Humanities and Arts
Xiang (2021) noted that plural wh-questions involving certain collective predicates are predicted to carry a uniqueness presupposition, yet intuitively they do not. This observation presents a challenge for semantic theories that account for the behavior of such questions.
Xiang proposed that these plural wh-questions have 'higher-order readings' and that their answers name boolean conjunctions. This approach suggests that the questions are interpreted at a higher logical type, allowing for answers that are conjunctions of sets.
Buccola argues that recourse to higher-order question readings is mistaken. He suggests that the puzzle should be solved with higher-order plurality, providing empirical justification for this approach. This perspective aligns with recent findings for declarative sentences, indicating that plural questions can be interpreted without invoking higher-order readings.
Buccola provides empirical justification for the higher-order plurality approach by mirroring findings from declarative sentences. He references recent work by Buccola, Kuhn, and Nicolas (2021) that demonstrates how higher-order plurality can account for the behavior of plural questions without the need for higher-order readings.
The proposed solution has significant implications for semantic theory, particularly in the analysis of plural questions and collective predicates. By resolving the puzzle through higher-order plurality, Buccola's approach suggests a more unified treatment of plural constructions, potentially simplifying the semantic analysis of such sentences.
By addressing these questions, the article contributes to a deeper understanding of the semantics of plural wh-questions and collective predicates, offering a solution that aligns with recent empirical findings in the field.
Show by month | Manuscript | Video Summary |
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2025 February | 9 | 9 |
2025 January | 57 | 57 |
2024 December | 12 | 12 |
Total | 78 | 78 |
Show by month | Manuscript | Video Summary |
---|---|---|
2025 February | 9 | 9 |
2025 January | 57 | 57 |
2024 December | 12 | 12 |
Total | 78 | 78 |