Talk:Taylor series: Difference between revisions

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imported>Catherine Woodgold
(not sure if it's quite correct now either)
 
imported>Derek Harkness
(Article checklist)
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{{checklist
|                abc = Taylor series
|                cat1 = Mathematics
|                cat2 =
|                cat3 =
|          cat_check = n
|              status = 2
|        underlinked = n
|            cleanup = y
|                  by = [[User:Derek Harkness|Derek Harkness]] 10:12, 8 June 2007 (CDT)
}}
I just changed what I'd inserted previously.  Part of it now says:
I just changed what I'd inserted previously.  Part of it now says:
:''So it continues, adding corrections to corrections, and in the limit, if it converges then it converges to the actual value of <math>f(x)</math> even if <math>x</math> and <math>a</math> are far apart.''
:''So it continues, adding corrections to corrections, and in the limit, if it converges then it converges to the actual value of <math>f(x)</math> even if <math>x</math> and <math>a</math> are far apart.''
I'm not sure this is worded quite correctly or clearly either.  I had forgotten to take into account that it doesn't necessarily converge e.g. if x-a>1. --[[User:Catherine Woodgold|Catherine Woodgold]] 11:28, 5 May 2007 (CDT)
I'm not sure this is worded quite correctly or clearly either.  I had forgotten to take into account that it doesn't necessarily converge e.g. if x-a>1. --[[User:Catherine Woodgold|Catherine Woodgold]] 11:28, 5 May 2007 (CDT)

Revision as of 10:12, 8 June 2007


Article Checklist for "Taylor series"
Workgroup category or categories Mathematics Workgroup [Categories OK]
Article status Developing article: beyond a stub, but incomplete
Underlinked article? No
Basic cleanup done? Yes
Checklist last edited by Derek Harkness 10:12, 8 June 2007 (CDT)

To learn how to fill out this checklist, please see CZ:The Article Checklist.





I just changed what I'd inserted previously. Part of it now says:

So it continues, adding corrections to corrections, and in the limit, if it converges then it converges to the actual value of even if and are far apart.

I'm not sure this is worded quite correctly or clearly either. I had forgotten to take into account that it doesn't necessarily converge e.g. if x-a>1. --Catherine Woodgold 11:28, 5 May 2007 (CDT)