2012
DOI: 10.1007/978-3-030-84706-7_9
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Grothendieck Toposes as Unifying ‘Bridges’: A Mathematical Morphogenesis

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Cited by 2 publications
(2 citation statements)
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“…To take into account all of these extensions abstractly, we now propose to deepen this link between binary MM and modal logic from a topos perspective 2 . Hence, paraphrasing a remark by O. Caramello in [25], every topos embodies a certain domain of reality, susceptible of becoming an object of knowledge (i.e. the idealized instantiations of this reality are the points of that topos).…”
Section: Bmentioning
confidence: 99%
“…To take into account all of these extensions abstractly, we now propose to deepen this link between binary MM and modal logic from a topos perspective 2 . Hence, paraphrasing a remark by O. Caramello in [25], every topos embodies a certain domain of reality, susceptible of becoming an object of knowledge (i.e. the idealized instantiations of this reality are the points of that topos).…”
Section: Bmentioning
confidence: 99%
“…Isomorphism and reduction are two common methods for bringing disparate theories together. Isomorphic structures can be found in a variety of physical systems, which could lead to a unified theory describing how all systems have the same structure in common (Caramello, 2022). Perhaps by disclosing their microstructures, some ideas can be reduced to a lower-level theory that can then be united (Wilson, 2022).…”
Section: Introductionmentioning
confidence: 99%