Emma Snyder
Biographic Data
| ID | 300796 |
|---|---|
| NAME | Emma Snyder |
| GIVEN NAMES | Emma |
| FAMILY NAME | Snyder |
| SIGNATURE | SNYDER E |
| AFFILIATIONS | Ashoka University |
| ORCID | 0000-0003-0801-1866 |
| VERIFIED | Yes |
| TOTAL WORKS | 10 |
| TOTAL CITATIONS | 4 |
| AUTHOR COUNT | 10 |
| EDITOR COUNT | 0 |
| FIRST PUBLICATION YEAR | 2018 |
| LATEST PUBLICATION YEAR | 2026 |
| H-INDEX | 1 |
Numbers as kinds: Towards an improved explanation of number word polysemy
A strengthened argument for realism about numbers
Restricted nominalism about number and its problems
Hofweber ( Ontology and the ambitions of metaphysics , Oxford University Press, 2016) argues for a thesis he calls “internalism” with respect to natural number discourse: no expressions purporting to refer to natural numbers in fact refer, and no apparent quantification over natural numbers actually involves quantification over natural numbers as objects. He argues that while internalism leaves open the question of whether other kinds of abstract…
Mereological Singularism and Paradox
Computability, Notation, and de re Knowledge of Numbers
Saul Kripke once noted that there is a tight connection between computation and de re knowledge of whatever the computation acts upon. For example, the Euclidean algorithm can produce knowledge of which number is the greatest common divisor of two numbers. Arguably, algorithms operate directly on syntactic items, such as strings, and on numbers and the like only via how the numbers are represented. So we broach matters of notation. The purpose of…
Groups, sets, and paradox
Parenthood among individuals with Turner syndrome: Results of an online survey of attitudes towards pregnancy, adoption, and surrogacy
Counting, measuring, and the fractional cardinalities puzzle
Hale’s argument from transitive counting
Constructing Shared 'Space: Meaningfulness in Long-Distance Romantic Relationship Communication Formats
Via analysis of online survey data of 262 people aged 18 to 70 in the United States who have been involved in a long-distance romantic relationship (LDR) since 2005, we investigate how paper, audio, visual, and digital communication formats may be used and viewed as differentially meaningful. While in most intimate relationships, digital formats such as e-mail, messaging, and texts are frequently used, LDR couples are more likely to use and find …
Constructing Shared 'Space: Meaningfulness in Long-Distance Romantic Relationship Communication Formats
Via analysis of online survey data of 262 people aged 18 to 70 in the United States who have been involved in a long-distance romantic relationship (LDR) since 2005, we investigate how paper, audio, visual, and digital communication formats may be used and viewed as differentially meaningful. While in most intimate relationships, digital formats such as e-mail, messaging, and texts are frequently used, LDR couples are more likely to use and find …
Hale’s argument from transitive counting
Constructing Shared 'Space: Meaningfulness in Long-Distance Romantic Relationship Communication Formats
Via analysis of online survey data of 262 people aged 18 to 70 in the United States who have been involved in a long-distance romantic relationship (LDR) since 2005, we investigate how paper, audio, visual, and digital communication formats may be used and viewed as differentially meaningful. While in most intimate relationships, digital formats such as e-mail, messaging, and texts are frequently used, LDR couples are more likely to use and find …
Counting, measuring, and the fractional cardinalities puzzle
Hale’s argument from transitive counting
Computability, Notation, and de re Knowledge of Numbers
Saul Kripke once noted that there is a tight connection between computation and de re knowledge of whatever the computation acts upon. For example, the Euclidean algorithm can produce knowledge of which number is the greatest common divisor of two numbers. Arguably, algorithms operate directly on syntactic items, such as strings, and on numbers and the like only via how the numbers are represented. So we broach matters of notation. The purpose of…
Groups, sets, and paradox
Parenthood among individuals with Turner syndrome: Results of an online survey of attitudes towards pregnancy, adoption, and surrogacy
Mereological Singularism and Paradox
Restricted nominalism about number and its problems
Hofweber ( Ontology and the ambitions of metaphysics , Oxford University Press, 2016) argues for a thesis he calls “internalism” with respect to natural number discourse: no expressions purporting to refer to natural numbers in fact refer, and no apparent quantification over natural numbers actually involves quantification over natural numbers as objects. He argues that while internalism leaves open the question of whether other kinds of abstract…
Numbers as kinds: Towards an improved explanation of number word polysemy
A strengthened argument for realism about numbers
Philosophy of language (6 works) · Epistemology (5 works) · Mathematics (5 works) · Metaphysics (5 works) · Philosophy (5 works) · Philosophy and Theoretical Science (5 works) · Computer Science (4 works) · Syntax, Semantics, Linguistic Variation (4 works) · Computability, Logic, AI Algorithms (3 works) · Philosophy and History of Science (3 works)