SlowGuess/NAACL_2022_OCR huggingface dataset:
Q34: Imagine that you brought $6000 worth of stock from a company that has just filed a claim for bankruptcy recently. The company now provides you with two alternatives to recover some of your money.
(a) You will lose $4000 of your money
 (b) You will take part in a random drawing procedure with exactly a two-thirds probability of losing $6000 all of your money, and one-third probability of not losing any of your money
Q35: Imagine a refinery that processes petroleum
products. An investigation found that due to tank leaks, both soil and drinking water became contaminated. Due to this contamination 720 children from the adjacent village have a fatal disease. There is agreement among experts that children will not suffer health problems, provided they have a strong immune system. Otherwise, it is likely that children will have serious health problems. A vaccine against this disease has been developed and tested. However, the vaccine sometimes can cause side effects that can be fatal too. You are an environmental activist with much influence on the local hospital and you have to decide if you want to lobby for the vaccination or not.
(a) Option A: If the vaccination is adopted, the health of 240 children will be saved for sure.
(b) Option B: If the vaccination is adopted, there is a one-third probability that the health of all of the 720 children will be saved, and a two-thirds probability that the health of none of them will be saved.
Q36: Imagine that six people are infected by a fatal disease. Two alternative medical plans to treat the disease have been proposed. Assume that the exact scientific estimates of the consequences of the plans are as follows:
(a) If plan A is adopted, two people will be saved.
(b) If plan B is adopted, there is a one-third probability that all six people will be saved and two-thirds probability that none of them will be saved.
A.4 Group Level Results
Table A.4 shows the full table corresponding to table 2 in the paper with extra information regarding the choices made in each human experiment.  $P$  represents the percentage of people that chose the risky choice given either the gain frame or loss frames, the true  $P_{gain}$  and  $P_{loss}$  values, and  $n$  represents the number of human subjects who answered each frame which corresponds to the number of decisions our model made to produce results in the table.