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Lista de candidatos sometidos a examen:
1) probability (*)
(*) Términos presentes en el nuestro glosario de lingüística

1) Candidate: probability


Is in goldstandard

1
paper corpusSignosTxtLongLines336 - : However, the baseline can be a random choice of a positive or a negative answer to the question ‘Is this collocation of this particular lexical function?’ In such a case we deal with the probability of a positive and negative response. Since we are interested in only assigning the positive answer to a collocation, we calculate the probability of ‘yes’ class for eight lexical functions in the experiments according to the formula: probability of ‘yes’ = 1 / (the number of all examples / the number of positive examples of a given lexical function ). These probabilities will be results of a classifier that assigns the class ‘yes’ to collocations at random. Since we will compare the probabilities of the random choice with the results obtained in our experiments, we present the former as numbers within the range from 0 to 1 in [49]Table 5 as well as in [50]Table 6.

Evaluando al candidato probability:


1) positive: 4 (*)
2) ˜yes: 3
3) lexical: 3 (*)

probability
Lengua: eng
Frec: 40
Docs: 18
Nombre propio: / 40 = 0%
Coocurrencias con glosario: 2
Puntaje: 2.701 = (2 + (1+3.4594316186373) / (1+5.35755200461808)));
Candidato aceptado

Referencias bibliográficas encontradas sobre cada término

(Que existan referencias dedicadas a un término es también indicio de terminologicidad.)
probability
: Baeza-Yates, R. & Navarro, G. (2005). Modelling text databases. En R. Baeza-Yates, J. Glaz, H. Gzyl, J. Hüsler & J. Palacios (Eds.), Recent advances in applied probability (pp.1-25). Berlin/ Heidelberg: Springer.
: Freeman, J. (2006). Argument strength, the Toulmin Model, and ampliative probability. Informal Logic, 26(1) 25-40.
: Gunther, R., Levitin, L., Schapiro, B. & Wagner, P. (1996). Zipf’s Law and the effect of ranking on probability distribution. International Journal of Theoretical Physics, 35(2), 395-417.
: MacQueen, J. B. (1967). Some methods for classification and analysis of multivariate observations. In Proceedings of the 5th Berkeley Symposium on Mathematical Statistics and Probability (pp. 281-297). Berkeley: University of California Press.
: Wakslak, C. J. & Trope, Y. (2009). The effect of construal-level on subjective probability estimates. Psychological Science, 20, 52-58.
: Wakslak, C. J., Trope, Y., Liberman, N. & Alony, R. (2006). Seeing the forest when entry is unlikely: Probability and the mental representation of events. Journal of Experimental Psychology: General, 135, 641-653.