Matthew W Parker
Biographic Data
| ID | 3866320 |
|---|---|
| NAME | Matthew W Parker |
| GIVEN NAMES | Matthew W |
| FAMILY NAME | Parker |
| SIGNATURE | PARKER M W |
| AFFILIATIONS | London School of Economics and Political Science |
| ORCID | 0000-0002-3772-3742 |
| VERIFIED | Yes |
| TOTAL WORKS | 4 |
| TOTAL CITATIONS | 3 |
| WORKS AS AUTHOR | 4 |
| WORKS AS EDITOR | 0 |
| FIRST PUBLICATION YEAR | 2003 |
| LATEST PUBLICATION YEAR | 2022 |
| H-INDEX | 1 |
An Infinite Lottery Paradox
Comparative infinite lottery logic
Computing the uncomputable; or, The discrete charm of second-order simulacra
Undecidability in R n
Some have suggested that certain classical physical systems have undecidable long-term behavior, without specifying an appropriate notion of decidability over the reals. We introduce such a notion, decidability in μ (or d- μ ) for any measure μ, which is particularly appropriate for physics and in some ways more intuitive than Ko's (1991) recursive approximability (r.a.). For Lebesgue measure λ, d- λ implies r.a. Sets with positive λ -measure tha…
Comparative infinite lottery logic
Undecidability in R n
Some have suggested that certain classical physical systems have undecidable long-term behavior, without specifying an appropriate notion of decidability over the reals. We introduce such a notion, decidability in μ (or d- μ ) for any measure μ, which is particularly appropriate for physics and in some ways more intuitive than Ko's (1991) recursive approximability (r.a.). For Lebesgue measure λ, d- λ implies r.a. Sets with positive λ -measure tha…
Undecidability in R n
Some have suggested that certain classical physical systems have undecidable long-term behavior, without specifying an appropriate notion of decidability over the reals. We introduce such a notion, decidability in μ (or d- μ ) for any measure μ, which is particularly appropriate for physics and in some ways more intuitive than Ko's (1991) recursive approximability (r.a.). For Lebesgue measure λ, d- λ implies r.a. Sets with positive λ -measure tha…
Computing the uncomputable; or, The discrete charm of second-order simulacra
Comparative infinite lottery logic
An Infinite Lottery Paradox
Mathematics (4 works) · Computability, Logic, AI Algorithms (3 works) · Computer Science (3 works) · Discrete mathematics (3 works) · Epistemology (3 works) · Philosophy (3 works) · Lottery (2 works) · Mathematical Dynamics and Fractals (2 works) · Mathematical economics (2 works) · Aesthetic Perception and Analysis (1 work)