Fuzzy Logic


Intro

Binary Logic

Fuzzy Logic

Fuzzy Set

Chicalm

Washing Machine

History

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Playground

Rapunzel

Dido's Problem

Pythagoras

Trigonometry

Smart Joe

Fuzzy Logic

Cryptography

Mathematicians



Before, we looked at just one aspect of age; at what age you are a grown-up and at what age you are a non-grown-up. Of course, there are many different aspects of age, like if someone is old or not-old, at what age you turn from a baby to a non-baby, from when on and until when you are middle-aged, etc. All these are examples of different subsets of the set age.

We can graph different subsets like the subsets of "Child" and "Adult" on the same graph. Theoretically we could cram all the subsets of the set "Age" onto that same graph on the left. Of course that would look ugly and we couldn't make much sense out of the graph anymore, so we usually limit ourselves to a small number of subsets per graph.

Here's another graph showing a different selection of subsets. Again, these subsets are fuzzy subsets; there is a gradual process from 0 (not-A) to 1 (A). This graph isn't very exact. We all know that being a teenager isn't just like climbing up a slanted roof and sliding down the other side again. But since it is such a personal thing how the curve would really have to look, it is easier to just agree on an abstract curve.


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