Yuanshan Li
Biographic Data
| ID | 5997088 |
|---|---|
| NAME | Yuanshan Li |
| GIVEN NAMES | Yuanshan |
| FAMILY NAME | Li |
| SIGNATURE | LI Y |
| AFFILIATIONS | University of Notre Dame |
| ORCID | 0009-0000-4084-5954 |
| VERIFIED | Yes |
| TOTAL WORKS | 2 |
| TOTAL CITATIONS | 0 |
| WORKS AS AUTHOR | 2 |
| WORKS AS EDITOR | 0 |
| FIRST PUBLICATION YEAR | 2025 |
| LATEST PUBLICATION YEAR | 2026 |
| H-INDEX | 0 |
A note on generalized probability functions and the part-whole principle
We establish a connection between the part-whole principle and the quantity ded κ – a generalized cardinal characteristic related to the number of Dedekind cuts of a linear order. As consequences, we improve a result of Mancosu and Massas (2024) on generalized probability functions and propose some questions
Are nonmeasurable sets significant for epistemology
Probabilism holds that rational credence functions are probability functions defined over some probability space $$(\Omega, \mathcal{F}, P)$$ . According to some recent philosophical arguments, in some situations, rational credence function must be total , i.e. $$\mathcal{F}=2^\Omega$$ , a view which I call credence totalism . Arguments for credence totalism are based on the premise that non-Lebesgue measurable subsets of $$\mathbb{R}$$ are epist…
No prominent works on this page.
Are nonmeasurable sets significant for epistemology
Probabilism holds that rational credence functions are probability functions defined over some probability space $$(\Omega, \mathcal{F}, P)$$ . According to some recent philosophical arguments, in some situations, rational credence function must be total , i.e. $$\mathcal{F}=2^\Omega$$ , a view which I call credence totalism . Arguments for credence totalism are based on the premise that non-Lebesgue measurable subsets of $$\mathbb{R}$$ are epist…
A note on generalized probability functions and the part-whole principle
We establish a connection between the part-whole principle and the quantity ded κ – a generalized cardinal characteristic related to the number of Dedekind cuts of a linear order. As consequences, we improve a result of Mancosu and Massas (2024) on generalized probability functions and propose some questions
Advanced Topology and Set Theory (2 works) · Advanced Banach Space Theory (1 work) · Argument (complex analysis) (1 work) · Axiom (1 work) · Computability, Logic, AI Algorithms (1 work) · Connection (principal bundle) (1 work) · Credence (1 work) · Dedekind cut (1 work) · Epistemology, Ethics, and Metaphysics (1 work) · Generalized function (1 work)