cherhan
Reputation
Top tag
Next privilege 250 Rep.
 Oct27 awarded Editor Oct27 comment Sum of a set normalize by total items in set It's ok, I guess they are doing this for my good too. They want me to learn by myself through the hard way so that I will remember it by heart. Oct27 comment Sum of a set normalize by total items in set I did say that "I have a set of weighted terms, $w_1, w_2$... but I included more information now. Oct27 revised Sum of a set normalize by total items in set added 129 characters in body Oct27 comment Sum of a set normalize by total items in set @BISHD I am more that happy to edit and learn and improve the answer so that it benefits everyone else too. But NO information provided to advise how/what should I improve? Oct27 accepted Sum of a set normalize by total items in set Oct27 comment Sum of a set normalize by total items in set Thanks very much. Oct27 comment Sum of a set normalize by total items in set For the guys who downvoted, that's very helpful. Thanks very much. Oct27 comment Sum of a set normalize by total items in set I understand that, and $w$ is the individual item in $W$, what I want is to avoid using $W$ just because I want to show $\left | W \right |$ if it's possible Oct27 comment Sum of a set normalize by total items in set I am cool to get a downvote like I said this is a simple question and I am clarifying it. But for the nice guy who downvoted would you be nice again and explain why do I get a downvote? Oct27 comment Sum of a set normalize by total items in set $w$ is a set of weighted terms. Count of $w$ is total number of terms, i.e. $n$ Oct27 asked Sum of a set normalize by total items in set Oct16 accepted Set notation “element-of” multiple sets Oct16 accepted Symbol for “if any” Oct16 comment Symbol for “if any” Thanks for your useful comment, it is more for an algorithm writing than mathematical writing. What I really want to mean is, if there exist $p_i$, where $length(p_i) = length(p) + 1$ and $p$ is a strict subset of $p_i$ Oct16 comment Symbol for “if any” if $∃pi : length(pi) = length(p) + 1 ∧ p ⊏ pi ∧ support(p) = support(pi)$ ? Oct16 asked Symbol for “if any” Jan8 awarded Commentator Jan6 asked Normalising Standard Deviation as score for Burstiness calculation Dec20 awarded Scholar