{"multiple_hits":"None","site_multihit":"Estimate","notified":false,"_id":"5abaac4d149bf22529323b1f","__t":"FEL","ds_variation":1,"status":"completed","mail":"gogarten@uconn.edu","original_extension":"phy","created":"2018-03-27T20:40:45.874Z","msa":[{"datatype":0,"_id":"5abaac4d149bf22529323b20","gencodeid":0,"partitions":1,"sites":610,"sequences":23,"goodtree":0,"nj":"((((((X83276_1:0.02011276195254402,CP004741:0.01791608524629867):0.2263884697805288,FUGC01000:0.2667961804145764):0.06403348844897236,(DS480414:0.001621871675135351,XM_001644:0.004579191539828542):0.3507447250847455):0.1238527421919249,(((XM_459150:0.08853718632842814,XM_015610:0.07541177762703008):0.2113717203797045,XM_020191:0.3534669846194447):0.03217115912137655,(XM_001382:0.324562242645428,(MCFD01000:0.2911302272574292,(KL411544:0.4421282921600795,(XM_016731:0.2952927446612254,KL657804:0.2517886488850811):0.1291451600551143):0.03010836835721864):0.1011228576649538):0.01997035996133068):0.02240062027734324):0.02133051783776285,(XM_455325:0.3929460344903805,AB093505:0.4555593996225037):0.08197001405565485):0.03201749503145174,((XM_001527:0.352693860679514,(XM_002547:0.2680076225820078,BDGI01000:0.2561582837419858):0.01834868813070634):0.08450254626023362,MPUK01000:0.4380656386460979):0.006385541064651057,(XM_022605:0.3028677780772761,((XM_003683:0.2431046100088327,AB093510:0.3277641793945776):0.033474966920606,AB093507:0.2686387759798907):0.02748430198383733):0.07451355931141698)","rawsites":1830,"created":"2018-03-27T20:40:45.875Z","sequence_info":[{"_id":"5abaac4d149bf22529323b21","name":"X83276_1","seqindex":0},{"_id":"5abaac4d149bf22529323b22","name":"CP004741","seqindex":1},{"_id":"5abaac4d149bf22529323b23","name":"XM_455325","seqindex":2},{"_id":"5abaac4d149bf22529323b24","name":"XM_001527","seqindex":3},{"_id":"5abaac4d149bf22529323b25","name":"DS480414","seqindex":4},{"_id":"5abaac4d149bf22529323b26","name":"XM_459150","seqindex":5},{"_id":"5abaac4d149bf22529323b27","name":"XM_001382","seqindex":6},{"_id":"5abaac4d149bf22529323b28","name":"XM_001644","seqindex":7},{"_id":"5abaac4d149bf22529323b29","name":"XM_002547","seqindex":8},{"_id":"5abaac4d149bf22529323b2a","name":"FUGC01000","seqindex":9},{"_id":"5abaac4d149bf22529323b2b","name":"MCFD01000","seqindex":10},{"_id":"5abaac4d149bf22529323b2c","name":"KL411544","seqindex":11},{"_id":"5abaac4d149bf22529323b2d","name":"XM_015610","seqindex":12},{"_id":"5abaac4d149bf22529323b2e","name":"XM_020191","seqindex":13},{"_id":"5abaac4d149bf22529323b2f","name":"XM_016731","seqindex":14},{"_id":"5abaac4d149bf22529323b30","name":"KL657804","seqindex":15},{"_id":"5abaac4d149bf22529323b31","name":"BDGI01000","seqindex":16},{"_id":"5abaac4d149bf22529323b32","name":"XM_022605","seqindex":17},{"_id":"5abaac4d149bf22529323b33","name":"XM_003683","seqindex":18},{"_id":"5abaac4d149bf22529323b34","name":"MPUK01000","seqindex":19},{"_id":"5abaac4d149bf22529323b35","name":"AB093507","seqindex":20},{"_id":"5abaac4d149bf22529323b36","name":"AB093510","seqindex":21},{"_id":"5abaac4d149bf22529323b37","name":"AB093505","seqindex":22}],"partition_info":[{"_id":"5abaac4d149bf22529323b38","span":1830,"endcodon":1829,"startcodon":0,"partition":1}]}],"__v":0,"tagged_nwk_tree":"((((((X83276_1{FG}:0.02011276195254402,CP004741{FG}:0.01791608524629867){FG}:0.2263884697805288,FUGC01000{FG}:0.2667961804145764){FG}:0.06403348844897236,(DS480414{FG}:0.001621871675135351,XM_001644{FG}:0.004579191539828542){FG}:0.3507447250847455){FG}:0.1238527421919249,(((XM_459150{FG}:0.08853718632842814,XM_015610{FG}:0.07541177762703008){FG}:0.2113717203797045,XM_020191{FG}:0.3534669846194447){FG}:0.03217115912137655,(XM_001382{FG}:0.324562242645428,(MCFD01000{FG}:0.2911302272574292,(KL411544{FG}:0.4421282921600795,(XM_016731{FG}:0.2952927446612254,KL657804{FG}:0.2517886488850811){FG}:0.1291451600551143){FG}:0.03010836835721864){FG}:0.1011228576649538){FG}:0.01997035996133068){FG}:0.02240062027734324){FG}:0.02133051783776285,(XM_455325{FG}:0.3929460344903805,AB093505{FG}:0.4555593996225037){FG}:0.08197001405565485){FG}:0.03201749503145174,((XM_001527{FG}:0.352693860679514,(XM_002547{FG}:0.2680076225820078,BDGI01000{FG}:0.2561582837419858){FG}:0.01834868813070634){FG}:0.08450254626023362,MPUK01000{FG}:0.4380656386460979){FG}:0.006385541064651057,(XM_022605{FG}:0.3028677780772761,((XM_003683{FG}:0.2431046100088327,AB093510{FG}:0.3277641793945776){FG}:0.033474966920606,AB093507{FG}:0.2686387759798907){FG}:0.02748430198383733){FG}:0.07451355931141698)","creation_time":"2018-03-27T20:41:02.000Z","last_status_msg":"\nAnalysis Description\n--------------------\nFEL (Fixed Effects Likelihood) estimates site-wise synonymous (&alpha;)\nand non-synonymous (&beta;) rates, and uses a likelihood ratio test to\ndetermine if beta &neq; alpha at a site. The estimates aggregate\ninformation over all branches, so the signal is derived from pervasive\ndiversification or conservation. A subset of branches can be selected\nfor testing as well, in which case an additional (nuisance) parameter\nwill be inferred -- the non-synonymous rate on branches NOT selected for\ntesting. Multiple partitions within a NEXUS file are also supported for\nrecombination - aware analysis. \n\n- __Requirements__: in-frame codon alignment and a phylogenetic tree\n\n- __Citation__: Not So Different After All: A Comparison of Methods for Detecting Amino\nAcid Sites Under Selection (2005). _Mol Biol Evol_ 22 (5): 1208-1222\n\n- __Written by__: Sergei L Kosakovsky Pond and Simon DW Frost\n\n- __Contact Information__: spond@temple.edu\n\n- __Analysis Version__: 2.00\n\n\n\n####Choose Genetic Code\n\n1. [**Universal**] Universal code. (Genebank transl_table=1).\n2. [**Vertebrate mtDNA**] Vertebrate mitochondrial DNA code. (Genebank transl_table=2).\n3. [**Yeast mtDNA**] Yeast mitochondrial DNA code. (Genebank transl_table=3).\n4. [**Mold/Protozoan mtDNA**] Mold, Protozoan and Coelenterate mitochondrial DNA and the Mycloplasma/Spiroplasma code. (Genebank transl_table=4).\n5. [**Invertebrate mtDNA**] Invertebrate mitochondrial DNA code. (Genebank transl_table=5).\n6. [**Ciliate Nuclear**] Ciliate, Dasycladacean and Hexamita Nuclear code. (Genebank transl_table=6).\n7. [**Echinoderm mtDNA**] Echinoderm mitochondrial DNA code. (Genebank transl_table=9).\n8. [**Euplotid Nuclear**] Euplotid Nuclear code. (Genebank transl_table=10).\n9. [**Alt. Yeast Nuclear**] Alternative Yeast Nuclear code. (Genebank transl_table=12).\n10. [**Ascidian mtDNA**] Ascidian mitochondrial DNA code. (Genebank transl_table=13).\n11. [**Flatworm mtDNA**] Flatworm mitochondrial DNA code. (Genebank transl_table=14).\n12. [**Blepharisma Nuclear**] Blepharisma Nuclear code. (Genebank transl_table=15).\n13. [**Chlorophycean mtDNA**] Chlorophycean Mitochondrial Code (transl_table=16).\n14. [**Trematode mtDNA**] Trematode Mitochondrial Code (transl_table=21).\n15. [**Scenedesmus obliquus mtDNA**] Scenedesmus obliquus mitochondrial Code (transl_table=22).\n16. [**Thraustochytrium mtDNA**] Thraustochytrium Mitochondrial Code (transl_table=23).\n17. [**Pterobranchia mtDNA**] Pterobranchia Mitochondrial Code (transl_table=24).\n18. [**SR1 and Gracilibacteria**] Candidate Division SR1 and Gracilibacteria Code (transl_table=25).\n19. [**Pachysolen Nuclear**] Pachysolen tannophilus Nuclear Code (transl_table=26).\n\n>Please choose an option (or press q to cancel selection):\n\n>Select a coding sequence alignment file (`/home/datamonkey/datamonkey-js-test/app/fel/../../.hyphy/res//TemplateBatchFiles/SelectionAnalyses/`) \n\n>Please select a tree file for the data: (`/home/datamonkey/datamonkey-js-test/app/fel/../../.hyphy/res//TemplateBatchFiles/SelectionAnalyses/`) \n>Loaded a multiple sequence alignment with **23** sequences, **610** codons, and **1** partitions from `/home/datamonkey/datamonkey-js-test/app/fel/output/5abaac4d149bf22529323b1f`\n\n\n####Choose the set of branches to test for selection\n\n1. [**All**] Include all branches in the analysis\n2. [**Internal**] Include all internal branches in the analysis\n3. [**Leaves**] Include all leaf branches in the analysis\n4. [**FG**] Set FG with 43 branches\n\n>Please choose an option (or press q to cancel selection):\n\n####Use synonymous rate variation? Strongly recommended YES for selection inference.\n\n1. [**Yes**] [Recommended] Consider synonymous rate variation (dS varies across sites).\n2. [**No**] Ignore synonymous rate variation (dS := 1 at each site).\n\n>Please choose an option (or press q to cancel selection):Yes\n\n>Select the p-value threshold to use when testing for selection (permissible range = [0,1], default value = 0.1): \n\n### Branches to include in the FEL analysis\nSelected 43 branches to include in FEL calculations: `X83276_1, CP004741, Node5, FUGC01000, Node4, DS480414, XM_001644, Node9, Node3, XM_459150, XM_015610, Node14, XM_020191, Node13, XM_001382, MCFD01000, KL411544, XM_016731, KL657804, Node24, Node22, Node20, Node18, Node12, Node2, XM_455325, AB093505, Node27, Node1, XM_001527, XM_002547, BDGI01000, Node33, Node31, MPUK01000, Node30, XM_022605, XM_003683, AB093510, Node40, AB093507, Node39, Node37`\n\n\n### Obtaining branch lengths and nucleotide substitution biases under the nucleotide GTR model\n* Log(L) = -31399.52, AIC-c = 62901.16 (51 estimated parameters)\n\n### Obtaining the global omega estimate based on relative GTR branch lengths and nucleotide substitution biases\n* Log(L) = -30184.64, AIC-c = 60485.78 (58 estimated parameters)\n* non-synonymous/synonymous rate ratio for *test* =   0.2636\n\n### Improving branch lengths, nucleotide substitution biases, and global dN/dS ratios under a full codon model\n* Log(L) = -30041.71\n* non-synonymous/synonymous rate ratio for *test* =   0.1982\n\n### For partition 1 these sites are significant at p <=0.1\n\n|     Codon      |   Partition    |     alpha      |      beta      |      LRT       |Selection detected?|\n|:--------------:|:--------------:|:--------------:|:--------------:|:--------------:|:-----------------:|\n|       1        |       1        |        0.549   |        0.000   |       16.931   |  Neg. p = 0.0000  |\n|       2        |       1        |        7.029   |        0.000   |       34.063   |  Neg. p = 0.0000  |\n|       3        |       1        |        4.627   |        0.049   |       10.473   |  Neg. p = 0.0012  |\n|       4        |       1        |        2.365   |        0.036   |       16.015   |  Neg. p = 0.0001  |\n|       5        |       1        |        0.338   |        0.015   |       12.606   |  Neg. p = 0.0004  |\n|       6        |       1        |        0.560   |        0.000   |       27.731   |  Neg. p = 0.0000  |\n|       7        |       1        |        3.442   |        0.179   |        8.355   |  Neg. p = 0.0038  |\n|       8        |       1        |        0.397   |        0.000   |       20.891   |  Neg. p = 0.0000  |\n|       9        |       1        |        1.515   |        0.097   |       10.900   |  Neg. p = 0.0010  |\n|       11       |       1        |        0.356   |        0.061   |        7.462   |  Neg. p = 0.0063  |\n|       12       |       1        |        7.043   |        0.037   |       17.571   |  Neg. p = 0.0000  |\n|       13       |       1        |        0.313   |        0.031   |        8.223   |  Neg. p = 0.0041  |\n|       14       |       1        |        4.181   |        0.291   |        6.105   |  Neg. p = 0.0135  |\n|       15       |       1        |        1.081   |        0.130   |        9.146   |  Neg. p = 0.0025  |\n|       16       |       1        |        1.491   |        0.048   |       17.510   |  Neg. p = 0.0000  |\n|       17       |       1        |        4.550   |        0.547   |        3.909   |  Neg. p = 0.0480  |\n|       18       |       1        |        0.440   |        0.059   |        8.442   |  Neg. p = 0.0037  |\n|       19       |       1        |       31.750   |        0.012   |       35.281   |  Neg. p = 0.0000  |\n|       21       |       1        |        0.216   |        0.060   |        2.755   |  Neg. p = 0.0969  |\n|       22       |       1        |        1.474   |        0.266   |        3.595   |  Neg. p = 0.0580  |\n|       23       |       1        |        0.799   |        0.230   |        3.344   |  Neg. p = 0.0675  |\n|       24       |       1        |        0.202   |        0.032   |        4.113   |  Neg. p = 0.0426  |\n|       25       |       1        |        0.832   |        0.094   |        5.341   |  Neg. p = 0.0208  |\n|       27       |       1        |        0.306   |        0.000   |       17.319   |  Neg. p = 0.0000  |\n|       28       |       1        |        2.437   |        0.033   |        9.334   |  Neg. p = 0.0022  |\n|       29       |       1        |        0.196   |        0.000   |       11.380   |  Neg. p = 0.0007  |\n|       30       |       1        |        0.567   |        0.076   |        5.413   |  Neg. p = 0.0200  |\n|       31       |       1        |        0.544   |        0.000   |       18.291   |  Neg. p = 0.0000  |\n|       32       |       1        |        0.218   |        0.000   |       12.167   |  Neg. p = 0.0005  |\n|       34       |       1        |        0.343   |        0.053   |        8.840   |  Neg. p = 0.0029  |\n|       35       |       1        |        0.516   |        0.000   |       24.071   |  Neg. p = 0.0000  |\n|       36       |       1        |        1.685   |        0.330   |        3.644   |  Neg. p = 0.0563  |\n|       37       |       1        |        0.605   |        0.000   |       22.578   |  Neg. p = 0.0000  |\n|       40       |       1        |        3.323   |        0.000   |       52.969   |  Neg. p = 0.0000  |\n|       41       |       1        |        0.160   |        0.000   |       12.419   |  Neg. p = 0.0004  |\n|       42       |       1        |        0.890   |        0.026   |       22.353   |  Neg. p = 0.0000  |\n|       43       |       1        |        0.451   |        0.000   |       21.521   |  Neg. p = 0.0000  |\n|       45       |       1        |        3.205   |        0.132   |        6.035   |  Neg. p = 0.0140  |\n|       46       |       1        |        1.078   |        0.101   |       14.568   |  Neg. p = 0.0001  |\n|       48       |       1        |        0.214   |        0.000   |        9.648   |  Neg. p = 0.0019  |\n|       49       |       1        |       36.292   |        0.205   |       18.172   |  Neg. p = 0.0000  |\n|       50       |       1        |        0.534   |        0.036   |       13.572   |  Neg. p = 0.0002  |\n|       52       |       1        |        1.179   |        0.174   |        7.218   |  Neg. p = 0.0072  |\n|       53       |       1        |        1.071   |        0.227   |        4.025   |  Neg. p = 0.0448  |\n|       54       |       1        |        0.826   |        0.281   |        3.240   |  Neg. p = 0.0719  |\n|       55       |       1        |       32.386   |        0.205   |        9.463   |  Neg. p = 0.0021  |\n|       56       |       1        |        1.012   |        0.184   |        6.818   |  Neg. p = 0.0090  |\n|       59       |       1        |       20.382   |        0.363   |        6.010   |  Neg. p = 0.0142  |\n|       60       |       1        |        2.398   |        0.232   |        7.319   |  Neg. p = 0.0068  |\n|       68       |       1        |        1.556   |        0.000   |        3.648   |  Neg. p = 0.0561  |\n|       70       |       1        |        1.000   |        0.213   |        5.562   |  Neg. p = 0.0184  |\n|       72       |       1        |        1.004   |        0.216   |        3.756   |  Neg. p = 0.0526  |\n|       73       |       1        |        1.602   |        0.311   |        4.791   |  Neg. p = 0.0286  |\n|       74       |       1        |        0.711   |        0.063   |       12.107   |  Neg. p = 0.0005  |\n|       75       |       1        |        0.858   |        0.183   |        4.811   |  Neg. p = 0.0283  |\n|       76       |       1        |        0.464   |        0.032   |        8.716   |  Neg. p = 0.0032  |\n|       77       |       1        |        0.557   |        0.026   |       14.260   |  Neg. p = 0.0002  |\n|       78       |       1        |        0.956   |        0.117   |       11.165   |  Neg. p = 0.0008  |\n|       79       |       1        |       15.342   |        0.136   |       20.224   |  Neg. p = 0.0000  |\n|       80       |       1        |        7.049   |        0.000   |       39.530   |  Neg. p = 0.0000  |\n|       81       |       1        |        0.505   |        0.169   |        2.784   |  Neg. p = 0.0952  |\n|       82       |       1        |        1.354   |        0.018   |       27.681   |  Neg. p = 0.0000  |\n|       83       |       1        |        0.359   |        0.036   |        8.775   |  Neg. p = 0.0031  |\n|       84       |       1        |        1.062   |        0.076   |       13.396   |  Neg. p = 0.0003  |\n|       86       |       1        |        0.390   |        0.000   |       20.606   |  Neg. p = 0.0000  |\n|       87       |       1        |        0.450   |        0.150   |        3.279   |  Neg. p = 0.0702  |\n|       88       |       1        |        3.062   |        0.012   |       20.443   |  Neg. p = 0.0000  |\n|       89       |       1        |       21.917   |        0.243   |       10.991   |  Neg. p = 0.0009  |\n|       92       |       1        |        5.893   |        0.307   |        3.851   |  Neg. p = 0.0497  |\n|       93       |       1        |        4.462   |        0.136   |        6.392   |  Neg. p = 0.0115  |\n|       94       |       1        |        1.845   |        0.188   |        6.665   |  Neg. p = 0.0098  |\n|       95       |       1        |        0.495   |        0.050   |        8.663   |  Neg. p = 0.0032  |\n|      100       |       1        |        2.407   |        0.104   |       13.867   |  Neg. p = 0.0002  |\n|      102       |       1        |        0.822   |        0.175   |        4.549   |  Neg. p = 0.0329  |\n|      103       |       1        |        0.517   |        0.190   |        2.991   |  Neg. p = 0.0837  |\n|      104       |       1        |        0.789   |        0.182   |        4.532   |  Neg. p = 0.0333  |\n|      105       |       1        |        0.422   |        0.018   |       13.221   |  Neg. p = 0.0003  |\n|      106       |       1        |        0.678   |        0.250   |        3.379   |  Neg. p = 0.0660  |\n|      107       |       1        |        1.924   |        0.196   |       10.306   |  Neg. p = 0.0013  |\n|      108       |       1        |        0.839   |        0.099   |        8.979   |  Neg. p = 0.0027  |\n|      109       |       1        |        4.887   |        0.302   |        7.257   |  Neg. p = 0.0071  |\n|      110       |       1        |        0.838   |        0.209   |        2.885   |  Neg. p = 0.0894  |\n|      111       |       1        |       19.225   |        0.305   |       10.722   |  Neg. p = 0.0011  |\n|      112       |       1        |        5.680   |        0.295   |        4.598   |  Neg. p = 0.0320  |\n|      113       |       1        |        1.794   |        0.252   |        6.781   |  Neg. p = 0.0092  |\n|      114       |       1        |       26.885   |        0.381   |        6.688   |  Neg. p = 0.0097  |\n|      116       |       1        |        2.277   |        0.323   |        4.727   |  Neg. p = 0.0297  |\n|      117       |       1        |        0.987   |        0.154   |        3.985   |  Neg. p = 0.0459  |\n|      118       |       1        |        3.483   |        0.181   |        8.958   |  Neg. p = 0.0028  |\n|      124       |       1        |        0.679   |        0.039   |       10.832   |  Neg. p = 0.0010  |\n|      127       |       1        |        1.315   |        0.222   |        5.772   |  Neg. p = 0.0163  |\n|      128       |       1        |        0.785   |        0.212   |        2.881   |  Neg. p = 0.0896  |\n|      129       |       1        |        0.944   |        0.075   |       16.044   |  Neg. p = 0.0001  |\n|      130       |       1        |        0.723   |        0.078   |       10.647   |  Neg. p = 0.0011  |\n|      131       |       1        |        4.743   |        0.280   |        7.545   |  Neg. p = 0.0060  |\n|      133       |       1        |        1.047   |        0.103   |       12.784   |  Neg. p = 0.0003  |\n|      134       |       1        |        5.108   |        0.074   |       21.333   |  Neg. p = 0.0000  |\n|      135       |       1        |        3.403   |        0.236   |        4.584   |  Neg. p = 0.0323  |\n|      136       |       1        |       30.672   |        0.085   |       28.597   |  Neg. p = 0.0000  |\n|      138       |       1        |        3.571   |        0.107   |       12.195   |  Neg. p = 0.0005  |\n|      141       |       1        |       16.985   |        0.137   |       17.468   |  Neg. p = 0.0000  |\n|      142       |       1        |        2.042   |        0.043   |        8.690   |  Neg. p = 0.0032  |\n|      143       |       1        |        0.496   |        0.019   |       12.539   |  Neg. p = 0.0004  |\n|      145       |       1        |        7.036   |        0.259   |        6.155   |  Neg. p = 0.0131  |\n|      147       |       1        |        0.567   |        0.052   |       10.249   |  Neg. p = 0.0014  |\n|      150       |       1        |       19.136   |        0.221   |       22.594   |  Neg. p = 0.0000  |\n|      151       |       1        |        2.975   |        0.030   |       23.190   |  Neg. p = 0.0000  |\n|      152       |       1        |        2.632   |        0.380   |        6.614   |  Neg. p = 0.0101  |\n|      153       |       1        |        4.423   |        0.467   |        4.715   |  Neg. p = 0.0299  |\n|      154       |       1        |        1.460   |        0.049   |       16.204   |  Neg. p = 0.0001  |\n|      155       |       1        |        0.796   |        0.210   |        3.942   |  Neg. p = 0.0471  |\n|      157       |       1        |        2.133   |        0.315   |        7.335   |  Neg. p = 0.0068  |\n|      159       |       1        |     2125.302   |        0.102   |        2.731   |  Neg. p = 0.0984  |\n|      164       |       1        |        0.214   |        0.046   |        3.015   |  Neg. p = 0.0825  |\n|      165       |       1        |        1.556   |        0.182   |        6.650   |  Neg. p = 0.0099  |\n|      167       |       1        |        0.310   |        0.089   |        3.074   |  Neg. p = 0.0796  |\n|      168       |       1        |        1.185   |        0.118   |        7.723   |  Neg. p = 0.0055  |\n|      169       |       1        |        1.658   |        0.038   |       16.829   |  Neg. p = 0.0000  |\n|      170       |       1        |        0.529   |        0.045   |       13.385   |  Neg. p = 0.0003  |\n|      171       |       1        |        7.410   |        0.116   |       22.273   |  Neg. p = 0.0000  |\n|      172       |       1        |        0.726   |        0.026   |       14.576   |  Neg. p = 0.0001  |\n|      173       |       1        |        1.087   |        0.176   |        9.404   |  Neg. p = 0.0022  |\n|      187       |       1        |        1.822   |        0.459   |        3.061   |  Neg. p = 0.0802  |\n|      188       |       1        |        0.930   |        0.073   |       15.489   |  Neg. p = 0.0001  |\n|      189       |       1        |        1.157   |        0.293   |        4.211   |  Neg. p = 0.0402  |\n|      191       |       1        |        1.733   |        0.223   |        9.362   |  Neg. p = 0.0022  |\n|      192       |       1        |        0.531   |        0.055   |       10.952   |  Neg. p = 0.0009  |\n|      193       |       1        |        0.445   |        0.013   |       14.599   |  Neg. p = 0.0001  |\n|      194       |       1        |       11.498   |        0.163   |       14.539   |  Neg. p = 0.0001  |\n|      195       |       1        |        0.801   |        0.123   |       10.483   |  Neg. p = 0.0012  |\n|      196       |       1        |        0.636   |        0.049   |       15.553   |  Neg. p = 0.0001  |\n|      197       |       1        |        6.978   |        0.149   |       10.634   |  Neg. p = 0.0011  |\n|      198       |       1        |        0.477   |        0.000   |       17.863   |  Neg. p = 0.0000  |\n|      199       |       1        |        1.550   |        0.258   |        3.784   |  Neg. p = 0.0517  |\n|      200       |       1        |        0.790   |        0.162   |        3.934   |  Neg. p = 0.0473  |\n|      201       |       1        |        0.845   |        0.119   |        7.770   |  Neg. p = 0.0053  |\n|      202       |       1        |        0.224   |        0.000   |       16.187   |  Neg. p = 0.0001  |\n|      203       |       1        |        0.839   |        0.061   |       13.668   |  Neg. p = 0.0002  |\n|      204       |       1        |        6.162   |        0.073   |       31.608   |  Neg. p = 0.0000  |\n|      206       |       1        |        0.901   |        0.056   |       11.565   |  Neg. p = 0.0007  |\n|      210       |       1        |        1.365   |        0.089   |       14.895   |  Neg. p = 0.0001  |\n|      211       |       1        |        1.866   |        0.258   |        6.273   |  Neg. p = 0.0123  |\n|      214       |       1        |        1.926   |        0.101   |       19.311   |  Neg. p = 0.0000  |\n|      219       |       1        |        2.276   |        0.218   |        7.400   |  Neg. p = 0.0065  |\n|      221       |       1        |        4.666   |        0.400   |        4.901   |  Neg. p = 0.0268  |\n|      225       |       1        |        0.345   |        0.093   |        4.120   |  Neg. p = 0.0424  |\n|      226       |       1        |        0.467   |        0.165   |        3.594   |  Neg. p = 0.0580  |\n|      229       |       1        |        4.973   |        0.157   |       15.476   |  Neg. p = 0.0001  |\n|      230       |       1        |        0.534   |        0.046   |       13.205   |  Neg. p = 0.0003  |\n|      231       |       1        |        1.530   |        0.036   |       17.387   |  Neg. p = 0.0000  |\n|      232       |       1        |        2.652   |        0.037   |       30.714   |  Neg. p = 0.0000  |\n|      233       |       1        |        1.307   |        0.070   |       18.503   |  Neg. p = 0.0000  |\n|      234       |       1        |        0.092   |        0.000   |        5.620   |  Neg. p = 0.0178  |\n|      235       |       1        |        0.652   |        0.219   |        2.731   |  Neg. p = 0.0984  |\n|      236       |       1        |        7.334   |        0.075   |        4.411   |  Neg. p = 0.0357  |\n|      238       |       1        |        0.218   |        0.046   |        3.841   |  Neg. p = 0.0500  |\n|      242       |       1        |        1.841   |        0.260   |        7.782   |  Neg. p = 0.0053  |\n|      243       |       1        |        0.920   |        0.103   |       12.479   |  Neg. p = 0.0004  |\n|      245       |       1        |        3.562   |        0.247   |       10.706   |  Neg. p = 0.0011  |\n|      246       |       1        |        1.784   |        0.276   |        5.988   |  Neg. p = 0.0144  |\n|      247       |       1        |        1.551   |        0.306   |        3.999   |  Neg. p = 0.0455  |\n|      250       |       1        |        4.000   |        0.182   |       10.606   |  Neg. p = 0.0011  |\n|      253       |       1        |        1.094   |        0.163   |        6.051   |  Neg. p = 0.0139  |\n|      256       |       1        |        6.273   |        0.084   |       19.727   |  Neg. p = 0.0000  |\n|      259       |       1        |        2.241   |        0.221   |        8.215   |  Neg. p = 0.0042  |\n|      260       |       1        |        0.626   |        0.192   |        3.050   |  Neg. p = 0.0808  |\n|      262       |       1        |        9.200   |        0.303   |        7.942   |  Neg. p = 0.0048  |\n|      263       |       1        |        0.980   |        0.131   |        6.641   |  Neg. p = 0.0100  |\n|      264       |       1        |        4.812   |        0.136   |       12.091   |  Neg. p = 0.0005  |\n|      267       |       1        |        1.786   |        0.413   |        2.905   |  Neg. p = 0.0883  |\n|      269       |       1        |        2.895   |        0.398   |        4.134   |  Neg. p = 0.0420  |\n|      271       |       1        |        5.986   |        0.137   |       20.571   |  Neg. p = 0.0000  |\n|      273       |       1        |        3.238   |        0.080   |       27.425   |  Neg. p = 0.0000  |\n|      277       |       1        |        2.018   |        0.290   |        4.472   |  Neg. p = 0.0345  |\n|      278       |       1        |        2.346   |        0.249   |        6.301   |  Neg. p = 0.0121  |\n|      302       |       1        |       17.908   |        0.335   |       10.331   |  Neg. p = 0.0013  |\n|      303       |       1        |        3.815   |        0.430   |        4.000   |  Neg. p = 0.0455  |\n|      304       |       1        |        2.346   |        0.323   |        4.711   |  Neg. p = 0.0300  |\n|      306       |       1        |        5.856   |        0.338   |        3.032   |  Neg. p = 0.0816  |\n|      334       |       1        |     2405.406   |        0.382   |        3.561   |  Neg. p = 0.0591  |\n|      336       |       1        |        6.040   |        0.250   |        4.510   |  Neg. p = 0.0337  |\n|      337       |       1        |     2251.154   |        0.187   |        4.034   |  Neg. p = 0.0446  |\n|      361       |       1        |     2408.304   |        0.342   |        3.289   |  Neg. p = 0.0698  |\n|      362       |       1        |        0.000   |        1.560   |        3.127   |  Pos. p = 0.0770  |\n|      379       |       1        |      131.833   |        0.000   |        5.664   |  Neg. p = 0.0173  |\n|      383       |       1        |        6.464   |        0.000   |        3.246   |  Neg. p = 0.0716  |\n|      385       |       1        |        0.389   |        0.000   |        3.158   |  Neg. p = 0.0756  |\n|      386       |       1        |        8.312   |        0.382   |        2.839   |  Neg. p = 0.0920  |\n|      390       |       1        |        2.895   |        0.399   |        5.061   |  Neg. p = 0.0245  |\n|      391       |       1        |        2.457   |        0.398   |        3.633   |  Neg. p = 0.0567  |\n|      392       |       1        |        6.831   |        0.444   |        5.625   |  Neg. p = 0.0177  |\n|      393       |       1        |        2.121   |        0.126   |       12.884   |  Neg. p = 0.0003  |\n|      394       |       1        |        1.615   |        0.401   |        3.002   |  Neg. p = 0.0832  |\n|      395       |       1        |       34.141   |        0.471   |        5.599   |  Neg. p = 0.0180  |\n|      396       |       1        |        1.035   |        0.071   |       10.794   |  Neg. p = 0.0010  |\n|      397       |       1        |        5.717   |        0.360   |        6.948   |  Neg. p = 0.0084  |\n|      399       |       1        |        4.422   |        0.140   |        8.411   |  Neg. p = 0.0037  |\n|      405       |       1        |        8.322   |        0.190   |       11.314   |  Neg. p = 0.0008  |\n|      406       |       1        |        0.559   |        0.068   |       10.420   |  Neg. p = 0.0012  |\n|      408       |       1        |        1.020   |        0.215   |        2.757   |  Neg. p = 0.0969  |\n|      409       |       1        |        8.561   |        0.348   |        5.742   |  Neg. p = 0.0166  |\n|      425       |       1        |        0.670   |        0.050   |       12.296   |  Neg. p = 0.0005  |\n|      428       |       1        |        0.236   |        0.012   |       10.293   |  Neg. p = 0.0013  |\n|      431       |       1        |        1.390   |        0.099   |       12.446   |  Neg. p = 0.0004  |\n|      432       |       1        |        0.979   |        0.254   |        4.764   |  Neg. p = 0.0291  |\n|      434       |       1        |        0.230   |        0.038   |        2.784   |  Neg. p = 0.0952  |\n|      435       |       1        |        2.100   |        0.311   |        4.913   |  Neg. p = 0.0266  |\n|      436       |       1        |        0.809   |        0.097   |        8.810   |  Neg. p = 0.0030  |\n|      437       |       1        |        5.485   |        0.321   |        5.193   |  Neg. p = 0.0227  |\n|      438       |       1        |        0.511   |        0.075   |        7.537   |  Neg. p = 0.0060  |\n|      439       |       1        |        0.346   |        0.000   |       17.839   |  Neg. p = 0.0000  |\n|      440       |       1        |        0.471   |        0.000   |       17.864   |  Neg. p = 0.0000  |\n|      441       |       1        |        5.131   |        0.359   |        6.106   |  Neg. p = 0.0135  |\n|      442       |       1        |        0.501   |        0.029   |       11.805   |  Neg. p = 0.0006  |\n|      443       |       1        |        2.418   |        0.136   |       12.035   |  Neg. p = 0.0005  |\n|      444       |       1        |        0.443   |        0.029   |       13.282   |  Neg. p = 0.0003  |\n|      445       |       1        |        0.162   |        0.000   |        9.115   |  Neg. p = 0.0025  |\n|      446       |       1        |        1.330   |        0.056   |       23.341   |  Neg. p = 0.0000  |\n|      447       |       1        |        0.460   |        0.112   |        4.832   |  Neg. p = 0.0279  |\n|      448       |       1        |        1.951   |        0.000   |       36.287   |  Neg. p = 0.0000  |\n|      449       |       1        |        0.898   |        0.100   |        9.725   |  Neg. p = 0.0018  |\n|      450       |       1        |        4.522   |        0.159   |       10.746   |  Neg. p = 0.0010  |\n|      451       |       1        |        4.150   |        0.064   |       18.417   |  Neg. p = 0.0000  |\n|      453       |       1        |        0.712   |        0.087   |        7.437   |  Neg. p = 0.0064  |\n|      456       |       1        |        0.961   |        0.237   |        3.627   |  Neg. p = 0.0568  |\n|      477       |       1        |        4.189   |        0.484   |        2.840   |  Neg. p = 0.0919  |\n|      478       |       1        |       15.851   |        0.158   |       14.824   |  Neg. p = 0.0001  |\n|      479       |       1        |        1.494   |        0.175   |        7.611   |  Neg. p = 0.0058  |\n|      480       |       1        |        0.576   |        0.149   |        3.985   |  Neg. p = 0.0459  |\n|      482       |       1        |        3.237   |        0.084   |       17.361   |  Neg. p = 0.0000  |\n|      485       |       1        |        2.936   |        0.263   |        6.602   |  Neg. p = 0.0102  |\n|      487       |       1        |        0.485   |        0.162   |        3.698   |  Neg. p = 0.0545  |\n|      488       |       1        |        2.513   |        0.346   |        5.280   |  Neg. p = 0.0216  |\n|      489       |       1        |       24.261   |        0.188   |        9.275   |  Neg. p = 0.0023  |\n|      490       |       1        |       21.818   |        0.064   |       22.183   |  Neg. p = 0.0000  |\n|      491       |       1        |        2.609   |        0.185   |        9.747   |  Neg. p = 0.0018  |\n|      492       |       1        |        0.554   |        0.094   |        7.218   |  Neg. p = 0.0072  |\n|      493       |       1        |        0.775   |        0.228   |        3.983   |  Neg. p = 0.0460  |\n|      494       |       1        |        3.662   |        0.178   |        8.237   |  Neg. p = 0.0041  |\n|      495       |       1        |        0.522   |        0.080   |        9.244   |  Neg. p = 0.0024  |\n|      496       |       1        |        0.183   |        0.013   |        7.399   |  Neg. p = 0.0065  |\n|      497       |       1        |        4.655   |        0.000   |       32.397   |  Neg. p = 0.0000  |\n|      498       |       1        |        3.114   |        0.000   |       53.622   |  Neg. p = 0.0000  |\n|      499       |       1        |        0.180   |        0.000   |        9.864   |  Neg. p = 0.0017  |\n|      500       |       1        |        5.109   |        0.064   |       20.116   |  Neg. p = 0.0000  |\n|      501       |       1        |       11.926   |        0.221   |       12.622   |  Neg. p = 0.0004  |\n|      503       |       1        |        0.502   |        0.160   |        3.193   |  Neg. p = 0.0739  |\n|      504       |       1        |       14.856   |        0.174   |        7.141   |  Neg. p = 0.0075  |\n|      505       |       1        |        1.716   |        0.233   |        7.716   |  Neg. p = 0.0055  |\n|      510       |       1        |        2.385   |        0.063   |        7.952   |  Neg. p = 0.0048  |\n|      511       |       1        |        6.340   |        0.262   |        3.727   |  Neg. p = 0.0535  |\n|      512       |       1        |        4.320   |        0.381   |        3.774   |  Neg. p = 0.0521  |\n|      515       |       1        |        2.114   |        0.154   |        8.110   |  Neg. p = 0.0044  |\n|      518       |       1        |        0.450   |        0.127   |        3.141   |  Neg. p = 0.0764  |\n|      520       |       1        |        1.092   |        0.229   |        3.562   |  Neg. p = 0.0591  |\n|      521       |       1        |        1.365   |        0.123   |        7.717   |  Neg. p = 0.0055  |\n|      522       |       1        |        9.685   |        0.401   |        3.294   |  Neg. p = 0.0695  |\n|      523       |       1        |       18.401   |        0.464   |        5.704   |  Neg. p = 0.0169  |\n|      533       |       1        |        0.656   |        0.070   |        9.426   |  Neg. p = 0.0021  |\n|      535       |       1        |        1.838   |        0.179   |        9.848   |  Neg. p = 0.0017  |\n|      537       |       1        |        0.887   |        0.142   |        5.472   |  Neg. p = 0.0193  |\n|      539       |       1        |        0.305   |        0.098   |        2.834   |  Neg. p = 0.0923  |\n|      542       |       1        |        0.000   |        0.639   |        2.956   |  Pos. p = 0.0856  |\n|      545       |       1        |        0.443   |        0.127   |        3.966   |  Neg. p = 0.0464  |\n|      546       |       1        |        1.686   |        0.060   |       21.788   |  Neg. p = 0.0000  |\n|      548       |       1        |        1.017   |        0.223   |        6.081   |  Neg. p = 0.0137  |\n|      550       |       1        |        0.986   |        0.077   |       15.340   |  Neg. p = 0.0001  |\n|      551       |       1        |        0.776   |        0.181   |        3.108   |  Neg. p = 0.0779  |\n|      552       |       1        |        8.021   |        0.198   |       11.308   |  Neg. p = 0.0008  |\n|      553       |       1        |        0.464   |        0.048   |        7.219   |  Neg. p = 0.0072  |\n|      557       |       1        |        1.097   |        0.160   |        8.542   |  Neg. p = 0.0035  |\n|      558       |       1        |        1.512   |        0.129   |        7.496   |  Neg. p = 0.0062  |\n|      560       |       1        |        1.014   |        0.255   |        3.263   |  Neg. p = 0.0709  |\n|      565       |       1        |        1.688   |        0.398   |        4.013   |  Neg. p = 0.0452  |\n|      568       |       1        |        0.514   |        0.103   |        4.910   |  Neg. p = 0.0267  |\n|      569       |       1        |        1.367   |        0.296   |        2.707   |  Neg. p = 0.0999  |\n|      570       |       1        |        0.220   |        0.013   |        6.733   |  Neg. p = 0.0095  |\n|      571       |       1        |        4.663   |        0.193   |       10.617   |  Neg. p = 0.0011  |\n|      572       |       1        |        0.787   |        0.257   |        2.951   |  Neg. p = 0.0858  |\n|      573       |       1        |       22.730   |        0.159   |       11.390   |  Neg. p = 0.0007  |\n|      574       |       1        |        7.662   |        0.185   |       12.628   |  Neg. p = 0.0004  |\n|      576       |       1        |        0.738   |        0.184   |        4.824   |  Neg. p = 0.0281  |\n|      577       |       1        |        5.729   |        0.000   |       33.874   |  Neg. p = 0.0000  |\n|      579       |       1        |        2.988   |        0.144   |       14.926   |  Neg. p = 0.0001  |\n|      581       |       1        |        0.544   |        0.110   |        4.182   |  Neg. p = 0.0409  |\n|      582       |       1        |       17.208   |        0.236   |       19.186   |  Neg. p = 0.0000  |\n|      584       |       1        |        6.006   |        0.196   |       11.825   |  Neg. p = 0.0006  |\n|      585       |       1        |        0.842   |        0.093   |        9.878   |  Neg. p = 0.0017  |\n|      586       |       1        |        1.420   |        0.193   |        6.324   |  Neg. p = 0.0119  |\n|      587       |       1        |        0.459   |        0.017   |       12.346   |  Neg. p = 0.0004  |\n|      588       |       1        |       30.419   |        0.035   |       29.933   |  Neg. p = 0.0000  |\n|      589       |       1        |        0.146   |        0.000   |        8.598   |  Neg. p = 0.0034  |\n|      591       |       1        |        0.547   |        0.000   |       27.804   |  Neg. p = 0.0000  |\n|      592       |       1        |        2.822   |        0.017   |       40.295   |  Neg. p = 0.0000  |\n|      593       |       1        |        0.653   |        0.173   |        5.414   |  Neg. p = 0.0200  |\n|      594       |       1        |        5.532   |        0.110   |       11.143   |  Neg. p = 0.0008  |\n|      595       |       1        |        2.452   |        0.327   |        2.802   |  Neg. p = 0.0942  |\n|      596       |       1        |        0.730   |        0.088   |       10.279   |  Neg. p = 0.0013  |\n|      597       |       1        |        2.399   |        0.000   |       38.850   |  Neg. p = 0.0000  |\n|      598       |       1        |        7.917   |        0.022   |       33.062   |  Neg. p = 0.0000  |\n|      599       |       1        |        1.232   |        0.091   |       13.233   |  Neg. p = 0.0003  |\n|      600       |       1        |        0.707   |        0.015   |       16.108   |  Neg. p = 0.0001  |\n|      601       |       1        |        0.969   |        0.056   |       18.650   |  Neg. p = 0.0000  |\n|      602       |       1        |        2.108   |        0.000   |       41.063   |  Neg. p = 0.0000  |\n|      603       |       1        |        0.604   |        0.102   |        8.794   |  Neg. p = 0.0030  |\n|      604       |       1        |        0.578   |        0.023   |       18.548   |  Neg. p = 0.0000  |\n|      605       |       1        |        0.857   |        0.153   |        7.943   |  Neg. p = 0.0048  |\n","start_time":"2018-03-27T20:41:03.000Z","results":"{\n \"analysis\":{\n   \"info\":\"FEL (Fixed Effects Likelihood)\\n    estimates site-wise synonymous (&alpha;) and non-synonymous (&beta;) rates, and\\n    uses a likelihood ratio test to determine if beta &neq; alpha at a site.\\n    The estimates aggregate information over all branches,\\n    so the signal is derived from\\n    pervasive diversification or conservation. A subset of branches can be selected\\n    for testing as well, in which case an additional (nuisance) parameter will be\\n    inferred -- the non-synonymous rate on branches NOT selected for testing.\\n    Multiple partitions within a NEXUS file are also supported\\n    for recombination - aware analysis.\\n    \",\n   \"version\":\"2.00\",\n   \"citation\":\"Not So Different After All: A Comparison of Methods for Detecting Amino Acid Sites Under Selection (2005). _Mol Biol Evol_ 22 (5): 1208-1222\",\n   \"authors\":\"Sergei L Kosakovsky Pond and Simon DW Frost\",\n   \"contact\":\"spond@temple.edu\",\n   \"requirements\":\"in-frame codon alignment and a phylogenetic tree\"\n  },\n \"input\":{\n   \"file name\":\"/home/datamonkey/datamonkey-js-test/app/fel/output/5abaac4d149bf22529323b1f\",\n   \"number of sequences\":23,\n   \"number of sites\":610,\n   \"partition count\":1,\n   \"trees\":{\n     \"0\":\"((((((X83276_1:0.0201128,CP004741:0.0179161)Node5:0.226388,FUGC01000:0.266796)Node4:0.0640335,(DS480414:0.00162187,XM_001644:0.00457919)Node9:0.350745)Node3:0.123853,(((XM_459150:0.0885372,XM_015610:0.0754118)Node14:0.211372,XM_020191:0.353467)Node13:0.0321712,(XM_001382:0.324562,(MCFD01000:0.29113,(KL411544:0.442128,(XM_016731:0.295293,KL657804:0.251789)Node24:0.129145)Node22:0.0301084)Node20:0.101123)Node18:0.0199704)Node12:0.0224006)Node2:0.0213305,(XM_455325:0.392946,AB093505:0.455559)Node27:0.08197)Node1:0.0320175,((XM_001527:0.352694,(XM_002547:0.268008,BDGI01000:0.256158)Node33:0.0183487)Node31:0.0845025,MPUK01000:0.438066)Node30:0.00638554,(XM_022605:0.302868,((XM_003683:0.243105,AB093510:0.327764)Node40:0.033475,AB093507:0.268639)Node39:0.0274843)Node37:0.0745136)\"\n    }\n  },\n \"fits\":{\n   \"Nucleotide GTR\":{\n     \"Log Likelihood\":-31399.51725131245,\n     \"estimated parameters\":51,\n     \"AIC-c\":62901.41395605171,\n     \"Equilibrium frequencies\":[\n      [0.2735388453314326],\n      [0.2157578997386553],\n      [0.2284925160370634],\n      [0.2822107388928486]\n      ],\n     \"Rate Distributions\":{\n       \"Substitution rate from nucleotide A to nucleotide C\":0.8226759799686492,\n       \"Substitution rate from nucleotide A to nucleotide G\":1,\n       \"Substitution rate from nucleotide A to nucleotide T\":0.5358871401241125,\n       \"Substitution rate from nucleotide C to nucleotide G\":0.4960747078151422,\n       \"Substitution rate from nucleotide C to nucleotide T\":1.186914439694899,\n       \"Substitution rate from nucleotide G to nucleotide T\":0.3461540856360265\n      },\n     \"display order\":0\n    },\n   \"Global MG94xREV\":{\n     \"Log Likelihood\":-30041.71302598351,\n     \"estimated parameters\":58,\n     \"AIC-c\":60083.42605196701,\n     \"Equilibrium frequencies\":[\n      [0.0231531443136123],\n      [0.02141692300328506],\n      [0.01777209595154855],\n      [0.03288862316338764],\n      [0.01547504170094581],\n      [0.01431459036805327],\n      [0.01187846981983051],\n      [0.02198201713107667],\n      [0.01205797599862802],\n      [0.01115376555512796],\n      [0.009255568208206482],\n      [0.01712813704093299],\n      [0.01760658826623624],\n      [0.01628629529280953],\n      [0.0135146212457629],\n      [0.02500984051400417],\n      [0.01429352343108977],\n      [0.01322167247017603],\n      [0.01097154954256847],\n      [0.0203036917765758],\n      [0.009553470066677529],\n      [0.008837068955335299],\n      [0.007333137322321232],\n      [0.01357053161634443],\n      [0.007443954917457078],\n      [0.006885743342141768],\n      [0.005713896966221974],\n      [0.01057400346187777],\n      [0.01086937387493588],\n      [0.01005429501152281],\n      [0.00834321044356145],\n      [0.01543974920004995],\n      [0.02738286799870513],\n      [0.0253294657344918],\n      [0.02101878478835645],\n      [0.03889686923485048],\n      [0.01830209402367534],\n      [0.01692964606424913],\n      [0.01404848372632435],\n      [0.02599779387595566],\n      [0.01426078292562034],\n      [0.01319138712857277],\n      [0.01094641829487168],\n      [0.02025718448011629],\n      [0.02082304139219865],\n      [0.0192615511807069],\n      [0.01598353487598005],\n      [0.02957875406412981],\n      [0.02006170373559971],\n      [0.03080749807404455],\n      [0.01449581258021081],\n      [0.01340879224416622],\n      [0.01112682444257515],\n      [0.02059103985791493],\n      [0.01044797798773389],\n      [0.008669894702856838],\n      [0.01604430341395179],\n      [0.01649247922018204],\n      [0.01525573169706596],\n      [0.01265944353863297],\n      [0.02342726874395498]\n      ],\n     \"Rate Distributions\":{\n       \"non-synonymous/synonymous rate ratio for *test*\":[\n        [0.1981994227647018, 1]\n        ]\n      },\n     \"display order\":1\n    }\n  },\n \"timers\":{\n   \"Total time\":{\n     \"timer\":2290,\n     \"order\":0\n    },\n   \"Model fitting\":{\n     \"timer\":132,\n     \"order\":1\n    },\n   \"FEL analysis\":{\n     \"timer\":2157,\n     \"order\":2\n    }\n  },\n \"tested\":{\n   \"0\":{\n     \"X83276_1\":\"test\",\n     \"CP004741\":\"test\",\n     \"Node5\":\"test\",\n     \"FUGC01000\":\"test\",\n     \"Node4\":\"test\",\n     \"DS480414\":\"test\",\n     \"XM_001644\":\"test\",\n     \"Node9\":\"test\",\n     \"Node3\":\"test\",\n     \"XM_459150\":\"test\",\n     \"XM_015610\":\"test\",\n     \"Node14\":\"test\",\n     \"XM_020191\":\"test\",\n     \"Node13\":\"test\",\n     \"XM_001382\":\"test\",\n     \"MCFD01000\":\"test\",\n     \"KL411544\":\"test\",\n     \"XM_016731\":\"test\",\n     \"KL657804\":\"test\",\n     \"Node24\":\"test\",\n     \"Node22\":\"test\",\n     \"Node20\":\"test\",\n     \"Node18\":\"test\",\n     \"Node12\":\"test\",\n     \"Node2\":\"test\",\n     \"XM_455325\":\"test\",\n     \"AB093505\":\"test\",\n     \"Node27\":\"test\",\n     \"Node1\":\"test\",\n     \"XM_001527\":\"test\",\n     \"XM_002547\":\"test\",\n     \"BDGI01000\":\"test\",\n     \"Node33\":\"test\",\n     \"Node31\":\"test\",\n     \"MPUK01000\":\"test\",\n     \"Node30\":\"test\",\n     \"XM_022605\":\"test\",\n     \"XM_003683\":\"test\",\n     \"AB093510\":\"test\",\n     \"Node40\":\"test\",\n     \"AB093507\":\"test\",\n     \"Node39\":\"test\",\n     \"Node37\":\"test\"\n    }\n  },\n \"data partitions\":{\n   \"0\":{\n     \"name\":\"fel.filter.default\",\n     \"coverage\":[\n      [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 128, 129, 130, 131, 132, 133, 134, 135, 136, 137, 138, 139, 140, 141, 142, 143, 144, 145, 146, 147, 148, 149, 150, 151, 152, 153, 154, 155, 156, 157, 158, 159, 160, 161, 162, 163, 164, 165, 166, 167, 168, 169, 170, 171, 172, 173, 174, 175, 176, 177, 178, 179, 180, 181, 182, 183, 184, 185, 186, 187, 188, 189, 190, 191, 192, 193, 194, 195, 196, 197, 198, 199, 200, 201, 202, 203, 204, 205, 206, 207, 208, 209, 210, 211, 212, 213, 214, 215, 216, 217, 218, 219, 220, 221, 222, 223, 224, 225, 226, 227, 228, 229, 230, 231, 232, 233, 234, 235, 236, 237, 238, 239, 240, 241, 242, 243, 244, 245, 246, 247, 248, 249, 250, 251, 252, 253, 254, 255, 256, 257, 258, 259, 260, 261, 262, 263, 264, 265, 266, 267, 268, 269, 270, 271, 272, 273, 274, 275, 276, 277, 278, 279, 280, 281, 282, 283, 284, 285, 286, 287, 288, 289, 290, 291, 292, 293, 294, 295, 296, 297, 298, 299, 300, 301, 302, 303, 304, 305, 306, 307, 308, 309, 310, 311, 312, 313, 314, 315, 316, 317, 318, 319, 320, 321, 322, 323, 324, 325, 326, 327, 328, 329, 330, 331, 332, 333, 334, 335, 336, 337, 338, 339, 340, 341, 342, 343, 344, 345, 346, 347, 348, 349, 350, 351, 352, 353, 354, 355, 356, 357, 358, 359, 360, 361, 362, 363, 364, 365, 366, 367, 368, 369, 370, 371, 372, 373, 374, 375, 376, 377, 378, 379, 380, 381, 382, 383, 384, 385, 386, 387, 388, 389, 390, 391, 392, 393, 394, 395, 396, 397, 398, 399, 400, 401, 402, 403, 404, 405, 406, 407, 408, 409, 410, 411, 412, 413, 414, 415, 416, 417, 418, 419, 420, 421, 422, 423, 424, 425, 426, 427, 428, 429, 430, 431, 432, 433, 434, 435, 436, 437, 438, 439, 440, 441, 442, 443, 444, 445, 446, 447, 448, 449, 450, 451, 452, 453, 454, 455, 456, 457, 458, 459, 460, 461, 462, 463, 464, 465, 466, 467, 468, 469, 470, 471, 472, 473, 474, 475, 476, 477, 478, 479, 480, 481, 482, 483, 484, 485, 486, 487, 488, 489, 490, 491, 492, 493, 494, 495, 496, 497, 498, 499, 500, 501, 502, 503, 504, 505, 506, 507, 508, 509, 510, 511, 512, 513, 514, 515, 516, 517, 518, 519, 520, 521, 522, 523, 524, 525, 526, 527, 528, 529, 530, 531, 532, 533, 534, 535, 536, 537, 538, 539, 540, 541, 542, 543, 544, 545, 546, 547, 548, 549, 550, 551, 552, 553, 554, 555, 556, 557, 558, 559, 560, 561, 562, 563, 564, 565, 566, 567, 568, 569, 570, 571, 572, 573, 574, 575, 576, 577, 578, 579, 580, 581, 582, 583, 584, 585, 586, 587, 588, 589, 590, 591, 592, 593, 594, 595, 596, 597, 598, 599, 600, 601, 602, 603, 604, 605, 606, 607, 608, 609]\n      ]\n    }\n  },\n \"branch attributes\":{\n   \"0\":{\n     \"X83276_1\":{\n       \"original name\":\"X83276_1\",\n       \"Nucleotide GTR\":0.02292582298551106,\n       \"Global MG94xREV\":0.02926714341172671\n      },\n     \"CP004741\":{\n       \"original name\":\"CP004741\",\n       \"Nucleotide GTR\":0.01508000675987075,\n       \"Global MG94xREV\":0.01122708142665916\n      },\n     \"XM_455325\":{\n       \"original name\":\"XM_455325\",\n       \"Nucleotide GTR\":0.4106545821972568,\n       \"Global MG94xREV\":0.578314835594092\n      },\n     \"XM_001527\":{\n       \"original name\":\"XM_001527\",\n       \"Nucleotide GTR\":0.4523333206436111,\n       \"Global MG94xREV\":0.6466228552683961\n      },\n     \"DS480414\":{\n       \"original name\":\"DS480414\",\n       \"Nucleotide GTR\":0.001250410481071279,\n       \"Global MG94xREV\":0.001831493272240935\n      },\n     \"XM_459150\":{\n       \"original name\":\"XM_459150\",\n       \"Nucleotide GTR\":0.08141097500166343,\n       \"Global MG94xREV\":0.09041182972545903\n      },\n     \"XM_001382\":{\n       \"original name\":\"XM_001382\",\n       \"Nucleotide GTR\":0.2831559951470788,\n       \"Global MG94xREV\":0.4574536027818445\n      },\n     \"XM_001644\":{\n       \"original name\":\"XM_001644\",\n       \"Nucleotide GTR\":0.005067948690487577,\n       \"Global MG94xREV\":0.005022522856206197\n      },\n     \"XM_002547\":{\n       \"original name\":\"XM_002547\",\n       \"Nucleotide GTR\":0.2925489270508604,\n       \"Global MG94xREV\":0.4148405100279616\n      },\n     \"FUGC01000\":{\n       \"original name\":\"FUGC01000\",\n       \"Nucleotide GTR\":0.2777734582212519,\n       \"Global MG94xREV\":0.3731899608852872\n      },\n     \"MCFD01000\":{\n       \"original name\":\"MCFD01000\",\n       \"Nucleotide GTR\":0.2765178585650078,\n       \"Global MG94xREV\":0.384232507570769\n      },\n     \"KL411544\":{\n       \"original name\":\"KL411544\",\n       \"Nucleotide GTR\":0.513813123674987,\n       \"Global MG94xREV\":0.7558768508575046\n      },\n     \"XM_015610\":{\n       \"original name\":\"XM_015610\",\n       \"Nucleotide GTR\":0.08166858776742557,\n       \"Global MG94xREV\":0.09533136846006064\n      },\n     \"XM_020191\":{\n       \"original name\":\"XM_020191\",\n       \"Nucleotide GTR\":0.3790235852990241,\n       \"Global MG94xREV\":0.5345755321035673\n      },\n     \"XM_016731\":{\n       \"original name\":\"XM_016731\",\n       \"Nucleotide GTR\":0.2266792787944671,\n       \"Global MG94xREV\":0.2825121445107009\n      },\n     \"KL657804\":{\n       \"original name\":\"KL657804\",\n       \"Nucleotide GTR\":0.3108150599636745,\n       \"Global MG94xREV\":0.380085852914567\n      },\n     \"BDGI01000\":{\n       \"original name\":\"BDGI01000\",\n       \"Nucleotide GTR\":0.2551971781467891,\n       \"Global MG94xREV\":0.354151908137475\n      },\n     \"XM_022605\":{\n       \"original name\":\"XM_022605\",\n       \"Nucleotide GTR\":0.3010341712575952,\n       \"Global MG94xREV\":0.3407324200827355\n      },\n     \"XM_003683\":{\n       \"original name\":\"XM_003683\",\n       \"Nucleotide GTR\":0.223389675820111,\n       \"Global MG94xREV\":0.3078522842282945\n      },\n     \"MPUK01000\":{\n       \"original name\":\"MPUK01000\",\n       \"Nucleotide GTR\":0.4631055579675414,\n       \"Global MG94xREV\":0.7238920127651389\n      },\n     \"AB093507\":{\n       \"original name\":\"AB093507\",\n       \"Nucleotide GTR\":0.2632678895041553,\n       \"Global MG94xREV\":0.3160406237355088\n      },\n     \"AB093510\":{\n       \"original name\":\"AB093510\",\n       \"Nucleotide GTR\":0.3980773373094048,\n       \"Global MG94xREV\":0.6159575534668678\n      },\n     \"AB093505\":{\n       \"original name\":\"AB093505\",\n       \"Nucleotide GTR\":0.4964092801407045,\n       \"Global MG94xREV\":0.7693921136267091\n      },\n     \"Node1\":{\n       \"Nucleotide GTR\":0.1073023501156848,\n       \"Global MG94xREV\":0.1868898431774864\n      },\n     \"Node12\":{\n       \"Nucleotide GTR\":0.07873906812036577,\n       \"Global MG94xREV\":0.1013869727866173\n      },\n     \"Node13\":{\n       \"Nucleotide GTR\":0.1057041945817754,\n       \"Global MG94xREV\":0.1717630910745506\n      },\n     \"Node14\":{\n       \"Nucleotide GTR\":0.2560273345117812,\n       \"Global MG94xREV\":0.4137126921437162\n      },\n     \"Node18\":{\n       \"Nucleotide GTR\":0.05446798709729882,\n       \"Global MG94xREV\":0.04140272023732599\n      },\n     \"Node2\":{\n       \"Nucleotide GTR\":0.00890457438125021,\n       \"Global MG94xREV\":0.01825346539956163\n      },\n     \"Node20\":{\n       \"Nucleotide GTR\":0.1964561050157351,\n       \"Global MG94xREV\":0.1936052603091895\n      },\n     \"Node22\":{\n       \"Nucleotide GTR\":0.07208609976309405,\n       \"Global MG94xREV\":0.1098863676467544\n      },\n     \"Node24\":{\n       \"Nucleotide GTR\":0.156758519765105,\n       \"Global MG94xREV\":0.2433404752668564\n      },\n     \"Node27\":{\n       \"Nucleotide GTR\":0.2435160216829575,\n       \"Global MG94xREV\":0.3880845302208268\n      },\n     \"Node3\":{\n       \"Nucleotide GTR\":0.2232927249597996,\n       \"Global MG94xREV\":0.3623636393030356\n      },\n     \"Node30\":{\n       \"Nucleotide GTR\":0.06794839174087069,\n       \"Global MG94xREV\":0.119790314580251\n      },\n     \"Node31\":{\n       \"Nucleotide GTR\":0.1343199498788741,\n       \"Global MG94xREV\":0.2234309136255851\n      },\n     \"Node33\":{\n       \"Nucleotide GTR\":0.01624040873359438,\n       \"Global MG94xREV\":0.02620610711917259\n      },\n     \"Node37\":{\n       \"Nucleotide GTR\":0.138504865137844,\n       \"Global MG94xREV\":0.2381180054746817\n      },\n     \"Node39\":{\n       \"Nucleotide GTR\":0.07620260795851688,\n       \"Global MG94xREV\":0.1358902775907355\n      },\n     \"Node4\":{\n       \"Nucleotide GTR\":0.0429123381569244,\n       \"Global MG94xREV\":0.05634011682431887\n      },\n     \"Node40\":{\n       \"Nucleotide GTR\":0.06255997442868282,\n       \"Global MG94xREV\":0.1021701756888928\n      },\n     \"Node5\":{\n       \"Nucleotide GTR\":0.2249758794508632,\n       \"Global MG94xREV\":0.2850067260022524\n      },\n     \"Node9\":{\n       \"Nucleotide GTR\":0.4375698669267103,\n       \"Global MG94xREV\":0.6439732718075979\n      }\n    },\n   \"attributes\":{\n     \"original name\":{\n       \"attribute type\":\"node label\",\n       \"display order\":-1\n      },\n     \"Nucleotide GTR\":{\n       \"attribute type\":\"branch length\",\n       \"display order\":0\n      },\n     \"Global MG94xREV\":{\n       \"attribute type\":\"branch length\",\n       \"display order\":1\n      }\n    }\n  },\n \"MLE\":{\n   \"headers\":[\n    [\"alpha\", \"Synonymous substitution rate at a site\"],\n    [\"beta\", \"Non-synonymous substitution rate at a site\"],\n    [\"alpha=beta\", \"The rate estimate under the neutral model\"],\n    [\"LRT\", \"Likelihood ration test statistic for beta = alpha, versus beta &neq; alpha\"],\n    [\"p-value\", \"Likelihood ration test statistic for beta = alpha, versus beta &neq; alpha\"],\n    [\"Total branch length\", \"The total length of branches contributing to inference at this site, and used to scale dN-dS\"]\n    ],\n   \"content\":{\n     \"0\":[\n      [0.5492615347885468, 0, 0.05298063945572012, 16.9312701379582, 3.875783275730793e-05, 4.222534090523449],\n      [7.02893465051801, 0, 0.1015110896910599, 34.06288930793418, 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