atomistic$5696$ - translation to ολλανδικά
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atomistic$5696$ - translation to ολλανδικά

AN ELEMENT OF A PARTIALLY ORDERED SET THAT IS NOT THE MINIMUM, AND SUCH THAT THERE IS NO ELEMENT BETWEEN IT AND THE MINIMUM
Atomic (order theory); Atomic set; Atomic poset; Atomistic lattice; Atomistic (order theory)
  • singleton]] sets below it.
  • lattice]] of divisors of 4, with the ordering "''is [[divisor]] of''", is atomic, with 2 being the only atom and coatom. It is not atomistic, since 4 cannot be obtained as [[least common multiple]] of atoms.

atomistic      
adj. atomisme (filosofieleer volgens welk alle materiaal uit atomen bestaat; bij psychologie: dat alle psychologishe verschijnselen in kleine dingen ligt)
perfect competition         
  • 222x222px
  • (monopoly) economic profit]].  An oligopoly usually has economic profit also, but operates in a market with more than just one firm (they must ''share'' available demand at the market price).
  •  In the short run, it is possible for an individual firm to make an [[economic profit]]. This situation is shown in this diagram, as the price or average revenue, denoted by <math>\text{P}</math>, is above the average cost denoted by <math>\text{C}</math> .
  • Only in the short run can a firm in a perfectly competitive market make an economic profit.
MARKET STRUCTURE IN WHICH FIRMS ARE PRICE TAKERS FOR A HOMOGENOUS PRODUCT
Perfect Competition; Perfectly competitive; Walrasian model; Pure competition; Atomistic market; Perfect competiton; Perfect market; Imperfect market; Perfect markets; Undistorted market; Perfectly competitive market; Theory Of Perfect Competition; Perfect competition model; Atomistic competition
perfecte competitie (vrije rationele markt van zelfstandige producenten en kopers met perfecte kennis (in economie)

Ορισμός

Atomistic
·adj Of or pertaining to atoms; relating to atomism.

Βικιπαίδεια

Atom (order theory)

In the mathematical field of order theory, an element a of a partially ordered set with least element 0 is an atom if 0 < a and there is no x such that 0 < x < a.

Equivalently, one may define an atom to be an element that is minimal among the non-zero elements, or alternatively an element that covers the least element 0.