Schwab2023: experimental results (generated) #
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Two speeded acceptability experiments on the German NPIs jemals 'ever' and so recht 'really', each crossing the NPI with the position of a negative quantifier: in the matrix clause, inside a relative clause, or absent. For each experiment the paper reports Bayes factors, from bridge sampling, comparing a model with the NPI illusion of each NPI, or with the interaction of the two illusions, to a model without it, and reads each as evidence of a stated strength. The posterior estimates are not recorded; Experiment 1 prints the estimate of the so recht illusion with the numbers of the jemals illusion, although its posterior in Figure 2 is centred near zero.
Raw data #
- https://osf.io/s9rt8/: stimulus materials, code and data of both experiments, with supplementary materials
References #
The two experiments.
- exp1 : Experiment
1: subject-extracted relative clauses (section 2)
- exp2 : Experiment
2: object-extracted relative clauses, faster presentation (section 3)
Instances For
Equations
- Schwab2023.instDecidableEqExperiment x✝ y✝ = if h : x✝.ctorIdx = y✝.ctorIdx then isTrue ⋯ else isFalse ⋯
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- One or more equations did not get rendered due to their size.
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- Schwab2023.instReprExperiment = { reprPrec := Schwab2023.instReprExperiment.repr }
Equations
- Schwab2023.instFintypeExperiment = { elems := { val := ↑Schwab2023.Experiment.enumList, nodup := Schwab2023.Experiment.enumList_nodup }, complete := Schwab2023.instFintypeExperiment._proof_1 }
The effects the Bayes factors test, labelled as in Figures 2 and 4.
- illusionJemals : Effect
NPI illusion: jemals: the illusory licensing of jemals by the relative-clause quantifier
- illusionSoRecht : Effect
NPI illusion: so recht: the illusory licensing of so recht by the relative-clause quantifier
- interaction : Effect
Interaction effect: illusory licensing: the difference between the two illusions
Instances For
Equations
- Schwab2023.instDecidableEqEffect x✝ y✝ = if h : x✝.ctorIdx = y✝.ctorIdx then isTrue ⋯ else isFalse ⋯
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- One or more equations did not get rendered due to their size.
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- Schwab2023.instReprEffect = { reprPrec := Schwab2023.instReprEffect.repr }
Equations
- Schwab2023.instFintypeEffect = { elems := { val := ↑Schwab2023.Effect.enumList, nodup := Schwab2023.Effect.enumList_nodup }, complete := Schwab2023.instFintypeEffect._proof_1 }
The paper's reading of a Bayes factor.
- veryStrongForEffect : Verdict
very strong evidence for the effect: very strong evidence for the effect
- moderateForEffect : Verdict
moderate evidence for the effect: moderate evidence in favour of the effect
- inconclusive : Verdict
inconclusive: inconclusive
- slightlyForNull : Verdict
slightly favours the null: slightly favoured the null hypothesis
- moderateForNull : Verdict
moderate evidence for the null: moderate evidence for the null hypothesis
Instances For
Equations
- Schwab2023.instDecidableEqVerdict x✝ y✝ = if h : x✝.ctorIdx = y✝.ctorIdx then isTrue ⋯ else isFalse ⋯
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- Schwab2023.instReprVerdict = { reprPrec := Schwab2023.instReprVerdict.repr }
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- One or more equations did not get rendered due to their size.
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- Schwab2023.instFintypeVerdict = { elems := { val := ↑Schwab2023.Verdict.enumList, nodup := Schwab2023.Verdict.enumList_nodup }, complete := Schwab2023.instFintypeVerdict._proof_1 }
A row of sections 2.1.5 and 3.1.5, pp. 12-13 and 18: the Bayes factor for an effect and the paper's reading of it.
- bf10 : Data.Experiments.Decimal
The Bayes factor for the effect over the null, BF10.
- verdict : Verdict
The paper's reading of it.
Instances For
Equations
- Schwab2023.instDecidableEqBayesFactor.decEq { bf10 := a, verdict := a_1 } { bf10 := b, verdict := b_1 } = if h : a = b then h ▸ if h : a_1 = b_1 then h ▸ isTrue ⋯ else isFalse ⋯ else isFalse ⋯
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- One or more equations did not get rendered due to their size.
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- Schwab2023.instReprBayesFactor = { reprPrec := Schwab2023.instReprBayesFactor.repr }
The cells of sections 2.1.5 and 3.1.5, pp. 12-13 and 18, by experiment and effect; checked against the page images.
Equations
- Schwab2023.bayesFactors Schwab2023.Experiment.exp1 Schwab2023.Effect.illusionJemals = { bf10 := { mantissa := 965, exponent := 2 }, verdict := Schwab2023.Verdict.moderateForEffect }
- Schwab2023.bayesFactors Schwab2023.Experiment.exp1 Schwab2023.Effect.illusionSoRecht = { bf10 := { mantissa := 43, exponent := 2 }, verdict := Schwab2023.Verdict.slightlyForNull }
- Schwab2023.bayesFactors Schwab2023.Experiment.exp1 Schwab2023.Effect.interaction = { bf10 := { mantissa := 116, exponent := 2 }, verdict := Schwab2023.Verdict.inconclusive }
- Schwab2023.bayesFactors Schwab2023.Experiment.exp2 Schwab2023.Effect.illusionJemals = { bf10 := { mantissa := 9874, exponent := 1 }, verdict := Schwab2023.Verdict.veryStrongForEffect }
- Schwab2023.bayesFactors Schwab2023.Experiment.exp2 Schwab2023.Effect.illusionSoRecht = { bf10 := { mantissa := 33, exponent := 2 }, verdict := Schwab2023.Verdict.moderateForNull }
- Schwab2023.bayesFactors Schwab2023.Experiment.exp2 Schwab2023.Effect.interaction = { bf10 := { mantissa := 654, exponent := 2 }, verdict := Schwab2023.Verdict.moderateForEffect }