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The Erdős-Sós Conjecture states that every graph with average degree exceeding $k-1$ contains every tree with $k$ edges as a subgraph. We prove that there are $\delta \gt 0$ and $k_0\in \mathbb N$ such that the conjecture holds for every tree $T$ with $k \ge k_0$ edges and every graph $G$ with $|V(G)| \le (1+\delta )|V(T)|$.
The paper presents an account of the (non-)realization of the DP shell in presuppositional clauses within a system where such clauses are uniformly DPs. It is argued that the DP shell is realized by a spanning verb (in languages like Russian) or a spanning complementizer (in languages like English). The analysis is extended to account for the distribution of complementizer drop.
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