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Thinking and Deciding

Thinking and Deciding

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EFFECTS OF THE OPTIONS AVAILABLE ON CHOICE 295<br />

Effects of the options available on choice<br />

The last section described a discrepancy between choice <strong>and</strong> matching. Other nonnormative<br />

effects are found in choices alone. Choices typically involve tradeoffs of<br />

two or more attributes. In a tradeoff, one option is better on one attribute <strong>and</strong> another<br />

is better on another attribute. If this kind of tradeoff were not involved, the<br />

choice would be easy, a “no brainer.” Because tradeoffs are difficult, people often<br />

use simplifying heuristics. Sometimes these heuristics shown themselves in the form<br />

of inconsistencies that depend on which alternatives are available.<br />

Asymmetric dominance<br />

Suppose that there are only two br<strong>and</strong>s of beer. Br<strong>and</strong> X sells for $1.80 per six-pack<br />

<strong>and</strong> has a “quality rating” of 50, on a scale of 0 to 100; br<strong>and</strong> Y sells for $2.60 <strong>and</strong><br />

has a rating of 70. Some beer drinkers will prefer X, others Y. Now suppose we<br />

introduce br<strong>and</strong> Z into the market, with a rating of 50 <strong>and</strong> a price of $2.00, as shown<br />

in the figure below. Br<strong>and</strong> Z will not get much market share. It is dominated by X;<br />

that is, Z is no better than X on either dimension, price or quality, <strong>and</strong> X is better<br />

than Z on one. No matter how people weigh the two dimensions, nobody has any<br />

reason to choose Z. If everyone chose on the basis of the tradeoff between the two<br />

dimensions, then the introduction of Z would not affect the proportion of people who<br />

choose X <strong>and</strong> Y. That is, it would not affect the market share of these two.<br />

$1.80<br />

$2.60<br />

X<br />

Z<br />

Y<br />

50 70<br />

Of course, I would not be telling this story if that always happened. Introduction<br />

of Z increases the market share of X (Huber, Payne, <strong>and</strong> Puto, 1982). That is, when<br />

neither of two options (X <strong>and</strong> Y) dominates the other, introduction of an option<br />

that is asymmetrically dominated — dominated by one option but not the other —<br />

increases the probability of choosing the option that dominates the new option. Why?<br />

The best account we have of this phenomenon is that consumers who have trouble<br />

deciding between X <strong>and</strong> Y now have an additional reason to choose X. Whatever<br />

else can be said about X, it is clearly better than Z. Z serves as a reference point

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