A Quote by Plato

I have hardly ever known a mathematician who was capable of reasoning. — © Plato
I have hardly ever known a mathematician who was capable of reasoning.
The result of the mathematician's creative work is demonstrative reasoning, a proof; but the proof is discovered by plausible reasoning, by guessing.
The great mathematician fully, almost ruthlessly, exploits the domain of permissible reasoning and skirts the impermissible. That his recklessness does not lead him into a morass of contradictions is a miracle in itself: certainly it is hard to believe that our reasoning power was brought, by Darwin's process of natural selection, to the perfection which it seems to possess.
An axiomatic system establishes a reverberating relationship between what a mathematician assumes (the axioms) and what he or she can derive (the theorems). In the best of circumstances, the relationship is clear enough so that the mathematician can submit his or her reasoning to an informal checklist, passing from step to step with the easy confidence the steps are small enough so that he cannot be embarrassed nor she tripped up.
A departure from the truth was hardly ever known to be a single one.
It is evidently equally foolish to accept probable reasoning from a mathematician and to demand from a rhetorician demonstrative proofs.
The last day will prove that some of the holiest men that ever lived are hardly known.
Mathematics is not yet capable of coping with the naïveté of the mathematician himself.
I think you can fan the flames, but I think in the same way that a mathematician is a mathematician - He's not taught to be a mathematician. He either has a feeling for equations and an understanding and delight in it, not only in the purity of it, but in its beauty as well.
Yeah, I like clothes, but I hardly ever go shopping. Hardly ever!
There's hardly anything I've ever done that's made me cringe; I've got pretty good pitch, for a start, so I'm not known for hitting bum notes.
We are ever capable of change and ever capable of being our better selves
Humans have more moral responsibility perhaps, because they are capable of reasoning.
Are we forming children who are only capable of learning what is already known? Or should we try to develop creative and innovative minds, capable of discovery from the preschool age on, throughout life?
A mathematician is a person who can find analogies between theorems; a better mathematician is one who can see analogies between proofs and the best mathematician can notice analogies between theories.
As a poet and as a mathematician, he would reason well; as a mere mathematician, he could not have reasoned at all.
You don't have to be a genius mathematician to have a career in cyber security, but it certainly helps to be a strong mathematician.
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