Andrew Jones
Biometry
2/3/13
Small Arabinose Negative Lineages vs. Large Arabinose
Negative Lineages
Average of Small-
|
0.765635645
|
|
0.890993539
|
|
0.860948991
|
|
0.886212273
|
|
0.859489471
|
|
0.934212218
|
|
0.945863536
|
|
0.999423109
|
|
0.899233247
|
|
0.787217193
|
|
0.938261524
|
|
0.984696833
|
|
0.83820725
|
|
0.827858702
|
(∑Obs)/n where n = 14.
(1) Mean = .887
(2) Var = (∑(obs-µ)^2)/(n-1)
=(.00016+.000052+.00021+.00053+.00040+.00006+.00040+.00002+.00021+.00289+.
00231+.00028+.00151+.00174)/13
=.00087
Average of Large-
|
0.887503593
|
|
0.907561395
|
|
0.914647822
|
|
0.877401142
|
|
0.920149004
|
|
0.907823388
|
|
0.880485947
|
|
0.896073919
|
|
0.88584494
|
|
0.954043492
|
|
0.852222311
|
|
0.9171615
|
|
0.861517592
|
|
0.942045965
|
|
0.916409303
|
(∑Obs)/n where n = 15.
(1) Mean = .901
(2) Var = (∑(obs-µ)^2)/(n-1)
=(.01473 + .00002 + .00068 +.00000 + .00076 + .00228 +
.00346 + .01263 + .00015 + .00996 + .00263 + .00954 + .00238 + .00350)/14
=.00482
(3) Mean of means= (.901 + .887)/2 = 0.895
(4) Variance of Mean of Means((.900-.89)^2 +
(.887-.894)^2)/n-1 = .000085
(5) Grand Mean
|
0.765635645
|
|
0.890993539
|
|
0.860948991
|
|
0.886212273
|
|
0.859489471
|
|
0.934212218
|
|
0.945863536
|
|
0.999423109
|
|
0.899233247
|
|
0.787217193
|
|
0.938261524
|
|
0.984696833
|
|
0.83820725
|
|
0.827858702
|
|
0.887503593
|
|
0.907561395
|
|
0.914647822
|
|
0.877401142
|
|
0.920149004
|
|
0.907823388
|
|
0.880485947
|
|
0.896073919
|
|
0.88584494
|
|
0.954043492
|
|
0.852222311
|
|
0.9171615
|
|
0.861517592
|
|
0.942045965
|
|
0.916409303
|
|
/19
|
=.8945
(6) Variance
(.0165 + .00001 + .00112 + .00007 + .00122 + .00158 + .00264
+ .01102 + .00002 + .01150 + .00192 + .00814 + .00316 + .00443 + .00005 +
.00017 + .00041 + .00029 + .00066 + .00018 + .00020 + .00000 + .00007 + .0036 +
.00178 + .00052 + .00108 + .00227 + .00048)/28
=.00268
(7) The Weird One
Obs- .8945
-0.128817625
-0.003459731
-0.033504279
-0.008240997
-0.034963799
0.039758948
0.051410266
0.104969839
0.004779977
-0.107236077
0.043808254
0.090243563
-0.056246020
-0.066594568
-0.006949677
0.013108125
0.020194552
-0.017052128
0.025695734
0.013370118
-0.013967323
0.001620649
-0.008608330
0.059590222
-0.042230959
0.022708230
-0.032935678
0.047592695
0.021956030
(-0.128817625 + -0.003459731 + -0.033504279 + -0.008240997 +
-0.034963799 + 0.039758948 + 0.051410266 + 0.104969839 +
0.004779977 + -0.107236077 +
0.043808254 + 0.090243563 +
-0.056246020 + -0.066594568 + -0.006949677 + 0.013108125 +
0.020194552 + -0.017052128 +
0.025695734 + 0.013370118 -+
0.013967323 + 0.001620649 + -0.008608330 + 0.059590222 + -0.042230959+
0.022708230 + -0.032935678 + 0.047592695 + 0.021956030)/29
= 1.15 x 10^-17
(8) (-0.128817625- 1.15 x 10^-17)^2 + (-0.003459731- 1.15 x
10^-17) ^2 + (-0.033504279- 1.15 x 10^-17) ^2 + (-0.008240997- 1.15 x 10^-17) ^2
+ (-0.034963799- 1.15 x 10^-17) ^2
+ (0.039758948- 1.15 x 10^-17) ^2
+ (0.051410266- 1.15 x 10^-17) ^2 + (0.104969839- 1.15 x 10^-17) ^2 +
(0.004779977- 1.15 x 10^-17) ^2 + (-0.107236077- 1.15 x 10^-17) ^2 + (0.043808254- 1.15 x 10^-17) ^2 + (0.090243563- 1.15 x 10^-17) ^2 +
(-0.056246020- 1.15 x 10^-17) ^2 + (-0.066594568- 1.15 x 10^-17) ^2 +
(-0.006949677- 1.15 x 10^-17) ^2 +
(0.013108125- 1.15 x 10^-17) ^2 +
(0.020194552- 1.15 x 10^-17) ^2 + (-0.017052128- 1.15 x 10^-17) ^2 + (0.025695734- 1.15 x 10^-17) ^2 + (0.013370118- 1.15 x 10^-17) ^2 +
(0.013967323- 1.15 x 10^-17) ^2 + (0.001620649- 1.15 x 10^-17) ^2 +
(-0.008608330- 1.15 x 10^-17) ^2 + (0.059590222- 1.15 x 10^-17) ^2 +
(-0.042230959- 1.15 x 10^-17) ^2+ (0.022708230- 1.15 x 10^-17) ^2 +
(-0.032935678- 1.15 x 10^-17) ^2 + (0.047592695- 1.15 x 10^-17) ^2 +
(0.021956030- 1.15 x 10^-17) ^2
All divided by 29
=0.0026
magic
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