned about they learning things ? Common fields facing that particular effect are psychologists, sociologists and natural language programmers.
That meta-effect things needs a lot of studies to know its true nature. For example, to which level should we go ? Or can we know a level without the other ? At which level there is no more useful information ? Do we need to advance to another level ?
The most fascinating aspect of all that, is how human mind can elevate in meta-levels like that. Studying the effect of how human analyze how their mind are in a higher meta-level, lets call it: meta-cognition-level-2, for short MCL2. In my last article what I was speaking about is MCL2. While we analyze MCL2, we are elevating to MCL3. As a rule-of-thumb, when you give a level a name, say MCL(n), you are actually at level MCL(n+1). In MCL2 we talk at MCL1. And when we talk about MCL2, we are at MCL3.
Warning, the next is much more complex!
We talked about meta-effect in learning, or some topic. What if that topic was the meta-effect itself ?! There is meta-levels, in a single topic. Each level analyzes the level beneath it. But what about analyzing the meta-levels itself (like in differentiation in calculus*). Let's call that, meta-meta-effect. Is there is a single meta-meta-effect for all topics, or there is separate one for each topic, or there is both ? Is the former a higher (another kind) of meta-meta-effect ?
If we give a thread of cognition stream the name m/l/t, where m is the differential meta-level, l is the ordinary meta-level, and t is the topic, where t* is applicable to all topics. Normal everyday talk or thinking is 0/0/t*. Some advanced experience of learning activities involving consideration of previous learning experiences, is 0/1/t*. M/L/T (big letters are free unbound variables, means applicable to anything) where M > 0 is only applicable when talking about meta-effect.
Well, I might go more analytical next post isA.
* Cool, this might lead to some new science called cognitive calculus :D