Lost In My Mind

Man, this series is really cool. Needless to say, all these characters mixed up with secrets, theories and fantasies and the matter of destiny as a question with no response keeps me watching it 24/7 (well, as much as One Piece, in a different world, allows me to).

Now almost one whole year to wait for the next season. Will we know if Locke was dead in the end and died as a tool, believing he was special and being a total wuss instead? Did the Losties cause the Incident or just changed the past-future-whatever?

Is now Jack a man of faith like it seems? will he have to battle against Locke-Nemesis etc (pointless to me, Jack in this case would be old Locke's vision of faith and purpose). Jack is a true hero, is one of those guys who had to be a hero, even without willing to be one, and who has lost it all, just to have nothing to lose but to change everything? Will the endless praise to the average-antihero guy Sawyer continue? Just because he pretends to be a badass when he's been losing his own identity and the little depth of before, I won't support all those stupid 100x female-hormone campaigns against a true wounded and redeemed hero like Jack.

Sadly, many sources indicate that our doc is going to die. If there's no other way, then die as a hero, good boy Shephard :)

Erdos Number

To be assigned an Erdős number, an author must co-write a mathematical paper with an author with a finite Erdős number. Paul Erdős is the one person having an Erdős number of zero. If the lowest Erdős number of a coauthor is k, then the author's Erdős number is k + 1.

Erdős wrote around 1,500 mathematical articles in his lifetime, mostly co-written. He had 511 direct collaborators^[2]; these are the people with Erdős number 1. The people who have collaborated with them (but not with Erdős himself) have an Erdős number of 2 (8,162 people as of 2007), those who have collaborated with people who have an Erdős number of 2 (but not with Erdős or anyone with an Erdős number of 1) have an Erdős number of 3, and so forth. A person with no such coauthorship chain connecting to Erdős has an Erdős number of infinity (or an undefined one).