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While an indifference map effectively illustrates that bundles on higher curves are preferred to those on lower curves, it fails to provide a complete ranking of all possible bundles. This is because a standard map does not allow for a direct preference comparison between two distinct bundles located in the space between the explicitly drawn curves. Therefore, an indifference map is said to provide only a(n) _________ ranking of preferences.
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Consider a diagram showing a consumer's preferences with two indifference curves, Curve A and Curve B, where Curve B represents a higher level of satisfaction than Curve A. If two distinct consumption bundles, X and Y, are both located in the physical space on the graph between Curve A and Curve B, it is always possible to determine which bundle the consumer prefers without any additional information.
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