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We give a semantical proof that every term of a combinator version of system F has a normal form. As the argument is entirely formalisable in an impredicative constructive type theory a reduction-free normalisation algorithm can be extracted from this. The proof is presented as the construction of a model of the calculus inside a category of presheaves. Its definition is given entirely in terms of the internal language.
@InProceedings{AltenkirchHofmannSt-Reductionfreenormal,
author = {Thorsten Altenkirch and Martin Hofmann and Thomas Streicher},
title = {Reduction-free normalisation for a polymorphic system},
booktitle = {Proceedings of the Eleventh Annual IEEE Symposium on Logic in Computer Science (LICS 1996)},
year = {1996},
month = {July},
pages = {98--106},
location = {New Brunswick, NJ, USA},
publisher = {IEEE Computer Society Press}
}