Profile

Cover photo
Cédric Champeau
Works at Pivotal
Attended Ecole polytechnique de l'Université de Nantes
Lives in Saint Hilaire de Loulay
483 followers|148,515 views
AboutPostsPhotos

Stream

Cédric Champeau

Shared publicly  - 
 
 
Presentation of the day: "#Groovy in the Light of #Java 8" by @glaforge and @CedricChampeau at @JavaOneConf. 
https://www.parleys.com/talk/groovy-light-java-8
Parleys.com. all content owned by their creators. . Library. Chapters. Attachments. Settings. Jobs. Local Files. Shortcuts. Saving... Publish. Active Timeline: ...
View original post
2
Add a comment...

Cédric Champeau

Shared publicly  - 
 
 
Pour notre séance du mois de novembre nous avons partir du côté des langages alternatives de la JVM, avec un talk sur +Groovy  par +Cédric Champeau , committer sur Groovy Core et auteur du compilateur statique du langage. Et pour accompagner Cédric, +Stéphanie MOALLIC  va nous faire un introduction à Ionic Framework..

LE PROGRAMME DE LA SOIRÉE

1 – Pourquoi vous devriez utiliser Groovy

Pour cette soirée Groovy nous avons le plaisir de recevoir Cédric Champeau qui va nous expliquer pourquoi on devrait s’intéresser au langage.

2 – Introduction à Ionic Framework

En deuxième partie de soirée, Stéphanie Moallic va nous faire une introduction à Ionic Framework, un framework pour le développeme nt d’applications hybrides pour mobile (Androi ou iOS).

INFORMATIONS PRATIQUES

La soirée se passera le mardi 25 novembre à +La Cantine numérique Brestoise , dans les locaux de la Faculté des Lettres et Sciences Humaines (20 rue Duquesne, au centre ville de Brest), à partir de 18h30.

L’entrée est libre et gratuite, comme d’habitude, mais nous vous demandons de vos inscrire à l’avance pour nous aider à gérer l’aspect logistique (et l’apéro, bien entendu). Le tirage au sort de la licence IntelliJ se fera parmi les personnes inscrites, bien entendu.
 ·  Translate
FinistJUG - Soirée Groovy
Tue, November 25, 2014, 6:30 PM GMT+1
20 Rue Duquesne

1
Thierry Mallard's profile photoCédric Champeau's profile photo
2 comments
 
Yep, partage pour les photos :)
 ·  Translate
Add a comment...

Cédric Champeau
moderator

Discussion  - 
 
Groovy 2.3.6 and 2.4.0-beta-2 are out! If you faced a problem with CliBuilder in 2.3.5, go fetch it!
5
2
Richard Vowles's profile photoAndrey Bloschetsov's profile photoEugene Kamenev's profile photo
 
We just use [2.3.3, 2.3.99) and the updates flow through :-) 
Add a comment...

Cédric Champeau
moderator

Discussion  - 
 
 
Groovy + iOS
https://github.com/mvniekerk/GradleGroovyRobot
Proof of concept code getting the groovy language running on iOS using a gradle build and RoboVM. Doing println freaks it out and adding a listener to a button throws it into meta class lookup hell - but the code as is runs.
I've used the 2.4.0-beta-1 version of groovy that has Android beta support baked into it. Thanks +Cédric Champeau for that - I've scanned his blog posts to see for other Android specific gradle flags that could keep it from crashing with meta class lookups, but did not find any as of yet.

But progress, and open source.
GradleGroovyRobot - A proof of concept getting groovy running on RoboVM
1
1
Thomas Westphal's profile photo
Add a comment...

Cédric Champeau

Shared publicly  - 
 
In this video, I'm showing how easy it is to setup a development environment to work on the Groovy language using IntelliJ IDEA. This should get you started to contribute easily!
This Hangout On Air is hosted by Cédric Champeau. The live video broadcast will begin soon.
Q&A
Preview
Live
Contributing to Groovy : setting up your IDE
Tue, June 24, 2014, 3:49 AM
Hangouts On Air - Broadcast for free

6
2
Andrey Bloschetsov's profile photoRyan Vanderwerf's profile photo
Add a comment...
Have him in circles
483 people
rox lau's profile photo
Alexis Hassler's profile photo
Cristian Lorenzetto's profile photo
Álvaro Salazar's profile photo
yeni esmeralda diosa valencia's profile photo
Julien Herr's profile photo
Mark Perry's profile photo
wendi gunawan's profile photo
Alexandre Roman's profile photo

Cédric Champeau

Shared publicly  - 
 
 
The mathematics of card shuffling

A faro shuffle is a technique for shuffling a deck of cards by cutting the deck exactly in half and riffling the two halves together so that they alternate perfectly. Performing a sequence of eight identical faro shuffles will return a standard deck of cards to its original order.

There are actually two types of faro shuffle, depending on the way in which the cards are interlaced in the last step. If the original top card stays on the outside after riffling (i.e., it stays on the top), then the shuffle is called an out-shuffle. On the other hand, if the top card moves one place down to the inside after riffling, then the shuffle is called an in-shuffle.

Some card magic tricks are based on a palindrome-like property of faro shuffles that is sometimes called stay stack. This means that two cards that are symmetrically placed around the middle of the pack (for example, the third card from the top and the third card from the bottom) will stay symmetrically placed after a sequence of faro shuffles. This means that the order of the entire pack of cards after a sequence of faro shuffles can be determined from a knowledge of the top half of the pack together with a knowledge of the initial ordering.

Using a combination of out-shuffles and in-shuffles, a pack of cards can potentially be arranged in a large number of ways. Despite this, it is not possible to transform the deck into an arbitrary order using a combination of faro shuffles. Determining which arrangements can be reached using shuffles of various types is an interesting problem, which is investigated in the recent paper The mathematics of the flip and horseshoe shuffles by Steve Butler, Persi Diaconis and Ron Graham (http://www.arxiv.org/abs/1412.8533). As the title suggests, the authors are interested in shuffles other than the standard faro shuffles; the latter were studied in a 1983 paper by Diaconis, Graham, and William Kantor.

The flip shuffle is illustrated in the picture. It is the same as the faro shuffle except that one of the halves of the pack is turned upside down before being shuffled back in. As with the faro shuffle, the flip shuffle comes in “out” and “in” versions. The picture illustrates the “out” version, if we assume that all the cards were face up to begin with. Theorem 2 of the paper explains how if n is a positive integer, then the combinatorics of shuffling a deck of 2n cards with flip shuffles is essentially the same as that of shuffling a deck of 4n cards with the usual faro shuffles. For example, if we take n=13, shuffling a deck of 26 cards with flip shuffles is very similar to shuffling a standard deck of 52 cards with faro shuffles. “Very similar” means not only that the number of possible arrangements of cards is the same in each case, but also that the groups of symmetries that arise are essentially the same (“canonically isomorphic”).

The reason for this close similarity has to do with the “stay stack” property. An obvious way to index a deck of cards is by the numbers 1, 2, 3, ..., 52,  where 1 refers to the top card, but it turns out to be useful instead to index the cards with the numbers 1, 2, 3, ..., 26, –26, –25, –24, ..., –1, where 1 is the top card and –1 is the bottom card. Now imagine shuffling the 52 cards using faro shuffles, then cutting the pack and selecting the top half. Within the 26 top cards, we can then replace each a card with a negative index (say, –11) with a flipped-over version of the corresponding positively indexed card (with index 11). Theorem 2 is proved by using this identification.

The part of the paper by Butler, Diaconis and Graham that deals with horseshoe shuffles is particularly interesting. A horseshoe shuffle is the same as a flip shuffle, except that every card remains facing the correct way at every step of the shuffle. Like the other shuffles, a horseshoe shuffle comes in “out” and “in” varieties. Theorem 3 of the paper lists the possible groups of symmetries arising from horseshoe shuffles on a deck of 2n cards, where n is a positive integer. If n is odd (and not equal to 3) then the group is the full symmetric group on 2n objects; this means that in this case, the pack can be mixed in any way you like using a combination of horseshoe shuffles. If n is even (and not equal to 6 or to a power of 2) then the group is the alternating group on 2n objects; this means that it is possible to reach exactly half of the possible permutations of the deck using horseshoe shuffles.

The authors admit to being annoyed at not being able to identify the symmetry group in general in the case where n is a power of 2. However, if n=3, then the group turns out to be the symmetric group on 5 objects, and if n=6, something surprising happens: the symmetry group is the Mathieu group M_12. The group M_12 is a famous example of a simple group. Groups are mathematical objects that measure symmetry in the same way that numbers measure quantity, and simple groups play the role in group theory that prime numbers play in arithmetic. With 26 exceptions, all finite simple groups fit into 18 infinite families. 

The group M_12, which consists of 95040 symmetries, is the second smallest of the 26 exceptional groups. This means that a deck of 12 cards can be horseshoe shuffled to exactly 95040 (8x9x10x11x12) different configurations. The group M_12 has the property of being sharply 5-transitive, which means that it is possible to use horseshoe shuffles to shuffle your five favourite cards in a deck of 12 to your five favourite positions, in any order you like (“5-transitive”), but also that the position of the other seven cards is then completely fixed (“sharply”).

Relevant links

The Mathieu groups: http://en.wikipedia.org/wiki/Mathieu_group

Faro shuffle: http://en.wikipedia.org/wiki/Faro_shuffle

The largest of the 26 sporadic finite simple groups is the Monster, which is discussed in my post here: https://plus.google.com/101584889282878921052/posts/9sKMLRJYjna

The picture here appears in the paper by Butler, Diaconis and Graham, but I do not know who the photographer is.

#mathematics #scienceeveryday #spnetwork arXiv:1412.8533
1
1
Cedric Gatay's profile photo
Add a comment...

Cédric Champeau

Shared publicly  - 
 
 
Empowering Docker with an On-Prem Secured Artifactory Repository! Don't miss Nov 25th webinar http://bit.ly/1ugwlTt
1
Add a comment...

Cédric Champeau
moderator

Discussion  - 
 
In this post, I give details about the new Groovy website. If you are intestered in contributing to the website or just curious about how it is generated, in particular thanks to Gradle and the markup template engine, take a look!

Don't hesitate to give me your feedback!
Last week, we revealed the beta of a brand new website for the Groovy language. This new website is open sourced and already received a few contributions. In order to make it even easier and as it a fully statically generated site that makes use of Groovy I wanted to give more technical details ...
7
Add a comment...

Cédric Champeau

Shared publicly  - 
 
 
Here's the beta of the new +Groovy website!
The past few weeks, the Groovy team has been working on a new website for the project. Without further ado, let me introduce you to its beta: http://beta.groovy-lang.org . The website is actual...
2
Add a comment...

Cédric Champeau
moderator

Discussion  - 
 
A very nice summary by +Peter Ledbrook about contributing to the Groovy language documentation.
4
3
Richard Vowles's profile photoKunal Dabir's profile photoexensio GmbH's profile photoMarkus Schneider's profile photo
 
And a big +1 for Asciidoctor!
Add a comment...
People
Have him in circles
483 people
rox lau's profile photo
Alexis Hassler's profile photo
Cristian Lorenzetto's profile photo
Álvaro Salazar's profile photo
yeni esmeralda diosa valencia's profile photo
Julien Herr's profile photo
Mark Perry's profile photo
wendi gunawan's profile photo
Alexandre Roman's profile photo
Education
  • Ecole polytechnique de l'Université de Nantes
    Systèmes informatiques, logiciels et réseau, 1999 - 2002
Basic Information
Gender
Male
Work
Occupation
Ingénieur en informatique
Employment
  • Pivotal
    Senior Software Engineer, 2013 - present
  • VMware
    Senior Software Engineer, 2011 - 2012
  • Lingway
    Responsable du développement logiciel, 2005 - 2011
Places
Map of the places this user has livedMap of the places this user has livedMap of the places this user has lived
Currently
Saint Hilaire de Loulay
Previously
Nantes - Montaigu - La Chapelle sur Erdre - Vertou - Orvault