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Carlo Beenakker
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Symplectic geometry: The natural geometry of economics? (Thomas Russel, 2011).

What restrictions does the hypothesis of maximizing behavior place on observed market data? In the context of profit maximization, one of the conditions put forward by Samuelson is a ratio test for the areas between two restricted input demand functions. Here we place this condition firmly within the context of modern mathematics and will indicate why area geometry, (or in higher dimensions, symplectic geometry) seems to be the natural geometry of maximizing economics.

See also

Symplectic geometry: The natural geometry of economics? (Thomas Russel, 2011).

What restrictions does the hypothesis of maximizing behavior place on observed market data? In the context of profit maximization, one of the conditions put forward by Samuelson is a ratio test for the areas between two restricted input demand functions. Here we place this condition firmly within the context of modern mathematics and will indicate why area geometry, (or in higher dimensions, symplectic geometry) seems to be the natural geometry of maximizing economics.

See also

Symplectic geometry: The natural geometry of economics? (Thomas Russel, 2011).

What restrictions does the hypothesis of maximizing behavior place on observed market data? In the context of profit maximization, one of the conditions put forward by Samuelson is a ratio test for the areas between two restricted input demand functions. Here we place this condition firmly within the context of modern mathematics and will indicate why area geometry, (or in higher dimensions, symplectic geometry) seems to be the natural geometry of maximizing economics.

See also

Source Link
Carlo Beenakker
  • 188.3k
  • 18
  • 448
  • 651

Symplectic geometry: The natural geometry of economics? (Thomas Russel, 2011).

What restrictions does the hypothesis of maximizing behavior place on observed market data? In the context of profit maximization, one of the conditions put forward by Samuelson is a ratio test for the areas between two restricted input demand functions. Here we place this condition firmly within the context of modern mathematics and will indicate why area geometry, (or in higher dimensions, symplectic geometry) seems to be the natural geometry of maximizing economics.

See also