überwand die Probleme - определение. Что такое überwand die Probleme
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Что (кто) такое überwand die Probleme - определение

Probleme des rencontres; Problème des rencontres; Rencontres number; Rencontres Numbers; Partial derangement

Die (integrated circuit)         
NAKED SINGLE CHIP, MICROCHIP OR SEMICONDUCTOR CHIP - E.G. TRANSISTOR CHIP - OR IC CHIP.
CPU Die; CPU die; Silicon die
A die, in the context of integrated circuits, is a small block of semiconducting material on which a given functional circuit is fabricated. Typically, integrated circuits are produced in large batches on a single wafer of electronic-grade silicon (EGS) or other semiconductor (such as GaAs) through processes such as photolithography.
Die (manufacturing)         
  • A steel-rule die
  • A steel-rule die
  • Steel-rule die in a press
SPECIALIZED TOOL FOR CUTTING OR DEFORMING
Die trimming; Trimming/Shaving (Die); Die shaving; Stripper plate; Panel punch; Steel-rule die; Steel rule die; Rotary die; Steel Rule Die
A die is a specialized machine tool used in manufacturing industries to cut and/or form material to a desired shape or profile. Stamping dies are used with a press, as opposed to drawing dies (used in the manufacture of wire) and casting dies (used in molding) which are not.
Tire dié         
  • The children portrayed in the film.
1960 FILM BY FERNANDO BIRRI
Tire die
Tire dié (1960) is an Argentine documentary directed by Fernando Birri and written Birri and seven other writers. The short film, billed as a "survey film", chronicles the harsh life of lower-class slums in Santa Fe, Argentina.

Википедия

Rencontres numbers

In combinatorial mathematics, the rencontres numbers are a triangular array of integers that enumerate permutations of the set { 1, ..., n } with specified numbers of fixed points: in other words, partial derangements. (Rencontre is French for encounter. By some accounts, the problem is named after a solitaire game.) For n ≥ 0 and 0 ≤ k ≤ n, the rencontres number Dnk is the number of permutations of { 1, ..., n } that have exactly k fixed points.

For example, if seven presents are given to seven different people, but only two are destined to get the right present, there are D7, 2 = 924 ways this could happen. Another often cited example is that of a dance school with 7 couples, where, after tea-break the participants are told to randomly find a partner to continue, then once more there are D7, 2 = 924 possibilities that 2 previous couples meet again by chance.