The Pythagorean theorem speaks generally about a geometric figure, a right triangle. It doesn't address a specific object of perceived reality. So what do the rules of mathematics refer to?
Something general, something that, while invisible, cannot be seen, can be grasped by thought and shaped into a specific "idea." Beyond the world perceived by the senses, there must exist another world—a higher form of reality, something other than corporeal, physical existence, that is, the world of ideas.
The same applies to abstract concepts: if, for example, a judgment is deemed just or unjust, this means that an idea (representation) of justice exists, something that cannot be touched or seen, but can be grasped and recognized by reason. This can be expressed much more simply: everyday objects. For example, a bed (which can be narrow or wide, made of metal or wood), or a chair (high or low, with or without arms) manifest a general idea—the idea of a bed or chair—that is, the idea of a bed or chair, which is different for each person.
To make it easier to understand the essence of this treatise, I will use an even more vivid representation of Plato's idea.
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