Advances in the Syntax of DPs - Structure, agreement, and case

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90 Anna Bondaruk


contradistinction to to-predicational sentences, are immune to the PCC-effect, they
must differ structurally from both predicational and specificational clauses. The struc-
tural representation offered here for Polish equatives is deeply rooted in Pereltsvaig’s
(2001, 2007) proposal, made for Russian equatives, although it departs from this pro-
posal in many significant aspects. Following Pereltsvaig (2007) and Moro (1997, 2000),
arguments have been provided to support the claim that true equatives in Polish require
a symmetrical structure, in which both DPs form a ‘bare’ small clause. Since symmetri-
cal structures are not associated with any label, it is necessary to provide them with one
somehow. The labelling strategy that has been found most adequate for Polish data is
the one advanced by Moro (2006). Following Moro (2006), it has been suggested that
one of the DPs from within a ‘bare’ small clause must be first internally merged with the
‘bare’ small clause to provide it with a label, and, as a result of this movement operation,
the moved DP ends up closer to T than the other DP, which excludes the possibility
of Multiple Agree in equatives. Hence, no PCC-effect is expected to arise in this type
of structure. Moreover, following Reeve (2010), the asymmetrical structure, with EqP,
has been tested against the Polish data. It has been pointed out that, within the asym-
metrical structure, there is no way, except for pure stipulation, to block Multiple Agree
and thus to stop the PCC-effect from surfacing in Polish equatives. For this reason, this
kind of structure has been found unfeasible for Polish equatives. With respect to their
semantics, it has been argued that Polish true equatives are affected by the type-shifting
operation postulated for English by Partee (1987, 1998).

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