Hmmm... I thought the right notion of "exact" for semisimplicial complexes would be to have each fork a coequaliser, but I'm having trouble showing that, say, the Čech nerve of a cover is exact (as it ought to be, since it's a simplicial resolution)...
Since I work in theoretical cs, it's only fair to compare me with my peers. Compared against them, I perhaps know more of the traditional kind of math.
@MaX I tried my hand at them when I was at undergrad. I didn't enjoy them very much.
I am having some trouble in deciding an optima strategy to review, my subjects.. particularly for competitive exams, It seems like I am loosing grip over one thing when I am studying something else ..
Like say I am preparing for CAT along with other MSc entrances.. and the syllabus is varied
@Srivatsan:It depends on the problem, and depends on if had solved a similar type .. I am good in connecting the dots but sometime I just can't see the solution even if the knew the concept and this later happens mostly while dealing with geometry problems
@MaX It didn't quite matter. My scores were on average. Many of my friends got more than me, many got less. But it wasn't too bad and the score is not too important, so I can get away.
@ZhenLin So these two words are not mutually exclusive and exhaustive?
@Srivatsan I feel so stupid for not seeing the "votes" link, but I'm asking this so I can find what it takes to ask a "good" question ... do you know who I can ask to find the highest voted answer so I can find what it takes to give a "good" answer?
The Bertrand paradox is a problem within the classical interpretation of probability theory. Joseph Bertrand introduced it in his work Calcul des probabilités (1888) as an example to show that probabilities may not be well defined if the mechanism or method that produces the random variable is not clearly defined.
Bertrand's formulation of the problem
The Bertrand paradox goes as follows: Consider an equilateral triangle inscribed in a circle. Suppose a chord of the circle is chosen at random. What is the probability that the chord is longer than a side of the triangle?
Bertrand gave thre...
Well, I do not know the etiquette in chat. In the main forum I am overwhelmed by the formal tone. Other day I sweated when I got downvotes. Is chat relatively an informal setting? :)
World = commonwealth? Or are there other countries playing cricket? That sport is way beyond me. I tried for a week to figure out the rules watching people play on Parker's Piece in Cambridge.
@RajeshD Right now BD is getting killed by Pakistan. Re:Sehwag it's akin to climbing everest and sometimes problem solving is akin to mountaineering...
@t.b. : So what is involved in choosing points from an arc of circumference and selecting the mid point from inside a segment in choosing a chord....i mean the difference between method 1 and method three in the solutions to B's paradox in its wiki page