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the study of consumer choice and its fundamental underpinnings in preferences and constraints.

1 vote
1 answer
92 views

Weierstrass Thm: Continuous Fn Attaining Extrema on Compact Domain $u:\mathbb{R^L}\rightarro...

This is just semantics, but MWG doesn't use the Weierstrass Theorem in its Math Appendix when using the fact that a continuous function always has a max value on any compact set. Some books appeal di …
Frank Swanton's user avatar
2 votes
3 answers
850 views

Linearity in Pricing and Duality, UMP EMP

I have read the statement below and don't quite understand what it means. This is probably because I don't have full understanding of duality with support function in math, but just to foster understa …
Frank Swanton's user avatar
1 vote
1 answer
467 views

Clearly explaining the concept of "normalizing" price and relative prices to undergraduate

I am trying to clearly explain to the concept of "normalization" or relative prices. Because students are so used to just think of prices in absolute terms, it is initially tough to make the leap to t …
Frank Swanton's user avatar
1 vote
1 answer
2k views

Why is Price Vector Orthogonal to Vector connecting two bundles on Budget Hyperplane

Here is my revised version/understanding why price vector is orthogonal to any vector from a bundle on the budget hyperplane to another bundle on the hyperplane: (see below for original question) …
Frank Swanton's user avatar
3 votes
1 answer
3k views

Explaining why Hicksian demand is more inelastic to intermediate micro student

How would you best explain to a student in intermediate micro class that the Hicksian demand for a normal good is more inelastic than the Walrasian demand without heavy differential calculus? When I …
Frank Swanton's user avatar
3 votes
1 answer
656 views

Diminishing Nature of Utility Function From Convexity of Preference $\succsim$?

Is diminishing nature of utility function in consumer theory stemming from the assumption of convexity on the preference relation $\succsim$? My understanding is: $\succsim$ is convex. Then, $u(. …
Frank Swanton's user avatar
6 votes
2 answers
1k views

Continuous rational and monotone preference relation implies $x\succsim0$?

I updated my proof to a general version as follows: please share your thoughts & 2cent. Thanks Show a monotone continuous complete preorder on $\mathbb{R}^L_+$ has $y\geq x\rightarrow y\succsim x$. P …
Frank Swanton's user avatar
7 votes
1 answer
6k views

(Preference Relation/Set) Continuous $\succsim$ imply closedness of upper and lower contour ...

[ADDED/MODIFIED] : I have put my proof where the commodity space is simply $\mathbb{R_+}$(e.g. nonnegative reals) for simplicity below. Please share your 2 cent. I have put words to aid my own underst …
Frank Swanton's user avatar
1 vote
1 answer
856 views

Continuous Preference Relation Imply Continuous Utility Fn Existence

I am reading MWG's explanation in Chapter 3 when showing continuous preference relation implies the existence of continuous utility function. First, the authors show $u(.)$ is continuous by using the …
Frank Swanton's user avatar
10 votes
2 answers
6k views

Meaning of Additively Separable, Linear in X

Often I see both in micro and macro two common terminology : Additively separable. Linear in price or linear in probability. I understand exactly as they sound by looking at the functional form …
Frank Swanton's user avatar