has the following properties. First

has the following properties. First, impossible
events are discarded, that is,
n(0) = 0, and the scale is normalized so
that n(l) = 1, but the function is not well
behaved near the endpoints. Second,
for low probabilities n(p) > p , but
TO)) + n(l - p) 5 1 . Thus low probabilities
are overweighted, moderate and
high probabilities are underweighted,
and the latter effect is more pronounced
than the former. Third, n(pq)/n(p) <
n(pqv)/nQ?v) for all 0 n(.4)/n(.8). A hypothetical
weighting function which satisfies these
properties is shown in Fig. 2. The major
qualitative properties of decision weights
can be extended to cases in which the
probabilities of outcomes are subjectively
assessed rather than explicitly given.
In these situations, however, decision
weights may also be affected by other
characteristics of an event, such as ambiguity
or vagueness (Y).

Hasil (Bahasa Indonesia) 1:

has the following properties. First, impossibleevents are discarded, that is,n(0) = 0, and the scale is normalized sothat n(l) = 1, but the function is not wellbehaved near the endpoints. Second,for low probabilities n(p) > p , butTO)) + n(l - p) 5 1 . Thus low probabilitiesare overweighted, moderate andhigh probabilities are underweighted,and the latter effect is more pronouncedthan the former. Third, n(pq)/n(p) <n(pqv)/nQ?v) for all 0 is, for any fixed probability ratio q, theratio of decision weights is closer tounity when the probabilities are lowthan when they are high, for example,n(. l)/n(.2) > n(.4)/n(.8). A hypotheticalweighting function which satisfies theseproperties is shown in Fig. 2. The majorqualitative properties of decision weightscan be extended to cases in which theprobabilities of outcomes are subjectivelyassessed rather than explicitly given.In these situations, however, decisionweights may also be affected by othercharacteristics of an event, such as ambiguityor vagueness (Y).

Hasil (Bahasa Indonesia) 2:

memiliki properti berikut. Pertama, mungkin
peristiwa yang dibuang, yaitu,
n (0) = 0, dan skala yang dinormalisasi sehingga
bahwa n (l) = 1, tapi fungsi ini tidak baik
berperilaku dekat titik akhir. Kedua,
probabilitas untuk rendah n (p)> p, tapi
TO)) + n (l - p) 5 1. Jadi probabilitas rendah
yang overweighted, sedang dan
probabilitas tinggi underweighted,
dan efek yang terakhir ini lebih jelas
daripada yang pertama. Ketiga, n (pq) / n (p) <
n (pqv) / nQ? v) untuk semua 0adalah, untuk setiap rasio probabilitas tetap q, yang
rasio bobot keputusan lebih dekat dengan
kesatuan ketika probabilitas rendah
daripada ketika mereka tinggi, misalnya,
n (. l) / n (0,2)> n (0,4) / n (.8). Sebuah hipotesis
fungsi bobot yang memenuhi ini
sifat ditunjukkan pada Gambar. 2. besar
sifat kualitatif bobot keputusan
dapat diperluas untuk kasus di mana
probabilitas dari hasil yang subyektif
dinilai bukan secara eksplisit diberikan.
Dalam situasi ini, bagaimanapun, keputusan
berat juga dapat dipengaruhi oleh lain
karakteristik dari suatu peristiwa, seperti ambiguitas
atau ketidakjelasan (Y).