“…When faced with the choice of staking a prize on: (R,) drawing a red ball from the first urn, (R,) drawing a red ball from the second urn, (B,) drawing a black ball from the first urn, or (B,) drawing a black ball from the second urn, a majority of subjects strictly preferred (R,) over (R2) and strictly preferred (B,) over (B2).It is clear that there can exist no subjectively assigned probabilities p: (1 -p ) of drawing a red vs. black ball from the second urn, even 1/2 : 1/2, which can simultaneously generate both of these strict preferences. Similar behavior in this and related problems has been observed by Raiffa (1961), Becker and Brownson (1964), Slovic and Tversky (1974) and MacCrimmon and Larsson (1979).…”