• 検索結果がありません。

(2009) most (e.g., Most of the dots yellow.) most Pietroski Machery Izumi, Y., Kasaki, M., Zhou, Y., and Oda, S

N/A
N/A
Protected

Academic year: 2021

シェア "(2009) most (e.g., Most of the dots yellow.) most Pietroski Machery Izumi, Y., Kasaki, M., Zhou, Y., and Oda, S"

Copied!
2
0
0

読み込み中.... (全文を見る)

全文

(1)

Yu Izumi

Paul Pietroski most

Machery et al. (2004)

Machery (e.g., Izumi et al. 2018)

Pietroski et al. (2009) most

(e.g., Most of the dots yellow.)

most Pietroski

Machery

Izumi, Y., Kasaki, M., Zhou, Y., and Oda, S. (2018) Definite descriptions and the alleged east–west variation in judgments about reference. Philosophical Studies,

(2)

175(5), 1183–1205.

Machery, E., Mallon, R., Nichols, S., and Stich, S. P. (2004) Semantics, cross-cultural style. Cognition, 92, B1–B12.

Pietroski, P., Lidz, J., Halberda, J., and Hunter, T. (2019) The Meaning of ‘Most’:

Semantics, Numerosity, and Psychology. Mind and Language 24: 554–85.

参照

関連したドキュメント

This year, the world mathematical community recalls the memory of Abraham Robinson (1918–1984), an outstanding scientist whose contributions to delta-wing theory and model theory

Keywords: Convex order ; Fréchet distribution ; Median ; Mittag-Leffler distribution ; Mittag- Leffler function ; Stable distribution ; Stochastic order.. AMS MSC 2010: Primary 60E05

By the algorithm in [1] for drawing framed link descriptions of branched covers of Seifert surfaces, a half circle should be drawn in each 1–handle, and then these eight half

Inside this class, we identify a new subclass of Liouvillian integrable systems, under suitable conditions such Liouvillian integrable systems can have at most one limit cycle, and

We provide an accurate upper bound of the maximum number of limit cycles that this class of systems can have bifurcating from the periodic orbits of the linear center ˙ x = y, y ˙ =

Then it follows immediately from a suitable version of “Hensel’s Lemma” [cf., e.g., the argument of [4], Lemma 2.1] that S may be obtained, as the notation suggests, as the m A

In analogy with Aubin’s theorem for manifolds with quasi-positive Ricci curvature one can use the Ricci flow to show that any manifold with quasi-positive scalar curvature or

Algebraic curvature tensor satisfying the condition of type (1.2) If ∇J ̸= 0, the anti-K¨ ahler condition (1.2) does not hold.. Yet, for any almost anti-Hermitian manifold there