Description
Read distribution plot - plot shows number of reads
assigned during read grouping
Filtered Reads - plot shows percentage of assigned
reads that have been recognized as PRIMER DIMERS or filtered based on
low alignment score
Edit rates - plot gives overview of percentage of reads
(not filtered as PRIMER DIMER) that have edits
Frameshift - plot shows what percentage of reads that
have frameshift
Read heterogeneity plot - shows what is the share of
each of the unique reads in total count of all reads. The more yellow
each row, the less heterogeneity in the reads, more black means reads
don’t repeat often and are unique
Top unassigned reads - take a look at the alignment of
most abundant forward and reverse complemented reverse reads for each
barcode, if you find that there is many unassigned reads you can
ivestigate here.
Barcode Summary
Groups IDs
barcode_1 |
ID_1, ID_2 |
barcode_2 |
ID_3, ID_4, ID_5 |
Read
distribution
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)
Filtered Reads
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Edit rates
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Frameshift
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Heterogeneity of
reads
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)
Top unassigned
reads
barcode_1
P1 |
S1 |
1 |
0.0588235 |
P2 |
S2 |
1 |
0.0588235 |
P3 |
S3 |
1 |
0.0588235 |
P4 |
S4 |
1 |
0.0588235 |
P1 1 AAATACTGTCTTGTGACCAAACCTTCTTAAGGTGCTGTTTTGATGATAAA 50
|| ||| | | | ||| | || ||| |||
S1 1 AAG--CTGAC----GGCTAAA---TGAAAAATATCTG----------AAA 31
P1 51 CTTTATTGTGCTTTTGTAGTTGTGCCCCTTGTGTT--GGCAGAG-----G 93
| | || || || |||| | | || ||||||| |
S1 32 CAT-------CTGTTCCAG--GTGCTGCGTATGCCAGGGCAGAGAAGAAG 72
P1 94 GTCAGC--AGACCAGT--AAGTCTTCTCAATTTCTTTTATTT----ATGT 135
||||| || || | | ||| || | ||| || |
S1 73 GTCAGGGAAGGTCACTGGAGGTCACTGGGATACCCTTTCTTCCCACACCA 122
P1 136 AT-----ATGTAGT-------GATAAA-A 151
|| | | ||| ||| | |
S1 123 ATGGGGAAAGGAGTCCTGCCAGATGACCA 151
P2 1 AAATACTGTCTTGTGACCAAACCTTCTTAAGGTGCTG---TTTTGATGAT 47
| || | || | | | | ||| | || || ||
S2 1 --------TTTTATCACTACATATACATAAATAAAAGAAATTGAGAAGAC 42
P2 48 NNNCTTTATTGTGCTTTTGTAGTTGTGCCCCTTGTGTTGGCAGAGGGTCA 97
||| || || || | |||| |||| | ||
S2 43 -----TTACTGGTCTGCTGACCCTCTGCCAACACAAGGGGCACAACTACA 87
P2 98 GCAGACCAGTAAG-----TCTTCTCAATTTCTTTTATTTATGTATATGTA 142
|| || ||| || || || | | || | | | |
S2 88 AAAGCACAATAAAGNNNATCATCAAAACAGCACCT---TAAGAAGGTTTG 134
P2 143 GTGATAAAA-------- 151
|| | || |
S2 135 GTCACAAGACAGTATTT 151
P3 1 AAGCTGACGGCTAAATNNNAAATATCTGAAACATCTGTTCCAGGTGCTGC 50
|||||||||||||||| |||||||||||||||||||||||||||||||
S3 1 AAGCTGACGGCTAAATGAAAAATATCTGAAACATCTGTTCCAGGTGCTGC 50
P3 51 GTATGCCAGGGCAGAGAAGAAGGTCAGGGAAGGTCACTGGAGGTCACTGG 100
||||||||||||||||||||||||||||||||||||||||||||||||||
S3 51 GTATGCCAGGGCAGAGAAGAAGGTCAGGGAAGGTCACTGGAGGTCACTGG 100
P3 101 GATACCCTTTCTTCCCACACCAATGGGGAAAGGAGTCCTGCCAGATGACC 150
||||||||||||||||||||||||||||||||||||||||||||||||||
S3 101 GATACCCTTTCTTCCCACACCAATGGGGAAAGGAGTCCTGCCAGATGACC 150
P3 151 A 151
|
S3 151 A 151
P4 1 AAGCTNGCGGCTAAATGAAAAATATCTGAAACATCTGTTCCAGGTGCTGC 50
|| |||||||||||||||||||||||||||||||||||||||||||
S4 1 NNNCTGACGGCTAAATGAAAAATATCTGAAACATCTGTTCCAGGTGCTGC 50
P4 51 GTATGCCAGGGCAGAGAAGAAGGTCAGGGAAGGTCACTGGAGGTCACTGG 100
||||||||||||||||||||||||||||||||||||||||||||||||||
S4 51 GTATGCCAGGGCAGAGAAGAAGGTCAGGGAAGGTCACTGGAGGTCACTGG 100
P4 101 GATACCCTTTCTTCCCACACCANNNGGGAAAGGAGTCCTGCCAGATGACC 150
||||||| |||||||||||| |||||||||||||| |||||||
S4 101 GATACCCNNNCTTCCCACACCAATGGGGAAAGGAGTCCTNNNNGATGACC 150
P4 151 A 151
|
S4 151 A 151