I can see. But what I see is practice. But the practice of mathematics is quite different from the foundations of it, and the meaning of those foundations in the context of all foundations of all knowledge.
Again, mathematics is just another grammar (paradigm, vocabular, logic, syntax), but it is a reductive grammar limited to positional (unique) names (nouns), operations (verbs), and agreements (relations). By relying only on positional names (ratios), operations, and tests of equilibria, our ability both to generalize (references, abstractions) into context independence, scale independence, and time independence is achieved.
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