Conversation started Nov 25, 2011 at 9:35.
Nov 25, 2011 09:35
Is there a difference between and ? Post asking for help with computing integrals seem to be in both these tags.
Both tag wikis mention computing indefinite integrals.
@MartinSleziak No idea what the difference is. But tagging them makes more sense to me...
Looking in meta.
Man, it is 10.37 and nobody's here!
(at the group)
@JonasTeuwen Has tb left already?
Huh? Tb is a few 1000 km's away :-).
Ilya is in the next building, that's the closest one.
Nov 25, 2011 09:40
Oh, you were talking about real life when you said no one's here? =)
Ok. [I was wondering whether tb has left for his vacation or whatever to Vienna or whereever.]
@Martin To make myself clear. My guess is that covers "all aspects of integration" including the computation of usual integrals, questions pertaining to integrals but not to do with computation, Lebesgue integrals and so on. seems to be a subset of the first tag having to do with the computation part.
But it seems that this is not the convention followed OR that no particular convention is followed. A meta post is in order, perhaps?
@Srivatsan Based on the names, I would think the same. But tag wiki for integration says All aspects of integration, including the definition of the integral and computing indefinite integrals (antiderivatives).
Maybe we can bring it up on meta.
Or wait to see whether some more experienced user appears here and tells us his opinion.
Disclaimer: I do not suggest to go retagging old questions, but if we had some convention/agreement about this, I would know what to do with new and recently edited questions.
@MartinSleziak I would take the second route. (Further, there are already a few big posts on tagging in meta. I am not sure whether we should create new posts or ask in the existing threads themselves.)
I'm off for lunch. @Srivatsan, please ping me if something relevant will be said here about these tags.
Nov 25, 2011 09:53
Ok, final point: One idea is to make a synonym of . That way, we need not touch the old posts.
@JM, If you can give your opinion on the discussion between me and Martin, it'll be great. Thanks!
I'm not too active in calculus questions - so I' definitely not the right person to make suggestions about this.
@Tim I don't quite follow. All of those methods of proving Markov are based on E(|x|) = \int_0^\infty P(|x|>t) dt. The probability argument is simply disguising things using the expectation of the indicator function, but they say the same thing.
But maybe dividing post between "low level" - like calculate integral - and "higher level" - like problems with Kurzweil-Henstock integral or integration of Banach space valude functions - might be reasonable.
@MartinSleziak Well, I think you raised a fair point. (For that matter, I don't have experience either. =)) Let's see what the experienced have to say...
We will see what other people will say.
@Srivatsan BTW JM is not in the room right now: chat.stackexchange.com/rooms/info/36/mathematics I am not sure how this works in chat - will he see your ping?
Nov 25, 2011 09:59
@MartinSleziak I am kind of positive he will see the ping. Let's see. =)
As far as the experience with calculus and integration questions is concerned, you have calculus badge as I see.
By the way, @robjohn, if you have something to add, feel free to. =)
So I think you have something to say about this.
@MartinSleziak That's from answering countless homework questions. ;)
@MartinSleziak When JM is next on MSE, the message will show on his profile page.
@Srivatsan I have been replying to comments on some answers. What are we discussing? Let me read back.
Ah, that we don't need and ?
Nov 25, 2011 10:05
Yes. But a pragmatic proposal is to make the former a synonym of the latter. // That was my proposal, at least =).
I think they could be combined and a synonym created.
@Srivatsan yes
In my opinion, integration is the process of taking the integral.
just like addition is the process of adding
please correct me if I'm mistaken
@Skullpatrol Good point, but a better analogy would be integration:integral::addition:sum, I feel.
@Srivatsan how about addition, adding, and add or multiplication, multiplying, and multiply; I feel.
Of course this is all context dependent
as is always the case with English
Nov 25, 2011 10:23
@robjohn I tend to same opinion as what you said - but I'll ask anyway. This argument is not strong enough for keeping them both, is it? chat.stackexchange.com/transcript/message/2530098#2530098
Of course, I am not sure whether that was the original intention when creating the two tags.
For example questions like this, that are more about definition and properties of (some type of) integral and not about calculating integral of a given function: math.stackexchange.com/questions/84092/…
@MartinSleziak sort of like and ?
@robjohn Um, I like the tag...
Well, obviously it's empty.
But integration-theory is a better description of what I mentioned above.
@MartinSleziak yes, but it is a bit more descriptive than
(I'm not really sure if there are many questions like that.)
Nov 25, 2011 10:28
@MartinSleziak but that would be the only reason for two tags.
that I can see.
Well, at least the only reason I am able to come up with.
But again, it seems that now we have question which would be suitable for under both tags.
This one is tagged integral and asks about the definition of gauge integral: math.stackexchange.com/questions/54953/…
@MartinSleziak Is there any example? Most questions seem to sway in one direction or another.
^ That would be a wrong application of the integral tag then. =)
And this is not about calculation, but about proving properties of Riemann integral and it is tagged integration. math.stackexchange.com/questions/72844/…
@MartinSleziak That fits our (i.e., we three) view of the world, right?
@Srivatsan Yes. I wanted to find at least one example in both tags.
So it seems that even if we decided to have two tags - e.g. for question concerning calculations and for "theoretical" questions, this cannot be obtained by simply renaming integration to integral.
And the argument for keeping two tags, which I suggested, is falling apart...
Nov 25, 2011 10:35
@MartinSleziak No. Because the current tagging scheme permits computation questions to go to either tags, we will need to retag those at least.
@Srivatsan Yes, that's what I meant. If we want to have some tag like "integration-theory", we would have introduce a new tag and retag some questions. (Or at least tag the new questions correctly.)
And you pointed out one spuriously tagged (integral instead of integration-theory or integration) post. =)
Well, yes. (I had to look up spuriously in the dictionary.)
But I guess that if I was able to find such post quite easily, there will be a few more similar posts.
@Srivatsan I asked this same question to "Ask the Prof." english-online.org.uk/askprof/…
To sum up my point of few: I agree that making the two tags synonyms seems to be a good idea. If a new tag (or something similar) will be created, I'll do my best to retag new questions accordingly if I spot an incorrect use.
Nov 25, 2011 10:43
Synonyms would mean less work, but might not be the "optimal" choice (like we decided to separate abstract-algebra from algebra-precalc). If we take the other option, we will need to decide what to do with the old posts. The new ones can be taken care of, let's hope.
I am relatively new to this "tag creation" business, so I am not sure to which extend there is a need to have consensus in the community, but recently for some tag-changing t.b. pointed it out in meta thread and after his answer got several upvotes, it was considered as reaching a consensus: meta.math.stackexchange.com/q/3187/8297
Wow, that was a nice typo: my point of few.
2
There you go, I even starred it for you... =)
@Srivatsan How did you like the link Srivatsan?
@MartinSleziak Ok. I think that since we three of us are in some agreement, we will wait for @JM and @Henning's comments tomorrow.
In fact, we are yet to decide which of the two options (keep 2 tags, or synonym+merge) we will propose in meta.
 
Conversation ended Nov 25, 2011 at 10:49.