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@proceedings{1395719, author = {Caha, Pavel}, booktitle = {SinFonIJA 10, 23. 10. 2017, Dubrovnik, Chorvatsko}, keywords = {linear contiguity; syncretism; decomposition; Superset Principle}, language = {eng}, title = {Deriving Blansitt's generalization by an overlapping decomposition : a case against the Subset Principle}, url = {https://sites.google.com/view/rcab-sinfonija10/program}, year = {2017} }
TY - CONF ID - 1395719 AU - Caha, Pavel PY - 2017 TI - Deriving Blansitt's generalization by an overlapping decomposition : a case against the Subset Principle KW - linear contiguity KW - syncretism KW - decomposition KW - Superset Principle UR - https://sites.google.com/view/rcab-sinfonija10/program N2 - In the talk, I look at a linear constraint on syncretism, the so-called Blansitt's Generalization. In previous work, I have shown that this generalisation follows if one adopts the so-called overlapping decomposition. In this follow up work, I argue that in addition, it is possible to use this constraint as an important testing ground for late-insertion theories and the associated insertion principles. In particular, I argue that the Subset Principle faces an empircal challenge that is very difficult to overcome. If, on the other hand, insertion is governed by the Superset Principle, the particular problem does not even arise. ER -
CAHA, Pavel. Deriving Blansitt's generalization by an overlapping decomposition : a case against the Subset Principle. In \textit{SinFonIJA 10, 23. 10. 2017, Dubrovnik, Chorvatsko}. 2017.
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