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French version |
The issues from 1 to 148 are also available on line at NUMDAM and at Revues.org for the following issues |
- Results for criterions:
- Topic: Combinatorics
Results n° 1 to 8 of 173 matches
Page 1 . 2 . 3 . 4 . 5 . 6 . 7 . 8 . 9 . 10 . 11 . 12 . 13 . 14 . 15 . 16 . 17 . 18 . 19 . 20 . 21 . 22 . >> Next page
| Title | La méthode statistique - 1e partie : la loi exponentielle |
| Author | GUILBAUD Georges-Théodule, (Réalisation Guilbaud Pierre) |
| Keywords | Exponentielle, Tree |
| Topics | Combinatorics, Pedagogy, Probabilities, Statistics |
| Abstract | Film d'animation de 1955 (15 minutes) d'introduction à la notion d'exponentielle (en nombres entiers) et à sa représentation par un arbre. Premier de la série "La méthode statistique". |
| Number | 1183, Fall 2008, special issue: Video flashback |
| Language | French |
| Play or download video | ||
| in | low quality | high quality |
| format x264 : | La méthode statistique.avi(18.8M) | La méthode statistique.avi(37.5M) |
| format xvid : | - | La méthode statistique.avi(38.3M) |
| Title | La méthode statistique - 2e partie : la loi exponentielle (suite) |
| Author | GUILBAUD Georges-Théodule, (Réalisation Guilbaud Pierre) |
| Keywords | Ensembles finis, Exponentielle, Function |
| Topics | Combinatorics, Pedagogy, Probabilities, Statistics |
| Abstract | Film d'animation de 1956 (12 minutes) montrant le calcul du nombre des fonctions (ou applications) d'un ensemble fini dans un autre, et la construction de l'ensemble de ces fonctions. Deuxième de la série "La méthode statistique". |
| Number | 1183, Fall 2008, special issue: Video flashback |
| Language | French |
| Play or download video | ||
| in | low quality | high quality |
| format x264 : | La méthode statistique 2.avi(15.2M) | La méthode statistique 2.avi(30.3M) |
| format xvid : | - | La méthode statistique 2.avi(35.7M) |
| Title | La méthode statistique - 3e partie : introduction à la loi binomiale |
| Author | GUILBAUD Georges-Théodule, (Réalisation Guilbaud Pierre, et Rossi Raoul) |
| Keywords | Combinations, Exponentielle, Factorielle |
| Topics | Combinatorics, Pedagogy, Probabilities, Statistics |
| Abstract | Film d'animation de 1957(11 minutes) sur les tirages aléatoires dans une urne de Bernoulli. Troisième de la série "La méthode statistique"; |
| Number | 1183, Fall 2008, special issue: Video flashback |
| Language | French |
| Play or download video | ||
| in | low quality | high quality |
| format x264 : | Introduction à la loi binomiale.avi(11.0M) | Introduction à la loi binomiale.avi(22.0M) |
| format xvid : | - | Introduction à la loi binomiale.avi(26.7M) |
| Title | La méthode statistique - 3e partie : le triangle de Pascal |
| Author | GUILBAUD Georges-Théodule, (Réalisation Guilbaud Pierre) |
| Keywords | Combinations, Nombres binomiaux, Récurrence |
| Topics | Combinatorics, Pedagogy, Probabilities, Récurrence |
| Abstract | Film d'animation de 1958 (15 minutes) sur la construction des nombres binomiaux par l'équation de récurrence engendrant le triangle de Pascal. Quatrième de la série de "La méthode statistique". |
| Number | 1183, Fall 2008, special issue: Video flashback |
| Language | French |
| Play or download video | ||
| in | low quality | high quality |
| format x264 : | Le triangle de Pascal.avi(18.6M) | Le triangle de Pascal.avi(37.1M) |
| format xvid : | - | Le triangle de Pascal.avi(45.4M) |
| Title | L'arbre factoriel |
| Author | Collectif , (Réalisation Rossi Raoul) |
| Keywords | Arrangement, Factorielle, Tree |
| Topics | Combinatorics, Pedagogy, Probabilities, Récurrence, Statistics |
| Abstract | Film d'animation de 1959 (4 minutes, muet) introduisant la notion de factorielle d'un nombre et son calcul. |
| Number | 1183, Fall 2008, special issue: Video flashback |
| Language | French |
| Play or download video | ||
| in | low quality | high quality |
| format x264 : | L'arbre factoriel.avi(7.7M) | L'arbre factoriel.avi(15.5M) |
| format xvid : | - | L'arbre factoriel.avi(18.7M) |
| Title | Nombres triangulaires |
| Author | Collectif , (Réalisation Guilbaud Pierre, et Rossi Raoul) |
| Keywords | Entiers, Récurrence, Somme |
| Topics | Arithmetic - Number Theory, Combinatorics, Suites |
| Abstract | Film d'animation (4 minutes). Construction de la suite des nombres triangulaires comme sommes des entiers successifs. |
| Number | 1183, Fall 2008, special issue: Video flashback |
| Language | French |
| Play or download video | ||
| in | low quality | high quality |
| format x264 : | Nombres triangulaires.avi(5.3M) | Nombres triangulaires.avi(10.7M) |
| format xvid : | - | Nombres triangulaires.avi(13.1M) |
| Title | A note on the manipulation of social choice correspondences |
| Author | TCHANTCHO Bertrand, DIFFO LAMBO Lawrence |
| Keywords | Linked domain, Manipulation, Non manipulable, p-social choice correspondence |
| Topics | Combinatorics, Decision Theory, Game Theory, Social choice, Voting |
| Abstract | We study the manipulability of social choice rules which select a fixed number of candidates for any given profile of preferences. Using a recent generalization by Aswal et al [2003] of the well known Gibbard [1973], Satterthwaite [1975] theorem, we show (under the mild condition of unanimity) such rules are strategy proof only if they are dictatorial. |
| Number | 186, Summer 2009 |
| Language |  English |
| Title | Characterization of Quenines and their spiral representation |
| Author | DUMAS Jean-Guillaume |
| Keywords | Perecquine, Primitive root, Queneau-Daniel permutation, Quenine, Spiral |
| Topics | Combinatorics, Linguistics, Number theory, Permutations |
| Abstract | The Raymond Queneau numbers are the integers n for which the quenine (the spiral permutation sending even numbers to their halves and odd numbers to their opposites added to n) is of order n. In this note, we study the characterization of Queneau numbers, since previous charac-terizations one, to our knowledge incomplete. We also propose a new graphical representation, of spiral shape, both of the quenines with primitive root distinct from 2 and of the spinines, which generalize quenines by Jacques Roubaud's erasing technique. We then extend this representation to pérecquines. |
| Number | 184, Winter 2008 |
| Language | French |
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