| W09-3306 | features from the Eisner ( 1996 ) | normal form derivation | . This is the model C&C recommend |
| S15-1032 | semantic representation from the | normal form derivation | . A normal form derivation is |
| E89-1002 | form derivations . Computing only | normal form derivations | is safe provided every non-normal |
| W06-1637 | separate models for incremental and | normal form derivations | . Models were fitted to a balanced |
| W06-1637 | semantic inter - pretation . Such | normal form derivations | only use composition and type-raising |
| W06-1637 | obtain a single right-branching | normal form derivation | ( Eisner , 1996 ) for each possible |
| W06-1637 | tree . We then transform this | normal form derivation | into the most incremental ( i.e. |
| E89-1002 | assuming exhaustive search : the | normal form derivation | to which it is equivalent , and |
| E89-1002 | limit attention in parsing to | normal form derivations | : for all the derivations excluded |
| E89-1002 | it is thus the only admissible | normal form derivation | . The derivations are related |
| E89-1002 | derivations to theh normal forms , | normal form derivations | being those to which no contraction |
| E89-1002 | in which there ie a notion of | normal form derivation | , and a set ol contraction rules |
| S15-1032 | the normal form derivation . A | normal form derivation | is defined as the one which uses |
| J07-3004 | our translation algorithm yields | normal form derivations | ( Hepple and Morrill 1989 ; Wittenburg |
| D09-1123 | ) ( 3 ) by transforming every | normal form derivation | into strictly left-to-right CCG |
| J00-3002 | the Cut-free atomic-id space , | normal form derivations | in which the succession of rule |
| S15-1032 | ) ) and x2 , ... , xn are the | normal form derivation | . fresh variables . 4.2.2 Semantic |
