Interesting point.. and one that is indeed difficult to parlay with via Twitter
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Replying to @InertialObservr @Abraximus1729
I’m curious what your answer is as a finitist to Zeno’s Paradox?
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Replying to @InertialObservr
At a certain level we can't subdivide the universe further. Im comfortable with the universe happening in discrete steps. I'm not a physicist by any stretch of the imagination but that seems a natural conclusion to me.
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Replying to @Abraximus1729
But shouldn’t finitism, if it’s truly the case, what that smallest subdivision is? But this is s testable hypotheses, and to me seems to miss the point that mathematics truly is a human construct, and not subject to experiment
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Replying to @InertialObservr @Abraximus1729
The ontology of pure reason cannot be a function of empirics
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Replying to @InertialObservr
I'm not sure any reason can be separated from observation and expiramentation. What is reason if not a tool for making predications?
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Replying to @Abraximus1729
I agree, but I fear we may be talking last one another with respect to definitions
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Replying to @InertialObservr
Ultimately it is a difference in a theory of proof. If I couldn't prove all these facts about triangles and Tangents without infinite notions I'd be more receptive, but at this point I don't see infinity as crucial, considering the sacrifices I must make to use it.
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Replying to @Abraximus1729
How do you see cantors hierarchy of infinities?
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Replying to @InertialObservr
Not to be rude, but I consider most of cantors work to be convenient for those who can't find alternatives... I'm not that interested and I'm not that invested.
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You’re not offending me! Haha maybe cantor however
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