Skip to main content
. 2010 Aug 13;6(2):178–189. doi: 10.1080/17470919.2010.506128

TABLE 1.

Details of the gamble pairs used in the task, including the probabilities of each of the winning and losing outcomes (in points) of each gamble option

Gamble 1
Gamble 2
Outcome 1 Probability 1 Outcome 2 Probability 2 Outcome 1 Probability 1 Outcome 2 Probability 2
1 80 0.5 −80 0.5 60 0.25 −20 0.75
2 10 0.5 −20 0.5 130 0.25 −50 0.75
3 70 0.5 −170 0.5 20 0.5 −120 0.5
4 30 0.5 −50 0.5 10 0.5 −30 0.5
5 50 0.5 −30 0.5 80 0.5 −60 0.5
6 150 0.5 −10 0.5 190 0.5 −50 0.5
7 160 0.5 −80 0.5 60 0.75 −20 0.25
8 40 0.5 −80 0.5 20 0.75 −140 0.25
9 70 0.5 −50 0.5 20 0.75 −20 0.25
10 200 0.5 −30 0.5 130 0.75 −50 0.25
11 50 0.5 −30 0.5 80 0.75 −200 0.25
12 50 0.5 −30 0.5 40 0.75 −80 0.25
13 120 0.25 −60 0.75 60 0.25 −40 0.75
14 10 0.25 −50 0.75 40 0.25 −60 0.75
15 100 0.25 −80 0.75 20 0.75 −200 0.25
16 80 0.25 −40 0.75 20 0.75 −100 0.25
17 140 0.25 −30 0.75 20 0.75 −5 0.25
18 20 0.75 −100 0.25 110 0.25 −50 0.75
19 60 0.75 −60 0.25 150 0.25 −10 0.75
20 60 0.75 −20 0.25 200 0.25 −10 0.75
21 100 0.75 −140 0.25 60 0.75 −20 0.25
22 100 0.75 −80 0.25 80 0.75 −20 0.25
23 10 0.75 −70 0.25 40 0.75 −160 0.25
24 80 0.75 −40 0.25 100 0.75 −100 0.25
25 150 0.5 0 0.5 0 0.5 −50 0.5
26 10 0.5 −200 0.5 200 0.75 −10 0.25

Gamble pairs 1–24 have equal expected value, i.e. (outcome 1 × probability 1) + (outcome 2 × probability 2). Gamble pairs 25 and 26 are catch trials with noticeably different expected values.