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In this paper, the problem will be discussed whether the pragmatic category 'exclamative' has a grammatical pendant and how this pragmatic category is derived from the corresponding semantic structure if there doesn't exist a semantic 'exclamative' category. Special accentual properties and the possible dislocation of the wh-phrase 'wie' from the adjective phrase as in ‘wie ist er [e groß]’ seem to be the only grammatical evidences indicating the exclamative type. The movement of 'wie' without violating the Chomskean Empty Category Principle is assumed to be possible because of the existence of a syntactic sentence feature [+ EX], which cancels the barrierhood of the wie-containing adjective phrase. Both the feature [+ EX] and the barrierhood of the wie-containing adjective phrases in wh-questions and embedded wh-clauses are motivated by a pragmatic principle.
Der Aufsatz diskutiert die Syntax und Semantik von Konstruktionen im Deutschen mit es- und präpositionalen Korrelaten wie "Leo bedauert es, dass Mia krank ist" oder "Leo freut sich darüber, dass Mia gesund ist". Er argumentiert gegen Breindls (1989), Sudhoffs (2003, i.Vorb.), und Freys (2011) Homonymiehypothese, nach der es-Korrelate und präpositionale Korrelate sich jeweils in unterschiedliche syntaktische Kategorien aufsplitten. Es wird eine uniforme Analyse präsentiert, die generell ein Korrelat als eine Proform ansieht, die auf ein abstraktes Objekt referiert. Letzteres ist entweder eine Aussage σ, auf die ein eingebetteter Deklarativsatz oder das Radikal eines eingebetteten wenn- oder ob-Satzes referiert, oder es handelt sich bei ihm um eine kontextgegebene Aussage μ, die eine Antwort auf die eingebettete w-Frage darstellt. Die uniforme Analyse offeriert syntaktische und semantische Erklärungen für die Beobachtungen, die zu der Homonymiehypothese geführt haben.
The grammatically determined meaning of situation dependent ellipses like "Schnell einen Krankenwagen!" is indeterminate as compared to the semantic form of corresponding non elliptical sentences. To assume such an indeterminacy is only possible if one distinguishes the grammatically determined meaning from the utterance meaning. The semantic indeterminacy of situation dependent ellipses has its syntactic pendant in the form of minimal sentence structures containing empty categories, which are interpreted semantically as free variables. The letter are replaced by specific context dependent entities only in the utterance meaning.
Previous accounts addressing the question what semantic properties of a matrix predicate determine the possible clause type of the embedded clause have not provided a general answer (e.g. Grimshaw 1979, Zifonun et al. 1997, Ginzburg & Sag 2000). This paper proposes that clause-embedding predicates fulfill characteristic logical conditions, so-called consistency conditions, which rule the syntactic potential of the matrix clause: for instance, the clause type of the embedded clause (declarative, ob- and/or wh-interrogative) and the correlate type, the matrix predicate can co-occur with (es and/or ProPP). Furthermore, they predict the logical forms of legitimate constructions with embedded ob- or wh-interrogatives, respectively, and how a legitimate optional correlate modifies the meaning of the matrix predicate.
Previous accounts addressing the question what semantic properties of a matrix predicate determine the possible clause type of the embedded clause have not provided a general answer (e.g. Grimshaw 1979, Zifonun et al. 1997, Ginzburg & Sag 2000). This paper proposes that clause-embedding predicates fulfill characteristic logical conditions, so-called consistency conditions, which rule the syntactic potential of the matrix clause: for instance, the clause type of the embedded clause (declarative, ob- and/or wh-interrogative) and the correlate type, the matrix predicate can co-occur with (es and/or ProPP). Furthermore, they predict the logical forms of legitimate constructions with embedded ob- or wh-interrogatives, respectively, and how a legitimate optional correlate modifies the meaning of the matrix predicate.