117 karma · joined May 3, 2016
Just don't wear a Hawaiian shirt while giving interview about it on TV.
At the same time, as I grew older, my social life improved, and I learned to understand humans, so that part became easier.
First, this is a straw man argument: I never argued for "innate ability gap". I argued for "innate affinity", which I understand as (quoting myself) "they do not like working in it".
Second, I never claimed there was evidence to support the correctness of "innate affinity" argument. I only claimed that it is a possibility, and OP should not have ignored it.
Third, there is no consistent evidence supporting "social explanations", and that's why people resist attempts to "change the field to be more welcoming" at the expense of hard-working, deserving white males.
> any argument for innate characteristics would have to explain why the rates started going down in the 1980s despite the field becoming increasingly popular
http://slatestarcodex.com/2017/08/07/contra-grant-on-exagger...
Most young men do not like to be with children. Most young women do not like working in car repair. While none of these claims are sufficiently substantiated in research, if the first can be true, then surely the second one can be, as well?
> why we have any reason to believe that programming is a “masculine” profession
By exclusion: we have checked everything else we could think of and found no other logical explanation for the disparity of sexes in STEM. That doesn't mean women's preference is the true underlying reason, but then, we don't have a better explanation, or even any other explanation consistent with facts. Still, AFAIK, Damore never claimed it was THE reason, he just raised it as a possible and the likeliest explanation - given no other explanation seems to work.
> But in India, the vast majority of teachers are men.
I don't think India is a valid example here, because there is still a lot of inequality in that society. Let's talk about countries on the higher end of the equality spectrum, like Finland or Sweden.
> Also, the truck analogy has been debunked
[Source missing]
> those fields are cognitively more demanding than commercial software development or, for that matter, undergraduate computer science
... you arrive at
> No cognitive ability or innate affinity explains the degree of disparity in computer science as practiced in industry.
Even if software development is "cognitively less demanding" in every sense (though I'm not convinced there is just one universal kind of cognitive ability), it may still be that women do not possess the "innate affinity" for it - namely, they do not like working in it, preferring other fields instead. To my understanding, there is nothing to contradict this explanation, and it makes perfect sense.
But it seems it's been solved, too: https://github.com/sbos/AdaGram.jl
Thanks! I've written up something along these lines here: https://news.ycombinator.com/item?id=15592196
I'd love to hear your opinion if this is going to work.
Let x1 be the number of vectors matching A, x2 the number of vectors matching B, etc, till xn. Let c1..cn be a particular selection of vectors. Now my main assumption here is that in order to determine which of these vectors are most often encountered together in the same context [1], our goal is to find j that maximizes sum_{i from 1 to n, i!=j}[d_i], where d_i=(c_j dot c_i) if the dot product is nonnegative, otherwise d_i=0. I'm not sure it's true primarily because I don't know if by summing up these dot products we add apples to apples or apples to oranges.
Then in order to find the best selection of vectors c1..cn we can iterate on every vector v_k matching A and dot v_k with every vector matching B, then pick the maximum m2 (or 0 if it's negative); dot v_k with every vector matching C, then pick the maximum m3; etc. Thus, for k'th iteration we obtain the selection of vectors that maximizes M_1k=sum_i[m_i]. After we're done with all c1 iterations, we pick the best such selection M1=max_k[M_1k]. This is all done in O(x1(x2+x3+...xn)) time.
Next, we repeat the above process for all x2 vectors matching B and obtain M2, etc, etc. Ultimately, we pick the selection of vectors that produced the highest M_t across all choices of t. Overall, we get O((sum_i[xi])^2), which seems fast enough. What do you think?
[1] One obvious problem is this limits the number of contexts we match against to just one.
Let's say the user entered three words: A B C. You look up each of them among the vectors and discover that there are three matching vectors for A, four for B and five for C (and for the sake of generality let's assume that there are more words than just 3 in the input, so it's impractical to test every subset of these words for co-occurrence). How do you jointly select the correct vector for each of the words?
Thanks for your advice, anyway.
> But maybe lemmatization would be better than stemming
You're right, I'm using "stemming" and "lemmatization" interchangeably where I shouldn't. What I mean is lemmatization.
> It is also possible that it is an unnecessary step for clustered word vectors for your use case
I don't focus on a specific use case, I'm just trying to find a way to enable full-text search for Hebrew. Searching based on concept similarity is a very cool addition, though, and I do have some use cases in mind for it specifically. But I'm just thinking what a typical cluster would look like, and I imagine 99.9% of it will be different forms of the same handful of base forms. Furthermore, telling Lucene to match based on all these forms will inevitably create a large number of false positives due to the aforementioned abundance of homonyms. So I can see a clear problem here even now. That's why I keep reiterating my original question of whether this system can first be used for lemmatizing and then everything else.
For example, in Hebrew the word BRHA can mean several things: "pool", "blessing", "in soft" and "her knee" (no kidding).
1) Do words in a generic corpus (such as Wikipedia) actually form well-separated clusters?
2) Is it correct that you find word clusters in the corpus as a preprocessing step (as opposed to at indexing or query time)?
3) Do I understand correctly that you use all words in clusters as synonyms and pass them to Solr at query/indexing time? Is it query time, index time or both?
4) Given a language where words have many syntactic forms (e.g. buy-bought-buying), how does it work with clusters? Do both syntactic forms and synonyms end up in the same cluster? Wouldn't it be beneficial to treat many of these different forms as the same word (i.e. perform stemming) and only list truly different, but closely related concepts as synonyms?
> works faster than grep
I didn't quite get the connection to grep.
[1] E.g., for each word in a document or a search string, it would generate not just its base form, but also a list of top 3 base forms that are different, but similar in meaning to this word's base form (where the meaning is inferred based on context).