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Zur Kontextanalyse einer algebraischen ProgrammierspracheMaeder, Christian. January 2001 (has links) (PDF)
Berlin, Techn. Univ., Diss., 2001.
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Integration of verification and testing into compilation systems concept and case study /Didrich, Klaus. Unknown Date (has links) (PDF)
Techn. University, Diss., 2001--Berlin.
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Zur Kontextanalyse einer algebraischen ProgrammierspracheMaeder, Christian. Unknown Date (has links) (PDF)
Techn. Universiẗat, Diss., 2001-- Berlin.
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Algebraic decoder specification: coupling formal-language theory and statistical machine translationBüchse, Matthias 28 January 2015 (has links) (PDF)
The specification of a decoder, i.e., a program that translates sentences from one natural language into another, is an intricate process, driven by the application and lacking a canonical methodology. The practical nature of decoder development inhibits the transfer of knowledge between theory and application, which is unfortunate because many contemporary decoders are in fact related to formal-language theory. This thesis proposes an algebraic framework where a decoder is specified by an expression built from a fixed set of operations. As yet, this framework accommodates contemporary syntax-based decoders, it spans two levels of abstraction, and, primarily, it encourages mutual stimulation between the theory of weighted tree automata and the application.
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Algebraic decoder specification: coupling formal-language theory and statistical machine translation: Algebraic decoder specification: coupling formal-language theory and statistical machine translationBüchse, Matthias 18 December 2014 (has links)
The specification of a decoder, i.e., a program that translates sentences from one natural language into another, is an intricate process, driven by the application and lacking a canonical methodology. The practical nature of decoder development inhibits the transfer of knowledge between theory and application, which is unfortunate because many contemporary decoders are in fact related to formal-language theory. This thesis proposes an algebraic framework where a decoder is specified by an expression built from a fixed set of operations. As yet, this framework accommodates contemporary syntax-based decoders, it spans two levels of abstraction, and, primarily, it encourages mutual stimulation between the theory of weighted tree automata and the application.
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