mess test for DS106
Thursday, January 19th, 2012
hello DS106 world!!!
Archive for the ‘procsilas’ Category
d’aquí cap allà
Monday, October 24th, 2011
bé, finalment he mogut procsilas.net del hosting de baldiri a un propi, si detecteu cap errada o problema m’ho feu saber, si us plau
gràcies!!!
dame una ese, dame una ge, dame una a, dame una e… ladrones!!!
Friday, July 1st, 2011
llegeixo al twitter (i després al diari) que la policia ha detingut a Teddy Bautista, president de la SGAE per un presunte delicte de desviació de fons, etc.
que els empaquetin i a l’abocador!!!
the contest nobody could win
Thursday, February 24th, 2011
homage to WKRP in Cincinnati, episode 11: guess the six songs in this audio file, the solution is in the photo (click on it to go to flickr)
easy, easy…
chewing gum death
Wednesday, February 23rd, 2011
please somebody explain to the death you don’t need to blink every time you chew
sooolaaariiis
Tuesday, February 22nd, 2011
a slow walk in the space station, fun with MPEG Streamclip + Photoshop; grabbed from youtube, sorry about the low quality
ds106 best of best
Thursday, February 17th, 2011i’ve been seen impressive works during these first weeks; i enjoyed a lot the dailyshoot experience, in fact my favourite piece of work is this one from Colin Maxwell:
repetition but not repetition, like a Penrose tile it covers all the surface but there is no pattern, it’s perfect!
i also enjoyed playing with visual and design assignments, the four icon challenge is what i would like to put in front of my favourites:
illustrate 106, cent-sis, ú-zero-sis
Monday, February 14th, 2011
just playing with flickr’s picnik on a number I found on a street of Barcelona
by the way, there is no 1, 0, 6, 106 sequence in the On-Line Encyclopedia of Integer Sequences, we need to figure out one!!! LOL
wooffff I just saw Wikipedia has a page for 106, please somebody edit it (I feel kinda lazy right now) and add that after DS it makes a very flacky combination!!! DONE!!!
…106 is a centered pentagonal number, a centered heptagonal number, and a regular 19-gonal number. There are 106 distinct mathematical trees with ten vertices…
WOW!!!
mostly cloudy (with some stains…)
Sunday, February 13th, 2011