**Behavioral Topology**. It and the other fields I am researching are all still quite nebulous and vague to me, but I have extremely high hopes for them.

Right now, I am sulking over the fact that my formal mathematics skills are quite low. I know what I want in my mathematical theory, the problem is that I have not the ability to formalize it. This is one reason for my interest in a minor in mathematics, but I fear that waiting to take a class on formal mathematics would take too long (chances are that I will not be able to take that class until next school year.) I try to teach myself mathematics, but...it gets really difficult at times. I know exactly what I want, though, and I know roughly how to express it in mathematics.

So far I am trying to formalize what I call a

**static reagent**, which is, intuitively, a constant object (such as a rock or a pillow). I have that a static reagent is made up of one set of actions, one set of reactions, and one set of action/reaction pairs such that no element of the action set is identical to any element of the reaction set and the set of action/reaction pairs is formed by a bijective (one-to-one) mapping of the action set onto the reaction set (so that every element of the action/reaction set is in the form (

*a*®

*r*), which is basically an ordered pair, (

*a*,

*r*), with the comma replaced by the "causes" operator.)

Now I just need to formalize that statement.

## Error

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