Difference between revisions of "Talk:Chinese Remainder Theorem/Introductory"
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The writing style is fine, in my opinion. However, I'm not sure that this covers the entire CRT; I'll try to add some more stuff. There was a nice discussion of this in the SC forum. --[[User:Mysmartmouth|Sean]] 23:29, 22 June 2006 (EDT) | The writing style is fine, in my opinion. However, I'm not sure that this covers the entire CRT; I'll try to add some more stuff. There was a nice discussion of this in the SC forum. --[[User:Mysmartmouth|Sean]] 23:29, 22 June 2006 (EDT) | ||
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+ | I think that the topic should perhaps be split into a beginning and an advanced article (or maybe even introductory, intermediate, and olympiad articles), because while without reading it carefully, the article probably looks like it's a good introduction for less experienced students; it is also quite possible for a student to become quite advanced without knowing what the words "Chinese Remainder Theorem" mean, and for those students, this article would not be very helpful. —[[User:Boy Soprano II|Boy Soprano II]] 20:16, 21 October 2006 (EDT) | ||
Latest revision as of 19:48, 4 November 2006
This is an experiment with writing style rather than anything else. I'd like to know whether such a style is acceptable, or you prefer something more formal (like Statement-Proof-Discussion format), or you would like to see some more "introductory" material. Please, share your opinions :).--Fedja 17:17, 21 June 2006 (EDT)
More Info
The writing style is fine, in my opinion. However, I'm not sure that this covers the entire CRT; I'll try to add some more stuff. There was a nice discussion of this in the SC forum. --Sean 23:29, 22 June 2006 (EDT)
I think that the topic should perhaps be split into a beginning and an advanced article (or maybe even introductory, intermediate, and olympiad articles), because while without reading it carefully, the article probably looks like it's a good introduction for less experienced students; it is also quite possible for a student to become quite advanced without knowing what the words "Chinese Remainder Theorem" mean, and for those students, this article would not be very helpful. —Boy Soprano II 20:16, 21 October 2006 (EDT)
help
I didn't understand any of this part, the writing was unclear: "The standard solution is to notice that the number of fish plus 1 is divisible by each of the numbers 2, 3 and 5. Since they are pairwise relatively prime, by their product and any number that, after adding 1 becomes divisible by 30 can be an answer to the problem (so he might catch 29, 59, 89, and so on fishes). That is fine, but the question remains: what would happen if instead of the numbers 2, 3, and 5 and remainders 1, 2, and 4, we had some other numbers and remainders? The most general question one may ask here is the following:"
I tried to sort it as well as I could.
Thanks,
inscrutableroot
Fixed
I fixed the text by splitting long sentences into shorter ones and introducing some notation. Is it clear now? --Fedja 10:50, 25 June 2006 (EDT)