I did not catch why he proved that additional helping linked list must be of root(n) size and then finally he shows additional helping linked list of n/2 size as ideal skip list? So finally what is better cardinality of skip list: root(n) or n/2?
check the MIT videos on networking. You will find some OS/networking lectures intertwined, which is the best way to present these subjects, in my view.
at 1:01:40 he says "are these equal ? no.... unless they are independent", I guess what he wanted to say is that they are equal if the probability that any two events occur at the same time is zero, i.e. P(E1 and E2 ) = 0 etc .... anyway, its a brilliant lecture, I love them all .
@babapua Hehe, nice catch! I never came across a *written* Freudian slip before, instead of just a spoken one. Didn't even know those could happen. :p
one of my fave teacher..
lovelplants 18 hours ago
this guy explains it so awesomely and clearly. why can't all profs do this..
RYLSKYY 2 months ago
hmm, i guess i have to watch the previous videos because i can't catch up either..
lovelplants 2 months ago
I did not catch why he proved that additional helping linked list must be of root(n) size and then finally he shows additional helping linked list of n/2 size as ideal skip list? So finally what is better cardinality of skip list: root(n) or n/2?
sarbasov 6 months ago in playlist MIT 6.046J / 18.410J Introduction to Algorithms (SMA 5503),
Real good stuff
chessmani 8 months ago
good lecture......
jayorca 10 months ago
he really meant subset; the second list stores a subset of the elements in L1
davincihero 1 year ago
check the MIT videos on networking. You will find some OS/networking lectures intertwined, which is the best way to present these subjects, in my view.
Omoniyi2 1 year ago
London has oldest subway
interted 2 years ago
can anyone plz point me to operating system video lectures by MIT. I searched a lot but couldn't find them :(
allug4me 2 years ago
at 1:01:40 he says "are these equal ? no.... unless they are independent", I guess what he wanted to say is that they are equal if the probability that any two events occur at the same time is zero, i.e. P(E1 and E2 ) = 0 etc .... anyway, its a brilliant lecture, I love them all .
babapua 2 years ago 2
have you noticed the Freudian slip in the lecture ? at 0:16:00 ? when he writes subway but says subset ? kinda interesting how the brain works....
babapua 2 years ago 3
@babapua Hehe, nice catch! I never came across a *written* Freudian slip before, instead of just a spoken one. Didn't even know those could happen. :p
daiphoenix 1 year ago
This professor rules.
Kholrabi 2 years ago
yes, i love how he explains and seems like cool guy.
easter10 2 years ago