CURRENT MISSION Prove: Let D be an open subset of IR × IR with f: D -> IR a continuous function and y'(x)=f(x,y(x)) a continuous, explicit first-order differential equation defined on D, then every initial value problem has a local solution. ABOUT ME NO HOSTING DURING OKTOBERFEST For i suck at languages i don't care about grammatical and punctuational mistakes. And i dont like punctuation at all. so if u r not OK with that, complain to the wall against u, not me. Before i moved to germany i used to play in a death-metal and a funeral-metal bands (yes those are two completely different styles) but we never managed to create anything concrete, cause all of my friends incl me are lazy bustards. Although we did record some stuff. So i can make ur ears bleed when u r surfing at my place. now, as i am left alone in my philharmonic quests, i play the acoustic guitar and dseperately try to copy such awesome guys as e.g. Andy McKee, Don Ross, Mike Dawes, Gareth Pearson and many others. at the moment i study mathematics at the Ludwig-Maximilimans-Universität in Munich, which implies me really enjoying talking about math and math-jokes (absolutely not sure about the grammar in this sentence, wait, i dont care). PHILOSOPHY i hate pointy-headed self-regarding quasi-intellectuals. Thats the philosphy (check out https://www.youtube.com/watch?v=rfT0--e2A_U (RIP Chuck))