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Eckhard Bick - VISL

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N 107 - - - - - - - 107 99.7<br />

ADJ 2 - - - - 4 - 6 99.9<br />

VFIN 14 - 2 - 16 99.9<br />

INF 2 - - - - 2 100.0<br />

GER - - - - - 100.0<br />

PCP 13 - - 13 99.7<br />

ADV 9 - 15 99.8<br />

PROP 10 10 99.9<br />

all 163 99.8<br />

before: 69603 17950 30619 4970 903 5335 13938 11704 121170<br />

after: 39394 9549 16023 4648 894 3818 8552 11522 94394<br />

decrease 43.4 46.8 47.7 6.5 1 28.4 38.6 1.6 22.1<br />

(in %):<br />

table 2<br />

ambiguity<br />

index<br />

42.2 91.5 96.0 93.8 3.9 94.3 50.4 32.2 45.1<br />

Cross word class precision is virtually 100% for all open word classes, with the only<br />

exception of the - not so open - adverb class (99.8%). But even when including word<br />

class internal ambiguity, precision is still as high as 99.8%.<br />

Table (6) makes it clear, how huge the differences in "disambiguation gain" are<br />

for the different word classes, suggesting how and where it would be most economical<br />

for the grammarian to channel his rule writing effort. Very little is gained for proper<br />

nouns, infinitives and gerunds, while finite verbs, nouns and adjectives have a nearly<br />

50% disambiguation gain. From this it is clear that it "pays more" to write CG rules<br />

aimed at the latter classes than for the first.<br />

Even more striking is a look at the relations between ambiguity index and<br />

disambiguation gain: infinitives, for example, start as highly ambiguous word forms,<br />

but most cases are finally tagged as unambiguous infinitives anyway! For nouns, though<br />

not as ambiguous to begin with, the disambiguation tendency is even more lopsided,<br />

with an ambiguity index 20-times as high as the final disambiguation gain, meaning that<br />

there is a very strong bias in favour of the PROP reading in ambiguous cases. The most<br />

"profitable" situation is that encountered in nouns, where CG rules do most work: the<br />

gain percentage is about the same as the ambiguity index, meaning that nouns have no<br />

strong bias in their ambiguity distribution.<br />

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