monotonic$93883$ - definizione. Che cos'è monotonic$93883$
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Cosa (chi) è monotonic$93883$ - definizione

ECONOMICS TERM
Monotonic preferences

Non-monotonic logic         
FORMAL LOGIC WHOSE CONCLUSION RELATION IS NOT MONOTONIC
Nonmonotonic logic; Non-monotonic reasoning; Nonmonotonic reasoning
A non-monotonic logic is a formal logic whose conclusion relation is not monotonic. In other words, non-monotonic logics are devised to capture and represent defeasible inferences (cf.
Decreasing         
  • c}} hold". Colors indicate function output values.
  • true}} nodes.
  • Monotonic function with a dense set of jump discontinuities (several sections shown)
FUNCTION BETWEEN ORDERED SETS THAT PRESERVES OR REVERSES THE GIVEN ORDER
Montone decreasing; Monotone decreasing; Monotone increasing; Monotonicity; Monotone function; Monotonic; Antitone; Order-preserving; Order-reversing; Monotone map; Increasing function; Decreasing function; Nondecreasing function; Nonincreasing function; Monotone transformation; Monotone operator; Monotonic transformation; Increasing; Strictly increasing; Non-decreasing function; Monotonically decreasing; Monotonically increasing; Monotonically nondecreasing; Monotonically nonincreasing; Monotonic series; Monotonic Function; Strictly decreasing; Order morphism; Decreasing; Monotone sequence; Strictly monotone; Increasing operator; Decreasing operator; Monotonically non-decreasing; Antitonic; Weakly increasing; Weakly decreasing; Strictly increasing function; Monotonicity theorem; Monotone boolean function; Monotonic sequence; Absolute Monotonic Sequence; Absolutely Monotonic Function; Absolutely Monotonic Sequence; Monotonic predicate; Isotone function; Order-preserving function; Antitonicity; Order–preserving function; Order-preserving map; User:Weiße Ziege/sandbox; Monotone function (order theory); Monotone function (topology); Monotonic (function)
·adj Becoming less and less; diminishing.
II. Decreasing ·p.pr. & ·vb.n. of Decrease.
Monotonic         
  • c}} hold". Colors indicate function output values.
  • true}} nodes.
  • Monotonic function with a dense set of jump discontinuities (several sections shown)
FUNCTION BETWEEN ORDERED SETS THAT PRESERVES OR REVERSES THE GIVEN ORDER
Montone decreasing; Monotone decreasing; Monotone increasing; Monotonicity; Monotone function; Monotonic; Antitone; Order-preserving; Order-reversing; Monotone map; Increasing function; Decreasing function; Nondecreasing function; Nonincreasing function; Monotone transformation; Monotone operator; Monotonic transformation; Increasing; Strictly increasing; Non-decreasing function; Monotonically decreasing; Monotonically increasing; Monotonically nondecreasing; Monotonically nonincreasing; Monotonic series; Monotonic Function; Strictly decreasing; Order morphism; Decreasing; Monotone sequence; Strictly monotone; Increasing operator; Decreasing operator; Monotonically non-decreasing; Antitonic; Weakly increasing; Weakly decreasing; Strictly increasing function; Monotonicity theorem; Monotone boolean function; Monotonic sequence; Absolute Monotonic Sequence; Absolutely Monotonic Function; Absolutely Monotonic Sequence; Monotonic predicate; Isotone function; Order-preserving function; Antitonicity; Order–preserving function; Order-preserving map; User:Weiße Ziege/sandbox; Monotone function (order theory); Monotone function (topology); Monotonic (function)
·adj ·Alt. of Monotonical.

Wikipedia

Monotone preferences

In economics, an agent's preferences are said to be weakly monotonic if, given a consumption bundle x {\displaystyle x} , the agent prefers all consumption bundles y {\displaystyle y} that have more of all goods. That is, y x {\displaystyle y\gg x} implies y x {\displaystyle y\succ x} . An agent's preferences are said to be strongly monotonic if, given a consumption bundle x {\displaystyle x} , the agent prefers all consumption bundles y {\displaystyle y} that have more of at least one good, and not less in any other good. That is, y x {\displaystyle y\geq x} and y x {\displaystyle y\neq x} imply y x {\displaystyle y\succ x} .

This definition defines monotonic increasing preferences. Monotonic decreasing preferences can often be defined to be compatible with this definition. For instance, an agent's preferences for pollution may be monotonic decreasing (less pollution is better). In this case, the agent's preferences for lack of pollution are monotonic increasing.

Much of consumer theory relies on a weaker assumption, local nonsatiation.

An example of preferences which are weakly monotonic but not strongly monotonic are those represented by a Leontief utility function.

If an agent has Monotone preferences which means the marginal rate of substitution of the agent's indifference curve is positive.

Given two products X and Y. If the agent is strictly preferred to X, it can get the equivalent statement that X is weakly preferred to Y and Y is not weakly preferred to X. If the agent is indifferent to X and Y, it can get the equivalent statement that X is weakly preferred to Y and Y is weakly preferred to X. If the agent is weakly preferred to X, it can get the equivalent statement that X is strictly preferred to Y or Y is indifferent to X.