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[1] "set parameters:"
[1] "Counts file:/mnt/NAS_coruscant_datashare/haasf/madland_RNA-seq_Hoecker/31315.p.sort.counts"
[1] "Results stored at:/mnt/NAS_coruscant_datashare/haasf/madland_RNA-seq_Hoecker/DEGs_0.9"
[1] "SampleNames: spa_D" "SampleNames: WT_D"
[1] "LenGCTable: /mnt/NAS_coruscant_datashare/haasf/GeneAtlas_RNASeq/DEG_2nd_round/cosmoss_V3.3.release_2016-07-22.IsoformV31.fasta.length_GC_Contig_Daten_for_34840_1nd.csv"
[1] "myLenPos: 1"
[1] "myGCPos: 2"
[1] "rpkm: 0"
[1] "htseq: 0"
[1] "pvtedgeR: 0.001"
[1] "pvtDESeq2: 0.001"
[1] "pvtNOISeq: 0.9"
[1] "edgeRDir: edgeR"
[1] "DESeq2Dir: DESeq2"
[1] "NOISeqDir: NOISeq"
R version 4.0.5 (2021-03-31)
Platform: x86_64-pc-linux-gnu (64-bit)
Running under: Ubuntu 20.04.2 LTS
Matrix products: default
BLAS: /usr/lib/x86_64-linux-gnu/blas/libblas.so.3.9.0
LAPACK: /usr/lib/x86_64-linux-gnu/lapack/liblapack.so.3.9.0
locale:
[1] LC_CTYPE=en_US.UTF-8 LC_NUMERIC=C LC_TIME=de_DE.UTF-8 LC_COLLATE=en_US.UTF-8
[5] LC_MONETARY=de_DE.UTF-8 LC_MESSAGES=en_US.UTF-8 LC_PAPER=de_DE.UTF-8 LC_NAME=C
[9] LC_ADDRESS=C LC_TELEPHONE=C LC_MEASUREMENT=de_DE.UTF-8 LC_IDENTIFICATION=C
attached base packages:
[1] splines parallel stats4 stats graphics grDevices utils datasets methods base
other attached packages:
[1] NOISeq_2.34.0 Matrix_1.3-3 vsn_3.58.0 gplots_3.1.1
[5] edgeR_3.32.1 limma_3.46.0 pals_1.7 gridExtra_2.3
[9] sjmisc_2.8.7 magick_2.7.2 pheatmap_1.0.12 RColorBrewer_1.1-2
[13] ggplot2_3.3.3 DESeq2_1.30.1 SummarizedExperiment_1.20.0 Biobase_2.50.0
[17] MatrixGenerics_1.2.1 matrixStats_0.58.0 GenomicRanges_1.42.0 GenomeInfoDb_1.26.7
[21] IRanges_2.24.1 S4Vectors_0.28.1 BiocGenerics_0.36.1
loaded via a namespace (and not attached):
[1] httr_1.4.2 maps_3.3.0 bit64_4.0.5 jsonlite_1.7.2 gtools_3.8.2
[6] BiocManager_1.30.15 affy_1.68.0 blob_1.2.1 GenomeInfoDbData_1.2.4 pillar_1.6.1
[11] RSQLite_2.2.7 lattice_0.20-44 glue_1.4.2 digest_0.6.27 XVector_0.30.0
[16] colorspace_2.0-1 preprocessCore_1.52.1 htmltools_0.5.1.1 XML_3.99-0.6 pkgconfig_2.0.3
[21] genefilter_1.72.1 zlibbioc_1.36.0 purrr_0.3.4 xtable_1.8-4 scales_1.1.1
[26] affyio_1.60.0 BiocParallel_1.24.1 tibble_3.1.2 annotate_1.68.0 generics_0.1.0
[31] farver_2.1.0 sjlabelled_1.1.8 ellipsis_0.3.2 withr_2.4.2 survival_3.2-11
[36] magrittr_2.0.1 crayon_1.4.1 memoise_2.0.0 tools_4.0.5 lifecycle_1.0.0
[41] munsell_0.5.0 locfit_1.5-9.4 DelayedArray_0.16.3 AnnotationDbi_1.52.0 compiler_4.0.5
[46] caTools_1.18.2 rlang_0.4.11 grid_4.0.5 RCurl_1.98-1.3 dichromat_2.0-0
[51] rstudioapi_0.13 htmlwidgets_1.5.3 crosstalk_1.1.1 bitops_1.0-7 labeling_0.4.2
[56] gtable_0.3.0 DBI_1.1.1 R6_2.5.0 knitr_1.33 dplyr_1.0.6
[61] bit_4.0.4 insight_0.14.0 KernSmooth_2.23-20 Rcpp_1.0.6 vctrs_0.3.8
[66] mapproj_1.2.7 geneplotter_1.68.0 tidyselect_1.1.1 xfun_0.23
sysname release
"Linux" "5.4.0-72-generic"
version nodename
"#80-Ubuntu SMP Mon Apr 12 17:35:00 UTC 2021" "Ben"
machine login
"x86_64" "haasf"
user effective_user
"haasf" "haasf"
[1] "spa_D" "spa_D.1" "spa_D.2" "WT_D" "WT_D.1" "WT_D.2"
spa_D spa_D.1 spa_D.2 WT_D WT_D.1 WT_D.2
Pp3c1_20V3.1 130 242 230 194 198 298
Pp3c1_40V3.1 119 467 237 439 523 588
Pp3c1_60V3.1 322 659 578 622 626 743
Pp3c1_70V3.1 314 564 470 459 526 643
Pp3c1_80V3.1 8 11 10 1 1 0
Pp3c1_100V3.1 537 778 805 576 539 761
[1] "Raw data row number: 31315"
[1] "Raw data column number: 6"
[1] "Filtered data row number: 19135"
[1] "Filtered data row number: 6"
[1] "edgeR is running with spa_D vs. WT_D"
[1] "DESeq2 is running with spa_D vs. WT_D"
[1] "NOISeq is running with spa_D vs. WT_D"
Filtering out low count features...
18436 features are to be kept for differential expression analysis with filtering method 1
[1] "GC content bias detection is to be computed for:"
[1] "spa_D" "spa_D.1" "spa_D.2" "WT_D" "WT_D.1" "WT_D.2"
[1] "spa_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-61.481 -13.772 -1.188 13.145 87.440
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 180.55 25.90 6.971 7.29e-10 ***
bx1 -125.27 36.63 -3.420 0.000978 ***
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 527.12 4492.31 0.117 0.906879
bx5 -167.51 165.02 -1.015 0.313048
bx6 -54.81 40.10 -1.367 0.175428
bx7 58.15 29.88 1.946 0.055048 .
bx8 108.64 30.14 3.604 0.000537 ***
bx9 53.07 37.95 1.398 0.165746
bx10 83.85 112.04 0.748 0.456389
bx11 -600.26 607.84 -0.988 0.326285
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 25.9 on 82 degrees of freedom
Multiple R-squared: 0.7492, Adjusted R-squared: 0.7217
F-statistic: 27.22 on 9 and 82 DF, p-value: < 2.2e-16
[1] "spa_D.1"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-103.960 -23.509 -1.945 24.580 152.625
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 232.126 45.801 5.068 2.44e-06 ***
bx1 -134.052 64.773 -2.070 0.041641 *
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 850.310 7944.383 0.107 0.915024
bx5 -196.002 291.833 -0.672 0.503711
bx6 -7.045 70.916 -0.099 0.921104
bx7 205.141 52.838 3.882 0.000208 ***
bx8 281.488 53.309 5.280 1.04e-06 ***
bx9 176.159 67.111 2.625 0.010337 *
bx10 103.371 198.141 0.522 0.603284
bx11 -796.837 1074.923 -0.741 0.460632
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 45.8 on 82 degrees of freedom
Multiple R-squared: 0.7604, Adjusted R-squared: 0.7341
F-statistic: 28.91 on 9 and 82 DF, p-value: < 2.2e-16
[1] "spa_D.2"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-95.736 -23.223 -1.585 18.270 145.555
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 226.83 41.37 5.483 4.52e-07 ***
bx1 -142.06 58.51 -2.428 0.01737 *
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 967.61 7176.00 0.135 0.89307
bx5 -217.16 263.61 -0.824 0.41245
bx6 -19.14 64.06 -0.299 0.76582
bx7 144.57 47.73 3.029 0.00328 **
bx8 233.96 48.15 4.859 5.59e-06 ***
bx9 150.77 60.62 2.487 0.01491 *
bx10 107.18 178.98 0.599 0.55094
bx11 -719.71 970.96 -0.741 0.46066
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 41.37 on 82 degrees of freedom
Multiple R-squared: 0.7542, Adjusted R-squared: 0.7272
F-statistic: 27.95 on 9 and 82 DF, p-value: < 2.2e-16
[1] "WT_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-93.630 -21.558 -3.124 20.711 120.294
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 249.82 38.94 6.416 8.48e-09 ***
bx1 -160.44 55.07 -2.914 0.004603 **
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 1351.99 6753.78 0.200 0.841834
bx5 -263.35 248.10 -1.061 0.291588
bx6 -48.99 60.29 -0.813 0.418793
bx7 125.38 44.92 2.791 0.006531 **
bx8 184.69 45.32 4.075 0.000106 ***
bx9 80.17 57.05 1.405 0.163737
bx10 106.69 168.45 0.633 0.528236
bx11 -1046.04 913.83 -1.145 0.255670
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 38.94 on 82 degrees of freedom
Multiple R-squared: 0.7445, Adjusted R-squared: 0.7164
F-statistic: 26.55 on 9 and 82 DF, p-value: < 2.2e-16
[1] "WT_D.1"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-102.193 -22.825 -3.184 22.015 131.083
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 274.94 42.56 6.460 7e-09 ***
bx1 -174.68 60.19 -2.902 0.004758 **
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 1253.81 7382.52 0.170 0.865558
bx5 -282.87 271.19 -1.043 0.299985
bx6 -44.60 65.90 -0.677 0.500428
bx7 136.56 49.10 2.781 0.006718 **
bx8 201.25 49.54 4.062 0.000111 ***
bx9 81.03 62.36 1.299 0.197468
bx10 125.17 184.13 0.680 0.498553
bx11 -1175.83 998.90 -1.177 0.242553
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 42.56 on 82 degrees of freedom
Multiple R-squared: 0.7356, Adjusted R-squared: 0.7065
F-statistic: 25.34 on 9 and 82 DF, p-value: < 2.2e-16
[1] "WT_D.2"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-120.638 -24.547 -5.019 25.239 159.402
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 281.644 50.874 5.536 3.62e-07 ***
bx1 -172.118 71.947 -2.392 0.019031 *
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 1544.312 8824.335 0.175 0.861506
bx5 -299.389 324.157 -0.924 0.358409
bx6 -5.402 78.771 -0.069 0.945489
bx7 210.170 58.691 3.581 0.000579 ***
bx8 295.348 59.214 4.988 3.36e-06 ***
bx9 151.847 74.545 2.037 0.044877 *
bx10 124.519 220.088 0.566 0.573096
bx11 -1198.095 1193.986 -1.003 0.318600
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 50.87 on 82 degrees of freedom
Multiple R-squared: 0.7539, Adjusted R-squared: 0.7269
F-statistic: 27.92 on 9 and 82 DF, p-value: < 2.2e-16
[1] "GC content bias detection is to be computed for:"
[1] "spa_D" "WT_D"
[1] "spa_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-11.4666 -2.7080 -0.0389 2.4503 16.7003
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 28.833 4.921 5.859 9.35e-08 ***
bx1 -18.444 6.960 -2.650 0.00965 **
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 103.381 853.625 0.121 0.90390
bx5 -26.397 31.357 -0.842 0.40235
bx6 -4.509 7.620 -0.592 0.55561
bx7 16.733 5.677 2.947 0.00417 **
bx8 26.295 5.728 4.591 1.58e-05 ***
bx9 15.634 7.211 2.168 0.03305 *
bx10 13.383 21.290 0.629 0.53137
bx11 -95.871 115.501 -0.830 0.40892
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.921 on 82 degrees of freedom
Multiple R-squared: 0.7544, Adjusted R-squared: 0.7274
F-statistic: 27.98 on 9 and 82 DF, p-value: < 2.2e-16
[1] "WT_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-11.3874 -2.5250 -0.4732 2.4608 14.7326
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 29.219 4.751 6.150 2.69e-08 ***
bx1 -18.433 6.718 -2.744 0.00746 **
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 148.519 824.023 0.180 0.85741
bx5 -30.578 30.270 -1.010 0.31538
bx6 -3.849 7.356 -0.523 0.60218
bx7 16.734 5.481 3.053 0.00305 **
bx8 24.205 5.529 4.378 3.51e-05 ***
bx9 11.032 6.961 1.585 0.11685
bx10 12.798 20.552 0.623 0.53520
bx11 -123.582 111.495 -1.108 0.27093
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.751 on 82 degrees of freedom
Multiple R-squared: 0.7452, Adjusted R-squared: 0.7172
F-statistic: 26.64 on 9 and 82 DF, p-value: < 2.2e-16
[1] "spa_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-11.4666 -2.7080 -0.0389 2.4503 16.7003
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 28.833 4.921 5.859 9.35e-08 ***
bx1 -18.444 6.960 -2.650 0.00965 **
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 103.381 853.625 0.121 0.90390
bx5 -26.397 31.357 -0.842 0.40235
bx6 -4.509 7.620 -0.592 0.55561
bx7 16.733 5.677 2.947 0.00417 **
bx8 26.295 5.728 4.591 1.58e-05 ***
bx9 15.634 7.211 2.168 0.03305 *
bx10 13.383 21.290 0.629 0.53137
bx11 -95.871 115.501 -0.830 0.40892
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.921 on 82 degrees of freedom
Multiple R-squared: 0.7544, Adjusted R-squared: 0.7274
F-statistic: 27.98 on 9 and 82 DF, p-value: < 2.2e-16
[1] "WT_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-11.3874 -2.5250 -0.4732 2.4608 14.7326
Coefficients: (3 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 29.219 4.751 6.150 2.69e-08 ***
bx1 -18.433 6.718 -2.744 0.00746 **
bx2 NA NA NA NA
bx3 NA NA NA NA
bx4 148.519 824.023 0.180 0.85741
bx5 -30.578 30.270 -1.010 0.31538
bx6 -3.849 7.356 -0.523 0.60218
bx7 16.734 5.481 3.053 0.00305 **
bx8 24.205 5.529 4.378 3.51e-05 ***
bx9 11.032 6.961 1.585 0.11685
bx10 12.798 20.552 0.623 0.53520
bx11 -123.582 111.495 -1.108 0.27093
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.751 on 82 degrees of freedom
Multiple R-squared: 0.7452, Adjusted R-squared: 0.7172
F-statistic: 26.64 on 9 and 82 DF, p-value: < 2.2e-16
[1] "Length bias detection information is to be computed for:"
[1] "spa_D" "spa_D.1" "spa_D.2" "WT_D" "WT_D.1" "WT_D.2"
[1] "spa_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-35.04 -15.44 -0.59 11.92 83.16
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 685.42 23.44 29.244 < 2e-16 ***
bx1 -654.33 32.74 -19.985 < 2e-16 ***
bx2 -604.54 34.24 -17.655 < 2e-16 ***
bx3 -451.85 29.53 -15.301 < 2e-16 ***
bx4 -532.22 26.62 -19.992 < 2e-16 ***
bx5 -428.61 26.65 -16.083 < 2e-16 ***
bx6 -442.29 28.20 -15.683 < 2e-16 ***
bx7 -335.92 32.15 -10.450 < 2e-16 ***
bx8 -374.67 43.55 -8.603 5.3e-13 ***
bx9 -183.99 91.22 -2.017 0.047 *
bx10 -799.57 1181.54 -0.677 0.501
bx11 11549.56 19229.07 0.601 0.550
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 23.44 on 80 degrees of freedom
Multiple R-squared: 0.9336, Adjusted R-squared: 0.9245
F-statistic: 102.2 on 11 and 80 DF, p-value: < 2.2e-16
[1] "spa_D.1"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-60.188 -25.047 -2.724 20.173 140.859
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 1204.30 40.97 29.391 < 2e-16 ***
bx1 -1148.88 57.24 -20.071 < 2e-16 ***
bx2 -1076.09 59.86 -17.975 < 2e-16 ***
bx3 -796.40 51.63 -15.426 < 2e-16 ***
bx4 -924.67 46.54 -19.868 < 2e-16 ***
bx5 -741.82 46.59 -15.923 < 2e-16 ***
bx6 -762.68 49.30 -15.469 < 2e-16 ***
bx7 -586.30 56.20 -10.433 < 2e-16 ***
bx8 -642.45 76.14 -8.438 1.12e-12 ***
bx9 -302.87 159.47 -1.899 0.0611 .
bx10 -1804.61 2065.63 -0.874 0.3849
bx11 27338.50 33617.13 0.813 0.4185
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 40.97 on 80 degrees of freedom
Multiple R-squared: 0.9356, Adjusted R-squared: 0.9267
F-statistic: 105.6 on 11 and 80 DF, p-value: < 2.2e-16
[1] "spa_D.2"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-54.682 -21.578 -2.092 18.122 132.140
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 964.88 36.29 26.587 < 2e-16 ***
bx1 -916.87 50.70 -18.085 < 2e-16 ***
bx2 -846.99 53.02 -15.975 < 2e-16 ***
bx3 -580.58 45.72 -12.697 < 2e-16 ***
bx4 -716.61 41.22 -17.385 < 2e-16 ***
bx5 -554.95 41.26 -13.449 < 2e-16 ***
bx6 -585.37 43.67 -13.405 < 2e-16 ***
bx7 -434.26 49.77 -8.725 3.05e-13 ***
bx8 -501.00 67.44 -7.429 1.05e-10 ***
bx9 -208.87 141.24 -1.479 0.143
bx10 -1339.06 1829.49 -0.732 0.466
bx11 19457.88 29774.11 0.654 0.515
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 36.29 on 80 degrees of freedom
Multiple R-squared: 0.9187, Adjusted R-squared: 0.9075
F-statistic: 82.21 on 11 and 80 DF, p-value: < 2.2e-16
[1] "WT_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-57.314 -22.221 -3.356 26.188 106.605
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 1107.46 35.46 31.228 < 2e-16 ***
bx1 -1057.61 49.54 -21.348 < 2e-16 ***
bx2 -986.09 51.81 -19.032 < 2e-16 ***
bx3 -783.96 44.68 -17.545 < 2e-16 ***
bx4 -868.33 40.28 -21.556 < 2e-16 ***
bx5 -719.37 40.32 -17.840 < 2e-16 ***
bx6 -726.51 42.67 -17.025 < 2e-16 ***
bx7 -558.85 48.64 -11.489 < 2e-16 ***
bx8 -634.68 65.90 -9.631 5.08e-15 ***
bx9 -228.18 138.02 -1.653 0.102
bx10 -2482.04 1787.82 -1.388 0.169
bx11 39086.18 29095.96 1.343 0.183
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 35.46 on 80 degrees of freedom
Multiple R-squared: 0.9448, Adjusted R-squared: 0.9372
F-statistic: 124.4 on 11 and 80 DF, p-value: < 2.2e-16
[1] "WT_D.1"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-67.689 -25.024 -2.934 26.931 124.648
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 1170.83 39.20 29.869 < 2e-16 ***
bx1 -1114.06 54.76 -20.344 < 2e-16 ***
bx2 -1034.17 57.27 -18.058 < 2e-16 ***
bx3 -800.97 49.39 -16.218 < 2e-16 ***
bx4 -906.27 44.52 -20.355 < 2e-16 ***
bx5 -746.34 44.57 -16.746 < 2e-16 ***
bx6 -754.56 47.17 -15.998 < 2e-16 ***
bx7 -578.83 53.76 -10.767 < 2e-16 ***
bx8 -657.78 72.84 -9.031 7.65e-14 ***
bx9 -234.70 152.56 -1.538 0.128
bx10 -2447.57 1976.09 -1.239 0.219
bx11 38619.68 32159.97 1.201 0.233
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 39.2 on 80 degrees of freedom
Multiple R-squared: 0.9388, Adjusted R-squared: 0.9304
F-statistic: 111.5 on 11 and 80 DF, p-value: < 2.2e-16
[1] "WT_D.2"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-77.15 -29.73 -3.81 31.28 149.84
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 1347.87 46.17 29.196 < 2e-16 ***
bx1 -1285.59 64.49 -19.934 < 2e-16 ***
bx2 -1194.96 67.45 -17.716 < 2e-16 ***
bx3 -896.17 58.17 -15.407 < 2e-16 ***
bx4 -1029.34 52.44 -19.630 < 2e-16 ***
bx5 -832.56 52.49 -15.861 < 2e-16 ***
bx6 -848.26 55.55 -15.270 < 2e-16 ***
bx7 -646.34 63.32 -10.208 3.81e-16 ***
bx8 -733.83 85.79 -8.554 6.61e-13 ***
bx9 -265.08 179.68 -1.475 0.144
bx10 -2639.63 2327.36 -1.134 0.260
bx11 41368.85 37876.70 1.092 0.278
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 46.17 on 80 degrees of freedom
Multiple R-squared: 0.9364, Adjusted R-squared: 0.9277
F-statistic: 107.1 on 11 and 80 DF, p-value: < 2.2e-16
[1] "Length bias detection information is to be computed for:"
[1] "spa_D" "WT_D"
[1] "spa_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-6.4442 -2.6587 -0.2658 2.0244 15.5610
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 124.986 4.396 28.430 < 2e-16 ***
bx1 -119.113 6.142 -19.395 < 2e-16 ***
bx2 -110.587 6.423 -17.217 < 2e-16 ***
bx3 -80.227 5.539 -14.484 < 2e-16 ***
bx4 -95.379 4.994 -19.100 < 2e-16 ***
bx5 -75.751 4.999 -15.154 < 2e-16 ***
bx6 -78.675 5.290 -14.873 < 2e-16 ***
bx7 -59.537 6.030 -9.874 1.70e-15 ***
bx8 -66.714 8.169 -8.166 3.82e-12 ***
bx9 -30.869 17.110 -1.804 0.075 .
bx10 -168.426 221.628 -0.760 0.450
bx11 2485.823 3606.891 0.689 0.493
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.396 on 80 degrees of freedom
Multiple R-squared: 0.9299, Adjusted R-squared: 0.9202
F-statistic: 96.42 on 11 and 80 DF, p-value: < 2.2e-16
[1] "WT_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-7.2753 -2.7884 -0.3941 3.1227 13.6468
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 130.762 4.339 30.136 < 2e-16 ***
bx1 -124.676 6.062 -20.568 < 2e-16 ***
bx2 -115.969 6.339 -18.293 < 2e-16 ***
bx3 -89.707 5.467 -16.409 < 2e-16 ***
bx4 -101.238 4.929 -20.541 < 2e-16 ***
bx5 -83.045 4.934 -16.833 < 2e-16 ***
bx6 -84.160 5.221 -16.119 < 2e-16 ***
bx7 -64.486 5.951 -10.836 < 2e-16 ***
bx8 -73.258 8.063 -9.086 5.96e-14 ***
bx9 -26.139 16.887 -1.548 0.126
bx10 -275.127 218.743 -1.258 0.212
bx11 4322.751 3559.942 1.214 0.228
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.339 on 80 degrees of freedom
Multiple R-squared: 0.9403, Adjusted R-squared: 0.9321
F-statistic: 114.5 on 11 and 80 DF, p-value: < 2.2e-16
[1] "spa_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-6.4442 -2.6587 -0.2658 2.0244 15.5610
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 124.986 4.396 28.430 < 2e-16 ***
bx1 -119.113 6.142 -19.395 < 2e-16 ***
bx2 -110.587 6.423 -17.217 < 2e-16 ***
bx3 -80.227 5.539 -14.484 < 2e-16 ***
bx4 -95.379 4.994 -19.100 < 2e-16 ***
bx5 -75.751 4.999 -15.154 < 2e-16 ***
bx6 -78.675 5.290 -14.873 < 2e-16 ***
bx7 -59.537 6.030 -9.874 1.70e-15 ***
bx8 -66.714 8.169 -8.166 3.82e-12 ***
bx9 -30.869 17.110 -1.804 0.075 .
bx10 -168.426 221.628 -0.760 0.450
bx11 2485.823 3606.891 0.689 0.493
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.396 on 80 degrees of freedom
Multiple R-squared: 0.9299, Adjusted R-squared: 0.9202
F-statistic: 96.42 on 11 and 80 DF, p-value: < 2.2e-16
[1] "WT_D"
Call:
lm(formula = datos[, i] ~ bx)
Residuals:
Min 1Q Median 3Q Max
-7.2753 -2.7884 -0.3941 3.1227 13.6468
Coefficients: (1 not defined because of singularities)
Estimate Std. Error t value Pr(>|t|)
(Intercept) 130.762 4.339 30.136 < 2e-16 ***
bx1 -124.676 6.062 -20.568 < 2e-16 ***
bx2 -115.969 6.339 -18.293 < 2e-16 ***
bx3 -89.707 5.467 -16.409 < 2e-16 ***
bx4 -101.238 4.929 -20.541 < 2e-16 ***
bx5 -83.045 4.934 -16.833 < 2e-16 ***
bx6 -84.160 5.221 -16.119 < 2e-16 ***
bx7 -64.486 5.951 -10.836 < 2e-16 ***
bx8 -73.258 8.063 -9.086 5.96e-14 ***
bx9 -26.139 16.887 -1.548 0.126
bx10 -275.127 218.743 -1.258 0.212
bx11 4322.751 3559.942 1.214 0.228
bx12 NA NA NA NA
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.339 on 80 degrees of freedom
Multiple R-squared: 0.9403, Adjusted R-squared: 0.9321
F-statistic: 114.5 on 11 and 80 DF, p-value: < 2.2e-16
[1] "Reference sample is: spa_D"
[1] "Confidence intervals for median of M:"
0.5% 99.5% Diagnostic Test
spa_D.1 "0.0282775780465822" "0.0376581043673051" "FAILED"
spa_D.2 "0.0355687885163731" "0.0445813076933702" "FAILED"
WT_D "-0.0227501950588718" "-0.00557750648526219" "FAILED"
WT_D.1 "-0.0302800467909968" "-0.0116689832157313" "FAILED"
WT_D.2 "-0.00178718911531022" "0.00955153890969833" "PASSED"
[1] "Diagnostic test: FAILED. Normalization is required to correct this bias."
[1] "WARNING: Your experiment has biological replicates. You should consider using NOISeqBIO instead of NOISeq."
[1] "Computing (M,D) values..."
[1] "Computing probability of differential expression..."
[1] "WARNING: Your experiment has biological replicates. You should consider using NOISeqBIO instead of NOISeq."
[1] "Computing (M,D) values..."
[1] "Computing probability of differential expression..."
[1] "WARNING: Your experiment has biological replicates. You should consider using NOISeqBIO instead of NOISeq."
[1] "Computing (M,D) values..."
[1] "Computing probability of differential expression..."
Computing Z values...
Filtering out low count features...
17579 features are to be kept for differential expression analysis with filtering method 1
...k-means clustering done
Size of 15 clusters:
[1] 415 90 4797 10 17 2 30 57 1410 6899 218 16 2746 729 143
Resampling cluster...[1] 1
[1] 2
[1] 3
Size of 15 subclusters of cluster: 3
[1] 86 775 162 184 70 554 251 576 748 345 417 22 29 110 468
[1] 4
[1] 5
[1] 6
[1] 7
[1] 8
[1] 9
Size of 15 subclusters of cluster: 9
[1] 90 19 38 70 34 158 107 56 210 14 147 155 192 87 33
[1] 10
Size of 15 subclusters of cluster: 10
[1] 549 735 491 199 1071 310 291 130 678 134 654 607 365 86 599
[1] 11
[1] 12
[1] 13
Size of 15 subclusters of cluster: 13
[1] 346 310 203 73 225 140 36 152 404 128 41 23 119 176 370
[1] 14
[1] 15
Computing Z for noise...
Computing probability of differential expression...
p0 = 0.26852915618668
Probability
Min. 1st Qu. Median Mean 3rd Qu. Max. NA's
0.0000 0.6232 0.8479 0.7245 0.9181 1.0000 857
Computing Z values...
Filtering out low count features...
18436 features are to be kept for differential expression analysis with filtering method 1
...k-means clustering done
Size of 15 clusters:
[1] 760 2 30 10 91 437 232 149 57 2939 5041 16 1577 7078 17
Resampling cluster...[1] 1
[1] 2
[1] 3
[1] 4
[1] 5
[1] 6
[1] 7
[1] 8
[1] 9
[1] 10
Size of 15 subclusters of cluster: 10
[1] 346 119 136 28 147 156 224 298 32 123 446 248 76 519 41
[1] 11
Size of 15 subclusters of cluster: 11
[1] 639 885 43 563 106 407 415 73 539 426 55 180 362 185 163
[1] 12
[1] 13
Size of 15 subclusters of cluster: 13
[1] 15 19 152 246 93 120 233 171 80 74 26 208 30 79 31
[1] 14
Size of 15 subclusters of cluster: 14
[1] 123 534 584 351 109 309 259 592 95 656 612 584 325 1348 597
[1] 15
Computing Z for noise...
Computing probability of differential expression...
p0 = 0.251575821458867
Probability
Min. 1st Qu. Median Mean 3rd Qu. Max.
0.0000 0.6581 0.8696 0.7423 0.9262 1.0000
Computing Z values...
Filtering out low count features...
18436 features are to be kept for differential expression analysis with filtering method 1
...k-means clustering done
Size of 15 clusters:
[1] 5958 888 15 334 4 2889 4019 188 575 82 2041 59 42 3 1339
Resampling cluster...[1] 1
Size of 15 subclusters of cluster: 1
[1] 429 378 562 409 330 140 134 58 70 1241 358 374 819 243 413
[1] 2
[1] 3
[1] 4
[1] 5
[1] 6
Size of 15 subclusters of cluster: 6
[1] 157 397 437 328 24 21 166 54 299 333 68 98 198 262 47
[1] 7
Size of 15 subclusters of cluster: 7
[1] 400 237 21 16 125 295 112 191 350 468 544 619 89 505 47
[1] 8
[1] 9
[1] 10
[1] 11
Size of 15 subclusters of cluster: 11
[1] 297 11 104 169 142 168 77 80 238 242 20 221 211 9 52
[1] 12
[1] 13
[1] 14
[1] 15
Size of 15 subclusters of cluster: 15
[1] 73 49 47 26 187 158 46 16 167 8 178 132 5 122 125
Computing Z for noise...
Computing probability of differential expression...
p0 = 0.313254394001015
Probability
Min. 1st Qu. Median Mean 3rd Qu. Max.
0.0000 0.5360 0.8379 0.6897 0.9238 1.0000
[1] "761 differentially expressed features"
[1] "626 differentially expressed features (up in first condition)"
[1] "135 differentially expressed features (down in first condition)"
[1] "122 differentially expressed features"
[1] "81 differentially expressed features (up in first condition)"
[1] "41 differentially expressed features (down in first condition)"
[1] "1218 differentially expressed features"
[1] "2677 differentially expressed features"
[1] "245 differentially expressed features"
[1] "584 differentially expressed features"
[1] "1214 differentially expressed features"
[1] "2731 differentially expressed features"
[1] "5814 differentially expressed features"
[1] "761 differentially expressed features"
[1] "6711 differentially expressed features"
[1] "122 differentially expressed features"
[1] "1218 differentially expressed features"
[1] "245 differentially expressed features"
[1] "DEGs edgeR"
[1] 3488
[1] "DEGs deseq2"
[1] 2568
[1] "DEGs noiseq"
[1] 1218
[1] "DEGs noiseqbio"
[1] 761
[1] "DEGs intersection without direction check (four methods)"
[1] 534
[1] "Pp3c1_3040V3.1" "Pp3c1_3300V3.1" "Pp3c1_3610V3.1" "Pp3c1_4470V3.1" "Pp3c1_6640V3.1" "Pp3c1_7380V3.1"
[7] "Pp3c1_8490V3.1" "Pp3c1_9600V3.1" "Pp3c1_12860V3.1" "Pp3c1_13830V3.1" "Pp3c1_14230V3.1" "Pp3c1_14250V3.1"
[13] "Pp3c1_14380V3.1" "Pp3c1_19060V3.1" "Pp3c1_19190V3.1" "Pp3c1_19210V3.1" "Pp3c1_20700V3.1" "Pp3c1_21540V3.1"
[19] "Pp3c1_22640V3.1" "Pp3c1_23000V3.1" "Pp3c1_24350V3.1" "Pp3c1_24790V3.1" "Pp3c1_26720V3.1" "Pp3c1_27270V3.1"
[25] "Pp3c1_27990V3.1" "Pp3c1_28680V3.1" "Pp3c1_29300V3.1" "Pp3c1_29700V3.1" "Pp3c1_30410V3.1" "Pp3c1_31540V3.1"
[31] "Pp3c1_31680V3.1" "Pp3c1_34240V3.1" "Pp3c1_35330V3.1" "Pp3c1_37550V3.1" "Pp3c1_39760V3.1" "Pp3c1_40040V3.1"
[37] "Pp3c1_40570V3.1" "Pp3c2_1570V3.1" "Pp3c2_2220V3.1" "Pp3c2_2310V3.1" "Pp3c2_2520V3.1" "Pp3c2_6690V3.1"
[43] "Pp3c2_6710V3.1" "Pp3c2_7940V3.1" "Pp3c2_8099V3.1" "Pp3c2_10130V3.1" "Pp3c2_11410V3.1" "Pp3c2_13270V3.1"
[49] "Pp3c2_13670V3.1" "Pp3c2_15140V3.1" "Pp3c2_17290V3.1" "Pp3c2_17900V3.1" "Pp3c2_18870V3.1" "Pp3c2_19570V3.1"
[55] "Pp3c2_20840V3.1" "Pp3c2_24620V3.1" "Pp3c2_25930V3.1" "Pp3c2_26700V3.1" "Pp3c2_26720V3.1" "Pp3c2_30370V3.1"
[61] "Pp3c2_31920V3.1" "Pp3c2_35010V3.1" "Pp3c2_35200V3.1" "Pp3c2_37900V3.1" "Pp3c3_240V3.1" "Pp3c3_1090V3.1"
[67] "Pp3c3_5420V3.1" "Pp3c3_5620V3.1" "Pp3c3_9740V3.1" "Pp3c3_11690V3.1" "Pp3c3_12510V3.1" "Pp3c3_15360V3.1"
[73] "Pp3c3_18750V3.1" "Pp3c3_19490V3.1" "Pp3c3_21060V3.1" "Pp3c3_22990V3.1" "Pp3c3_23880V3.1" "Pp3c3_28050V3.1"
[79] "Pp3c3_28310V3.1" "Pp3c3_28810V3.1" "Pp3c3_30330V3.1" "Pp3c3_32790V3.1" "Pp3c3_34460V3.1" "Pp3c3_36180V3.1"
[85] "Pp3c4_1240V3.1" "Pp3c4_3170V3.1" "Pp3c4_3190V3.1" "Pp3c4_3490V3.1" "Pp3c4_3720V3.1" "Pp3c4_3930V3.1"
[91] "Pp3c4_4820V3.1" "Pp3c4_5090V3.1" "Pp3c4_6260V3.1" "Pp3c4_6830V3.1" "Pp3c4_7960V3.1" "Pp3c4_10695V3.1"
[97] "Pp3c4_15470V3.1" "Pp3c4_16570V3.1" "Pp3c4_17170V3.1" "Pp3c4_17240V3.1" "Pp3c4_19720V3.1" "Pp3c4_20080V3.1"
[103] "Pp3c4_23110V3.1" "Pp3c4_23170V3.1" "Pp3c4_25090V3.1" "Pp3c4_25180V3.1" "Pp3c4_25980V3.1" "Pp3c4_26900V3.1"
[109] "Pp3c4_26990V3.1" "Pp3c4_28370V3.1" "Pp3c4_30220V3.1" "Pp3c4_30520V3.1" "Pp3c4_30530V3.1" "Pp3c4_30870V3.1"
[115] "Pp3c4_30950V3.1" "Pp3c4_31920V3.1" "Pp3c5_690V3.1" "Pp3c5_960V3.1" "Pp3c5_1370V3.1" "Pp3c5_2900V3.1"
[121] "Pp3c5_3300V3.1" "Pp3c5_4230V3.1" "Pp3c5_5090V3.1" "Pp3c5_5150V3.1" "Pp3c5_8580V3.1" "Pp3c5_9590V3.1"
[127] "Pp3c5_10250V3.1" "Pp3c5_10730V3.1" "Pp3c5_11880V3.1" "Pp3c5_13280V3.1" "Pp3c5_13360V3.1" "Pp3c5_14810V3.1"
[133] "Pp3c5_16770V3.1" "Pp3c5_19220V3.1" "Pp3c5_19300V3.1" "Pp3c5_19460V3.1" "Pp3c5_19770V3.1" "Pp3c6_200V3.1"
[139] "Pp3c6_1620V3.1" "Pp3c6_2090V3.1" "Pp3c6_3770V3.1" "Pp3c6_3810V3.1" "Pp3c6_5150V3.1" "Pp3c6_5290V3.1"
[145] "Pp3c6_6340V3.1" "Pp3c6_6560V3.1" "Pp3c6_9090V3.1" "Pp3c6_10040V3.1" "Pp3c6_10610V3.1" "Pp3c6_11980V3.1"
[151] "Pp3c6_12142V3.1" "Pp3c6_12510V3.1" "Pp3c6_12850V3.1" "Pp3c6_14880V3.1" "Pp3c6_15280V3.1" "Pp3c6_15360V3.1"
[157] "Pp3c6_16970V3.1" "Pp3c6_20300V3.1" "Pp3c6_22780V3.1" "Pp3c6_23830V3.1" "Pp3c6_26510V3.1" "Pp3c7_3320V3.1"
[163] "Pp3c7_5800V3.1" "Pp3c7_7269V3.1" "Pp3c7_7930V3.1" "Pp3c7_12850V3.1" "Pp3c7_13140V3.1" "Pp3c7_13580V3.1"
[169] "Pp3c7_14220V3.1" "Pp3c7_14300V3.1" "Pp3c7_14650V3.1" "Pp3c7_15760V3.1" "Pp3c7_16750V3.1" "Pp3c7_18930V3.1"
[175] "Pp3c7_22090V3.1" "Pp3c7_22640V3.1" "Pp3c7_25640V3.1" "Pp3c7_26760V3.1" "Pp3c8_1940V3.1" "Pp3c8_2480V3.1"
[181] "Pp3c8_3520V3.1" "Pp3c8_3600V3.1" "Pp3c8_5510V3.1" "Pp3c8_6290V3.1" "Pp3c8_6520V3.1" "Pp3c8_7680V3.1"
[187] "Pp3c8_8720V3.1" "Pp3c8_11120V3.1" "Pp3c8_11720V3.1" "Pp3c8_13540V3.1" "Pp3c8_13570V3.1" "Pp3c8_13580V3.1"
[193] "Pp3c8_13930V3.1" "Pp3c8_15470V3.1" "Pp3c8_16580V3.1" "Pp3c8_16760V3.1" "Pp3c8_17810V3.1" "Pp3c8_17940V3.1"
[199] "Pp3c8_19800V3.1" "Pp3c8_20410V3.1" "Pp3c8_21600V3.1" "Pp3c8_21720V3.1" "Pp3c8_21770V3.1" "Pp3c8_24120V3.1"
[205] "Pp3c9_2280V3.1" "Pp3c9_3440V3.1" "Pp3c9_5310V3.1" "Pp3c9_7970V3.1" "Pp3c9_19520V3.1" "Pp3c9_21290V3.1"
[211] "Pp3c9_21830V3.1" "Pp3c9_24180V3.1" "Pp3c9_25200V3.1" "Pp3c9_25700V3.1" "Pp3c9_25950V3.1" "Pp3c10_2940V3.1"
[217] "Pp3c10_2970V3.1" "Pp3c10_3320V3.1" "Pp3c10_4420V3.1" "Pp3c10_4440V3.1" "Pp3c10_5201V3.1" "Pp3c10_5660V3.1"
[223] "Pp3c10_5750V3.1" "Pp3c10_5790V3.1" "Pp3c10_6410V3.1" "Pp3c10_6880V3.1" "Pp3c10_7340V3.1" "Pp3c10_8980V3.1"
[229] "Pp3c10_10220V3.1" "Pp3c10_10490V3.1" "Pp3c10_10600V3.1" "Pp3c10_10980V3.1" "Pp3c10_11910V3.1" "Pp3c10_14710V3.1"
[235] "Pp3c10_15390V3.1" "Pp3c10_16330V3.1" "Pp3c10_16800V3.1" "Pp3c10_18330V3.1" "Pp3c10_18860V3.1" "Pp3c10_20290V3.1"
[241] "Pp3c10_21510V3.1" "Pp3c10_23470V3.1" "Pp3c10_25371V3.1" "Pp3c10_25410V3.1" "Pp3c10_25450V3.1" "Pp3c11_3710V3.1"
[247] "Pp3c11_4920V3.1" "Pp3c11_6140V3.1" "Pp3c11_6700V3.1" "Pp3c11_7910V3.1" "Pp3c11_8680V3.1" "Pp3c11_8730V3.1"
[253] "Pp3c11_10680V3.1" "Pp3c11_11630V3.1" "Pp3c11_12080V3.1" "Pp3c11_14140V3.1" "Pp3c11_15220V3.1" "Pp3c11_15790V3.1"
[259] "Pp3c11_16051V3.1" "Pp3c11_18280V3.1" "Pp3c11_19850V3.1" "Pp3c11_21590V3.1" "Pp3c11_22600V3.1" "Pp3c11_24300V3.1"
[265] "Pp3c12_1790V3.1" "Pp3c12_4470V3.1" "Pp3c12_8960V3.1" "Pp3c12_8990V3.1" "Pp3c12_9500V3.1" "Pp3c12_11230V3.1"
[271] "Pp3c12_11880V3.1" "Pp3c12_13870V3.1" "Pp3c12_14210V3.1" "Pp3c12_16890V3.1" "Pp3c12_17320V3.1" "Pp3c12_19890V3.1"
[277] "Pp3c12_22320V3.1" "Pp3c12_22330V3.1" "Pp3c12_22830V3.1" "Pp3c12_25460V3.1" "Pp3c13_2000V3.1" "Pp3c13_4300V3.1"
[283] "Pp3c13_5750V3.1" "Pp3c13_5930V3.1" "Pp3c13_6570V3.1" "Pp3c13_6640V3.1" "Pp3c13_11720V3.1" "Pp3c13_12890V3.1"
[289] "Pp3c13_13170V3.1" "Pp3c13_14980V3.1" "Pp3c13_15460V3.1" "Pp3c13_15910V3.1" "Pp3c13_16600V3.1" "Pp3c13_16610V3.1"
[295] "Pp3c13_16980V3.1" "Pp3c13_17460V3.1" "Pp3c13_17480V3.1" "Pp3c13_19580V3.1" "Pp3c13_20160V3.1" "Pp3c13_20480V3.1"
[301] "Pp3c13_20590V3.1" "Pp3c13_20970V3.1" "Pp3c13_21050V3.1" "Pp3c13_21520V3.1" "Pp3c13_21590V3.1" "Pp3c13_23660V3.1"
[307] "Pp3c13_23930V3.1" "Pp3c13_24050V3.1" "Pp3c13_24590V3.1" "Pp3c14_380V3.1" "Pp3c14_3220V3.1" "Pp3c14_4440V3.1"
[313] "Pp3c14_5560V3.1" "Pp3c14_7960V3.1" "Pp3c14_8740V3.1" "Pp3c14_8940V3.1" "Pp3c14_9180V3.1" "Pp3c14_10900V3.1"
[319] "Pp3c14_12270V3.1" "Pp3c14_12850V3.1" "Pp3c14_15560V3.1" "Pp3c14_19730V3.1" "Pp3c14_20450V3.1" "Pp3c14_20468V3.1"
[325] "Pp3c14_20830V3.1" "Pp3c14_22870V3.1" "Pp3c14_24370V3.1" "Pp3c14_26600V3.1" "Pp3c15_830V3.1" "Pp3c15_6160V3.1"
[331] "Pp3c15_6920V3.1" "Pp3c15_7930V3.1" "Pp3c15_10370V3.1" "Pp3c15_10670V3.1" "Pp3c15_11070V3.1" "Pp3c15_11500V3.1"
[337] "Pp3c15_11580V3.1" "Pp3c15_12110V3.1" "Pp3c15_12230V3.1" "Pp3c15_12410V3.1" "Pp3c15_13040V3.1" "Pp3c15_15470V3.1"
[343] "Pp3c15_18290V3.1" "Pp3c15_18500V3.1" "Pp3c15_19890V3.1" "Pp3c15_22920V3.1" "Pp3c15_24070V3.1" "Pp3c16_630V3.1"
[349] "Pp3c16_5650V3.1" "Pp3c16_6440V3.1" "Pp3c16_8090V3.1" "Pp3c16_11400V3.1" "Pp3c16_11740V3.1" "Pp3c16_11960V3.1"
[355] "Pp3c16_14400V3.1" "Pp3c16_15270V3.1" "Pp3c16_15490V3.1" "Pp3c16_15880V3.1" "Pp3c16_16040V3.1" "Pp3c16_18760V3.1"
[361] "Pp3c16_19110V3.1" "Pp3c16_21250V3.1" "Pp3c16_21290V3.1" "Pp3c16_21440V3.1" "Pp3c16_22550V3.1" "Pp3c16_23780V3.1"
[367] "Pp3c16_24530V3.1" "Pp3c17_4440V3.1" "Pp3c17_6970V3.1" "Pp3c17_7080V3.1" "Pp3c17_13350V3.1" "Pp3c17_13420V3.1"
[373] "Pp3c17_13940V3.1" "Pp3c17_14330V3.1" "Pp3c17_14590V3.1" "Pp3c17_14680V3.1" "Pp3c17_20120V3.1" "Pp3c17_23180V3.1"
[379] "Pp3c18_1950V3.1" "Pp3c18_4890V3.1" "Pp3c18_6770V3.1" "Pp3c18_6780V3.1" "Pp3c18_7120V3.1" "Pp3c18_8100V3.1"
[385] "Pp3c18_8240V3.1" "Pp3c18_10730V3.1" "Pp3c18_10760V3.1" "Pp3c18_10780V3.1" "Pp3c18_13090V3.1" "Pp3c18_14350V3.1"
[391] "Pp3c18_14610V3.1" "Pp3c18_14630V3.1" "Pp3c18_18400V3.1" "Pp3c19_1590V3.1" "Pp3c19_1860V3.1" "Pp3c19_3190V3.1"
[397] "Pp3c19_3740V3.1" "Pp3c19_3750V3.1" "Pp3c19_3840V3.1" "Pp3c19_6660V3.1" "Pp3c19_6710V3.1" "Pp3c19_8410V3.1"
[403] "Pp3c19_11600V3.1" "Pp3c19_12890V3.1" "Pp3c19_14070V3.1" "Pp3c19_15460V3.1" "Pp3c19_16810V3.1" "Pp3c19_18700V3.1"
[409] "Pp3c19_19100V3.1" "Pp3c19_20120V3.1" "Pp3c19_20840V3.1" "Pp3c19_20870V3.1" "Pp3c19_20900V3.1" "Pp3c19_21160V3.1"
[415] "Pp3c19_23170V3.1" "Pp3c20_640V3.1" "Pp3c20_1560V3.1" "Pp3c20_1940V3.1" "Pp3c20_2280V3.1" "Pp3c20_2470V3.1"
[421] "Pp3c20_3460V3.1" "Pp3c20_3750V3.1" "Pp3c20_3770V3.1" "Pp3c20_4880V3.1" "Pp3c20_4990V3.1" "Pp3c20_7860V3.1"
[427] "Pp3c20_8210V3.1" "Pp3c20_8650V3.1" "Pp3c20_8770V3.1" "Pp3c20_11510V3.1" "Pp3c20_15350V3.1" "Pp3c20_20860V3.1"
[433] "Pp3c20_21990V3.1" "Pp3c20_22510V3.1" "Pp3c20_22930V3.1" "Pp3c20_23180V3.1" "Pp3c21_880V3.1" "Pp3c21_3950V3.1"
[439] "Pp3c21_4230V3.1" "Pp3c21_5150V3.1" "Pp3c21_8800V3.1" "Pp3c21_9020V3.1" "Pp3c21_9980V3.1" "Pp3c21_12100V3.1"
[445] "Pp3c21_14450V3.1" "Pp3c21_17930V3.1" "Pp3c21_20040V3.1" "Pp3c21_21410V3.1" "Pp3c22_540V3.1" "Pp3c22_1680V3.1"
[451] "Pp3c22_3200V3.1" "Pp3c22_5610V3.1" "Pp3c22_6380V3.1" "Pp3c22_7050V3.1" "Pp3c22_7390V3.1" "Pp3c22_7400V3.1"
[457] "Pp3c22_7690V3.1" "Pp3c22_8470V3.1" "Pp3c22_9450V3.1" "Pp3c22_9700V3.1" "Pp3c22_10620V3.1" "Pp3c22_11700V3.1"
[463] "Pp3c22_13920V3.1" "Pp3c22_14530V3.1" "Pp3c22_15040V3.1" "Pp3c22_21630V3.1" "Pp3c22_21730V3.1" "Pp3c22_23000V3.1"
[469] "Pp3c23_6060V3.1" "Pp3c23_6510V3.1" "Pp3c23_8400V3.1" "Pp3c23_8650V3.1" "Pp3c23_8670V3.1" "Pp3c23_8800V3.1"
[475] "Pp3c23_12960V3.1" "Pp3c23_13040V3.1" "Pp3c23_13700V3.1" "Pp3c23_13750V3.1" "Pp3c23_14240V3.1" "Pp3c23_14420V3.1"
[481] "Pp3c23_14660V3.1" "Pp3c23_14780V3.1" "Pp3c23_16860V3.1" "Pp3c23_17550V3.1" "Pp3c23_17660V3.1" "Pp3c23_18990V3.1"
[487] "Pp3c23_20580V3.1" "Pp3c23_20590V3.1" "Pp3c23_22230V3.1" "Pp3c24_420V3.1" "Pp3c24_720V3.1" "Pp3c24_890V3.1"
[493] "Pp3c24_1540V3.1" "Pp3c24_9740V3.1" "Pp3c24_9860V3.1" "Pp3c24_11450V3.1" "Pp3c24_12090V3.1" "Pp3c24_12430V3.1"
[499] "Pp3c24_12520V3.1" "Pp3c24_18550V3.1" "Pp3c24_20750V3.1" "Pp3c24_20960V3.1" "Pp3c25_700V3.1" "Pp3c25_1440V3.1"
[505] "Pp3c25_3840V3.1" "Pp3c25_5720V3.1" "Pp3c25_6140V3.1" "Pp3c25_6730V3.1" "Pp3c25_6940V3.1" "Pp3c25_11400V3.1"
[511] "Pp3c26_130V3.1" "Pp3c26_2000V3.1" "Pp3c26_3490V3.1" "Pp3c26_3620V3.1" "Pp3c26_4220V3.1" "Pp3c26_4700V3.1"
[517] "Pp3c26_5440V3.1" "Pp3c26_6430V3.1" "Pp3c26_8730V3.1" "Pp3c26_10700V3.1" "Pp3c26_10990V3.1" "Pp3c26_11180V3.1"
[523] "Pp3c26_12570V3.1" "Pp3c26_14710V3.1" "Pp3c26_15000V3.1" "Pp3c27_2310V3.1" "Pp3c27_2550V3.1" "Pp3c27_3620V3.1"
[529] "Pp3c27_4500V3.1" "Pp3c27_5030V3.1" "Pp3c27_6710V3.1" "Pp3c27_7010V3.1" "Pp3s64_90V3.1" "Pp3s127_20V3.1"
[1] "DEGs intersection with direction check"
[1] 534
[1] "Pp3c1_3040V3.1" "Pp3c1_3300V3.1" "Pp3c1_3610V3.1" "Pp3c1_4470V3.1" "Pp3c1_6640V3.1" "Pp3c1_7380V3.1"
[7] "Pp3c1_8490V3.1" "Pp3c1_9600V3.1" "Pp3c1_12860V3.1" "Pp3c1_13830V3.1" "Pp3c1_14230V3.1" "Pp3c1_14250V3.1"
[13] "Pp3c1_14380V3.1" "Pp3c1_19060V3.1" "Pp3c1_19190V3.1" "Pp3c1_19210V3.1" "Pp3c1_20700V3.1" "Pp3c1_21540V3.1"
[19] "Pp3c1_22640V3.1" "Pp3c1_23000V3.1" "Pp3c1_24350V3.1" "Pp3c1_24790V3.1" "Pp3c1_26720V3.1" "Pp3c1_27270V3.1"
[25] "Pp3c1_27990V3.1" "Pp3c1_28680V3.1" "Pp3c1_29300V3.1" "Pp3c1_29700V3.1" "Pp3c1_30410V3.1" "Pp3c1_31540V3.1"
[31] "Pp3c1_31680V3.1" "Pp3c1_34240V3.1" "Pp3c1_35330V3.1" "Pp3c1_37550V3.1" "Pp3c1_39760V3.1" "Pp3c1_40040V3.1"
[37] "Pp3c1_40570V3.1" "Pp3c2_1570V3.1" "Pp3c2_2220V3.1" "Pp3c2_2310V3.1" "Pp3c2_2520V3.1" "Pp3c2_6690V3.1"
[43] "Pp3c2_6710V3.1" "Pp3c2_7940V3.1" "Pp3c2_8099V3.1" "Pp3c2_10130V3.1" "Pp3c2_11410V3.1" "Pp3c2_13270V3.1"
[49] "Pp3c2_13670V3.1" "Pp3c2_15140V3.1" "Pp3c2_17290V3.1" "Pp3c2_17900V3.1" "Pp3c2_18870V3.1" "Pp3c2_19570V3.1"
[55] "Pp3c2_20840V3.1" "Pp3c2_24620V3.1" "Pp3c2_25930V3.1" "Pp3c2_26700V3.1" "Pp3c2_26720V3.1" "Pp3c2_30370V3.1"
[61] "Pp3c2_31920V3.1" "Pp3c2_35010V3.1" "Pp3c2_35200V3.1" "Pp3c2_37900V3.1" "Pp3c3_240V3.1" "Pp3c3_1090V3.1"
[67] "Pp3c3_5420V3.1" "Pp3c3_5620V3.1" "Pp3c3_9740V3.1" "Pp3c3_11690V3.1" "Pp3c3_12510V3.1" "Pp3c3_15360V3.1"
[73] "Pp3c3_18750V3.1" "Pp3c3_19490V3.1" "Pp3c3_21060V3.1" "Pp3c3_22990V3.1" "Pp3c3_23880V3.1" "Pp3c3_28050V3.1"
[79] "Pp3c3_28310V3.1" "Pp3c3_28810V3.1" "Pp3c3_30330V3.1" "Pp3c3_32790V3.1" "Pp3c3_34460V3.1" "Pp3c3_36180V3.1"
[85] "Pp3c4_1240V3.1" "Pp3c4_3170V3.1" "Pp3c4_3190V3.1" "Pp3c4_3490V3.1" "Pp3c4_3720V3.1" "Pp3c4_3930V3.1"
[91] "Pp3c4_4820V3.1" "Pp3c4_5090V3.1" "Pp3c4_6260V3.1" "Pp3c4_6830V3.1" "Pp3c4_7960V3.1" "Pp3c4_10695V3.1"
[97] "Pp3c4_15470V3.1" "Pp3c4_16570V3.1" "Pp3c4_17170V3.1" "Pp3c4_17240V3.1" "Pp3c4_19720V3.1" "Pp3c4_20080V3.1"
[103] "Pp3c4_23110V3.1" "Pp3c4_23170V3.1" "Pp3c4_25090V3.1" "Pp3c4_25180V3.1" "Pp3c4_25980V3.1" "Pp3c4_26900V3.1"
[109] "Pp3c4_26990V3.1" "Pp3c4_28370V3.1" "Pp3c4_30220V3.1" "Pp3c4_30520V3.1" "Pp3c4_30530V3.1" "Pp3c4_30870V3.1"
[115] "Pp3c4_30950V3.1" "Pp3c4_31920V3.1" "Pp3c5_690V3.1" "Pp3c5_960V3.1" "Pp3c5_1370V3.1" "Pp3c5_2900V3.1"
[121] "Pp3c5_3300V3.1" "Pp3c5_4230V3.1" "Pp3c5_5090V3.1" "Pp3c5_5150V3.1" "Pp3c5_8580V3.1" "Pp3c5_9590V3.1"
[127] "Pp3c5_10250V3.1" "Pp3c5_10730V3.1" "Pp3c5_11880V3.1" "Pp3c5_13280V3.1" "Pp3c5_13360V3.1" "Pp3c5_14810V3.1"
[133] "Pp3c5_16770V3.1" "Pp3c5_19220V3.1" "Pp3c5_19300V3.1" "Pp3c5_19460V3.1" "Pp3c5_19770V3.1" "Pp3c6_200V3.1"
[139] "Pp3c6_1620V3.1" "Pp3c6_2090V3.1" "Pp3c6_3770V3.1" "Pp3c6_3810V3.1" "Pp3c6_5150V3.1" "Pp3c6_5290V3.1"
[145] "Pp3c6_6340V3.1" "Pp3c6_6560V3.1" "Pp3c6_9090V3.1" "Pp3c6_10040V3.1" "Pp3c6_10610V3.1" "Pp3c6_11980V3.1"
[151] "Pp3c6_12142V3.1" "Pp3c6_12510V3.1" "Pp3c6_12850V3.1" "Pp3c6_14880V3.1" "Pp3c6_15280V3.1" "Pp3c6_15360V3.1"
[157] "Pp3c6_16970V3.1" "Pp3c6_20300V3.1" "Pp3c6_22780V3.1" "Pp3c6_23830V3.1" "Pp3c6_26510V3.1" "Pp3c7_3320V3.1"
[163] "Pp3c7_5800V3.1" "Pp3c7_7269V3.1" "Pp3c7_7930V3.1" "Pp3c7_12850V3.1" "Pp3c7_13140V3.1" "Pp3c7_13580V3.1"
[169] "Pp3c7_14220V3.1" "Pp3c7_14300V3.1" "Pp3c7_14650V3.1" "Pp3c7_15760V3.1" "Pp3c7_16750V3.1" "Pp3c7_18930V3.1"
[175] "Pp3c7_22090V3.1" "Pp3c7_22640V3.1" "Pp3c7_25640V3.1" "Pp3c7_26760V3.1" "Pp3c8_1940V3.1" "Pp3c8_2480V3.1"
[181] "Pp3c8_3520V3.1" "Pp3c8_3600V3.1" "Pp3c8_5510V3.1" "Pp3c8_6290V3.1" "Pp3c8_6520V3.1" "Pp3c8_7680V3.1"
[187] "Pp3c8_8720V3.1" "Pp3c8_11120V3.1" "Pp3c8_11720V3.1" "Pp3c8_13540V3.1" "Pp3c8_13570V3.1" "Pp3c8_13580V3.1"
[193] "Pp3c8_13930V3.1" "Pp3c8_15470V3.1" "Pp3c8_16580V3.1" "Pp3c8_16760V3.1" "Pp3c8_17810V3.1" "Pp3c8_17940V3.1"
[199] "Pp3c8_19800V3.1" "Pp3c8_20410V3.1" "Pp3c8_21600V3.1" "Pp3c8_21720V3.1" "Pp3c8_21770V3.1" "Pp3c8_24120V3.1"
[205] "Pp3c9_2280V3.1" "Pp3c9_3440V3.1" "Pp3c9_5310V3.1" "Pp3c9_7970V3.1" "Pp3c9_19520V3.1" "Pp3c9_21290V3.1"
[211] "Pp3c9_21830V3.1" "Pp3c9_24180V3.1" "Pp3c9_25200V3.1" "Pp3c9_25700V3.1" "Pp3c9_25950V3.1" "Pp3c10_2940V3.1"
[217] "Pp3c10_2970V3.1" "Pp3c10_3320V3.1" "Pp3c10_4420V3.1" "Pp3c10_4440V3.1" "Pp3c10_5201V3.1" "Pp3c10_5660V3.1"
[223] "Pp3c10_5750V3.1" "Pp3c10_5790V3.1" "Pp3c10_6410V3.1" "Pp3c10_6880V3.1" "Pp3c10_7340V3.1" "Pp3c10_8980V3.1"
[229] "Pp3c10_10220V3.1" "Pp3c10_10490V3.1" "Pp3c10_10600V3.1" "Pp3c10_10980V3.1" "Pp3c10_11910V3.1" "Pp3c10_14710V3.1"
[235] "Pp3c10_15390V3.1" "Pp3c10_16330V3.1" "Pp3c10_16800V3.1" "Pp3c10_18330V3.1" "Pp3c10_18860V3.1" "Pp3c10_20290V3.1"
[241] "Pp3c10_21510V3.1" "Pp3c10_23470V3.1" "Pp3c10_25371V3.1" "Pp3c10_25410V3.1" "Pp3c10_25450V3.1" "Pp3c11_3710V3.1"
[247] "Pp3c11_4920V3.1" "Pp3c11_6140V3.1" "Pp3c11_6700V3.1" "Pp3c11_7910V3.1" "Pp3c11_8680V3.1" "Pp3c11_8730V3.1"
[253] "Pp3c11_10680V3.1" "Pp3c11_11630V3.1" "Pp3c11_12080V3.1" "Pp3c11_14140V3.1" "Pp3c11_15220V3.1" "Pp3c11_15790V3.1"
[259] "Pp3c11_16051V3.1" "Pp3c11_18280V3.1" "Pp3c11_19850V3.1" "Pp3c11_21590V3.1" "Pp3c11_22600V3.1" "Pp3c11_24300V3.1"
[265] "Pp3c12_1790V3.1" "Pp3c12_4470V3.1" "Pp3c12_8960V3.1" "Pp3c12_8990V3.1" "Pp3c12_9500V3.1" "Pp3c12_11230V3.1"
[271] "Pp3c12_11880V3.1" "Pp3c12_13870V3.1" "Pp3c12_14210V3.1" "Pp3c12_16890V3.1" "Pp3c12_17320V3.1" "Pp3c12_19890V3.1"
[277] "Pp3c12_22320V3.1" "Pp3c12_22330V3.1" "Pp3c12_22830V3.1" "Pp3c12_25460V3.1" "Pp3c13_2000V3.1" "Pp3c13_4300V3.1"
[283] "Pp3c13_5750V3.1" "Pp3c13_5930V3.1" "Pp3c13_6570V3.1" "Pp3c13_6640V3.1" "Pp3c13_11720V3.1" "Pp3c13_12890V3.1"
[289] "Pp3c13_13170V3.1" "Pp3c13_14980V3.1" "Pp3c13_15460V3.1" "Pp3c13_15910V3.1" "Pp3c13_16600V3.1" "Pp3c13_16610V3.1"
[295] "Pp3c13_16980V3.1" "Pp3c13_17460V3.1" "Pp3c13_17480V3.1" "Pp3c13_19580V3.1" "Pp3c13_20160V3.1" "Pp3c13_20480V3.1"
[301] "Pp3c13_20590V3.1" "Pp3c13_20970V3.1" "Pp3c13_21050V3.1" "Pp3c13_21520V3.1" "Pp3c13_21590V3.1" "Pp3c13_23660V3.1"
[307] "Pp3c13_23930V3.1" "Pp3c13_24050V3.1" "Pp3c13_24590V3.1" "Pp3c14_380V3.1" "Pp3c14_3220V3.1" "Pp3c14_4440V3.1"
[313] "Pp3c14_5560V3.1" "Pp3c14_7960V3.1" "Pp3c14_8740V3.1" "Pp3c14_8940V3.1" "Pp3c14_9180V3.1" "Pp3c14_10900V3.1"
[319] "Pp3c14_12270V3.1" "Pp3c14_12850V3.1" "Pp3c14_15560V3.1" "Pp3c14_19730V3.1" "Pp3c14_20450V3.1" "Pp3c14_20468V3.1"
[325] "Pp3c14_20830V3.1" "Pp3c14_22870V3.1" "Pp3c14_24370V3.1" "Pp3c14_26600V3.1" "Pp3c15_830V3.1" "Pp3c15_6160V3.1"
[331] "Pp3c15_6920V3.1" "Pp3c15_7930V3.1" "Pp3c15_10370V3.1" "Pp3c15_10670V3.1" "Pp3c15_11070V3.1" "Pp3c15_11500V3.1"
[337] "Pp3c15_11580V3.1" "Pp3c15_12110V3.1" "Pp3c15_12230V3.1" "Pp3c15_12410V3.1" "Pp3c15_13040V3.1" "Pp3c15_15470V3.1"
[343] "Pp3c15_18290V3.1" "Pp3c15_18500V3.1" "Pp3c15_19890V3.1" "Pp3c15_22920V3.1" "Pp3c15_24070V3.1" "Pp3c16_630V3.1"
[349] "Pp3c16_5650V3.1" "Pp3c16_6440V3.1" "Pp3c16_8090V3.1" "Pp3c16_11400V3.1" "Pp3c16_11740V3.1" "Pp3c16_11960V3.1"
[355] "Pp3c16_14400V3.1" "Pp3c16_15270V3.1" "Pp3c16_15490V3.1" "Pp3c16_15880V3.1" "Pp3c16_16040V3.1" "Pp3c16_18760V3.1"
[361] "Pp3c16_19110V3.1" "Pp3c16_21250V3.1" "Pp3c16_21290V3.1" "Pp3c16_21440V3.1" "Pp3c16_22550V3.1" "Pp3c16_23780V3.1"
[367] "Pp3c16_24530V3.1" "Pp3c17_4440V3.1" "Pp3c17_6970V3.1" "Pp3c17_7080V3.1" "Pp3c17_13350V3.1" "Pp3c17_13420V3.1"
[373] "Pp3c17_13940V3.1" "Pp3c17_14330V3.1" "Pp3c17_14590V3.1" "Pp3c17_14680V3.1" "Pp3c17_20120V3.1" "Pp3c17_23180V3.1"
[379] "Pp3c18_1950V3.1" "Pp3c18_4890V3.1" "Pp3c18_6770V3.1" "Pp3c18_6780V3.1" "Pp3c18_7120V3.1" "Pp3c18_8100V3.1"
[385] "Pp3c18_8240V3.1" "Pp3c18_10730V3.1" "Pp3c18_10760V3.1" "Pp3c18_10780V3.1" "Pp3c18_13090V3.1" "Pp3c18_14350V3.1"
[391] "Pp3c18_14610V3.1" "Pp3c18_14630V3.1" "Pp3c18_18400V3.1" "Pp3c19_1590V3.1" "Pp3c19_1860V3.1" "Pp3c19_3190V3.1"
[397] "Pp3c19_3740V3.1" "Pp3c19_3750V3.1" "Pp3c19_3840V3.1" "Pp3c19_6660V3.1" "Pp3c19_6710V3.1" "Pp3c19_8410V3.1"
[403] "Pp3c19_11600V3.1" "Pp3c19_12890V3.1" "Pp3c19_14070V3.1" "Pp3c19_15460V3.1" "Pp3c19_16810V3.1" "Pp3c19_18700V3.1"
[409] "Pp3c19_19100V3.1" "Pp3c19_20120V3.1" "Pp3c19_20840V3.1" "Pp3c19_20870V3.1" "Pp3c19_20900V3.1" "Pp3c19_21160V3.1"
[415] "Pp3c19_23170V3.1" "Pp3c20_640V3.1" "Pp3c20_1560V3.1" "Pp3c20_1940V3.1" "Pp3c20_2280V3.1" "Pp3c20_2470V3.1"
[421] "Pp3c20_3460V3.1" "Pp3c20_3750V3.1" "Pp3c20_3770V3.1" "Pp3c20_4880V3.1" "Pp3c20_4990V3.1" "Pp3c20_7860V3.1"
[427] "Pp3c20_8210V3.1" "Pp3c20_8650V3.1" "Pp3c20_8770V3.1" "Pp3c20_11510V3.1" "Pp3c20_15350V3.1" "Pp3c20_20860V3.1"
[433] "Pp3c20_21990V3.1" "Pp3c20_22510V3.1" "Pp3c20_22930V3.1" "Pp3c20_23180V3.1" "Pp3c21_880V3.1" "Pp3c21_3950V3.1"
[439] "Pp3c21_4230V3.1" "Pp3c21_5150V3.1" "Pp3c21_8800V3.1" "Pp3c21_9020V3.1" "Pp3c21_9980V3.1" "Pp3c21_12100V3.1"
[445] "Pp3c21_14450V3.1" "Pp3c21_17930V3.1" "Pp3c21_20040V3.1" "Pp3c21_21410V3.1" "Pp3c22_540V3.1" "Pp3c22_1680V3.1"
[451] "Pp3c22_3200V3.1" "Pp3c22_5610V3.1" "Pp3c22_6380V3.1" "Pp3c22_7050V3.1" "Pp3c22_7390V3.1" "Pp3c22_7400V3.1"
[457] "Pp3c22_7690V3.1" "Pp3c22_8470V3.1" "Pp3c22_9450V3.1" "Pp3c22_9700V3.1" "Pp3c22_10620V3.1" "Pp3c22_11700V3.1"
[463] "Pp3c22_13920V3.1" "Pp3c22_14530V3.1" "Pp3c22_15040V3.1" "Pp3c22_21630V3.1" "Pp3c22_21730V3.1" "Pp3c22_23000V3.1"
[469] "Pp3c23_6060V3.1" "Pp3c23_6510V3.1" "Pp3c23_8400V3.1" "Pp3c23_8650V3.1" "Pp3c23_8670V3.1" "Pp3c23_8800V3.1"
[475] "Pp3c23_12960V3.1" "Pp3c23_13040V3.1" "Pp3c23_13700V3.1" "Pp3c23_13750V3.1" "Pp3c23_14240V3.1" "Pp3c23_14420V3.1"
[481] "Pp3c23_14660V3.1" "Pp3c23_14780V3.1" "Pp3c23_16860V3.1" "Pp3c23_17550V3.1" "Pp3c23_17660V3.1" "Pp3c23_18990V3.1"
[487] "Pp3c23_20580V3.1" "Pp3c23_20590V3.1" "Pp3c23_22230V3.1" "Pp3c24_420V3.1" "Pp3c24_720V3.1" "Pp3c24_890V3.1"
[493] "Pp3c24_1540V3.1" "Pp3c24_9740V3.1" "Pp3c24_9860V3.1" "Pp3c24_11450V3.1" "Pp3c24_12090V3.1" "Pp3c24_12430V3.1"
[499] "Pp3c24_12520V3.1" "Pp3c24_18550V3.1" "Pp3c24_20750V3.1" "Pp3c24_20960V3.1" "Pp3c25_700V3.1" "Pp3c25_1440V3.1"
[505] "Pp3c25_3840V3.1" "Pp3c25_5720V3.1" "Pp3c25_6140V3.1" "Pp3c25_6730V3.1" "Pp3c25_6940V3.1" "Pp3c25_11400V3.1"
[511] "Pp3c26_130V3.1" "Pp3c26_2000V3.1" "Pp3c26_3490V3.1" "Pp3c26_3620V3.1" "Pp3c26_4220V3.1" "Pp3c26_4700V3.1"
[517] "Pp3c26_5440V3.1" "Pp3c26_6430V3.1" "Pp3c26_8730V3.1" "Pp3c26_10700V3.1" "Pp3c26_10990V3.1" "Pp3c26_11180V3.1"
[523] "Pp3c26_12570V3.1" "Pp3c26_14710V3.1" "Pp3c26_15000V3.1" "Pp3c27_2310V3.1" "Pp3c27_2550V3.1" "Pp3c27_3620V3.1"
[529] "Pp3c27_4500V3.1" "Pp3c27_5030V3.1" "Pp3c27_6710V3.1" "Pp3c27_7010V3.1" "Pp3s64_90V3.1" "Pp3s127_20V3.1"
[1] "DEGs edgeR"
[1] 3488
[1] "DEGs deseq2"
[1] 2568
[1] "DEGs noiseq"
[1] 1218
[1] "DEGs noiseqbio"
[1] 761
[1] "DEGs intersection without direction check (three methods)"
[1] 1129
[1] "Pp3c1_430V3.1" "Pp3c1_1330V3.1" "Pp3c1_2210V3.1" "Pp3c1_3040V3.1" "Pp3c1_3300V3.1" "Pp3c1_3610V3.1"
[7] "Pp3c1_4470V3.1" "Pp3c1_6272V3.1" "Pp3c1_6640V3.1" "Pp3c1_7380V3.1" "Pp3c1_7450V3.1" "Pp3c1_8490V3.1"
[13] "Pp3c1_9600V3.1" "Pp3c1_10000V3.1" "Pp3c1_10970V3.1" "Pp3c1_12020V3.1" "Pp3c1_12860V3.1" "Pp3c1_13830V3.1"
[19] "Pp3c1_13930V3.1" "Pp3c1_14230V3.1" "Pp3c1_14250V3.1" "Pp3c1_14380V3.1" "Pp3c1_17870V3.1" "Pp3c1_19060V3.1"
[25] "Pp3c1_19190V3.1" "Pp3c1_19210V3.1" "Pp3c1_20700V3.1" "Pp3c1_20960V3.1" "Pp3c1_20980V3.1" "Pp3c1_21400V3.1"
[31] "Pp3c1_21540V3.1" "Pp3c1_21890V3.1" "Pp3c1_22120V3.1" "Pp3c1_22640V3.1" "Pp3c1_23000V3.1" "Pp3c1_23300V3.1"
[37] "Pp3c1_24000V3.1" "Pp3c1_24350V3.1" "Pp3c1_24440V3.1" "Pp3c1_24570V3.1" "Pp3c1_24790V3.1" "Pp3c1_25080V3.1"
[43] "Pp3c1_25290V3.1" "Pp3c1_25700V3.1" "Pp3c1_25850V3.1" "Pp3c1_26720V3.1" "Pp3c1_27270V3.1" "Pp3c1_27630V3.1"
[49] "Pp3c1_27990V3.1" "Pp3c1_28110V3.1" "Pp3c1_28340V3.1" "Pp3c1_28680V3.1" "Pp3c1_29300V3.1" "Pp3c1_29700V3.1"
[55] "Pp3c1_30410V3.1" "Pp3c1_30790V3.1" "Pp3c1_31440V3.1" "Pp3c1_31540V3.1" "Pp3c1_31680V3.1" "Pp3c1_32910V3.1"
[61] "Pp3c1_33460V3.1" "Pp3c1_34020V3.1" "Pp3c1_34240V3.1" "Pp3c1_34950V3.1" "Pp3c1_35321V3.1" "Pp3c1_35330V3.1"
[67] "Pp3c1_37550V3.1" "Pp3c1_39760V3.1" "Pp3c1_40040V3.1" "Pp3c1_40350V3.1" "Pp3c1_40570V3.1" "Pp3c1_41090V3.1"
[73] "Pp3c1_42760V3.1" "Pp3c2_1330V3.1" "Pp3c2_1570V3.1" "Pp3c2_2070V3.1" "Pp3c2_2220V3.1" "Pp3c2_2310V3.1"
[79] "Pp3c2_2520V3.1" "Pp3c2_4250V3.1" "Pp3c2_4490V3.1" "Pp3c2_4940V3.1" "Pp3c2_6690V3.1" "Pp3c2_6710V3.1"
[85] "Pp3c2_7230V3.1" "Pp3c2_7790V3.1" "Pp3c2_7940V3.1" "Pp3c2_8099V3.1" "Pp3c2_10130V3.1" "Pp3c2_10920V3.1"
[91] "Pp3c2_11410V3.1" "Pp3c2_13270V3.1" "Pp3c2_13450V3.1" "Pp3c2_13670V3.1" "Pp3c2_13790V3.1" "Pp3c2_14090V3.1"
[97] "Pp3c2_14160V3.1" "Pp3c2_15140V3.1" "Pp3c2_17110V3.1" "Pp3c2_17290V3.1" "Pp3c2_17700V3.1" "Pp3c2_17900V3.1"
[103] "Pp3c2_18870V3.1" "Pp3c2_19570V3.1" "Pp3c2_19980V3.1" "Pp3c2_20840V3.1" "Pp3c2_21710V3.1" "Pp3c2_21940V3.1"
[109] "Pp3c2_22020V3.1" "Pp3c2_24620V3.1" "Pp3c2_25580V3.1" "Pp3c2_25720V3.1" "Pp3c2_25890V3.1" "Pp3c2_25930V3.1"
[115] "Pp3c2_26700V3.1" "Pp3c2_26720V3.1" "Pp3c2_27330V3.1" "Pp3c2_28140V3.1" "Pp3c2_30370V3.1" "Pp3c2_30620V3.1"
[121] "Pp3c2_31200V3.1" "Pp3c2_31920V3.1" "Pp3c2_31970V3.1" "Pp3c2_32400V3.1" "Pp3c2_33800V3.1" "Pp3c2_33980V3.1"
[127] "Pp3c2_34270V3.1" "Pp3c2_34390V3.1" "Pp3c2_34670V3.1" "Pp3c2_35010V3.1" "Pp3c2_35200V3.1" "Pp3c2_35740V3.1"
[133] "Pp3c2_37670V3.1" "Pp3c2_37900V3.1" "Pp3c3_240V3.1" "Pp3c3_810V3.1" "Pp3c3_1090V3.1" "Pp3c3_2980V3.1"
[139] "Pp3c3_3450V3.1" "Pp3c3_4970V3.1" "Pp3c3_5420V3.1" "Pp3c3_5570V3.1" "Pp3c3_5620V3.1" "Pp3c3_5720V3.1"
[145] "Pp3c3_7460V3.1" "Pp3c3_8370V3.1" "Pp3c3_8540V3.1" "Pp3c3_9740V3.1" "Pp3c3_10350V3.1" "Pp3c3_10940V3.1"
[151] "Pp3c3_11690V3.1" "Pp3c3_11730V3.1" "Pp3c3_11830V3.1" "Pp3c3_11840V3.1" "Pp3c3_12510V3.1" "Pp3c3_12560V3.1"
[157] "Pp3c3_12890V3.1" "Pp3c3_13550V3.1" "Pp3c3_14139V3.1" "Pp3c3_14930V3.1" "Pp3c3_15040V3.1" "Pp3c3_15360V3.1"
[163] "Pp3c3_17207V3.1" "Pp3c3_17260V3.1" "Pp3c3_17340V3.1" "Pp3c3_18750V3.1" "Pp3c3_19490V3.1" "Pp3c3_20980V3.1"
[169] "Pp3c3_21060V3.1" "Pp3c3_22990V3.1" "Pp3c3_23880V3.1" "Pp3c3_25260V3.1" "Pp3c3_25610V3.1" "Pp3c3_26530V3.1"
[175] "Pp3c3_26540V3.1" "Pp3c3_26890V3.1" "Pp3c3_27280V3.1" "Pp3c3_27900V3.1" "Pp3c3_28050V3.1" "Pp3c3_28120V3.1"
[181] "Pp3c3_28310V3.1" "Pp3c3_28810V3.1" "Pp3c3_29330V3.1" "Pp3c3_30330V3.1" "Pp3c3_32230V3.1" "Pp3c3_32790V3.1"
[187] "Pp3c3_34050V3.1" "Pp3c3_34460V3.1" "Pp3c3_35850V3.1" "Pp3c3_36180V3.1" "Pp3c3_37540V3.1" "Pp3c4_1240V3.1"
[193] "Pp3c4_1261V3.1" "Pp3c4_1490V3.1" "Pp3c4_3170V3.1" "Pp3c4_3190V3.1" "Pp3c4_3490V3.1" "Pp3c4_3720V3.1"
[199] "Pp3c4_3930V3.1" "Pp3c4_3950V3.1" "Pp3c4_4820V3.1" "Pp3c4_5090V3.1" "Pp3c4_5170V3.1" "Pp3c4_5680V3.1"
[205] "Pp3c4_5690V3.1" "Pp3c4_6260V3.1" "Pp3c4_6500V3.1" "Pp3c4_6830V3.1" "Pp3c4_7300V3.1" "Pp3c4_7960V3.1"
[211] "Pp3c4_8171V3.1" "Pp3c4_8470V3.1" "Pp3c4_9670V3.1" "Pp3c4_10140V3.1" "Pp3c4_10695V3.1" "Pp3c4_10780V3.1"
[217] "Pp3c4_11180V3.1" "Pp3c4_11490V3.1" "Pp3c4_11800V3.1" "Pp3c4_11860V3.1" "Pp3c4_12160V3.1" "Pp3c4_14550V3.1"
[223] "Pp3c4_15230V3.1" "Pp3c4_15470V3.1" "Pp3c4_16570V3.1" "Pp3c4_17170V3.1" "Pp3c4_17240V3.1" "Pp3c4_17920V3.1"
[229] "Pp3c4_19340V3.1" "Pp3c4_19720V3.1" "Pp3c4_20080V3.1" "Pp3c4_20740V3.1" "Pp3c4_22510V3.1" "Pp3c4_23110V3.1"
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[241] "Pp3c4_25980V3.1" "Pp3c4_26620V3.1" "Pp3c4_26900V3.1" "Pp3c4_26990V3.1" "Pp3c4_28370V3.1" "Pp3c4_29000V3.1"
[247] "Pp3c4_29200V3.1" "Pp3c4_30220V3.1" "Pp3c4_30520V3.1" "Pp3c4_30530V3.1" "Pp3c4_30547V3.1" "Pp3c4_30870V3.1"
[253] "Pp3c4_30950V3.1" "Pp3c4_31590V3.1" "Pp3c4_31920V3.1" "Pp3c5_200V3.1" "Pp3c5_570V3.1" "Pp3c5_690V3.1"
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[271] "Pp3c5_6300V3.1" "Pp3c5_7570V3.1" "Pp3c5_7810V3.1" "Pp3c5_7940V3.1" "Pp3c5_8210V3.1" "Pp3c5_8240V3.1"
[277] "Pp3c5_8580V3.1" "Pp3c5_9420V3.1" "Pp3c5_9550V3.1" "Pp3c5_9590V3.1" "Pp3c5_10250V3.1" "Pp3c5_10730V3.1"
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[289] "Pp3c5_15580V3.1" "Pp3c5_16520V3.1" "Pp3c5_16770V3.1" "Pp3c5_19200V3.1" "Pp3c5_19220V3.1" "Pp3c5_19300V3.1"
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[319] "Pp3c6_6340V3.1" "Pp3c6_6560V3.1" "Pp3c6_6610V3.1" "Pp3c6_9090V3.1" "Pp3c6_10040V3.1" "Pp3c6_10610V3.1"
[325] "Pp3c6_11070V3.1" "Pp3c6_11980V3.1" "Pp3c6_12142V3.1" "Pp3c6_12510V3.1" "Pp3c6_12570V3.1" "Pp3c6_12850V3.1"
[331] "Pp3c6_14750V3.1" "Pp3c6_14880V3.1" "Pp3c6_15020V3.1" "Pp3c6_15170V3.1" "Pp3c6_15280V3.1" "Pp3c6_15360V3.1"
[337] "Pp3c6_16970V3.1" "Pp3c6_18710V3.1" "Pp3c6_19150V3.1" "Pp3c6_20300V3.1" "Pp3c6_20610V3.1" "Pp3c6_20660V3.1"
[343] "Pp3c6_20944V3.1" "Pp3c6_20960V3.1" "Pp3c6_21160V3.1" "Pp3c6_21940V3.1" "Pp3c6_22710V3.1" "Pp3c6_22780V3.1"
[349] "Pp3c6_23040V3.1" "Pp3c6_23490V3.1" "Pp3c6_23830V3.1" "Pp3c6_24510V3.1" "Pp3c6_26460V3.1" "Pp3c6_26510V3.1"
[355] "Pp3c6_26514V3.1" "Pp3c7_200V3.1" "Pp3c7_650V3.1" "Pp3c7_1410V3.1" "Pp3c7_3310V3.1" "Pp3c7_3320V3.1"
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[367] "Pp3c7_7930V3.1" "Pp3c7_10610V3.1" "Pp3c7_12150V3.1" "Pp3c7_12850V3.1" "Pp3c7_13080V3.1" "Pp3c7_13140V3.1"
[373] "Pp3c7_13580V3.1" "Pp3c7_14220V3.1" "Pp3c7_14300V3.1" "Pp3c7_14650V3.1" "Pp3c7_14800V3.1" "Pp3c7_15530V3.1"
[379] "Pp3c7_15700V3.1" "Pp3c7_15760V3.1" "Pp3c7_16750V3.1" "Pp3c7_18311V3.1" "Pp3c7_18930V3.1" "Pp3c7_19260V3.1"
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[391] "Pp3c7_23680V3.1" "Pp3c7_23810V3.1" "Pp3c7_24650V3.1" "Pp3c7_25280V3.1" "Pp3c7_25640V3.1" "Pp3c7_26760V3.1"
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[421] "Pp3c8_13580V3.1" "Pp3c8_13930V3.1" "Pp3c8_14130V3.1" "Pp3c8_15360V3.1" "Pp3c8_15470V3.1" "Pp3c8_15610V3.1"
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[511] "Pp3c10_10220V3.1" "Pp3c10_10290V3.1" "Pp3c10_10490V3.1" "Pp3c10_10570V3.1" "Pp3c10_10600V3.1" "Pp3c10_10670V3.1"
[517] "Pp3c10_10980V3.1" "Pp3c10_11910V3.1" "Pp3c10_12560V3.1" "Pp3c10_13060V3.1" "Pp3c10_14590V3.1" "Pp3c10_14710V3.1"
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[529] "Pp3c10_19570V3.1" "Pp3c10_20290V3.1" "Pp3c10_21250V3.1" "Pp3c10_21510V3.1" "Pp3c10_21530V3.1" "Pp3c10_21693V3.1"
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[763] "Pp3c16_17390V3.1" "Pp3c16_18060V3.1" "Pp3c16_18760V3.1" "Pp3c16_19110V3.1" "Pp3c16_19690V3.1" "Pp3c16_19830V3.1"
[769] "Pp3c16_20090V3.1" "Pp3c16_21250V3.1" "Pp3c16_21290V3.1" "Pp3c16_21440V3.1" "Pp3c16_22268V3.1" "Pp3c16_22280V3.1"
[775] "Pp3c16_22330V3.1" "Pp3c16_22550V3.1" "Pp3c16_23780V3.1" "Pp3c16_24530V3.1" "Pp3c16_25330V3.1" "Pp3c16_25860V3.1"
[781] "Pp3c17_1110V3.1" "Pp3c17_2850V3.1" "Pp3c17_3610V3.1" "Pp3c17_3880V3.1" "Pp3c17_4440V3.1" "Pp3c17_5070V3.1"
[787] "Pp3c17_5160V3.1" "Pp3c17_5320V3.1" "Pp3c17_5760V3.1" "Pp3c17_6970V3.1" "Pp3c17_7080V3.1" "Pp3c17_7790V3.1"
[793] "Pp3c17_7890V3.1" "Pp3c17_7930V3.1" "Pp3c17_9430V3.1" "Pp3c17_10590V3.1" "Pp3c17_11030V3.1" "Pp3c17_13070V3.1"
[799] "Pp3c17_13350V3.1" "Pp3c17_13420V3.1" "Pp3c17_13940V3.1" "Pp3c17_14230V3.1" "Pp3c17_14330V3.1" "Pp3c17_14590V3.1"
[805] "Pp3c17_14680V3.1" "Pp3c17_15140V3.1" "Pp3c17_15760V3.1" "Pp3c17_17300V3.1" "Pp3c17_17870V3.1" "Pp3c17_17940V3.1"
[811] "Pp3c17_18100V3.1" "Pp3c17_18130V3.1" "Pp3c17_18190V3.1" "Pp3c17_19710V3.1" "Pp3c17_20120V3.1" "Pp3c17_23180V3.1"
[817] "Pp3c17_23480V3.1" "Pp3c18_170V3.1" "Pp3c18_1950V3.1" "Pp3c18_2070V3.1" "Pp3c18_3810V3.1" "Pp3c18_4320V3.1"
[823] "Pp3c18_4730V3.1" "Pp3c18_4890V3.1" "Pp3c18_5120V3.1" "Pp3c18_5280V3.1" "Pp3c18_6160V3.1" "Pp3c18_6770V3.1"
[829] "Pp3c18_6780V3.1" "Pp3c18_7120V3.1" "Pp3c18_8100V3.1" "Pp3c18_8240V3.1" "Pp3c18_8320V3.1" "Pp3c18_9360V3.1"
[835] "Pp3c18_9840V3.1" "Pp3c18_10000V3.1" "Pp3c18_10570V3.1" "Pp3c18_10680V3.1" "Pp3c18_10730V3.1" "Pp3c18_10760V3.1"
[841] "Pp3c18_10780V3.1" "Pp3c18_11000V3.1" "Pp3c18_11020V3.1" "Pp3c18_11190V3.1" "Pp3c18_11990V3.1" "Pp3c18_13090V3.1"
[847] "Pp3c18_13590V3.1" "Pp3c18_14350V3.1" "Pp3c18_14610V3.1" "Pp3c18_14630V3.1" "Pp3c18_14870V3.1" "Pp3c18_17330V3.1"
[853] "Pp3c18_17950V3.1" "Pp3c18_18400V3.1" "Pp3c18_18430V3.1" "Pp3c18_20850V3.1" "Pp3c18_21050V3.1" "Pp3c18_21650V3.1"
[859] "Pp3c19_1590V3.1" "Pp3c19_1710V3.1" "Pp3c19_1860V3.1" "Pp3c19_3190V3.1" "Pp3c19_3740V3.1" "Pp3c19_3750V3.1"
[865] "Pp3c19_3840V3.1" "Pp3c19_3900V3.1" "Pp3c19_4313V3.1" "Pp3c19_4760V3.1" "Pp3c19_5170V3.1" "Pp3c19_6660V3.1"
[871] "Pp3c19_6710V3.1" "Pp3c19_7430V3.1" "Pp3c19_7710V3.1" "Pp3c19_8410V3.1" "Pp3c19_9000V3.1" "Pp3c19_11440V3.1"
[877] "Pp3c19_11600V3.1" "Pp3c19_12890V3.1" "Pp3c19_14070V3.1" "Pp3c19_14760V3.1" "Pp3c19_15460V3.1" "Pp3c19_15590V3.1"
[883] "Pp3c19_16810V3.1" "Pp3c19_16860V3.1" "Pp3c19_17230V3.1" "Pp3c19_17570V3.1" "Pp3c19_18700V3.1" "Pp3c19_19100V3.1"
[889] "Pp3c19_20060V3.1" "Pp3c19_20120V3.1" "Pp3c19_20270V3.1" "Pp3c19_20840V3.1" "Pp3c19_20870V3.1" "Pp3c19_20900V3.1"
[895] "Pp3c19_21160V3.1" "Pp3c19_22060V3.1" "Pp3c19_23170V3.1" "Pp3c20_640V3.1" "Pp3c20_760V3.1" "Pp3c20_1440V3.1"
[901] "Pp3c20_1560V3.1" "Pp3c20_1940V3.1" "Pp3c20_2280V3.1" "Pp3c20_2470V3.1" "Pp3c20_3460V3.1" "Pp3c20_3750V3.1"
[907] "Pp3c20_3770V3.1" "Pp3c20_4880V3.1" "Pp3c20_4990V3.1" "Pp3c20_7860V3.1" "Pp3c20_8210V3.1" "Pp3c20_8630V3.1"
[913] "Pp3c20_8650V3.1" "Pp3c20_8770V3.1" "Pp3c20_8810V3.1" "Pp3c20_8830V3.1" "Pp3c20_9200V3.1" "Pp3c20_11510V3.1"
[919] "Pp3c20_12850V3.1" "Pp3c20_12980V3.1" "Pp3c20_13120V3.1" "Pp3c20_13320V3.1" "Pp3c20_15350V3.1" "Pp3c20_15780V3.1"
[925] "Pp3c20_16950V3.1" "Pp3c20_17310V3.1" "Pp3c20_20860V3.1" "Pp3c20_21990V3.1" "Pp3c20_22080V3.1" "Pp3c20_22510V3.1"
[931] "Pp3c20_22930V3.1" "Pp3c20_23180V3.1" "Pp3c20_23430V3.1" "Pp3c20_23560V3.1" "Pp3c21_880V3.1" "Pp3c21_1380V3.1"
[937] "Pp3c21_3850V3.1" "Pp3c21_3950V3.1" "Pp3c21_4230V3.1" "Pp3c21_5150V3.1" "Pp3c21_6390V3.1" "Pp3c21_6450V3.1"
[943] "Pp3c21_7310V3.1" "Pp3c21_8800V3.1" "Pp3c21_9020V3.1" "Pp3c21_9440V3.1" "Pp3c21_9830V3.1" "Pp3c21_9970V3.1"
[949] "Pp3c21_9980V3.1" "Pp3c21_10290V3.1" "Pp3c21_10470V3.1" "Pp3c21_10640V3.1" "Pp3c21_11130V3.1" "Pp3c21_12100V3.1"
[955] "Pp3c21_14450V3.1" "Pp3c21_14540V3.1" "Pp3c21_14670V3.1" "Pp3c21_15220V3.1" "Pp3c21_16093V3.1" "Pp3c21_16111V3.1"
[961] "Pp3c21_16170V3.1" "Pp3c21_17930V3.1" "Pp3c21_18550V3.1" "Pp3c21_19080V3.1" "Pp3c21_20040V3.1" "Pp3c21_21410V3.1"
[967] "Pp3c22_540V3.1" "Pp3c22_1680V3.1" "Pp3c22_3200V3.1" "Pp3c22_3910V3.1" "Pp3c22_5030V3.1" "Pp3c22_5210V3.1"
[973] "Pp3c22_5470V3.1" "Pp3c22_5530V3.1" "Pp3c22_5610V3.1" "Pp3c22_6380V3.1" "Pp3c22_6430V3.1" "Pp3c22_7050V3.1"
[979] "Pp3c22_7390V3.1" "Pp3c22_7400V3.1" "Pp3c22_7690V3.1" "Pp3c22_8440V3.1" "Pp3c22_8470V3.1" "Pp3c22_8640V3.1"
[985] "Pp3c22_9200V3.1" "Pp3c22_9450V3.1" "Pp3c22_9700V3.1" "Pp3c22_10620V3.1" "Pp3c22_11700V3.1" "Pp3c22_12550V3.1"
[991] "Pp3c22_12920V3.1" "Pp3c22_13680V3.1" "Pp3c22_13920V3.1" "Pp3c22_14530V3.1" "Pp3c22_14940V3.1" "Pp3c22_15040V3.1"
[997] "Pp3c22_15530V3.1" "Pp3c22_17810V3.1" "Pp3c22_21110V3.1" "Pp3c22_21630V3.1"
[ reached getOption("max.print") -- omitted 129 entries ]
[1] "DEGs intersection with direction check"
[1] 1129
[1] "Pp3c1_430V3.1" "Pp3c1_1330V3.1" "Pp3c1_2210V3.1" "Pp3c1_3040V3.1" "Pp3c1_3300V3.1" "Pp3c1_3610V3.1"
[7] "Pp3c1_4470V3.1" "Pp3c1_6272V3.1" "Pp3c1_6640V3.1" "Pp3c1_7380V3.1" "Pp3c1_7450V3.1" "Pp3c1_8490V3.1"
[13] "Pp3c1_9600V3.1" "Pp3c1_10000V3.1" "Pp3c1_10970V3.1" "Pp3c1_12020V3.1" "Pp3c1_12860V3.1" "Pp3c1_13830V3.1"
[19] "Pp3c1_13930V3.1" "Pp3c1_14230V3.1" "Pp3c1_14250V3.1" "Pp3c1_14380V3.1" "Pp3c1_17870V3.1" "Pp3c1_19060V3.1"
[25] "Pp3c1_19190V3.1" "Pp3c1_19210V3.1" "Pp3c1_20700V3.1" "Pp3c1_20960V3.1" "Pp3c1_20980V3.1" "Pp3c1_21400V3.1"
[31] "Pp3c1_21540V3.1" "Pp3c1_21890V3.1" "Pp3c1_22120V3.1" "Pp3c1_22640V3.1" "Pp3c1_23000V3.1" "Pp3c1_23300V3.1"
[37] "Pp3c1_24000V3.1" "Pp3c1_24350V3.1" "Pp3c1_24440V3.1" "Pp3c1_24570V3.1" "Pp3c1_24790V3.1" "Pp3c1_25080V3.1"
[43] "Pp3c1_25290V3.1" "Pp3c1_25700V3.1" "Pp3c1_25850V3.1" "Pp3c1_26720V3.1" "Pp3c1_27270V3.1" "Pp3c1_27630V3.1"
[49] "Pp3c1_27990V3.1" "Pp3c1_28110V3.1" "Pp3c1_28340V3.1" "Pp3c1_28680V3.1" "Pp3c1_29300V3.1" "Pp3c1_29700V3.1"
[55] "Pp3c1_30410V3.1" "Pp3c1_30790V3.1" "Pp3c1_31440V3.1" "Pp3c1_31540V3.1" "Pp3c1_31680V3.1" "Pp3c1_32910V3.1"
[61] "Pp3c1_33460V3.1" "Pp3c1_34020V3.1" "Pp3c1_34240V3.1" "Pp3c1_34950V3.1" "Pp3c1_35321V3.1" "Pp3c1_35330V3.1"
[67] "Pp3c1_37550V3.1" "Pp3c1_39760V3.1" "Pp3c1_40040V3.1" "Pp3c1_40350V3.1" "Pp3c1_40570V3.1" "Pp3c1_41090V3.1"
[73] "Pp3c1_42760V3.1" "Pp3c2_1330V3.1" "Pp3c2_1570V3.1" "Pp3c2_2070V3.1" "Pp3c2_2220V3.1" "Pp3c2_2310V3.1"
[79] "Pp3c2_2520V3.1" "Pp3c2_4250V3.1" "Pp3c2_4490V3.1" "Pp3c2_4940V3.1" "Pp3c2_6690V3.1" "Pp3c2_6710V3.1"
[85] "Pp3c2_7230V3.1" "Pp3c2_7790V3.1" "Pp3c2_7940V3.1" "Pp3c2_8099V3.1" "Pp3c2_10130V3.1" "Pp3c2_10920V3.1"
[91] "Pp3c2_11410V3.1" "Pp3c2_13270V3.1" "Pp3c2_13450V3.1" "Pp3c2_13670V3.1" "Pp3c2_13790V3.1" "Pp3c2_14090V3.1"
[97] "Pp3c2_14160V3.1" "Pp3c2_15140V3.1" "Pp3c2_17110V3.1" "Pp3c2_17290V3.1" "Pp3c2_17700V3.1" "Pp3c2_17900V3.1"
[103] "Pp3c2_18870V3.1" "Pp3c2_19570V3.1" "Pp3c2_19980V3.1" "Pp3c2_20840V3.1" "Pp3c2_21710V3.1" "Pp3c2_21940V3.1"
[109] "Pp3c2_22020V3.1" "Pp3c2_24620V3.1" "Pp3c2_25580V3.1" "Pp3c2_25720V3.1" "Pp3c2_25890V3.1" "Pp3c2_25930V3.1"
[115] "Pp3c2_26700V3.1" "Pp3c2_26720V3.1" "Pp3c2_27330V3.1" "Pp3c2_28140V3.1" "Pp3c2_30370V3.1" "Pp3c2_30620V3.1"
[121] "Pp3c2_31200V3.1" "Pp3c2_31920V3.1" "Pp3c2_31970V3.1" "Pp3c2_32400V3.1" "Pp3c2_33800V3.1" "Pp3c2_33980V3.1"
[127] "Pp3c2_34270V3.1" "Pp3c2_34390V3.1" "Pp3c2_34670V3.1" "Pp3c2_35010V3.1" "Pp3c2_35200V3.1" "Pp3c2_35740V3.1"
[133] "Pp3c2_37670V3.1" "Pp3c2_37900V3.1" "Pp3c3_240V3.1" "Pp3c3_810V3.1" "Pp3c3_1090V3.1" "Pp3c3_2980V3.1"
[139] "Pp3c3_3450V3.1" "Pp3c3_4970V3.1" "Pp3c3_5420V3.1" "Pp3c3_5570V3.1" "Pp3c3_5620V3.1" "Pp3c3_5720V3.1"
[145] "Pp3c3_7460V3.1" "Pp3c3_8370V3.1" "Pp3c3_8540V3.1" "Pp3c3_9740V3.1" "Pp3c3_10350V3.1" "Pp3c3_10940V3.1"
[151] "Pp3c3_11690V3.1" "Pp3c3_11730V3.1" "Pp3c3_11830V3.1" "Pp3c3_11840V3.1" "Pp3c3_12510V3.1" "Pp3c3_12560V3.1"
[157] "Pp3c3_12890V3.1" "Pp3c3_13550V3.1" "Pp3c3_14139V3.1" "Pp3c3_14930V3.1" "Pp3c3_15040V3.1" "Pp3c3_15360V3.1"
[163] "Pp3c3_17207V3.1" "Pp3c3_17260V3.1" "Pp3c3_17340V3.1" "Pp3c3_18750V3.1" "Pp3c3_19490V3.1" "Pp3c3_20980V3.1"
[169] "Pp3c3_21060V3.1" "Pp3c3_22990V3.1" "Pp3c3_23880V3.1" "Pp3c3_25260V3.1" "Pp3c3_25610V3.1" "Pp3c3_26530V3.1"
[175] "Pp3c3_26540V3.1" "Pp3c3_26890V3.1" "Pp3c3_27280V3.1" "Pp3c3_27900V3.1" "Pp3c3_28050V3.1" "Pp3c3_28120V3.1"
[181] "Pp3c3_28310V3.1" "Pp3c3_28810V3.1" "Pp3c3_29330V3.1" "Pp3c3_30330V3.1" "Pp3c3_32230V3.1" "Pp3c3_32790V3.1"
[187] "Pp3c3_34050V3.1" "Pp3c3_34460V3.1" "Pp3c3_35850V3.1" "Pp3c3_36180V3.1" "Pp3c3_37540V3.1" "Pp3c4_1240V3.1"
[193] "Pp3c4_1261V3.1" "Pp3c4_1490V3.1" "Pp3c4_3170V3.1" "Pp3c4_3190V3.1" "Pp3c4_3490V3.1" "Pp3c4_3720V3.1"
[199] "Pp3c4_3930V3.1" "Pp3c4_3950V3.1" "Pp3c4_4820V3.1" "Pp3c4_5090V3.1" "Pp3c4_5170V3.1" "Pp3c4_5680V3.1"
[205] "Pp3c4_5690V3.1" "Pp3c4_6260V3.1" "Pp3c4_6500V3.1" "Pp3c4_6830V3.1" "Pp3c4_7300V3.1" "Pp3c4_7960V3.1"
[211] "Pp3c4_8171V3.1" "Pp3c4_8470V3.1" "Pp3c4_9670V3.1" "Pp3c4_10140V3.1" "Pp3c4_10695V3.1" "Pp3c4_10780V3.1"
[217] "Pp3c4_11180V3.1" "Pp3c4_11490V3.1" "Pp3c4_11800V3.1" "Pp3c4_11860V3.1" "Pp3c4_12160V3.1" "Pp3c4_14550V3.1"
[223] "Pp3c4_15230V3.1" "Pp3c4_15470V3.1" "Pp3c4_16570V3.1" "Pp3c4_17170V3.1" "Pp3c4_17240V3.1" "Pp3c4_17920V3.1"
[229] "Pp3c4_19340V3.1" "Pp3c4_19720V3.1" "Pp3c4_20080V3.1" "Pp3c4_20740V3.1" "Pp3c4_22510V3.1" "Pp3c4_23110V3.1"
[235] "Pp3c4_23170V3.1" "Pp3c4_23200V3.1" "Pp3c4_24130V3.1" "Pp3c4_25090V3.1" "Pp3c4_25180V3.1" "Pp3c4_25460V3.1"
[241] "Pp3c4_25980V3.1" "Pp3c4_26620V3.1" "Pp3c4_26900V3.1" "Pp3c4_26990V3.1" "Pp3c4_28370V3.1" "Pp3c4_29000V3.1"
[247] "Pp3c4_29200V3.1" "Pp3c4_30220V3.1" "Pp3c4_30520V3.1" "Pp3c4_30530V3.1" "Pp3c4_30547V3.1" "Pp3c4_30870V3.1"
[253] "Pp3c4_30950V3.1" "Pp3c4_31590V3.1" "Pp3c4_31920V3.1" "Pp3c5_200V3.1" "Pp3c5_570V3.1" "Pp3c5_690V3.1"
[259] "Pp3c5_880V3.1" "Pp3c5_960V3.1" "Pp3c5_1370V3.1" "Pp3c5_1800V3.1" "Pp3c5_2900V3.1" "Pp3c5_3300V3.1"
[265] "Pp3c5_3660V3.1" "Pp3c5_4140V3.1" "Pp3c5_4230V3.1" "Pp3c5_5090V3.1" "Pp3c5_5150V3.1" "Pp3c5_6270V3.1"
[271] "Pp3c5_6300V3.1" "Pp3c5_7570V3.1" "Pp3c5_7810V3.1" "Pp3c5_7940V3.1" "Pp3c5_8210V3.1" "Pp3c5_8240V3.1"
[277] "Pp3c5_8580V3.1" "Pp3c5_9420V3.1" "Pp3c5_9550V3.1" "Pp3c5_9590V3.1" "Pp3c5_10250V3.1" "Pp3c5_10730V3.1"
[283] "Pp3c5_11880V3.1" "Pp3c5_12180V3.1" "Pp3c5_12420V3.1" "Pp3c5_13280V3.1" "Pp3c5_13360V3.1" "Pp3c5_14810V3.1"
[289] "Pp3c5_15580V3.1" "Pp3c5_16520V3.1" "Pp3c5_16770V3.1" "Pp3c5_19200V3.1" "Pp3c5_19220V3.1" "Pp3c5_19300V3.1"
[295] "Pp3c5_19460V3.1" "Pp3c5_19770V3.1" "Pp3c5_19860V3.1" "Pp3c5_20690V3.1" "Pp3c5_20920V3.1" "Pp3c5_21520V3.1"
[301] "Pp3c5_21630V3.1" "Pp3c5_22420V3.1" "Pp3c5_24610V3.1" "Pp3c5_25250V3.1" "Pp3c5_25650V3.1" "Pp3c5_28350V3.1"
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[835] "Pp3c18_9840V3.1" "Pp3c18_10000V3.1" "Pp3c18_10570V3.1" "Pp3c18_10680V3.1" "Pp3c18_10730V3.1" "Pp3c18_10760V3.1"
[841] "Pp3c18_10780V3.1" "Pp3c18_11000V3.1" "Pp3c18_11020V3.1" "Pp3c18_11190V3.1" "Pp3c18_11990V3.1" "Pp3c18_13090V3.1"
[847] "Pp3c18_13590V3.1" "Pp3c18_14350V3.1" "Pp3c18_14610V3.1" "Pp3c18_14630V3.1" "Pp3c18_14870V3.1" "Pp3c18_17330V3.1"
[853] "Pp3c18_17950V3.1" "Pp3c18_18400V3.1" "Pp3c18_18430V3.1" "Pp3c18_20850V3.1" "Pp3c18_21050V3.1" "Pp3c18_21650V3.1"
[859] "Pp3c19_1590V3.1" "Pp3c19_1710V3.1" "Pp3c19_1860V3.1" "Pp3c19_3190V3.1" "Pp3c19_3740V3.1" "Pp3c19_3750V3.1"
[865] "Pp3c19_3840V3.1" "Pp3c19_3900V3.1" "Pp3c19_4313V3.1" "Pp3c19_4760V3.1" "Pp3c19_5170V3.1" "Pp3c19_6660V3.1"
[871] "Pp3c19_6710V3.1" "Pp3c19_7430V3.1" "Pp3c19_7710V3.1" "Pp3c19_8410V3.1" "Pp3c19_9000V3.1" "Pp3c19_11440V3.1"
[877] "Pp3c19_11600V3.1" "Pp3c19_12890V3.1" "Pp3c19_14070V3.1" "Pp3c19_14760V3.1" "Pp3c19_15460V3.1" "Pp3c19_15590V3.1"
[883] "Pp3c19_16810V3.1" "Pp3c19_16860V3.1" "Pp3c19_17230V3.1" "Pp3c19_17570V3.1" "Pp3c19_18700V3.1" "Pp3c19_19100V3.1"
[889] "Pp3c19_20060V3.1" "Pp3c19_20120V3.1" "Pp3c19_20270V3.1" "Pp3c19_20840V3.1" "Pp3c19_20870V3.1" "Pp3c19_20900V3.1"
[895] "Pp3c19_21160V3.1" "Pp3c19_22060V3.1" "Pp3c19_23170V3.1" "Pp3c20_640V3.1" "Pp3c20_760V3.1" "Pp3c20_1440V3.1"
[901] "Pp3c20_1560V3.1" "Pp3c20_1940V3.1" "Pp3c20_2280V3.1" "Pp3c20_2470V3.1" "Pp3c20_3460V3.1" "Pp3c20_3750V3.1"
[907] "Pp3c20_3770V3.1" "Pp3c20_4880V3.1" "Pp3c20_4990V3.1" "Pp3c20_7860V3.1" "Pp3c20_8210V3.1" "Pp3c20_8630V3.1"
[913] "Pp3c20_8650V3.1" "Pp3c20_8770V3.1" "Pp3c20_8810V3.1" "Pp3c20_8830V3.1" "Pp3c20_9200V3.1" "Pp3c20_11510V3.1"
[919] "Pp3c20_12850V3.1" "Pp3c20_12980V3.1" "Pp3c20_13120V3.1" "Pp3c20_13320V3.1" "Pp3c20_15350V3.1" "Pp3c20_15780V3.1"
[925] "Pp3c20_16950V3.1" "Pp3c20_17310V3.1" "Pp3c20_20860V3.1" "Pp3c20_21990V3.1" "Pp3c20_22080V3.1" "Pp3c20_22510V3.1"
[931] "Pp3c20_22930V3.1" "Pp3c20_23180V3.1" "Pp3c20_23430V3.1" "Pp3c20_23560V3.1" "Pp3c21_880V3.1" "Pp3c21_1380V3.1"
[937] "Pp3c21_3850V3.1" "Pp3c21_3950V3.1" "Pp3c21_4230V3.1" "Pp3c21_5150V3.1" "Pp3c21_6390V3.1" "Pp3c21_6450V3.1"
[943] "Pp3c21_7310V3.1" "Pp3c21_8800V3.1" "Pp3c21_9020V3.1" "Pp3c21_9440V3.1" "Pp3c21_9830V3.1" "Pp3c21_9970V3.1"
[949] "Pp3c21_9980V3.1" "Pp3c21_10290V3.1" "Pp3c21_10470V3.1" "Pp3c21_10640V3.1" "Pp3c21_11130V3.1" "Pp3c21_12100V3.1"
[955] "Pp3c21_14450V3.1" "Pp3c21_14540V3.1" "Pp3c21_14670V3.1" "Pp3c21_15220V3.1" "Pp3c21_16093V3.1" "Pp3c21_16111V3.1"
[961] "Pp3c21_16170V3.1" "Pp3c21_17930V3.1" "Pp3c21_18550V3.1" "Pp3c21_19080V3.1" "Pp3c21_20040V3.1" "Pp3c21_21410V3.1"
[967] "Pp3c22_540V3.1" "Pp3c22_1680V3.1" "Pp3c22_3200V3.1" "Pp3c22_3910V3.1" "Pp3c22_5030V3.1" "Pp3c22_5210V3.1"
[973] "Pp3c22_5470V3.1" "Pp3c22_5530V3.1" "Pp3c22_5610V3.1" "Pp3c22_6380V3.1" "Pp3c22_6430V3.1" "Pp3c22_7050V3.1"
[979] "Pp3c22_7390V3.1" "Pp3c22_7400V3.1" "Pp3c22_7690V3.1" "Pp3c22_8440V3.1" "Pp3c22_8470V3.1" "Pp3c22_8640V3.1"
[985] "Pp3c22_9200V3.1" "Pp3c22_9450V3.1" "Pp3c22_9700V3.1" "Pp3c22_10620V3.1" "Pp3c22_11700V3.1" "Pp3c22_12550V3.1"
[991] "Pp3c22_12920V3.1" "Pp3c22_13680V3.1" "Pp3c22_13920V3.1" "Pp3c22_14530V3.1" "Pp3c22_14940V3.1" "Pp3c22_15040V3.1"
[997] "Pp3c22_15530V3.1" "Pp3c22_17810V3.1" "Pp3c22_21110V3.1" "Pp3c22_21630V3.1"
[ reached getOption("max.print") -- omitted 129 entries ]
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