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D ( DD)

D ( DD). T1. C. C offers D as evidence in support of T1. D invites the inference that T1 is true D supports the inference that T1 is true D implies that T1 is true If D is observed, T1 must be true. Induction, Deduction, Abduction. Pure cases and process pure.

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D ( DD)

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  1. D(DD) T1 C C offers D as evidence in support of T1

  2. D invites the inference that T1 is true • D supports the inference that T1 is true • D implies that T1 is true • If D is observed, T1 must be true Induction, Deduction, Abduction

  3. Pure cases and process pure. • Any two different tasks will eventually yield a dissociation. • It is fallacious to conclude that since double dissociations exist, modules must also exist. D & K claim that… ?

  4. Reading aloud: Single-route model? • Surface Dyslexia (Exception Words) Vs. Phonological Dyslexia (Nonwords) • DD used to reject one model and support another Typical use of DD (Plaut et al., 1996): חזרה לראשי

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