CRE Flashcards

(12 cards)

1
Q

What is the Common Ratio Effect (CRE)?

A

It’s when people reverse their preferences between two lotteries after both are scaled by the same probability — violating the independence axiom.

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2
Q

How does Prospect Theory explain the CRE?

A

People overweight small probabilities (e.g. 1%) and underweight large ones — this leads to preference reversals when probabilities are scaled.

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3
Q

Key experiment supporting Prospect Theory for CRE?

A

A: Bruhin et al. (2022) — tested PT vs Salience vs Fechnerian models. PT fit best across all tasks.

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4
Q

What is the Common Ratio Effect (CRE)?

A

It’s when people reverse their preferences between two lotteries after both are scaled by the same probability — violating the independence axiom.

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5
Q

What does the independence axiom say?

A

If you prefer A to B, you should still prefer a 50/50 mix of A + C over B + C — the shared element (C) shouldn’t change your preference.

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6
Q

How does Prospect Theory explain the CRE?

A

People overweight small probabilities (e.g. 1%) and underweight large ones — this leads to preference reversals when probabilities are scaled.

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7
Q

Key experiment supporting Prospect Theory for CRE?

A

Bruhin et al. (2022) — tested PT vs Salience vs Fechnerian models. PT fit best across all tasks.

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8
Q

What is Salience Theory’s explanation for CRE?

A

People give extra weight to the most attention-grabbing outcome — this can reverse preferences when lotteries are dependent.

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9
Q

When does Salience Theory work well?

A

In dependent lotteries, where outcomes can be compared directly. Fails in independent lotteries.

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10
Q

Key evidence supporting and limiting Salience Theory?

A

Bruhin et al. (2022) — Salience only fits dependent lotteries. Mehta et al. (1994) — Salience matters in coordination games.

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11
Q

What do Fechnerian error models say about CRE?

A

People make random mistakes around stable preferences; CRE is just noise.

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12
Q

Empirical challenge to Fechnerian models?

A

Cubitt et al. (2004) — PT explained systematic reversals better than noise. Bruhin et al. (2022) — Fechnerian model fit data worst.

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