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In Debreu's 1954 ordinal utility representation theorem, the utility is unique up to a positive monotonic transformation.

While the uniqueness result is well-known, I fail to find a proper reference. Debreu's original paper does not contain that uniqueness result.

Is there a good reference? Who was the first researchresearcher find this uniqunessuniqueness result?

In Debreu's 1954 ordinal utility representation theorem, the utility is unique up to a positive monotonic transformation.

While the uniqueness result is well-known, I fail to find a proper reference. Debreu's original paper does not contain that uniqueness result.

Is there a good reference? Who was the first research find this uniquness result?

In Debreu's 1954 ordinal utility representation theorem, the utility is unique up to a positive monotonic transformation.

While the uniqueness result is well-known, I fail to find a proper reference. Debreu's original paper does not contain that uniqueness result.

Is there a good reference? Who was the first researcher find this uniqueness result?

Source Link
dodo
  • 329
  • 1
  • 8

Debreu's ordinal representation theorem is unique up to a positive monotonic transformation, what is the source?

In Debreu's 1954 ordinal utility representation theorem, the utility is unique up to a positive monotonic transformation.

While the uniqueness result is well-known, I fail to find a proper reference. Debreu's original paper does not contain that uniqueness result.

Is there a good reference? Who was the first research find this uniquness result?