Definition of Supermodularity. Meaning of Supermodularity. Synonyms of Supermodularity

Here you will find one or more explanations in English for the word Supermodularity. Also in the bottom left of the page several parts of wikipedia pages related to the word Supermodularity and, of course, Supermodularity synonyms and on the right images related to the word Supermodularity.

Definition of Supermodularity

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Meaning of Supermodularity from wikipedia

- substitutes. A supermodular utility function is often related to complementary goods. However, this view is disputed. Supermodularity can also be defined...
- In probability theory and information theory, the mutual information (MI) of two random variables is a measure of the mutual dependence between the two...
- condition (sometimes a function satisfying this condition is called log supermodular) i.e., μ ( x ∧ y ) μ ( x ∨ y ) ≥ μ ( x ) μ ( y ) {\displaystyle \mu (x\wedge...
- conditions. Indeed, they show that their concept of quasi-supermodularity (a generalization of supermodular function) along with the single-crossing property...
- Equivalently, this means that the function Π {\displaystyle \,\Pi } is supermodular. On the other hand, the decisions are strategic substitutes if ∂ 2 Π...
- case. A typical utility function for this case is given at the right. Supermodularity is the opposite of submodularity: it means that "the whole is not less...
- but the latter does so with fewer ****umptions. Amir, Rabah (2005). "Supermodularity and Complementarity in Economics: An Elementary Survey". Southern Economic...
- queries. Tarski's fixed-point theorem has applications to supermodular games. A supermodular game (also called a game of strategic complements) is a game...
- The method uses lattice theory and introduces the notions of quasi-supermodularity and the single-crossing condition. The wide application of monotone...
- can be shown (see, e.g., Section V.1 of (Driessen 1988)) that the supermodularity of v {\displaystyle v} is equivalent to v ( S ∪ { i } ) − v ( S ) ≤...