Actually, I was wondering if you could tell me how to get....how to get to Sesame Street?
The principal minors of dimension m in the determinant of the non-bordered Hessian matrix of second-order partial derivatives must have the sign (-1) raised to the m in order to satisfy the second-order conditions of the firm's unconstrained profit-mazimization model, part of which implies the existence of isoquants that are convex to the origin and, as per the first-order condition, move through a point of tangency with an isocost line for equilibrium values of the choice variables.
And don't you forget it.
Actually, I was wondering if you could tell me how to get....how to get to Sesame Street?
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That would involve constrained optimization and thus, Hessian matrices that are bordered with partial derivatives of a Lagrange multiplier, at least if you're using the Laplace method.
I..and I think it's for the best, have NO IDEA wtf you're talking about.
Intrigued though.![]()
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Whoops, sorry, Carter.
I forgot to mention that we are studying a two-input world.
Wake me up when you get to third input.Originally posted by Ex Nine
Whoops, sorry, Carter.
I forgot to mention that we are studying a two-input world.![]()
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Yeah, we could call it "imaginary capital" and exogenize it or something.
There you go reading my mind again.
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Well could it be a choice variable? There does not seem to be resource scarcity in the case of imaginary capital, which would make a choice due to scarcity meaningless. We could make it a fixed parameter and slap it next to Y as an output multiplier. The producers imagine they are putting in a third input in the form of imaginary capital to maximize profits.
We could call it the Carter multiplier and write it as a little c. So cY is net complex output, by virtue of it having both a real and imaginary component.
Happy to contribute.Originally posted by Ex Nine
The producers imagine they are putting in a third input in the form of imaginary capital to maximize profits.
We could call it the Carter multiplier and write it as a little c. So cY is net complex output, by virtue of it having both a real and imaginary component.
That's quite the brain you've got there, btw.![]()
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This is econonomy? lol I though it was quantum-mechanics.
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You're getting sleepy......
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