Pre-supposing?

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• (14) World ⎧ updates w if w |= φ, ⎪⎨ ⊥ if w|= φ, w ⊕ φ = ⊥ if w = ⊥, ⎪⎩ See Jaspars 1994 Partiality the ⊑−smallest w ′ s.t. w ⊑ w ′ and w ′ |= φ otherwise. 38
Partiality • (15) State updates 1. s ⊕w1...wα φ = {w ∈ s : w ∈ {w1 . . . wα} ∪ {w ⊕ φ : w ∈ {w1 . . . wα}} 2. s ⊕ φ = {w ′ : w ∈ s & w ′ = w ⊕ φ} ☞ So s ⊕ φ = s ⊕w∈s φ ☞ {⊥ . . . ⊥} is the absurd state. I assume that no sequence of states contains absurd states. 39
Page 1 and 2: Pre-supposing? Jacques Jayez ENS-LS
Page 3 and 4: Introduction • Different theories
Page 5 and 6: Introduction • Problem: does the
Page 7 and 8: Informativity of a pp • Notation
Page 9 and 10: Informativity and common ground •
Page 11 and 12: Informativity and common ground •
Page 13 and 14: Presuppositions and Heimian semanti
Page 19 and 20: Informative pps and ∂ • Def. of
Page 21 and 22: • admittance ⇒ acceptance ‘Lo
Page 23 and 24: ‘Local’ pps and ∂ • Beaver
Page 25 and 26: ‘Local’ pps and ∂ • Beaver
Page 27 and 28: Consequences and options • Forms
Page 29 and 30: • Local projection Consequences a
Page 31 and 32: Pre-supposing • ψ pp φ = at the
Page 33 and 34: Pre-supposing • If ψ holds at w
Page 35 and 36: Pre-supposing • General strategy:
Page 37: Partiality • (12) Partiality w |=
Page 41 and 42: Pre-supposing • The idea: the spe
Page 43 and 44: Pre-supposing: the definition • (
Page 45 and 46: • Df of pre-supposing Pre-supposi
Page 47 and 48: • Inferences = pps Pre-suppositio
Page 49 and 50: Communicated pps • What is commun
Page 51 and 52: Communicated pps • What is commun
Page 53 and 54: Communicated pps • (20) x communi
Page 55 and 56: • Refutation again Assertions, pp
Page 57 and 58: Assertions, pps and CIs • The loi
Page 59 and 60: Assertions, pps and CIs • Detacha
Page 61 and 62: • Pps are sometimes ‘detachable
Page 63 and 64: Assertions, pps and CIs • Suspend
Page 65 and 66: Communicated pps • Consequence: t
Page 67 and 68: Communicated pps • Temporal epist
Page 69 and 70: • Temporal updates Communicated p
Page 71 and 72: • pp update Communicated pps •
Page 73 and 74: • Assertive updates Communicated
Page 75 and 76: Summary • Assertion that φ by x:
Page 77 and 78: References Beaver, David I. 1995. P
Page 79 and 80: van der Sandt, Rob & Geurts, Bart.

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