limit of series
- Subject: limit of series
- From: Evgeniy Maevskiy
- Date: Thu, 07 Jun 2012 21:36:38 +0300
Hello, Adam!
You mean not SERIES, bat SEQUENCE.
The problem is not correct from a mathematical point of view. See the
mathematical definition of LIMIT.
For a finite sequence a[1],...,a[N] you can compute MAX and MIN, bat not
LIMIT.
Evgeniy
07.06.2012 19:54, Adam Majewski ?????:
> Hi,
>
> I have a series of values which seems to converge to some values.
> Is it possible to find its limit ?
>
> like limit( series) ?
>
> I can take minimal value here, but maybe is better solution.
>
> TIA
>
> Adam
>
> ======= series ===============
> a[1]=0.7
> a[2]=0.69538710991732
> a[3]=0.69365664877215
> a[4]=0.69247726184666
> a[5]=0.69157884978817
> a[6]=0.69085382183369
> a[7]=0.69024707577233
> a[8]=0.68972632465923
> a[9]=0.68927094148622
> a[10]=0.68886691943684
> a[11]=0.6885043028296
> a[12]=0.68817575897638
> a[13]=0.68787573034783
> a[14]=0.68759990448676
> a[15]=0.68734486836705
> a[16]=0.6871078750334
> a[17]=0.68688668134965
> a[18]=0.68667943231444
> a[19]=0.68648457676164
> a[20]=0.68630080474772
> a[21]=0.68612700025671
> a[22]=0.68596220493542
> a[23]=0.6858055899104
> a[24]=0.68565643361847
> a[25]=0.68551410417521
> a[26]=0.68537804521149
> a[27]=0.68524776439143
> a[28]=0.68512282402553
> a[29]=0.68500283333708
> a[30]=0.68488744204479
> a[31]=0.68477633500221
> a[32]=0.68466922769215
> a[33]=0.68456586241783
> a[34]=0.6844660050656
> a[35]=0.6843694423396
> a[36]=0.6842759793883
> a[37]=0.68418543775831
> a[38]=0.68409765362281
> a[39]=0.68401247624176
> a[40]=0.68392976661854
> a[41]=0.68384939632361
> a[42]=0.68377124646118
> a[43]=0.68369520675842
> a[44]=0.68362117476032
> a[45]=0.68354905511579
> a[46]=0.68347875894301
> a[47]=0.68341020326369
> a[48]=0.68334331049745
> a[49]=0.68327800800884
> a[50]=0.68321422770073
> a[51]=0.68315190564826
> a[52]=0.68309098176878
> a[53]=0.68303139952365
> a[54]=0.68297310564812
> a[55]=0.68291604990641
> a[56]=0.68286018486904
> a[57]=0.68280546571017
> a[58]=0.68275185002275
> a[59]=0.68269929764973
> a[60]=0.68264777052955
> a[61]=0.68259723255471
> a[62]=0.68254764944185
> a[63]=0.68249898861252
> a[64]=0.68245121908331
> a[65]=0.68240431136479
> a[66]=0.68235823736814
> a[67]=0.68231297031897
> a[68]=0.68226848467766
> a[69]=0.68222475606551
> a[70]=0.68218176119634
> a[71]=0.68213947781303
> a[72]=0.68209788462856
> a[73]=0.68205696127114
> a[74]=0.68201668823322
> a[75]=0.68197704682388
> a[76]=0.6819380191245
> a[77]=0.68189958794734
> a[78]=0.68186173679689
> a[79]=0.68182444983361
> a[80]=0.68178771184015
> a[81]=0.68175150818957
> a[82]=0.68171582481559
> a[83]=0.68168064818472
> a[84]=0.68164596527004
> a[85]=0.68161176352654
> a[86]=0.681578030868
> a[87]=0.68154475564519
> a[88]=0.6815119266253
> a[89]=0.68147953297266
> a[90]=0.68144756423044
> a[91]=0.68141601030345
> a[92]=0.6813848614419
> a[93]=0.68135410822603
> a[94]=0.68132374155159
> a[95]=0.68129375261606
> a[96]=0.68126413290573
> a[97]=0.68123487418329
> a[98]=0.68120596847621
> a[99]=0.68117740806567
> a[100]=0.68114918547605
>
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