Graduate studies at Western
Studia Logica 76 (2):241-274 (2004)
|Abstract||A full separation theorem for the derivable rules of intuitionistic linear logic without bounds, 0 and exponentials is proved. Several structural consequences of this theorem for subreducts of (commutative) residuated lattices are obtained. The theorem is then extended to the logic LR + and its proof is extended to obtain the finite embeddability property for the class of square increasing residuated lattices.|
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