|
|
Re linearity of the Axxxx SE plots – hold on to yo ur hat
Posted:
Dec 14, 2012 4:07 PM
|
|
In your post of 12/14 at227 pm, you wrote:
?So far the all the plots look pretty linear, with just a hint of positive curvature, but it's hard to say because SEs are themselves heteroscedastic.?
The Axxxx SEplots I?m going to send at set 2 and set 3 may be relevant to this matter, for the reason(s) below.
As soon as I started the Axxxx SE plots for set 2 (none of which you?ve yet received), I immediately saw something which you can see for yourself by plotting the two tables at the end of this post, which are for:
a) N_1_a1_S (you already have the plot for this one) b) N_2_a1_S (haven?t sent this one to you yet)
So, as you review the set 2 plots I?m going to start sending you now, please keep an eye out to see whether you think that each new set 2 plot and its corresponding set 1 plot differ in the same way as the plots from the two tables below. If they do, then we may have quite a story to tell about the evolution of the a1 hemoglobins, depending additionally on how the plots pattern at set 3.
Also, one methodological point is worth mentioning ? it may well be that we have to use different sets at different lengths in order to get the most predictive results from our regressions. This is something that has never occurred to me before, but it makes perfect sense if there is any merit to of the ?evolutionary story? that we may be privileged to watch unfold as we step through the set 2 and set 3 plots for the Axxxx SE?s ...
Here are the two tables:
N_1_a1_S for AuqSE
LenID,AuqSE 24,2.391090499 25,1.970272847 26,1.833852826 27,1.627804729 28,1.660754005 29,2.100638906 30,2.095449739 31,2.741154079 32,2.882615934 33,2.046833808 34,2.330966524 35,2.345954541 36,2.347776152 37,2.38379688 38,3.316455252 39,4.216434186 40,2.968687167 41,4.142953247 42,2.944999077 43,4.495050552 44,4.272428433 45,3.701894193 46,3.943947579 47,3.851746773 48,3.518900664 49,3.270414279 50,3.799579601 51,4.589503931 52,3.706371331 53,6.196501544 54,4.204274757 55,4.420960299 56,4.142962385 57,3.817171845 58,6.906216774 59,7.956243823 60,2.854383526 61,3.521807881 62,4.620311737 63,4.468918831 64,4.396886144 65,3.808878305 66,3.867478161 67,4.254578321 68,4.839232026 69,3.49155102 70,4.387907593 71,6.478845422 72,4.211951915 73,6.040173708 74,8.259278149 75,5.726134066 76,5.473975542 77,5.104227158 78,5.432747382 79,5.90339531 80,4.561326404 81,4.70453793 82,7.642736138 83,7.371524379 84,6.050326507 85,11.51203861 86,8.080943039 87,14.92212195 88,5.877460304 89,13.79719486 90,13.26087283 91,6.74533113 92,9.99828549 93,8.519877424 94,7.548529057 95,14.10284784 96,16.29681278 97,10.70332106 98,16.23766271 99,7.295347809 100,6.860653359 101,7.480988142 102,9.215511046 103,13.77380369 104,10.66342047 105,16.06223739 106,10.25084926 107,17.33622667 108,6.683281478 109,10.64821667 110,8.261818482 111,18.03621053 112,8.203764319 113,10.4479606 114,15.00264375 115,7.103613139 116,6.062510063 117,14.83693648 118,23.74404795 119,11.8211972 120,8.007851245 121,16.36658664 122,11.82042482 123,6.576225902 124,7.97205398
N_2_a1_S for AuqSE LenID,AuqSE 24,2.009510899 25,2.079532091 26,2.005311512 27,2.065102106 28,1.79708132 29,2.25021611 30,2.023803981 31,3.104929517 32,2.725543284 33,2.277963818 34,2.693343371 35,2.765368032 36,2.810260396 37,2.871219663 38,2.887943477 39,3.2552243 40,3.424801687 41,4.082266916 42,3.940772349 43,4.327475125 44,4.333196572 45,3.923964932 46,4.364002233 47,3.128401813 48,4.125673988 49,4.898836764 50,4.038263422 51,4.510564961 52,4.366261094 53,4.570148472 54,5.114817395 55,5.090364099 56,4.964979812 57,4.572620636 58,4.342199195 59,4.342526169 60,5.367979026 61,3.815912772 62,4.404916381 63,5.555182799 64,7.83624113 65,6.038510007 66,5.500534573 67,6.113190178 68,8.994647295 69,6.008023666 70,5.452987842 71,6.547399574 72,6.909605179 73,5.44707708 74,6.861502505 75,7.913779537 76,8.763370263 77,7.579007665 78,7.236166753 79,6.521927747 80,6.780374612 81,9.793383281 82,7.415349337 83,9.751480335 84,9.29584359 85,8.956051219 86,16.53304959 87,10.06962341 88,8.356779285 89,7.845313074 90,5.865301697 91,8.538208941 92,9.855107209 93,8.368842383 94,9.017658787 95,6.537178028 96,6.261494533 97,6.021414213 98,9.947415174 99,9.989875204 100,8.669174851 101,10.06496757 102,11.71200846 103,12.02642726 104,11.31683809 106,9.313690275 107,10.91630402 109,10.45031468 115,10.93027511
|
|