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MCL coexpression mm9:1272

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Phase1 CAGE Peaks

  Short description
Mm9::chr11:109335075..109335099,- p7@Slc16a6
Mm9::chr11:117643469..117643481,- p10@Tmc6
Mm9::chr15:25760302..25760315,- p@chr15:25760302..25760315
-
Mm9::chr1:53841992..53842003,- p2@Stk17b
Mm9::chr1:53842008..53842033,- p1@Stk17b
Mm9::chr7:29166302..29166314,+ p@chr7:29166302..29166314
+


Enriched pathways on this co-expression clusterSummary:
Canonical pathway gene sets were compiled from Reactome, Wikipathways and KEGG. For the major signaling pathways, the transcriptionally-regulated genes (downstream targets) were obtained from Netpath. Combined, the canonical pathways and downstream targets totaled 489 human gene sets. The corresponding M. musculus gene sets were inferred by homology using the HomoloGene database. Enrichment for each of the canonical 489 pathways and gene sets included in the co-expression cluster was assessed by the hypergeometric probability. The resulting P values were also then adjusted by the Benjamini-Hochberg method for multiple comparisons.
Analyst: Emmanuel Dimont

link to source dataset
data


no results for this coexpression

Relative expression of the co-expression cluster over median
Analyst:





Enriched sample ontology terms on this co-expression clusterSummary:To summarize promoter activities (expression profile of a TSS region) across ~1000 samples, we performed enrichment analysis based on FANTOM5 Sample Ontology (FF ontology). The question here is “in which type of samples the promoter is more active”. To answer this question, we compared expressions (TPMs) in the samples associated with a sample ontology term and the rest of the samples by using the Mann-Whitney rank sum test. To summarize ontologies enriched in this co-expression cluster, we ran the same analysis on an averaged expression profile of all promoters that make up. Analyst: Hideya Kawaji

links to source dataset

cell_data
uberon_data



TFBS overrepresentationSummary:The values shown are the p-values for overrepresentation of the motif in this coexpression cluster. So a small p-value means a strong overrepresentation. Analyst: Michiel de Hoon

link to source data
Novel motifs
data

Jaspar motifs
data


Novel motifs




JASPAR motifs


Motifs-log10(p-value)
MA0003.10.276983
MA0004.11.3269
MA0006.10.945134
MA0007.10.52077
MA0009.10.987341
MA0014.10.558098
MA0017.10.387481
MA0019.10.800946
MA0024.10.942716
MA0025.11.22395
MA0027.12.64231
MA0028.10.370592
MA0029.10.920529
MA0030.10.927235
MA0031.10.890871
MA0038.10.686534
MA0040.11.00009
MA0041.11.15799
MA0042.11.12834
MA0043.11.08567
MA0046.11.02391
MA0048.10.161427
MA0050.10.57678
MA0051.10.695779
MA0052.11.00829
MA0055.10.0585191
MA0056.10
MA0057.12.06627
MA0058.11.94869
MA0059.10.449345
MA0060.10.757042
MA0061.11.49922
MA0063.10
MA0066.10.675169
MA0067.11.33603
MA0068.11.46111
MA0069.11.00864
MA0070.10.998765
MA0071.10.575909
MA0072.10.990133
MA0073.119.7519
MA0074.10.638014
MA0076.10.407465
MA0077.10.968053
MA0078.10.729877
MA0081.10.473489
MA0083.11.08487
MA0084.11.66561
MA0087.11.04109
MA0088.10.358337
MA0089.10
MA0090.10.500693
MA0091.10.55008
MA0092.10.501022
MA0093.12.63488
MA0095.10
MA0098.10
MA0100.10.626021
MA0101.11.16089
MA0103.10.398766
MA0105.11.72386
MA0106.10.737893
MA0107.11.0169
MA0108.20.824407
MA0109.10
MA0111.10.515457
MA0113.10.708789
MA0114.10.304661
MA0115.11.08851
MA0116.11.68456
MA0117.11.05576
MA0119.10.459301
MA0122.11.07591
MA0124.11.28237
MA0125.11.20757
MA0130.10
MA0131.10.796279
MA0132.10
MA0133.10
MA0135.11.1226
MA0136.10.658622
MA0139.11.2655
MA0140.10.625902
MA0141.10.419361
MA0142.10.876028
MA0143.10.725672
MA0144.12.2889
MA0145.10.379391
MA0146.11.41218
MA0147.10.320675
MA0148.10.553294
MA0149.11.17328
MA0062.20.591842
MA0035.20.630778
MA0039.23.59125
MA0138.20.788113
MA0002.20.246463
MA0137.21.06926
MA0104.21.33199
MA0047.20.685741
MA0112.20.119197
MA0065.20.763394
MA0150.11.29346
MA0151.10
MA0152.10.685852
MA0153.11.13945
MA0154.10.480757
MA0155.10.132921
MA0156.11.04798
MA0157.10.843181
MA0158.10
MA0159.10.331229
MA0160.10.556423
MA0161.10
MA0162.11.08528
MA0163.11.03138
MA0164.10.658997
MA0080.21.01893
MA0018.20.669032
MA0099.20.781628
MA0079.213.8028
MA0102.21.7182
MA0258.10.290587
MA0259.10.833237
MA0442.10