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Science of Aphasia 5 Cross Linguistic Aspects of Aphasia ...

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(4 ) . . . X . . . Z . . . Y . . .<br />

[ α,β,γ,δ, ε ] [α,β,γ,δ] [ α,β,γ,δ,ε]<br />

In (4) a particular set <strong>of</strong> morphosyntactic features is associated with every node. Given this<br />

configuration, RM allows the formation <strong>of</strong> a relation Σ between X and Y: the presence <strong>of</strong> the element<br />

ε suffices for RM to see the difference between X and Z and therefore to authorize the movement <strong>of</strong> Y<br />

over Z.<br />

3. Main claim<br />

If for any reason some <strong>of</strong> the features associated with the syntactic nodes are deleted we will expect a<br />

reduction <strong>of</strong> the possibility to establish relationships over intervening elements, because RM will<br />

block it, as there is no feature mismatch between X and Z.<br />

Our claim is that, a cause <strong>of</strong> their limited processing capacity, aphasics can’t access the representation<br />

<strong>of</strong> the features needed for the computation <strong>of</strong> structures involving dependencies over possible<br />

interveners.<br />

Theory applied<br />

The application is illustrated by the well-known asymmetry in aphasic’s comprehension <strong>of</strong> subject vs.<br />

object clefts.<br />

Normal Representation<br />

[ N;θ 2;ϕ m,s,acc;Σ ][N;θ 1 ;ϕ f,s,nom][N;θ 1;ϕ f,s,nom][N;θ 2;ϕ m,s,acc;Σ]<br />

6 [It is [the boy j [whoj [[the girl]i [i loved j ]]]]]<br />

Spec<br />

(5) . . . X . . . Z . . . Y . . .<br />

[α,β,γ,δ,ε] [α,β,γ,δ] [α,β,γ,δ,ε]<br />

XP<br />

X<br />

’<br />

X<br />

[ α,β,γ,δ,ε] °<br />

Spec<br />

WP<br />

The formation <strong>of</strong> the relevant chains between the moved NPs and their traces is authorized by RM in<br />

virtue <strong>of</strong> the presence <strong>of</strong> the features [ϕs,acc;Σ] distinct from the features [ϕs,nom]. It is specifically the<br />

presence <strong>of</strong> the Σ feature (that we can call a “relative” feature), that defines the object as<br />

member <strong>of</strong> a class distinct from the one to which the subject belongs. Being the Operator’s<br />

class the former and Argumental the latter.<br />

W<br />

’<br />

W° ZP<br />

Z<br />

Spec ’<br />

Z°<br />

[ α,β,γ,δ]<br />

YP<br />

Spec<br />

Y<br />

’<br />

. . .<br />

Y<br />

[ α,β,γ,δ,ε] °

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