In this article, I apply the conditions of Contiguity Theory (Richards 2016) to the problem of pied-piping. I derive the conditions on pied-piping discovered by Cable (2007, 2010a,b) and account for the connection discovered by Uribe-Etxebarria (2002) between the conditions on wh-in-situ in a given language and the conditions on pied-piping in that language. In the end, as in Cable’s approach, pied-piping dissolves as a phenomenon; the same conditions that determine when overt movement must take place also determine how much material may be pied-piped.

中文翻译：

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连续性理论和染色管道

在本文中，我将连续性理论的条件（Richards 2016）应用于管道问题。我推导了Cable（2007，2010a，b）发现的管道系统的条件，并解释了Uribe-Etxebarria（2002）在给定语言的原位鲸鱼条件与管道系统的条件之间发现的联系。用该语言进行管道传递。最终，就像在Cable的方法中一样，管道飞溅成为一种现象。决定何时必须进行明显移动的相同条件还决定了可以用管道输送多少材料。