Population label key: The code labels used in the analysis below correspond to the following manuscript labels: AUT = AUTO, MAN = NON-AUTO, NEW = NON-AUTO-FIELD.
# Load tidyverse FIRST to avoid rlang version conflict
library(tidyverse)
library(here)
library(scales)
library(ggrepel)
# Then add LDna v.2.15 library path and load
.libPaths(c("/workspace/lib/ldna_v215", .libPaths()))
library(LDna)
library(reshape2)
library(writexl)Clean env and memory
# Remove all objects from the environment
rm(list = ls())
# Run the garbage collector to free up memory
gc()## used (Mb) gc trigger (Mb) max used (Mb)
## Ncells 1176646 62.9 2232931 119.3 2232931 119.3
## Vcells 1972919 15.1 8388608 64.0 3453300 26.4
Read the plotting data for NEW and AUT
# NEW
NEW1 <- readRDS(here("output", "ldna", "pop", "chr1", "NEW_plot2.rds")) |> mutate(Population = "NEW")
NEW2 <- readRDS(here("output", "ldna", "pop", "chr2", "NEW_plot2.rds")) |> mutate(Population = "NEW")
NEW3 <- readRDS(here("output", "ldna", "pop", "chr3", "NEW_plot2.rds")) |> mutate(Population = "NEW")
# AUT
AUT1 <- readRDS(here("output", "ldna", "pop", "chr1", "AUT_plot2.rds")) |> mutate(Population = "AUT")
AUT2 <- readRDS(here("output", "ldna", "pop", "chr2", "AUT_plot2.rds")) |> mutate(Population = "AUT")
AUT3 <- readRDS(here("output", "ldna", "pop", "chr3", "AUT_plot2.rds")) |> mutate(Population = "AUT")Bind the objects
## Chromosome Cluster r2 Start End nSegments nSNPs Population
## 1 1 2098_0.81 0.81 1671072 16303506 225 3339 NEW
## 2 1 2098_0.81 0.81 16308219 16458676 225 3339 NEW
## 3 1 2098_0.81 0.81 16560013 16688706 225 3339 NEW
## 4 1 2098_0.81 0.81 16723593 17338376 225 3339 NEW
## 5 1 2098_0.81 0.81 17376443 17614762 225 3339 NEW
## 6 1 2098_0.81 0.81 17763447 19491473 225 3339 NEW
We can create a table
table1 <- albo |>
mutate(Size = End - Start) |>
dplyr::select(
Population, Chromosome, Cluster, r2, nSegments, nSNPs, Start, End, Size
) |>
arrange(Population, Chromosome, Start)
head(table1)## Population Chromosome Cluster r2 nSegments nSNPs Start End
## 1 AUT 1 1927_0.68 0.68 18 43 1619834 2269308
## 2 AUT 1 1877_0.71 0.71 21 46 3766945 4238554
## 3 AUT 1 1946_0.66 0.66 23 30 4981859 5217622
## 4 AUT 1 1877_0.71 0.71 21 46 5443736 10957198
## 5 AUT 1 1980_0.63 0.63 20 31 11125830 11276238
## 6 AUT 1 1559_0.84 0.84 33 42 11638599 12192074
## Size
## 1 649474
## 2 471609
## 3 235763
## 4 5513462
## 5 150408
## 6 553475
We can focus on LD blocks equal or bigger than 1Mb
table1 <- table1 %>%
dplyr::filter(Size >= 1000000) %>%
dplyr::mutate(`Size (Mb)` = round(Size / 1000000, 2)) # %>%
# dplyr::select(Size)
head(table1)## Population Chromosome Cluster r2 nSegments nSNPs Start End
## 1 AUT 1 1877_0.71 0.71 21 46 5443736 10957198
## 2 AUT 1 1763_0.77 0.77 30 61 87157392 88199259
## 3 AUT 1 1763_0.77 0.77 30 61 88919855 90254445
## 4 AUT 1 1628_0.82 0.82 26 50 119130691 120305920
## 5 AUT 1 1971_0.64 0.64 29 90 138373561 140570398
## 6 AUT 1 1651_0.81 0.81 519 679 151544898 152551833
## Size Size (Mb)
## 1 5513462 5.51
## 2 1041867 1.04
## 3 1334590 1.33
## 4 1175229 1.18
## 5 2196837 2.20
## 6 1006935 1.01
Create table
| Population | Chromosome | Cluster | r2 | nSegments | nSNPs | Start | End | Size | Size (Mb) |
|---|---|---|---|---|---|---|---|---|---|
| AUT | 1 | 1877_0.71 | 0.71 | 21 | 46 | 5443736 | 10957198 | 5513462 | 5.51 |
| AUT | 1 | 1763_0.77 | 0.77 | 30 | 61 | 87157392 | 88199259 | 1041867 | 1.04 |
| AUT | 1 | 1763_0.77 | 0.77 | 30 | 61 | 88919855 | 90254445 | 1334590 | 1.33 |
| AUT | 1 | 1628_0.82 | 0.82 | 26 | 50 | 119130691 | 120305920 | 1175229 | 1.18 |
| AUT | 1 | 1971_0.64 | 0.64 | 29 | 90 | 138373561 | 140570398 | 2196837 | 2.20 |
| AUT | 1 | 1651_0.81 | 0.81 | 519 | 679 | 151544898 | 152551833 | 1006935 | 1.01 |
| AUT | 1 | 1673_0.8 | 0.8 | 395 | 486 | 179031717 | 180129204 | 1097487 | 1.10 |
| AUT | 1 | 1656_0.81 | 0.81 | 536 | 691 | 242081344 | 243905804 | 1824460 | 1.82 |
| AUT | 1 | 1656_0.81 | 0.81 | 536 | 691 | 247353243 | 249207733 | 1854490 | 1.85 |
| AUT | 1 | 1673_0.8 | 0.8 | 395 | 486 | 260581858 | 262016624 | 1434766 | 1.43 |
| AUT | 1 | 1976_0.63 | 0.63 | 18 | 90 | 266160984 | 270116064 | 3955080 | 3.96 |
| AUT | 1 | 1934_0.67 | 0.67 | 19 | 40 | 282087582 | 284546412 | 2458830 | 2.46 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 49798927 | 52237467 | 2438540 | 2.44 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 101467688 | 102825816 | 1358128 | 1.36 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 103572137 | 106204056 | 2631919 | 2.63 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 124168259 | 126538488 | 2370229 | 2.37 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 130361623 | 131660157 | 1298534 | 1.30 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 137777373 | 138981409 | 1204036 | 1.20 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 141440521 | 142703746 | 1263225 | 1.26 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 149078628 | 153093408 | 4014780 | 4.01 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 153767456 | 155771880 | 2004424 | 2.00 |
| AUT | 2 | 3066_0.81 | 0.81 | 797 | 989 | 156275046 | 158102348 | 1827302 | 1.83 |
| AUT | 2 | 3533_0.6 | 0.6 | 33 | 72 | 328800255 | 329979871 | 1179616 | 1.18 |
| AUT | 2 | 3531_0.61 | 0.61 | 21 | 31 | 333084727 | 334205193 | 1120466 | 1.12 |
| AUT | 2 | 3215_0.78 | 0.78 | 97 | 324 | 390518548 | 391668996 | 1150448 | 1.15 |
| AUT | 2 | 3215_0.78 | 0.78 | 97 | 324 | 391711273 | 392777580 | 1066307 | 1.07 |
| AUT | 2 | 3215_0.78 | 0.78 | 97 | 324 | 397107735 | 401367529 | 4259794 | 4.26 |
| AUT | 2 | 3215_0.78 | 0.78 | 97 | 324 | 405893739 | 407224834 | 1331095 | 1.33 |
| AUT | 2 | 3138_0.8 | 0.8 | 26 | 61 | 407321663 | 411100836 | 3779173 | 3.78 |
| AUT | 2 | 3138_0.8 | 0.8 | 26 | 61 | 411409101 | 412997990 | 1588889 | 1.59 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 445201256 | 447678524 | 2477268 | 2.48 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 447843218 | 448906645 | 1063427 | 1.06 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 466090283 | 467282916 | 1192633 | 1.19 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 495634845 | 497303862 | 1669017 | 1.67 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 502247398 | 503278166 | 1030768 | 1.03 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 504551083 | 505702718 | 1151635 | 1.15 |
| AUT | 2 | 3065_0.81 | 0.81 | 1933 | 4652 | 520825136 | 523110071 | 2284935 | 2.28 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 15260009 | 16679033 | 1419024 | 1.42 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 22221783 | 24876231 | 2654448 | 2.65 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 57597040 | 60996345 | 3399305 | 3.40 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 64323643 | 66464901 | 2141258 | 2.14 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 67025564 | 68305791 | 1280227 | 1.28 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 69348616 | 70416221 | 1067605 | 1.07 |
| AUT | 3 | 3292_0.56 | 0.56 | 10 | 37 | 75010838 | 76064737 | 1053899 | 1.05 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 110079720 | 112277286 | 2197566 | 2.20 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 112497013 | 113712759 | 1215746 | 1.22 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 116172157 | 117763299 | 1591142 | 1.59 |
| AUT | 3 | 3129_0.76 | 0.76 | 105 | 311 | 197419987 | 198725960 | 1305973 | 1.31 |
| AUT | 3 | 3129_0.76 | 0.76 | 105 | 311 | 199372953 | 200641223 | 1268270 | 1.27 |
| AUT | 3 | 3195_0.73 | 0.73 | 47 | 94 | 213789681 | 215749074 | 1959393 | 1.96 |
| AUT | 3 | 2809_0.84 | 0.84 | 17 | 30 | 217392863 | 218946788 | 1553925 | 1.55 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 223089294 | 224371815 | 1282521 | 1.28 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 252429715 | 257705872 | 5276157 | 5.28 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 261367232 | 263434740 | 2067508 | 2.07 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 263696140 | 264901249 | 1205109 | 1.21 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 267045795 | 268729206 | 1683411 | 1.68 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 269707578 | 272924524 | 3216946 | 3.22 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 284309274 | 285864116 | 1554842 | 1.55 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 296354064 | 297430287 | 1076223 | 1.08 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 314111993 | 315235784 | 1123791 | 1.12 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 340649572 | 342828725 | 2179153 | 2.18 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 345522786 | 349025972 | 3503186 | 3.50 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 378164815 | 379392861 | 1228046 | 1.23 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 380732751 | 381773127 | 1040376 | 1.04 |
| AUT | 3 | 2950_0.81 | 0.81 | 1634 | 6373 | 437388093 | 438768367 | 1380274 | 1.38 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 1671072 | 16303506 | 14632434 | 14.63 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 17763447 | 19491473 | 1728026 | 1.73 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 31462771 | 33110064 | 1647293 | 1.65 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 33812253 | 39535721 | 5723468 | 5.72 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 42912079 | 45617370 | 2705291 | 2.71 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 45813378 | 46852266 | 1038888 | 1.04 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 49058652 | 52982032 | 3923380 | 3.92 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 53104692 | 57458477 | 4353785 | 4.35 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 57603304 | 81674467 | 24071163 | 24.07 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 84125006 | 85286331 | 1161325 | 1.16 |
| NEW | 1 | 2257_0.78 | 0.78 | 21 | 49 | 88409052 | 90437664 | 2028612 | 2.03 |
| NEW | 1 | 2257_0.78 | 0.78 | 21 | 49 | 92128407 | 93161109 | 1032702 | 1.03 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 96662783 | 99757810 | 3095027 | 3.10 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 109454635 | 110939058 | 1484423 | 1.48 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 111088239 | 115093306 | 4005067 | 4.01 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 116539985 | 117786853 | 1246868 | 1.25 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 118382563 | 133808459 | 15425896 | 15.43 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 134311499 | 152641345 | 18329846 | 18.33 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 155511543 | 168919506 | 13407963 | 13.41 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 169035292 | 173049491 | 4014199 | 4.01 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 175562655 | 184285228 | 8722573 | 8.72 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 184822512 | 191340592 | 6518080 | 6.52 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 191491743 | 192497058 | 1005315 | 1.01 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 193238959 | 195536041 | 2297082 | 2.30 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 196644737 | 199686032 | 3041295 | 3.04 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 199758742 | 207076243 | 7317501 | 7.32 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 210193969 | 212041495 | 1847526 | 1.85 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 217126621 | 230413950 | 13287329 | 13.29 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 230429247 | 241512774 | 11083527 | 11.08 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 241581708 | 245964256 | 4382548 | 4.38 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 246194066 | 250559827 | 4365761 | 4.37 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 250638063 | 252000239 | 1362176 | 1.36 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 252144386 | 255284772 | 3140386 | 3.14 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 255471960 | 260032529 | 4560569 | 4.56 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 262169514 | 263823952 | 1654438 | 1.65 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 263937222 | 271417059 | 7479837 | 7.48 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 274018327 | 291005909 | 16987582 | 16.99 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 291128858 | 294274102 | 3145244 | 3.15 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 294683970 | 297498464 | 2814494 | 2.81 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 299222427 | 302129356 | 2906929 | 2.91 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 302199736 | 305506598 | 3306862 | 3.31 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 305564825 | 308828617 | 3263792 | 3.26 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 308845316 | 310046723 | 1201407 | 1.20 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 310436955 | 312893712 | 2456757 | 2.46 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 313386794 | 321651633 | 8264839 | 8.26 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 329288148 | 330792056 | 1503908 | 1.50 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 331903843 | 334134626 | 2230783 | 2.23 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 349747385 | 350752606 | 1005221 | 1.01 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 350759454 | 352036196 | 1276742 | 1.28 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 352250603 | 353457242 | 1206639 | 1.21 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 355814525 | 356832851 | 1018326 | 1.02 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 357649351 | 360432526 | 2783175 | 2.78 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 361376691 | 362625358 | 1248667 | 1.25 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 363346050 | 365490174 | 2144124 | 2.14 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 365516884 | 367009263 | 1492379 | 1.49 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 367076124 | 368115714 | 1039590 | 1.04 |
| NEW | 1 | 2098_0.81 | 0.81 | 225 | 3339 | 368209240 | 370940654 | 2731414 | 2.73 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 224747 | 2320220 | 2095473 | 2.10 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 3767940 | 5516504 | 1748564 | 1.75 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 20865308 | 23384980 | 2519672 | 2.52 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 32333986 | 33684664 | 1350678 | 1.35 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 37484773 | 39477392 | 1992619 | 1.99 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 47841211 | 49223392 | 1382181 | 1.38 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 60198806 | 63385698 | 3186892 | 3.19 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 63957749 | 65028705 | 1070956 | 1.07 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 71334985 | 75185080 | 3850095 | 3.85 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 75680372 | 77722092 | 2041720 | 2.04 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 79048197 | 81335266 | 2287069 | 2.29 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 86262808 | 87274287 | 1011479 | 1.01 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 89422203 | 90648941 | 1226738 | 1.23 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 92717918 | 93748781 | 1030863 | 1.03 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 100600773 | 102052192 | 1451419 | 1.45 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 107385063 | 111397305 | 4012242 | 4.01 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 112239445 | 113398794 | 1159349 | 1.16 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 115171624 | 117422202 | 2250578 | 2.25 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 120642568 | 121789169 | 1146601 | 1.15 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 129752494 | 132084935 | 2332441 | 2.33 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 134691453 | 136254657 | 1563204 | 1.56 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 137286537 | 138732635 | 1446098 | 1.45 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 141517826 | 144428065 | 2910239 | 2.91 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 145519669 | 147610899 | 2091230 | 2.09 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 147686588 | 148800994 | 1114406 | 1.11 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 149738780 | 153093408 | 3354628 | 3.35 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 159957622 | 162105222 | 2147600 | 2.15 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 164942040 | 166163633 | 1221593 | 1.22 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 176121303 | 178566001 | 2444698 | 2.44 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 184599662 | 185697190 | 1097528 | 1.10 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 187872447 | 189338359 | 1465912 | 1.47 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 196919065 | 198241184 | 1322119 | 1.32 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 198399859 | 199866764 | 1466905 | 1.47 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 200640262 | 201766366 | 1126104 | 1.13 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 211336217 | 214704214 | 3367997 | 3.37 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 221458739 | 227293746 | 5835007 | 5.84 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 231449434 | 232560068 | 1110634 | 1.11 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 234706206 | 236580351 | 1874145 | 1.87 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 250661099 | 251754487 | 1093388 | 1.09 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 269725161 | 271001058 | 1275897 | 1.28 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 272699658 | 274730588 | 2030930 | 2.03 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 281488259 | 282754807 | 1266548 | 1.27 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 298229333 | 300182152 | 1952819 | 1.95 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 301661105 | 304313204 | 2652099 | 2.65 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 304515783 | 306218388 | 1702605 | 1.70 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 309917339 | 318159364 | 8242025 | 8.24 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 322231858 | 323875574 | 1643716 | 1.64 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 331446801 | 335080127 | 3633326 | 3.63 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 338547271 | 341098241 | 2550970 | 2.55 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 343930528 | 345470965 | 1540437 | 1.54 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 345633769 | 354870721 | 9236952 | 9.24 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 363676430 | 365753357 | 2076927 | 2.08 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 371505037 | 373052338 | 1547301 | 1.55 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 373133669 | 376347397 | 3213728 | 3.21 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 379361111 | 381543575 | 2182464 | 2.18 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 382522637 | 383782785 | 1260148 | 1.26 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 394747517 | 395926654 | 1179137 | 1.18 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 407185045 | 409429909 | 2244864 | 2.24 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 423413849 | 425459834 | 2045985 | 2.05 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 426632333 | 428968851 | 2336518 | 2.34 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 434926662 | 436108135 | 1181473 | 1.18 |
| NEW | 2 | 3404_0.8 | 0.8 | 905 | 1502 | 445321096 | 447678524 | 2357428 | 2.36 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 450997412 | 452946043 | 1948631 | 1.95 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 489711160 | 491614193 | 1903033 | 1.90 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 505908537 | 507012127 | 1103590 | 1.10 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 518565796 | 519621236 | 1055440 | 1.06 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 522038684 | 523113152 | 1074468 | 1.07 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 533383712 | 534904257 | 1520545 | 1.52 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 546386096 | 547694728 | 1308632 | 1.31 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 559442893 | 561613146 | 2170253 | 2.17 |
| NEW | 2 | 3393_0.8 | 0.8 | 1027 | 3235 | 584590398 | 585804603 | 1214205 | 1.21 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 138261 | 1143824 | 1005563 | 1.01 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 6888798 | 8280336 | 1391538 | 1.39 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 8741873 | 16401719 | 7659846 | 7.66 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 30868364 | 32084271 | 1215907 | 1.22 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 33607382 | 34770651 | 1163269 | 1.16 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 38220097 | 39497877 | 1277780 | 1.28 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 41999164 | 43351711 | 1352547 | 1.35 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 45971148 | 49553360 | 3582212 | 3.58 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 53278835 | 54796696 | 1517861 | 1.52 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 57016980 | 58476637 | 1459657 | 1.46 |
| NEW | 3 | 2844_0.81 | 0.81 | 94 | 142 | 62431035 | 64197177 | 1766142 | 1.77 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 66551211 | 68843398 | 2292187 | 2.29 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 70979233 | 76622043 | 5642810 | 5.64 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 79033650 | 80149798 | 1116148 | 1.12 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 82956837 | 84368104 | 1411267 | 1.41 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 87052596 | 88327934 | 1275338 | 1.28 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 96649526 | 97704550 | 1055024 | 1.06 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 103304460 | 105510232 | 2205772 | 2.21 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 106246872 | 108915149 | 2668277 | 2.67 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 110248778 | 112627576 | 2378798 | 2.38 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 117801583 | 119196324 | 1394741 | 1.39 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 122688806 | 125806099 | 3117293 | 3.12 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 126000611 | 132461516 | 6460905 | 6.46 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 134726992 | 142770788 | 8043796 | 8.04 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 143504855 | 146770743 | 3265888 | 3.27 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 149536509 | 156001191 | 6464682 | 6.46 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 158530473 | 159797863 | 1267390 | 1.27 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 161308720 | 163859867 | 2551147 | 2.55 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 164412695 | 165638650 | 1225955 | 1.23 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 165745584 | 169750947 | 4005363 | 4.01 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 173459259 | 182850273 | 9391014 | 9.39 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 183591308 | 191456216 | 7864908 | 7.86 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 191547834 | 194909609 | 3361775 | 3.36 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 197419987 | 208785670 | 11365683 | 11.37 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 209544043 | 212578519 | 3034476 | 3.03 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 212882391 | 219711403 | 6829012 | 6.83 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 220295952 | 223586999 | 3291047 | 3.29 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 224412047 | 226630195 | 2218148 | 2.22 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 227290780 | 229701667 | 2410887 | 2.41 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 238924438 | 243184338 | 4259900 | 4.26 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 244529416 | 246058521 | 1529105 | 1.53 |
| NEW | 3 | 4066_0.72 | 0.72 | 7 | 42 | 248606503 | 250684517 | 2078014 | 2.08 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 252765819 | 258190930 | 5425111 | 5.43 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 260250588 | 261292851 | 1042263 | 1.04 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 266966314 | 268898469 | 1932155 | 1.93 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 269155423 | 274126769 | 4971346 | 4.97 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 274697733 | 276432605 | 1734872 | 1.73 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 276462623 | 279021064 | 2558441 | 2.56 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 280594192 | 282048225 | 1454033 | 1.45 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 286337276 | 287471025 | 1133749 | 1.13 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 288896346 | 290130685 | 1234339 | 1.23 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 291357677 | 293293846 | 1936169 | 1.94 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 296354064 | 298088579 | 1734515 | 1.73 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 299533420 | 301080582 | 1547162 | 1.55 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 302091398 | 303360496 | 1269098 | 1.27 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 303715842 | 306464838 | 2748996 | 2.75 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 311114136 | 313584547 | 2470411 | 2.47 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 315936740 | 317289268 | 1352528 | 1.35 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 320805786 | 322094119 | 1288333 | 1.29 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 330738652 | 332126201 | 1387549 | 1.39 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 339919173 | 342105404 | 2186231 | 2.19 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 344380481 | 345522786 | 1142305 | 1.14 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 370379158 | 371501078 | 1121920 | 1.12 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 380236644 | 381564291 | 1327647 | 1.33 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 382176532 | 383384925 | 1208393 | 1.21 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 404173993 | 405714900 | 1540907 | 1.54 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 428481578 | 430261142 | 1779564 | 1.78 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 437336558 | 438485871 | 1149313 | 1.15 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 438979662 | 440553449 | 1573787 | 1.57 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 447077906 | 448164929 | 1087023 | 1.09 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 459111122 | 461437206 | 2326084 | 2.33 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 463741283 | 464793077 | 1051794 | 1.05 |
| NEW | 3 | 2836_0.81 | 0.81 | 567 | 1122 | 466877065 | 470726943 | 3849878 | 3.85 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 470834558 | 472278174 | 1443616 | 1.44 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 477874059 | 479070412 | 1196353 | 1.20 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 482358967 | 483846198 | 1487231 | 1.49 |
| NEW | 3 | 2837_0.81 | 0.81 | 602 | 1668 | 483851021 | 485203479 | 1352458 | 1.35 |
We can create a facet plot now for all chromosomes
# To plot only clusters equal or bigger than 1Mb
albo2 <- table1 |> dplyr::filter(Size >= 1000000)
# Function to format numbers as Mb
label_mb <- function(x) {
sprintf("%.0fMb", x / 1e6)
}
# Plot it
ggplot(albo2, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = as.factor(Cluster)), color = "black", linewidth = 0.2) +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "none",
panel.spacing.x = unit(1, "lines") # Adjust the unit and number to increase space as needed
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed") +
guides(fill = "none")# Use ggsave to save the plot as a PDF
# ggsave(
# filename = here("output", "ldna", "AUT_NEW_fixed.pdf"),
# device = "pdf",
# width = 10,
# height = 5,
# units = "in"
# )Make each plot with different scales
# Plot it
ggplot(albo2, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = as.factor(Cluster)), color = "black", linewidth = 0.2) +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
panel.grid.minor.x = element_blank(),
# strip.background = element_rect(fill = "#e8e8e8", colour = NA),
legend.position = "none",
panel.spacing.x = unit(1, "lines")
) +
facet_wrap(~ Population + Chromosome, scales = "free_y", ncol = 3) + # Free y scale, and each chromosome gets its own row
guides(fill = "none")# Use ggsave to save the plot as a PDF
# ggsave(
# filename = here("output", "ldna", "AUT_NEW_free.pdf"),
# device = "pdf",
# width = 8,
# height = 5,
# units = "in"
# )We can also remove the large clusters and plot with fixed scale to look at the cluster between 1 and 10Mb
# To plot only clusters equal or bigger than 1Mb but less that 10Mb
albo3 <- albo2 |> dplyr::filter(Size >= 1000000, Size <= 10000000)
# Plot it
ggplot(albo3, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = as.factor(Cluster)), color = "black", linewidth = 0.2) +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "none",
panel.spacing.x = unit(1, "lines") # Adjust the unit and number to increase space as needed
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed") +
guides(fill = "none")# Use ggsave to save the plot as a PDF
# ggsave(
# filename = here("output", "ldna", "AUT_NEW_fixed_1_to_10Mb.pdf"),
# device = "pdf",
# width = 8,
# height = 5,
# units = "in"
# )It seems that the linkage patters are quite different from AUT to the wild population. I am not sure why we are seeing clusters at such long distance the wild population for chromosome 2 and 3
We could do the analysis by sex, but we only have 13 females and 15 males in AUT. Perhaps we could use the same number of samples for each. However, the sample size will be too small still.
snps_scan <-
read.table(
# here("output", "pcadapt", "man_aut_common_SNPs_pcadapt_outflank.txt"),
here("output", "snpeff", "SNPs_79_DE.txt"),
stringsAsFactors = FALSE
) |>
dplyr::rename(
SNP = V1
)
head(snps_scan)## SNP
## 1 AX-583054970
## 2 AX-583055828
## 3 AX-583093532
## 4 AX-583142560
## 5 AX-583237406
## 6 AX-583279927
Import bim file
# Import the function
source(
here(
"notebooks", "helpers", "import_bim.R")
)
# Import the data
snps <- import_bim(here("output", "ldna", "files", "file1.bim"))
# Check it
head(snps)## # A tibble: 6 x 6
## Scaffold SNP Cm Position Allele1 Allele2
## <chr> <chr> <int> <dbl> <chr> <chr>
## 1 1 AX-581444870 0 97856 C T
## 2 1 AX-583035083 0 305518 A G
## 3 1 AX-583035102 0 308124 A G
## 4 1 AX-583033342 0 315059 C G
## 5 1 AX-583035163 0 315386 A G
## 6 1 AX-583033356 0 315674 C T
Merge the objects
merged_snps <- inner_join(snps_scan, snps, by = "SNP") |>
dplyr::rename(
Chromosome = Scaffold
)
head(merged_snps)## SNP Chromosome Cm Position Allele1 Allele2
## 1 AX-583054970 1 0 5342242 G A
## 2 AX-583055828 1 0 6260504 A G
## 3 AX-583093532 1 0 18373267 C T
## 4 AX-583142560 1 0 33012482 T C
## 5 AX-583237406 1 0 66299838 T C
## 6 AX-583279927 1 0 80133483 A G
We can add them as lines in the plot
# First, create a new data frame with 1Mb windows and count SNPs in each window
merged_snps$Window <- floor(merged_snps$Position / 20e6) * 20e6 # 20mb
snp_counts <- merged_snps %>%
group_by(Chromosome, Window) %>%
summarize(SNP_count = n(), .groups = 'drop')
# Now, add this SNP information to the plot
snp_plot <- ggplot() +
geom_rect(data = albo2, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size, fill = as.factor(Cluster)),
color = "black", linewidth = 0.2) +
geom_vline(data = snp_counts, aes(xintercept = Window + 0.5e6), color = "pink", linetype = "dotted", linewidth = 0.5) +
geom_text(data = snp_counts, aes(x = Window + 0.5e6, y = 8e6, label = SNP_count), vjust = -0.5, color = "blue", size = 2) +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position (Mb)", y = "Cluster Size (Mb)") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotdash"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "none",
panel.spacing.x = unit(1, "lines")
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed")
# Display the plot
print(snp_plot)## Warning: Combining variables of class <numeric> and <character> was deprecated in
## ggplot2 3.4.0.
## i Please ensure your variables are compatible before plotting (location:
## `combine_vars()`)
## This warning is displayed once every 8 hours.
## Call `lifecycle::last_lifecycle_warnings()` to see where this warning was
## generated.
#
# # Use ggsave to save the plot as a PDF
# ggsave(
# filename = here("output", "ldna", "linkage_snps_genes_de.pdf"),
# device = "pdf",
# width = 8,
# height = 5,
# units = "in"
# )Find the non-overlapping clusters
# Split the data into two subsets based on Population
albo_NEW <- subset(albo2, Population == "NEW")
albo_AUT <- subset(albo2, Population == "AUT")
# Function to find non-overlapping clusters
find_non_overlapping_clusters <- function(new_clusters, aut_clusters) {
non_overlapping <- vector("list", length(new_clusters$Chromosome))
names(non_overlapping) <- unique(new_clusters$Chromosome)
for (chr in unique(new_clusters$Chromosome)) {
new_chrom_clusters <- new_clusters[new_clusters$Chromosome == chr, ]
aut_chrom_clusters <- aut_clusters[aut_clusters$Chromosome == chr, ]
non_overlap <- vector("list", nrow(new_chrom_clusters))
for (i in 1:nrow(new_chrom_clusters)) {
overlaps <- any(aut_chrom_clusters$Start <= new_chrom_clusters$End[i] & aut_chrom_clusters$End >= new_chrom_clusters$Start[i])
if (!overlaps) {
non_overlap[[i]] <- new_chrom_clusters[i, ]
}
}
non_overlapping[[chr]] <- do.call(rbind, non_overlap)
}
do.call(rbind, non_overlapping)
}
# Find non-overlapping clusters
non_overlapping_clusters <- find_non_overlapping_clusters(albo_NEW, albo_AUT)
# View the non-overlapping clusters
non_overlapping_clusters## Population Chromosome Cluster r2 nSegments nSNPs Start End
## 1.67 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## 1.68 NEW 1 2098_0.81 0.81 225 3339 31462771 33110064
## 1.69 NEW 1 2098_0.81 0.81 225 3339 33812253 39535721
## 1.70 NEW 1 2098_0.81 0.81 225 3339 42912079 45617370
## 1.71 NEW 1 2098_0.81 0.81 225 3339 45813378 46852266
## 1.72 NEW 1 2098_0.81 0.81 225 3339 49058652 52982032
## 1.73 NEW 1 2098_0.81 0.81 225 3339 53104692 57458477
## 1.74 NEW 1 2098_0.81 0.81 225 3339 57603304 81674467
## 1.75 NEW 1 2098_0.81 0.81 225 3339 84125006 85286331
## 1.77 NEW 1 2257_0.78 0.78 21 49 92128407 93161109
## 1.78 NEW 1 2098_0.81 0.81 225 3339 96662783 99757810
## 1.79 NEW 1 2098_0.81 0.81 225 3339 109454635 110939058
## 1.80 NEW 1 2098_0.81 0.81 225 3339 111088239 115093306
## 1.81 NEW 1 2098_0.81 0.81 225 3339 116539985 117786853
## 1.84 NEW 1 2098_0.81 0.81 225 3339 155511543 168919506
## 1.85 NEW 1 2098_0.81 0.81 225 3339 169035292 173049491
## 1.87 NEW 1 2098_0.81 0.81 225 3339 184822512 191340592
## 1.88 NEW 1 2098_0.81 0.81 225 3339 191491743 192497058
## 1.89 NEW 1 2098_0.81 0.81 225 3339 193238959 195536041
## 1.90 NEW 1 2098_0.81 0.81 225 3339 196644737 199686032
## 1.91 NEW 1 2098_0.81 0.81 225 3339 199758742 207076243
## 1.92 NEW 1 2098_0.81 0.81 225 3339 210193969 212041495
## 1.93 NEW 1 2098_0.81 0.81 225 3339 217126621 230413950
## 1.94 NEW 1 2098_0.81 0.81 225 3339 230429247 241512774
## 1.97 NEW 1 2098_0.81 0.81 225 3339 250638063 252000239
## 1.98 NEW 1 2098_0.81 0.81 225 3339 252144386 255284772
## 1.99 NEW 1 2098_0.81 0.81 225 3339 255471960 260032529
## 1.100 NEW 1 2098_0.81 0.81 225 3339 262169514 263823952
## 1.103 NEW 1 2098_0.81 0.81 225 3339 291128858 294274102
## 1.104 NEW 1 2098_0.81 0.81 225 3339 294683970 297498464
## 1.105 NEW 1 2098_0.81 0.81 225 3339 299222427 302129356
## 1.106 NEW 1 2098_0.81 0.81 225 3339 302199736 305506598
## 1.107 NEW 1 2098_0.81 0.81 225 3339 305564825 308828617
## 1.108 NEW 1 2098_0.81 0.81 225 3339 308845316 310046723
## 1.109 NEW 1 2098_0.81 0.81 225 3339 310436955 312893712
## 1.110 NEW 1 2098_0.81 0.81 225 3339 313386794 321651633
## 1.111 NEW 1 2098_0.81 0.81 225 3339 329288148 330792056
## 1.112 NEW 1 2098_0.81 0.81 225 3339 331903843 334134626
## 1.113 NEW 1 2098_0.81 0.81 225 3339 349747385 350752606
## 1.114 NEW 1 2098_0.81 0.81 225 3339 350759454 352036196
## 1.115 NEW 1 2098_0.81 0.81 225 3339 352250603 353457242
## 1.116 NEW 1 2098_0.81 0.81 225 3339 355814525 356832851
## 1.117 NEW 1 2098_0.81 0.81 225 3339 357649351 360432526
## 1.118 NEW 1 2098_0.81 0.81 225 3339 361376691 362625358
## 1.119 NEW 1 2098_0.81 0.81 225 3339 363346050 365490174
## 1.120 NEW 1 2098_0.81 0.81 225 3339 365516884 367009263
## 1.121 NEW 1 2098_0.81 0.81 225 3339 367076124 368115714
## 1.122 NEW 1 2098_0.81 0.81 225 3339 368209240 370940654
## 2.123 NEW 2 3393_0.8 0.8 1027 3235 224747 2320220
## 2.124 NEW 2 3393_0.8 0.8 1027 3235 3767940 5516504
## 2.125 NEW 2 3404_0.8 0.8 905 1502 20865308 23384980
## 2.126 NEW 2 3393_0.8 0.8 1027 3235 32333986 33684664
## 2.127 NEW 2 3393_0.8 0.8 1027 3235 37484773 39477392
## 2.128 NEW 2 3404_0.8 0.8 905 1502 47841211 49223392
## 2.129 NEW 2 3393_0.8 0.8 1027 3235 60198806 63385698
## 2.130 NEW 2 3404_0.8 0.8 905 1502 63957749 65028705
## 2.131 NEW 2 3393_0.8 0.8 1027 3235 71334985 75185080
## 2.132 NEW 2 3404_0.8 0.8 905 1502 75680372 77722092
## 2.133 NEW 2 3404_0.8 0.8 905 1502 79048197 81335266
## 2.134 NEW 2 3393_0.8 0.8 1027 3235 86262808 87274287
## 2.135 NEW 2 3393_0.8 0.8 1027 3235 89422203 90648941
## 2.136 NEW 2 3393_0.8 0.8 1027 3235 92717918 93748781
## 2.138 NEW 2 3393_0.8 0.8 1027 3235 107385063 111397305
## 2.139 NEW 2 3393_0.8 0.8 1027 3235 112239445 113398794
## 2.140 NEW 2 3404_0.8 0.8 905 1502 115171624 117422202
## 2.141 NEW 2 3393_0.8 0.8 1027 3235 120642568 121789169
## 2.143 NEW 2 3404_0.8 0.8 905 1502 134691453 136254657
## 2.146 NEW 2 3404_0.8 0.8 905 1502 145519669 147610899
## 2.147 NEW 2 3393_0.8 0.8 1027 3235 147686588 148800994
## 2.149 NEW 2 3404_0.8 0.8 905 1502 159957622 162105222
## 2.150 NEW 2 3404_0.8 0.8 905 1502 164942040 166163633
## 2.151 NEW 2 3404_0.8 0.8 905 1502 176121303 178566001
## 2.152 NEW 2 3393_0.8 0.8 1027 3235 184599662 185697190
## 2.153 NEW 2 3404_0.8 0.8 905 1502 187872447 189338359
## 2.154 NEW 2 3393_0.8 0.8 1027 3235 196919065 198241184
## 2.155 NEW 2 3393_0.8 0.8 1027 3235 198399859 199866764
## 2.156 NEW 2 3393_0.8 0.8 1027 3235 200640262 201766366
## 2.157 NEW 2 3393_0.8 0.8 1027 3235 211336217 214704214
## 2.158 NEW 2 3393_0.8 0.8 1027 3235 221458739 227293746
## 2.159 NEW 2 3404_0.8 0.8 905 1502 231449434 232560068
## 2.160 NEW 2 3404_0.8 0.8 905 1502 234706206 236580351
## 2.161 NEW 2 3393_0.8 0.8 1027 3235 250661099 251754487
## 2.162 NEW 2 3393_0.8 0.8 1027 3235 269725161 271001058
## 2.163 NEW 2 3393_0.8 0.8 1027 3235 272699658 274730588
## 2.164 NEW 2 3393_0.8 0.8 1027 3235 281488259 282754807
## 2.165 NEW 2 3393_0.8 0.8 1027 3235 298229333 300182152
## 2.166 NEW 2 3404_0.8 0.8 905 1502 301661105 304313204
## 2.167 NEW 2 3404_0.8 0.8 905 1502 304515783 306218388
## 2.168 NEW 2 3393_0.8 0.8 1027 3235 309917339 318159364
## 2.169 NEW 2 3393_0.8 0.8 1027 3235 322231858 323875574
## 2.171 NEW 2 3393_0.8 0.8 1027 3235 338547271 341098241
## 2.172 NEW 2 3404_0.8 0.8 905 1502 343930528 345470965
## 2.173 NEW 2 3404_0.8 0.8 905 1502 345633769 354870721
## 2.174 NEW 2 3404_0.8 0.8 905 1502 363676430 365753357
## 2.175 NEW 2 3393_0.8 0.8 1027 3235 371505037 373052338
## 2.176 NEW 2 3393_0.8 0.8 1027 3235 373133669 376347397
## 2.177 NEW 2 3393_0.8 0.8 1027 3235 379361111 381543575
## 2.178 NEW 2 3393_0.8 0.8 1027 3235 382522637 383782785
## 2.179 NEW 2 3393_0.8 0.8 1027 3235 394747517 395926654
## 2.181 NEW 2 3393_0.8 0.8 1027 3235 423413849 425459834
## 2.182 NEW 2 3393_0.8 0.8 1027 3235 426632333 428968851
## 2.183 NEW 2 3393_0.8 0.8 1027 3235 434926662 436108135
## 2.185 NEW 2 3393_0.8 0.8 1027 3235 450997412 452946043
## 2.186 NEW 2 3393_0.8 0.8 1027 3235 489711160 491614193
## 2.187 NEW 2 3393_0.8 0.8 1027 3235 505908537 507012127
## 2.188 NEW 2 3393_0.8 0.8 1027 3235 518565796 519621236
## 2.190 NEW 2 3393_0.8 0.8 1027 3235 533383712 534904257
## 2.191 NEW 2 3393_0.8 0.8 1027 3235 546386096 547694728
## 2.192 NEW 2 3393_0.8 0.8 1027 3235 559442893 561613146
## 2.193 NEW 2 3393_0.8 0.8 1027 3235 584590398 585804603
## 3.194 NEW 3 2836_0.81 0.81 567 1122 138261 1143824
## 3.195 NEW 3 2836_0.81 0.81 567 1122 6888798 8280336
## 3.197 NEW 3 2837_0.81 0.81 602 1668 30868364 32084271
## 3.198 NEW 3 2837_0.81 0.81 602 1668 33607382 34770651
## 3.199 NEW 3 2837_0.81 0.81 602 1668 38220097 39497877
## 3.200 NEW 3 2837_0.81 0.81 602 1668 41999164 43351711
## 3.201 NEW 3 2837_0.81 0.81 602 1668 45971148 49553360
## 3.202 NEW 3 2837_0.81 0.81 602 1668 53278835 54796696
## 3.204 NEW 3 2844_0.81 0.81 94 142 62431035 64197177
## 3.207 NEW 3 2837_0.81 0.81 602 1668 79033650 80149798
## 3.208 NEW 3 2837_0.81 0.81 602 1668 82956837 84368104
## 3.209 NEW 3 2836_0.81 0.81 567 1122 87052596 88327934
## 3.210 NEW 3 2837_0.81 0.81 602 1668 96649526 97704550
## 3.211 NEW 3 2837_0.81 0.81 602 1668 103304460 105510232
## 3.212 NEW 3 2837_0.81 0.81 602 1668 106246872 108915149
## 3.214 NEW 3 2837_0.81 0.81 602 1668 117801583 119196324
## 3.215 NEW 3 2837_0.81 0.81 602 1668 122688806 125806099
## 3.216 NEW 3 2837_0.81 0.81 602 1668 126000611 132461516
## 3.217 NEW 3 2837_0.81 0.81 602 1668 134726992 142770788
## 3.218 NEW 3 2837_0.81 0.81 602 1668 143504855 146770743
## 3.219 NEW 3 2837_0.81 0.81 602 1668 149536509 156001191
## 3.220 NEW 3 2837_0.81 0.81 602 1668 158530473 159797863
## 3.221 NEW 3 2837_0.81 0.81 602 1668 161308720 163859867
## 3.222 NEW 3 2837_0.81 0.81 602 1668 164412695 165638650
## 3.223 NEW 3 2837_0.81 0.81 602 1668 165745584 169750947
## 3.224 NEW 3 2837_0.81 0.81 602 1668 173459259 182850273
## 3.225 NEW 3 2837_0.81 0.81 602 1668 183591308 191456216
## 3.226 NEW 3 2837_0.81 0.81 602 1668 191547834 194909609
## 3.228 NEW 3 2837_0.81 0.81 602 1668 209544043 212578519
## 3.231 NEW 3 2837_0.81 0.81 602 1668 224412047 226630195
## 3.232 NEW 3 2837_0.81 0.81 602 1668 227290780 229701667
## 3.233 NEW 3 2837_0.81 0.81 602 1668 238924438 243184338
## 3.234 NEW 3 2837_0.81 0.81 602 1668 244529416 246058521
## 3.235 NEW 3 4066_0.72 0.72 7 42 248606503 250684517
## 3.237 NEW 3 2837_0.81 0.81 602 1668 260250588 261292851
## 3.240 NEW 3 2837_0.81 0.81 602 1668 274697733 276432605
## 3.241 NEW 3 2836_0.81 0.81 567 1122 276462623 279021064
## 3.242 NEW 3 2837_0.81 0.81 602 1668 280594192 282048225
## 3.243 NEW 3 2837_0.81 0.81 602 1668 286337276 287471025
## 3.244 NEW 3 2836_0.81 0.81 567 1122 288896346 290130685
## 3.245 NEW 3 2837_0.81 0.81 602 1668 291357677 293293846
## 3.247 NEW 3 2837_0.81 0.81 602 1668 299533420 301080582
## 3.248 NEW 3 2837_0.81 0.81 602 1668 302091398 303360496
## 3.249 NEW 3 2837_0.81 0.81 602 1668 303715842 306464838
## 3.250 NEW 3 2837_0.81 0.81 602 1668 311114136 313584547
## 3.251 NEW 3 2837_0.81 0.81 602 1668 315936740 317289268
## 3.252 NEW 3 2836_0.81 0.81 567 1122 320805786 322094119
## 3.253 NEW 3 2837_0.81 0.81 602 1668 330738652 332126201
## 3.256 NEW 3 2837_0.81 0.81 602 1668 370379158 371501078
## 3.258 NEW 3 2837_0.81 0.81 602 1668 382176532 383384925
## 3.259 NEW 3 2837_0.81 0.81 602 1668 404173993 405714900
## 3.260 NEW 3 2836_0.81 0.81 567 1122 428481578 430261142
## 3.262 NEW 3 2837_0.81 0.81 602 1668 438979662 440553449
## 3.263 NEW 3 2836_0.81 0.81 567 1122 447077906 448164929
## 3.264 NEW 3 2837_0.81 0.81 602 1668 459111122 461437206
## 3.265 NEW 3 2836_0.81 0.81 567 1122 463741283 464793077
## 3.266 NEW 3 2836_0.81 0.81 567 1122 466877065 470726943
## 3.267 NEW 3 2837_0.81 0.81 602 1668 470834558 472278174
## 3.268 NEW 3 2837_0.81 0.81 602 1668 477874059 479070412
## 3.269 NEW 3 2837_0.81 0.81 602 1668 482358967 483846198
## 3.270 NEW 3 2837_0.81 0.81 602 1668 483851021 485203479
## Size Size (Mb)
## 1.67 1728026 1.73
## 1.68 1647293 1.65
## 1.69 5723468 5.72
## 1.70 2705291 2.71
## 1.71 1038888 1.04
## 1.72 3923380 3.92
## 1.73 4353785 4.35
## 1.74 24071163 24.07
## 1.75 1161325 1.16
## 1.77 1032702 1.03
## 1.78 3095027 3.10
## 1.79 1484423 1.48
## 1.80 4005067 4.01
## 1.81 1246868 1.25
## 1.84 13407963 13.41
## 1.85 4014199 4.01
## 1.87 6518080 6.52
## 1.88 1005315 1.01
## 1.89 2297082 2.30
## 1.90 3041295 3.04
## 1.91 7317501 7.32
## 1.92 1847526 1.85
## 1.93 13287329 13.29
## 1.94 11083527 11.08
## 1.97 1362176 1.36
## 1.98 3140386 3.14
## 1.99 4560569 4.56
## 1.100 1654438 1.65
## 1.103 3145244 3.15
## 1.104 2814494 2.81
## 1.105 2906929 2.91
## 1.106 3306862 3.31
## 1.107 3263792 3.26
## 1.108 1201407 1.20
## 1.109 2456757 2.46
## 1.110 8264839 8.26
## 1.111 1503908 1.50
## 1.112 2230783 2.23
## 1.113 1005221 1.01
## 1.114 1276742 1.28
## 1.115 1206639 1.21
## 1.116 1018326 1.02
## 1.117 2783175 2.78
## 1.118 1248667 1.25
## 1.119 2144124 2.14
## 1.120 1492379 1.49
## 1.121 1039590 1.04
## 1.122 2731414 2.73
## 2.123 2095473 2.10
## 2.124 1748564 1.75
## 2.125 2519672 2.52
## 2.126 1350678 1.35
## 2.127 1992619 1.99
## 2.128 1382181 1.38
## 2.129 3186892 3.19
## 2.130 1070956 1.07
## 2.131 3850095 3.85
## 2.132 2041720 2.04
## 2.133 2287069 2.29
## 2.134 1011479 1.01
## 2.135 1226738 1.23
## 2.136 1030863 1.03
## 2.138 4012242 4.01
## 2.139 1159349 1.16
## 2.140 2250578 2.25
## 2.141 1146601 1.15
## 2.143 1563204 1.56
## 2.146 2091230 2.09
## 2.147 1114406 1.11
## 2.149 2147600 2.15
## 2.150 1221593 1.22
## 2.151 2444698 2.44
## 2.152 1097528 1.10
## 2.153 1465912 1.47
## 2.154 1322119 1.32
## 2.155 1466905 1.47
## 2.156 1126104 1.13
## 2.157 3367997 3.37
## 2.158 5835007 5.84
## 2.159 1110634 1.11
## 2.160 1874145 1.87
## 2.161 1093388 1.09
## 2.162 1275897 1.28
## 2.163 2030930 2.03
## 2.164 1266548 1.27
## 2.165 1952819 1.95
## 2.166 2652099 2.65
## 2.167 1702605 1.70
## 2.168 8242025 8.24
## 2.169 1643716 1.64
## 2.171 2550970 2.55
## 2.172 1540437 1.54
## 2.173 9236952 9.24
## 2.174 2076927 2.08
## 2.175 1547301 1.55
## 2.176 3213728 3.21
## 2.177 2182464 2.18
## 2.178 1260148 1.26
## 2.179 1179137 1.18
## 2.181 2045985 2.05
## 2.182 2336518 2.34
## 2.183 1181473 1.18
## 2.185 1948631 1.95
## 2.186 1903033 1.90
## 2.187 1103590 1.10
## 2.188 1055440 1.06
## 2.190 1520545 1.52
## 2.191 1308632 1.31
## 2.192 2170253 2.17
## 2.193 1214205 1.21
## 3.194 1005563 1.01
## 3.195 1391538 1.39
## 3.197 1215907 1.22
## 3.198 1163269 1.16
## 3.199 1277780 1.28
## 3.200 1352547 1.35
## 3.201 3582212 3.58
## 3.202 1517861 1.52
## 3.204 1766142 1.77
## 3.207 1116148 1.12
## 3.208 1411267 1.41
## 3.209 1275338 1.28
## 3.210 1055024 1.06
## 3.211 2205772 2.21
## 3.212 2668277 2.67
## 3.214 1394741 1.39
## 3.215 3117293 3.12
## 3.216 6460905 6.46
## 3.217 8043796 8.04
## 3.218 3265888 3.27
## 3.219 6464682 6.46
## 3.220 1267390 1.27
## 3.221 2551147 2.55
## 3.222 1225955 1.23
## 3.223 4005363 4.01
## 3.224 9391014 9.39
## 3.225 7864908 7.86
## 3.226 3361775 3.36
## 3.228 3034476 3.03
## 3.231 2218148 2.22
## 3.232 2410887 2.41
## 3.233 4259900 4.26
## 3.234 1529105 1.53
## 3.235 2078014 2.08
## 3.237 1042263 1.04
## 3.240 1734872 1.73
## 3.241 2558441 2.56
## 3.242 1454033 1.45
## 3.243 1133749 1.13
## 3.244 1234339 1.23
## 3.245 1936169 1.94
## 3.247 1547162 1.55
## 3.248 1269098 1.27
## 3.249 2748996 2.75
## 3.250 2470411 2.47
## 3.251 1352528 1.35
## 3.252 1288333 1.29
## 3.253 1387549 1.39
## 3.256 1121920 1.12
## 3.258 1208393 1.21
## 3.259 1540907 1.54
## 3.260 1779564 1.78
## 3.262 1573787 1.57
## 3.263 1087023 1.09
## 3.264 2326084 2.33
## 3.265 1051794 1.05
## 3.266 3849878 3.85
## 3.267 1443616 1.44
## 3.268 1196353 1.20
## 3.269 1487231 1.49
## 3.270 1352458 1.35
Sanity check: Second way to get it
# Function to find non-overlapping segments
find_non_overlapping_segments <- function(new_clusters, aut_clusters) {
non_overlapping <- list()
for (chr in unique(new_clusters$Chromosome)) {
new_chrom_segments <- new_clusters[new_clusters$Chromosome == chr, ]
aut_chrom_segments <- aut_clusters[aut_clusters$Chromosome == chr, ]
non_overlap <- list()
for (i in 1:nrow(new_chrom_segments)) {
overlaps <- FALSE
for (j in 1:nrow(aut_chrom_segments)) {
if (new_chrom_segments$Start[i] <= aut_chrom_segments$End[j] && new_chrom_segments$End[i] >= aut_chrom_segments$Start[j]) {
overlaps <- TRUE
break
}
}
if (!overlaps) {
non_overlap <- c(non_overlap, list(new_chrom_segments[i, ]))
}
}
non_overlapping[[chr]] <- do.call(rbind, non_overlap)
}
do.call(rbind, non_overlapping)
}
# Find non-overlapping segments
non_overlapping_segments <- find_non_overlapping_segments(albo_NEW, albo_AUT)
# View the non-overlapping segments
non_overlapping_segments## Population Chromosome Cluster r2 nSegments nSNPs Start End
## 67 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## 68 NEW 1 2098_0.81 0.81 225 3339 31462771 33110064
## 69 NEW 1 2098_0.81 0.81 225 3339 33812253 39535721
## 70 NEW 1 2098_0.81 0.81 225 3339 42912079 45617370
## 71 NEW 1 2098_0.81 0.81 225 3339 45813378 46852266
## 72 NEW 1 2098_0.81 0.81 225 3339 49058652 52982032
## 73 NEW 1 2098_0.81 0.81 225 3339 53104692 57458477
## 74 NEW 1 2098_0.81 0.81 225 3339 57603304 81674467
## 75 NEW 1 2098_0.81 0.81 225 3339 84125006 85286331
## 77 NEW 1 2257_0.78 0.78 21 49 92128407 93161109
## 78 NEW 1 2098_0.81 0.81 225 3339 96662783 99757810
## 79 NEW 1 2098_0.81 0.81 225 3339 109454635 110939058
## 80 NEW 1 2098_0.81 0.81 225 3339 111088239 115093306
## 81 NEW 1 2098_0.81 0.81 225 3339 116539985 117786853
## 84 NEW 1 2098_0.81 0.81 225 3339 155511543 168919506
## 85 NEW 1 2098_0.81 0.81 225 3339 169035292 173049491
## 87 NEW 1 2098_0.81 0.81 225 3339 184822512 191340592
## 88 NEW 1 2098_0.81 0.81 225 3339 191491743 192497058
## 89 NEW 1 2098_0.81 0.81 225 3339 193238959 195536041
## 90 NEW 1 2098_0.81 0.81 225 3339 196644737 199686032
## 91 NEW 1 2098_0.81 0.81 225 3339 199758742 207076243
## 92 NEW 1 2098_0.81 0.81 225 3339 210193969 212041495
## 93 NEW 1 2098_0.81 0.81 225 3339 217126621 230413950
## 94 NEW 1 2098_0.81 0.81 225 3339 230429247 241512774
## 97 NEW 1 2098_0.81 0.81 225 3339 250638063 252000239
## 98 NEW 1 2098_0.81 0.81 225 3339 252144386 255284772
## 99 NEW 1 2098_0.81 0.81 225 3339 255471960 260032529
## 100 NEW 1 2098_0.81 0.81 225 3339 262169514 263823952
## 103 NEW 1 2098_0.81 0.81 225 3339 291128858 294274102
## 104 NEW 1 2098_0.81 0.81 225 3339 294683970 297498464
## 105 NEW 1 2098_0.81 0.81 225 3339 299222427 302129356
## 106 NEW 1 2098_0.81 0.81 225 3339 302199736 305506598
## 107 NEW 1 2098_0.81 0.81 225 3339 305564825 308828617
## 108 NEW 1 2098_0.81 0.81 225 3339 308845316 310046723
## 109 NEW 1 2098_0.81 0.81 225 3339 310436955 312893712
## 110 NEW 1 2098_0.81 0.81 225 3339 313386794 321651633
## 111 NEW 1 2098_0.81 0.81 225 3339 329288148 330792056
## 112 NEW 1 2098_0.81 0.81 225 3339 331903843 334134626
## 113 NEW 1 2098_0.81 0.81 225 3339 349747385 350752606
## 114 NEW 1 2098_0.81 0.81 225 3339 350759454 352036196
## 115 NEW 1 2098_0.81 0.81 225 3339 352250603 353457242
## 116 NEW 1 2098_0.81 0.81 225 3339 355814525 356832851
## 117 NEW 1 2098_0.81 0.81 225 3339 357649351 360432526
## 118 NEW 1 2098_0.81 0.81 225 3339 361376691 362625358
## 119 NEW 1 2098_0.81 0.81 225 3339 363346050 365490174
## 120 NEW 1 2098_0.81 0.81 225 3339 365516884 367009263
## 121 NEW 1 2098_0.81 0.81 225 3339 367076124 368115714
## 122 NEW 1 2098_0.81 0.81 225 3339 368209240 370940654
## 123 NEW 2 3393_0.8 0.8 1027 3235 224747 2320220
## 124 NEW 2 3393_0.8 0.8 1027 3235 3767940 5516504
## 125 NEW 2 3404_0.8 0.8 905 1502 20865308 23384980
## 126 NEW 2 3393_0.8 0.8 1027 3235 32333986 33684664
## 127 NEW 2 3393_0.8 0.8 1027 3235 37484773 39477392
## 128 NEW 2 3404_0.8 0.8 905 1502 47841211 49223392
## 129 NEW 2 3393_0.8 0.8 1027 3235 60198806 63385698
## 130 NEW 2 3404_0.8 0.8 905 1502 63957749 65028705
## 131 NEW 2 3393_0.8 0.8 1027 3235 71334985 75185080
## 132 NEW 2 3404_0.8 0.8 905 1502 75680372 77722092
## 133 NEW 2 3404_0.8 0.8 905 1502 79048197 81335266
## 134 NEW 2 3393_0.8 0.8 1027 3235 86262808 87274287
## 135 NEW 2 3393_0.8 0.8 1027 3235 89422203 90648941
## 136 NEW 2 3393_0.8 0.8 1027 3235 92717918 93748781
## 138 NEW 2 3393_0.8 0.8 1027 3235 107385063 111397305
## 139 NEW 2 3393_0.8 0.8 1027 3235 112239445 113398794
## 140 NEW 2 3404_0.8 0.8 905 1502 115171624 117422202
## 141 NEW 2 3393_0.8 0.8 1027 3235 120642568 121789169
## 143 NEW 2 3404_0.8 0.8 905 1502 134691453 136254657
## 146 NEW 2 3404_0.8 0.8 905 1502 145519669 147610899
## 147 NEW 2 3393_0.8 0.8 1027 3235 147686588 148800994
## 149 NEW 2 3404_0.8 0.8 905 1502 159957622 162105222
## 150 NEW 2 3404_0.8 0.8 905 1502 164942040 166163633
## 151 NEW 2 3404_0.8 0.8 905 1502 176121303 178566001
## 152 NEW 2 3393_0.8 0.8 1027 3235 184599662 185697190
## 153 NEW 2 3404_0.8 0.8 905 1502 187872447 189338359
## 154 NEW 2 3393_0.8 0.8 1027 3235 196919065 198241184
## 155 NEW 2 3393_0.8 0.8 1027 3235 198399859 199866764
## 156 NEW 2 3393_0.8 0.8 1027 3235 200640262 201766366
## 157 NEW 2 3393_0.8 0.8 1027 3235 211336217 214704214
## 158 NEW 2 3393_0.8 0.8 1027 3235 221458739 227293746
## 159 NEW 2 3404_0.8 0.8 905 1502 231449434 232560068
## 160 NEW 2 3404_0.8 0.8 905 1502 234706206 236580351
## 161 NEW 2 3393_0.8 0.8 1027 3235 250661099 251754487
## 162 NEW 2 3393_0.8 0.8 1027 3235 269725161 271001058
## 163 NEW 2 3393_0.8 0.8 1027 3235 272699658 274730588
## 164 NEW 2 3393_0.8 0.8 1027 3235 281488259 282754807
## 165 NEW 2 3393_0.8 0.8 1027 3235 298229333 300182152
## 166 NEW 2 3404_0.8 0.8 905 1502 301661105 304313204
## 167 NEW 2 3404_0.8 0.8 905 1502 304515783 306218388
## 168 NEW 2 3393_0.8 0.8 1027 3235 309917339 318159364
## 169 NEW 2 3393_0.8 0.8 1027 3235 322231858 323875574
## 171 NEW 2 3393_0.8 0.8 1027 3235 338547271 341098241
## 172 NEW 2 3404_0.8 0.8 905 1502 343930528 345470965
## 173 NEW 2 3404_0.8 0.8 905 1502 345633769 354870721
## 174 NEW 2 3404_0.8 0.8 905 1502 363676430 365753357
## 175 NEW 2 3393_0.8 0.8 1027 3235 371505037 373052338
## 176 NEW 2 3393_0.8 0.8 1027 3235 373133669 376347397
## 177 NEW 2 3393_0.8 0.8 1027 3235 379361111 381543575
## 178 NEW 2 3393_0.8 0.8 1027 3235 382522637 383782785
## 179 NEW 2 3393_0.8 0.8 1027 3235 394747517 395926654
## 181 NEW 2 3393_0.8 0.8 1027 3235 423413849 425459834
## 182 NEW 2 3393_0.8 0.8 1027 3235 426632333 428968851
## 183 NEW 2 3393_0.8 0.8 1027 3235 434926662 436108135
## 185 NEW 2 3393_0.8 0.8 1027 3235 450997412 452946043
## 186 NEW 2 3393_0.8 0.8 1027 3235 489711160 491614193
## 187 NEW 2 3393_0.8 0.8 1027 3235 505908537 507012127
## 188 NEW 2 3393_0.8 0.8 1027 3235 518565796 519621236
## 190 NEW 2 3393_0.8 0.8 1027 3235 533383712 534904257
## 191 NEW 2 3393_0.8 0.8 1027 3235 546386096 547694728
## 192 NEW 2 3393_0.8 0.8 1027 3235 559442893 561613146
## 193 NEW 2 3393_0.8 0.8 1027 3235 584590398 585804603
## 194 NEW 3 2836_0.81 0.81 567 1122 138261 1143824
## 195 NEW 3 2836_0.81 0.81 567 1122 6888798 8280336
## 197 NEW 3 2837_0.81 0.81 602 1668 30868364 32084271
## 198 NEW 3 2837_0.81 0.81 602 1668 33607382 34770651
## 199 NEW 3 2837_0.81 0.81 602 1668 38220097 39497877
## 200 NEW 3 2837_0.81 0.81 602 1668 41999164 43351711
## 201 NEW 3 2837_0.81 0.81 602 1668 45971148 49553360
## 202 NEW 3 2837_0.81 0.81 602 1668 53278835 54796696
## 204 NEW 3 2844_0.81 0.81 94 142 62431035 64197177
## 207 NEW 3 2837_0.81 0.81 602 1668 79033650 80149798
## 208 NEW 3 2837_0.81 0.81 602 1668 82956837 84368104
## 209 NEW 3 2836_0.81 0.81 567 1122 87052596 88327934
## 210 NEW 3 2837_0.81 0.81 602 1668 96649526 97704550
## 211 NEW 3 2837_0.81 0.81 602 1668 103304460 105510232
## 212 NEW 3 2837_0.81 0.81 602 1668 106246872 108915149
## 214 NEW 3 2837_0.81 0.81 602 1668 117801583 119196324
## 215 NEW 3 2837_0.81 0.81 602 1668 122688806 125806099
## 216 NEW 3 2837_0.81 0.81 602 1668 126000611 132461516
## 217 NEW 3 2837_0.81 0.81 602 1668 134726992 142770788
## 218 NEW 3 2837_0.81 0.81 602 1668 143504855 146770743
## 219 NEW 3 2837_0.81 0.81 602 1668 149536509 156001191
## 220 NEW 3 2837_0.81 0.81 602 1668 158530473 159797863
## 221 NEW 3 2837_0.81 0.81 602 1668 161308720 163859867
## 222 NEW 3 2837_0.81 0.81 602 1668 164412695 165638650
## 223 NEW 3 2837_0.81 0.81 602 1668 165745584 169750947
## 224 NEW 3 2837_0.81 0.81 602 1668 173459259 182850273
## 225 NEW 3 2837_0.81 0.81 602 1668 183591308 191456216
## 226 NEW 3 2837_0.81 0.81 602 1668 191547834 194909609
## 228 NEW 3 2837_0.81 0.81 602 1668 209544043 212578519
## 231 NEW 3 2837_0.81 0.81 602 1668 224412047 226630195
## 232 NEW 3 2837_0.81 0.81 602 1668 227290780 229701667
## 233 NEW 3 2837_0.81 0.81 602 1668 238924438 243184338
## 234 NEW 3 2837_0.81 0.81 602 1668 244529416 246058521
## 235 NEW 3 4066_0.72 0.72 7 42 248606503 250684517
## 237 NEW 3 2837_0.81 0.81 602 1668 260250588 261292851
## 240 NEW 3 2837_0.81 0.81 602 1668 274697733 276432605
## 241 NEW 3 2836_0.81 0.81 567 1122 276462623 279021064
## 242 NEW 3 2837_0.81 0.81 602 1668 280594192 282048225
## 243 NEW 3 2837_0.81 0.81 602 1668 286337276 287471025
## 244 NEW 3 2836_0.81 0.81 567 1122 288896346 290130685
## 245 NEW 3 2837_0.81 0.81 602 1668 291357677 293293846
## 247 NEW 3 2837_0.81 0.81 602 1668 299533420 301080582
## 248 NEW 3 2837_0.81 0.81 602 1668 302091398 303360496
## 249 NEW 3 2837_0.81 0.81 602 1668 303715842 306464838
## 250 NEW 3 2837_0.81 0.81 602 1668 311114136 313584547
## 251 NEW 3 2837_0.81 0.81 602 1668 315936740 317289268
## 252 NEW 3 2836_0.81 0.81 567 1122 320805786 322094119
## 253 NEW 3 2837_0.81 0.81 602 1668 330738652 332126201
## 256 NEW 3 2837_0.81 0.81 602 1668 370379158 371501078
## 258 NEW 3 2837_0.81 0.81 602 1668 382176532 383384925
## 259 NEW 3 2837_0.81 0.81 602 1668 404173993 405714900
## 260 NEW 3 2836_0.81 0.81 567 1122 428481578 430261142
## 262 NEW 3 2837_0.81 0.81 602 1668 438979662 440553449
## 263 NEW 3 2836_0.81 0.81 567 1122 447077906 448164929
## 264 NEW 3 2837_0.81 0.81 602 1668 459111122 461437206
## 265 NEW 3 2836_0.81 0.81 567 1122 463741283 464793077
## 266 NEW 3 2836_0.81 0.81 567 1122 466877065 470726943
## 267 NEW 3 2837_0.81 0.81 602 1668 470834558 472278174
## 268 NEW 3 2837_0.81 0.81 602 1668 477874059 479070412
## 269 NEW 3 2837_0.81 0.81 602 1668 482358967 483846198
## 270 NEW 3 2837_0.81 0.81 602 1668 483851021 485203479
## Size Size (Mb)
## 67 1728026 1.73
## 68 1647293 1.65
## 69 5723468 5.72
## 70 2705291 2.71
## 71 1038888 1.04
## 72 3923380 3.92
## 73 4353785 4.35
## 74 24071163 24.07
## 75 1161325 1.16
## 77 1032702 1.03
## 78 3095027 3.10
## 79 1484423 1.48
## 80 4005067 4.01
## 81 1246868 1.25
## 84 13407963 13.41
## 85 4014199 4.01
## 87 6518080 6.52
## 88 1005315 1.01
## 89 2297082 2.30
## 90 3041295 3.04
## 91 7317501 7.32
## 92 1847526 1.85
## 93 13287329 13.29
## 94 11083527 11.08
## 97 1362176 1.36
## 98 3140386 3.14
## 99 4560569 4.56
## 100 1654438 1.65
## 103 3145244 3.15
## 104 2814494 2.81
## 105 2906929 2.91
## 106 3306862 3.31
## 107 3263792 3.26
## 108 1201407 1.20
## 109 2456757 2.46
## 110 8264839 8.26
## 111 1503908 1.50
## 112 2230783 2.23
## 113 1005221 1.01
## 114 1276742 1.28
## 115 1206639 1.21
## 116 1018326 1.02
## 117 2783175 2.78
## 118 1248667 1.25
## 119 2144124 2.14
## 120 1492379 1.49
## 121 1039590 1.04
## 122 2731414 2.73
## 123 2095473 2.10
## 124 1748564 1.75
## 125 2519672 2.52
## 126 1350678 1.35
## 127 1992619 1.99
## 128 1382181 1.38
## 129 3186892 3.19
## 130 1070956 1.07
## 131 3850095 3.85
## 132 2041720 2.04
## 133 2287069 2.29
## 134 1011479 1.01
## 135 1226738 1.23
## 136 1030863 1.03
## 138 4012242 4.01
## 139 1159349 1.16
## 140 2250578 2.25
## 141 1146601 1.15
## 143 1563204 1.56
## 146 2091230 2.09
## 147 1114406 1.11
## 149 2147600 2.15
## 150 1221593 1.22
## 151 2444698 2.44
## 152 1097528 1.10
## 153 1465912 1.47
## 154 1322119 1.32
## 155 1466905 1.47
## 156 1126104 1.13
## 157 3367997 3.37
## 158 5835007 5.84
## 159 1110634 1.11
## 160 1874145 1.87
## 161 1093388 1.09
## 162 1275897 1.28
## 163 2030930 2.03
## 164 1266548 1.27
## 165 1952819 1.95
## 166 2652099 2.65
## 167 1702605 1.70
## 168 8242025 8.24
## 169 1643716 1.64
## 171 2550970 2.55
## 172 1540437 1.54
## 173 9236952 9.24
## 174 2076927 2.08
## 175 1547301 1.55
## 176 3213728 3.21
## 177 2182464 2.18
## 178 1260148 1.26
## 179 1179137 1.18
## 181 2045985 2.05
## 182 2336518 2.34
## 183 1181473 1.18
## 185 1948631 1.95
## 186 1903033 1.90
## 187 1103590 1.10
## 188 1055440 1.06
## 190 1520545 1.52
## 191 1308632 1.31
## 192 2170253 2.17
## 193 1214205 1.21
## 194 1005563 1.01
## 195 1391538 1.39
## 197 1215907 1.22
## 198 1163269 1.16
## 199 1277780 1.28
## 200 1352547 1.35
## 201 3582212 3.58
## 202 1517861 1.52
## 204 1766142 1.77
## 207 1116148 1.12
## 208 1411267 1.41
## 209 1275338 1.28
## 210 1055024 1.06
## 211 2205772 2.21
## 212 2668277 2.67
## 214 1394741 1.39
## 215 3117293 3.12
## 216 6460905 6.46
## 217 8043796 8.04
## 218 3265888 3.27
## 219 6464682 6.46
## 220 1267390 1.27
## 221 2551147 2.55
## 222 1225955 1.23
## 223 4005363 4.01
## 224 9391014 9.39
## 225 7864908 7.86
## 226 3361775 3.36
## 228 3034476 3.03
## 231 2218148 2.22
## 232 2410887 2.41
## 233 4259900 4.26
## 234 1529105 1.53
## 235 2078014 2.08
## 237 1042263 1.04
## 240 1734872 1.73
## 241 2558441 2.56
## 242 1454033 1.45
## 243 1133749 1.13
## 244 1234339 1.23
## 245 1936169 1.94
## 247 1547162 1.55
## 248 1269098 1.27
## 249 2748996 2.75
## 250 2470411 2.47
## 251 1352528 1.35
## 252 1288333 1.29
## 253 1387549 1.39
## 256 1121920 1.12
## 258 1208393 1.21
## 259 1540907 1.54
## 260 1779564 1.78
## 262 1573787 1.57
## 263 1087023 1.09
## 264 2326084 2.33
## 265 1051794 1.05
## 266 3849878 3.85
## 267 1443616 1.44
## 268 1196353 1.20
## 269 1487231 1.49
## 270 1352458 1.35
# Function to find unique non-overlapping clusters for each population
find_unique_clusters <- function(population1, population2) {
unique_clusters <- list()
for (chr in unique(population1$Chromosome)) {
pop1_chrom_clusters <- population1[population1$Chromosome == chr, ]
pop2_chrom_clusters <- population2[population2$Chromosome == chr, ]
unique_clusters_chr <- list()
for (i in 1:nrow(pop1_chrom_clusters)) {
overlaps <- any(
pop2_chrom_clusters$Start <= pop1_chrom_clusters$End[i] &
pop2_chrom_clusters$End >= pop1_chrom_clusters$Start[i]
)
if (!overlaps) {
unique_clusters_chr <- c(unique_clusters_chr, list(pop1_chrom_clusters[i, ]))
}
}
if (length(unique_clusters_chr) > 0) {
unique_clusters[[chr]] <- do.call(rbind, unique_clusters_chr)
}
}
do.call(rbind, unique_clusters)
}
# Find unique non-overlapping clusters for NEW and AUT populations
unique_clusters_NEW <- find_unique_clusters(albo2[albo2$Population == "NEW",], albo2[albo2$Population == "AUT",])
unique_clusters_AUT <- find_unique_clusters(albo2[albo2$Population == "AUT",], albo2[albo2$Population == "NEW",])
# View the unique non-overlapping clusters for each population
unique_clusters_NEW## Population Chromosome Cluster r2 nSegments nSNPs Start End
## 67 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## 68 NEW 1 2098_0.81 0.81 225 3339 31462771 33110064
## 69 NEW 1 2098_0.81 0.81 225 3339 33812253 39535721
## 70 NEW 1 2098_0.81 0.81 225 3339 42912079 45617370
## 71 NEW 1 2098_0.81 0.81 225 3339 45813378 46852266
## 72 NEW 1 2098_0.81 0.81 225 3339 49058652 52982032
## 73 NEW 1 2098_0.81 0.81 225 3339 53104692 57458477
## 74 NEW 1 2098_0.81 0.81 225 3339 57603304 81674467
## 75 NEW 1 2098_0.81 0.81 225 3339 84125006 85286331
## 77 NEW 1 2257_0.78 0.78 21 49 92128407 93161109
## 78 NEW 1 2098_0.81 0.81 225 3339 96662783 99757810
## 79 NEW 1 2098_0.81 0.81 225 3339 109454635 110939058
## 80 NEW 1 2098_0.81 0.81 225 3339 111088239 115093306
## 81 NEW 1 2098_0.81 0.81 225 3339 116539985 117786853
## 84 NEW 1 2098_0.81 0.81 225 3339 155511543 168919506
## 85 NEW 1 2098_0.81 0.81 225 3339 169035292 173049491
## 87 NEW 1 2098_0.81 0.81 225 3339 184822512 191340592
## 88 NEW 1 2098_0.81 0.81 225 3339 191491743 192497058
## 89 NEW 1 2098_0.81 0.81 225 3339 193238959 195536041
## 90 NEW 1 2098_0.81 0.81 225 3339 196644737 199686032
## 91 NEW 1 2098_0.81 0.81 225 3339 199758742 207076243
## 92 NEW 1 2098_0.81 0.81 225 3339 210193969 212041495
## 93 NEW 1 2098_0.81 0.81 225 3339 217126621 230413950
## 94 NEW 1 2098_0.81 0.81 225 3339 230429247 241512774
## 97 NEW 1 2098_0.81 0.81 225 3339 250638063 252000239
## 98 NEW 1 2098_0.81 0.81 225 3339 252144386 255284772
## 99 NEW 1 2098_0.81 0.81 225 3339 255471960 260032529
## 100 NEW 1 2098_0.81 0.81 225 3339 262169514 263823952
## 103 NEW 1 2098_0.81 0.81 225 3339 291128858 294274102
## 104 NEW 1 2098_0.81 0.81 225 3339 294683970 297498464
## 105 NEW 1 2098_0.81 0.81 225 3339 299222427 302129356
## 106 NEW 1 2098_0.81 0.81 225 3339 302199736 305506598
## 107 NEW 1 2098_0.81 0.81 225 3339 305564825 308828617
## 108 NEW 1 2098_0.81 0.81 225 3339 308845316 310046723
## 109 NEW 1 2098_0.81 0.81 225 3339 310436955 312893712
## 110 NEW 1 2098_0.81 0.81 225 3339 313386794 321651633
## 111 NEW 1 2098_0.81 0.81 225 3339 329288148 330792056
## 112 NEW 1 2098_0.81 0.81 225 3339 331903843 334134626
## 113 NEW 1 2098_0.81 0.81 225 3339 349747385 350752606
## 114 NEW 1 2098_0.81 0.81 225 3339 350759454 352036196
## 115 NEW 1 2098_0.81 0.81 225 3339 352250603 353457242
## 116 NEW 1 2098_0.81 0.81 225 3339 355814525 356832851
## 117 NEW 1 2098_0.81 0.81 225 3339 357649351 360432526
## 118 NEW 1 2098_0.81 0.81 225 3339 361376691 362625358
## 119 NEW 1 2098_0.81 0.81 225 3339 363346050 365490174
## 120 NEW 1 2098_0.81 0.81 225 3339 365516884 367009263
## 121 NEW 1 2098_0.81 0.81 225 3339 367076124 368115714
## 122 NEW 1 2098_0.81 0.81 225 3339 368209240 370940654
## 123 NEW 2 3393_0.8 0.8 1027 3235 224747 2320220
## 124 NEW 2 3393_0.8 0.8 1027 3235 3767940 5516504
## 125 NEW 2 3404_0.8 0.8 905 1502 20865308 23384980
## 126 NEW 2 3393_0.8 0.8 1027 3235 32333986 33684664
## 127 NEW 2 3393_0.8 0.8 1027 3235 37484773 39477392
## 128 NEW 2 3404_0.8 0.8 905 1502 47841211 49223392
## 129 NEW 2 3393_0.8 0.8 1027 3235 60198806 63385698
## 130 NEW 2 3404_0.8 0.8 905 1502 63957749 65028705
## 131 NEW 2 3393_0.8 0.8 1027 3235 71334985 75185080
## 132 NEW 2 3404_0.8 0.8 905 1502 75680372 77722092
## 133 NEW 2 3404_0.8 0.8 905 1502 79048197 81335266
## 134 NEW 2 3393_0.8 0.8 1027 3235 86262808 87274287
## 135 NEW 2 3393_0.8 0.8 1027 3235 89422203 90648941
## 136 NEW 2 3393_0.8 0.8 1027 3235 92717918 93748781
## 138 NEW 2 3393_0.8 0.8 1027 3235 107385063 111397305
## 139 NEW 2 3393_0.8 0.8 1027 3235 112239445 113398794
## 140 NEW 2 3404_0.8 0.8 905 1502 115171624 117422202
## 141 NEW 2 3393_0.8 0.8 1027 3235 120642568 121789169
## 143 NEW 2 3404_0.8 0.8 905 1502 134691453 136254657
## 146 NEW 2 3404_0.8 0.8 905 1502 145519669 147610899
## 147 NEW 2 3393_0.8 0.8 1027 3235 147686588 148800994
## 149 NEW 2 3404_0.8 0.8 905 1502 159957622 162105222
## 150 NEW 2 3404_0.8 0.8 905 1502 164942040 166163633
## 151 NEW 2 3404_0.8 0.8 905 1502 176121303 178566001
## 152 NEW 2 3393_0.8 0.8 1027 3235 184599662 185697190
## 153 NEW 2 3404_0.8 0.8 905 1502 187872447 189338359
## 154 NEW 2 3393_0.8 0.8 1027 3235 196919065 198241184
## 155 NEW 2 3393_0.8 0.8 1027 3235 198399859 199866764
## 156 NEW 2 3393_0.8 0.8 1027 3235 200640262 201766366
## 157 NEW 2 3393_0.8 0.8 1027 3235 211336217 214704214
## 158 NEW 2 3393_0.8 0.8 1027 3235 221458739 227293746
## 159 NEW 2 3404_0.8 0.8 905 1502 231449434 232560068
## 160 NEW 2 3404_0.8 0.8 905 1502 234706206 236580351
## 161 NEW 2 3393_0.8 0.8 1027 3235 250661099 251754487
## 162 NEW 2 3393_0.8 0.8 1027 3235 269725161 271001058
## 163 NEW 2 3393_0.8 0.8 1027 3235 272699658 274730588
## 164 NEW 2 3393_0.8 0.8 1027 3235 281488259 282754807
## 165 NEW 2 3393_0.8 0.8 1027 3235 298229333 300182152
## 166 NEW 2 3404_0.8 0.8 905 1502 301661105 304313204
## 167 NEW 2 3404_0.8 0.8 905 1502 304515783 306218388
## 168 NEW 2 3393_0.8 0.8 1027 3235 309917339 318159364
## 169 NEW 2 3393_0.8 0.8 1027 3235 322231858 323875574
## 171 NEW 2 3393_0.8 0.8 1027 3235 338547271 341098241
## 172 NEW 2 3404_0.8 0.8 905 1502 343930528 345470965
## 173 NEW 2 3404_0.8 0.8 905 1502 345633769 354870721
## 174 NEW 2 3404_0.8 0.8 905 1502 363676430 365753357
## 175 NEW 2 3393_0.8 0.8 1027 3235 371505037 373052338
## 176 NEW 2 3393_0.8 0.8 1027 3235 373133669 376347397
## 177 NEW 2 3393_0.8 0.8 1027 3235 379361111 381543575
## 178 NEW 2 3393_0.8 0.8 1027 3235 382522637 383782785
## 179 NEW 2 3393_0.8 0.8 1027 3235 394747517 395926654
## 181 NEW 2 3393_0.8 0.8 1027 3235 423413849 425459834
## 182 NEW 2 3393_0.8 0.8 1027 3235 426632333 428968851
## 183 NEW 2 3393_0.8 0.8 1027 3235 434926662 436108135
## 185 NEW 2 3393_0.8 0.8 1027 3235 450997412 452946043
## 186 NEW 2 3393_0.8 0.8 1027 3235 489711160 491614193
## 187 NEW 2 3393_0.8 0.8 1027 3235 505908537 507012127
## 188 NEW 2 3393_0.8 0.8 1027 3235 518565796 519621236
## 190 NEW 2 3393_0.8 0.8 1027 3235 533383712 534904257
## 191 NEW 2 3393_0.8 0.8 1027 3235 546386096 547694728
## 192 NEW 2 3393_0.8 0.8 1027 3235 559442893 561613146
## 193 NEW 2 3393_0.8 0.8 1027 3235 584590398 585804603
## 194 NEW 3 2836_0.81 0.81 567 1122 138261 1143824
## 195 NEW 3 2836_0.81 0.81 567 1122 6888798 8280336
## 197 NEW 3 2837_0.81 0.81 602 1668 30868364 32084271
## 198 NEW 3 2837_0.81 0.81 602 1668 33607382 34770651
## 199 NEW 3 2837_0.81 0.81 602 1668 38220097 39497877
## 200 NEW 3 2837_0.81 0.81 602 1668 41999164 43351711
## 201 NEW 3 2837_0.81 0.81 602 1668 45971148 49553360
## 202 NEW 3 2837_0.81 0.81 602 1668 53278835 54796696
## 204 NEW 3 2844_0.81 0.81 94 142 62431035 64197177
## 207 NEW 3 2837_0.81 0.81 602 1668 79033650 80149798
## 208 NEW 3 2837_0.81 0.81 602 1668 82956837 84368104
## 209 NEW 3 2836_0.81 0.81 567 1122 87052596 88327934
## 210 NEW 3 2837_0.81 0.81 602 1668 96649526 97704550
## 211 NEW 3 2837_0.81 0.81 602 1668 103304460 105510232
## 212 NEW 3 2837_0.81 0.81 602 1668 106246872 108915149
## 214 NEW 3 2837_0.81 0.81 602 1668 117801583 119196324
## 215 NEW 3 2837_0.81 0.81 602 1668 122688806 125806099
## 216 NEW 3 2837_0.81 0.81 602 1668 126000611 132461516
## 217 NEW 3 2837_0.81 0.81 602 1668 134726992 142770788
## 218 NEW 3 2837_0.81 0.81 602 1668 143504855 146770743
## 219 NEW 3 2837_0.81 0.81 602 1668 149536509 156001191
## 220 NEW 3 2837_0.81 0.81 602 1668 158530473 159797863
## 221 NEW 3 2837_0.81 0.81 602 1668 161308720 163859867
## 222 NEW 3 2837_0.81 0.81 602 1668 164412695 165638650
## 223 NEW 3 2837_0.81 0.81 602 1668 165745584 169750947
## 224 NEW 3 2837_0.81 0.81 602 1668 173459259 182850273
## 225 NEW 3 2837_0.81 0.81 602 1668 183591308 191456216
## 226 NEW 3 2837_0.81 0.81 602 1668 191547834 194909609
## 228 NEW 3 2837_0.81 0.81 602 1668 209544043 212578519
## 231 NEW 3 2837_0.81 0.81 602 1668 224412047 226630195
## 232 NEW 3 2837_0.81 0.81 602 1668 227290780 229701667
## 233 NEW 3 2837_0.81 0.81 602 1668 238924438 243184338
## 234 NEW 3 2837_0.81 0.81 602 1668 244529416 246058521
## 235 NEW 3 4066_0.72 0.72 7 42 248606503 250684517
## 237 NEW 3 2837_0.81 0.81 602 1668 260250588 261292851
## 240 NEW 3 2837_0.81 0.81 602 1668 274697733 276432605
## 241 NEW 3 2836_0.81 0.81 567 1122 276462623 279021064
## 242 NEW 3 2837_0.81 0.81 602 1668 280594192 282048225
## 243 NEW 3 2837_0.81 0.81 602 1668 286337276 287471025
## 244 NEW 3 2836_0.81 0.81 567 1122 288896346 290130685
## 245 NEW 3 2837_0.81 0.81 602 1668 291357677 293293846
## 247 NEW 3 2837_0.81 0.81 602 1668 299533420 301080582
## 248 NEW 3 2837_0.81 0.81 602 1668 302091398 303360496
## 249 NEW 3 2837_0.81 0.81 602 1668 303715842 306464838
## 250 NEW 3 2837_0.81 0.81 602 1668 311114136 313584547
## 251 NEW 3 2837_0.81 0.81 602 1668 315936740 317289268
## 252 NEW 3 2836_0.81 0.81 567 1122 320805786 322094119
## 253 NEW 3 2837_0.81 0.81 602 1668 330738652 332126201
## 256 NEW 3 2837_0.81 0.81 602 1668 370379158 371501078
## 258 NEW 3 2837_0.81 0.81 602 1668 382176532 383384925
## 259 NEW 3 2837_0.81 0.81 602 1668 404173993 405714900
## 260 NEW 3 2836_0.81 0.81 567 1122 428481578 430261142
## 262 NEW 3 2837_0.81 0.81 602 1668 438979662 440553449
## 263 NEW 3 2836_0.81 0.81 567 1122 447077906 448164929
## 264 NEW 3 2837_0.81 0.81 602 1668 459111122 461437206
## 265 NEW 3 2836_0.81 0.81 567 1122 463741283 464793077
## 266 NEW 3 2836_0.81 0.81 567 1122 466877065 470726943
## 267 NEW 3 2837_0.81 0.81 602 1668 470834558 472278174
## 268 NEW 3 2837_0.81 0.81 602 1668 477874059 479070412
## 269 NEW 3 2837_0.81 0.81 602 1668 482358967 483846198
## 270 NEW 3 2837_0.81 0.81 602 1668 483851021 485203479
## Size Size (Mb)
## 67 1728026 1.73
## 68 1647293 1.65
## 69 5723468 5.72
## 70 2705291 2.71
## 71 1038888 1.04
## 72 3923380 3.92
## 73 4353785 4.35
## 74 24071163 24.07
## 75 1161325 1.16
## 77 1032702 1.03
## 78 3095027 3.10
## 79 1484423 1.48
## 80 4005067 4.01
## 81 1246868 1.25
## 84 13407963 13.41
## 85 4014199 4.01
## 87 6518080 6.52
## 88 1005315 1.01
## 89 2297082 2.30
## 90 3041295 3.04
## 91 7317501 7.32
## 92 1847526 1.85
## 93 13287329 13.29
## 94 11083527 11.08
## 97 1362176 1.36
## 98 3140386 3.14
## 99 4560569 4.56
## 100 1654438 1.65
## 103 3145244 3.15
## 104 2814494 2.81
## 105 2906929 2.91
## 106 3306862 3.31
## 107 3263792 3.26
## 108 1201407 1.20
## 109 2456757 2.46
## 110 8264839 8.26
## 111 1503908 1.50
## 112 2230783 2.23
## 113 1005221 1.01
## 114 1276742 1.28
## 115 1206639 1.21
## 116 1018326 1.02
## 117 2783175 2.78
## 118 1248667 1.25
## 119 2144124 2.14
## 120 1492379 1.49
## 121 1039590 1.04
## 122 2731414 2.73
## 123 2095473 2.10
## 124 1748564 1.75
## 125 2519672 2.52
## 126 1350678 1.35
## 127 1992619 1.99
## 128 1382181 1.38
## 129 3186892 3.19
## 130 1070956 1.07
## 131 3850095 3.85
## 132 2041720 2.04
## 133 2287069 2.29
## 134 1011479 1.01
## 135 1226738 1.23
## 136 1030863 1.03
## 138 4012242 4.01
## 139 1159349 1.16
## 140 2250578 2.25
## 141 1146601 1.15
## 143 1563204 1.56
## 146 2091230 2.09
## 147 1114406 1.11
## 149 2147600 2.15
## 150 1221593 1.22
## 151 2444698 2.44
## 152 1097528 1.10
## 153 1465912 1.47
## 154 1322119 1.32
## 155 1466905 1.47
## 156 1126104 1.13
## 157 3367997 3.37
## 158 5835007 5.84
## 159 1110634 1.11
## 160 1874145 1.87
## 161 1093388 1.09
## 162 1275897 1.28
## 163 2030930 2.03
## 164 1266548 1.27
## 165 1952819 1.95
## 166 2652099 2.65
## 167 1702605 1.70
## 168 8242025 8.24
## 169 1643716 1.64
## 171 2550970 2.55
## 172 1540437 1.54
## 173 9236952 9.24
## 174 2076927 2.08
## 175 1547301 1.55
## 176 3213728 3.21
## 177 2182464 2.18
## 178 1260148 1.26
## 179 1179137 1.18
## 181 2045985 2.05
## 182 2336518 2.34
## 183 1181473 1.18
## 185 1948631 1.95
## 186 1903033 1.90
## 187 1103590 1.10
## 188 1055440 1.06
## 190 1520545 1.52
## 191 1308632 1.31
## 192 2170253 2.17
## 193 1214205 1.21
## 194 1005563 1.01
## 195 1391538 1.39
## 197 1215907 1.22
## 198 1163269 1.16
## 199 1277780 1.28
## 200 1352547 1.35
## 201 3582212 3.58
## 202 1517861 1.52
## 204 1766142 1.77
## 207 1116148 1.12
## 208 1411267 1.41
## 209 1275338 1.28
## 210 1055024 1.06
## 211 2205772 2.21
## 212 2668277 2.67
## 214 1394741 1.39
## 215 3117293 3.12
## 216 6460905 6.46
## 217 8043796 8.04
## 218 3265888 3.27
## 219 6464682 6.46
## 220 1267390 1.27
## 221 2551147 2.55
## 222 1225955 1.23
## 223 4005363 4.01
## 224 9391014 9.39
## 225 7864908 7.86
## 226 3361775 3.36
## 228 3034476 3.03
## 231 2218148 2.22
## 232 2410887 2.41
## 233 4259900 4.26
## 234 1529105 1.53
## 235 2078014 2.08
## 237 1042263 1.04
## 240 1734872 1.73
## 241 2558441 2.56
## 242 1454033 1.45
## 243 1133749 1.13
## 244 1234339 1.23
## 245 1936169 1.94
## 247 1547162 1.55
## 248 1269098 1.27
## 249 2748996 2.75
## 250 2470411 2.47
## 251 1352528 1.35
## 252 1288333 1.29
## 253 1387549 1.39
## 256 1121920 1.12
## 258 1208393 1.21
## 259 1540907 1.54
## 260 1779564 1.78
## 262 1573787 1.57
## 263 1087023 1.09
## 264 2326084 2.33
## 265 1051794 1.05
## 266 3849878 3.85
## 267 1443616 1.44
## 268 1196353 1.20
## 269 1487231 1.49
## 270 1352458 1.35
## Population Chromosome Cluster r2 nSegments nSNPs Start End
## 2 AUT 1 1763_0.77 0.77 30 61 87157392 88199259
## 10 AUT 1 1673_0.8 0.8 395 486 260581858 262016624
## 13 AUT 2 3065_0.81 0.81 1933 4652 49798927 52237467
## 15 AUT 2 3065_0.81 0.81 1933 4652 103572137 106204056
## 16 AUT 2 3065_0.81 0.81 1933 4652 124168259 126538488
## 21 AUT 2 3065_0.81 0.81 1933 4652 153767456 155771880
## 22 AUT 2 3066_0.81 0.81 797 989 156275046 158102348
## 23 AUT 2 3533_0.6 0.6 33 72 328800255 329979871
## 25 AUT 2 3215_0.78 0.78 97 324 390518548 391668996
## 26 AUT 2 3215_0.78 0.78 97 324 391711273 392777580
## 27 AUT 2 3215_0.78 0.78 97 324 397107735 401367529
## 30 AUT 2 3138_0.8 0.8 26 61 411409101 412997990
## 32 AUT 2 3065_0.81 0.81 1933 4652 447843218 448906645
## 33 AUT 2 3065_0.81 0.81 1933 4652 466090283 467282916
## 34 AUT 2 3065_0.81 0.81 1933 4652 495634845 497303862
## 35 AUT 2 3065_0.81 0.81 1933 4652 502247398 503278166
## 36 AUT 2 3065_0.81 0.81 1933 4652 504551083 505702718
## 39 AUT 3 2950_0.81 0.81 1634 6373 22221783 24876231
## 41 AUT 3 2950_0.81 0.81 1634 6373 64323643 66464901
## 43 AUT 3 2950_0.81 0.81 1634 6373 69348616 70416221
## 47 AUT 3 2950_0.81 0.81 1634 6373 116172157 117763299
## 54 AUT 3 2950_0.81 0.81 1634 6373 261367232 263434740
## 55 AUT 3 2950_0.81 0.81 1634 6373 263696140 264901249
## 58 AUT 3 2950_0.81 0.81 1634 6373 284309274 285864116
## 60 AUT 3 2950_0.81 0.81 1634 6373 314111993 315235784
## 63 AUT 3 2950_0.81 0.81 1634 6373 378164815 379392861
## Size Size (Mb)
## 2 1041867 1.04
## 10 1434766 1.43
## 13 2438540 2.44
## 15 2631919 2.63
## 16 2370229 2.37
## 21 2004424 2.00
## 22 1827302 1.83
## 23 1179616 1.18
## 25 1150448 1.15
## 26 1066307 1.07
## 27 4259794 4.26
## 30 1588889 1.59
## 32 1063427 1.06
## 33 1192633 1.19
## 34 1669017 1.67
## 35 1030768 1.03
## 36 1151635 1.15
## 39 2654448 2.65
## 41 2141258 2.14
## 43 1067605 1.07
## 47 1591142 1.59
## 54 2067508 2.07
## 55 1205109 1.21
## 58 1554842 1.55
## 60 1123791 1.12
## 63 1228046 1.23
Plot it
# Combine the two data frames
combined_clusters <- rbind(unique_clusters_NEW, unique_clusters_AUT)
# Function to format numbers as Mb
label_mb <- function(x) {
sprintf("%.0fMb", x / 1e6)
}
# Plot it
ggplot(combined_clusters, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = as.factor(Cluster)), color = "black", linewidth = 0.2) +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "none",
panel.spacing.x = unit(1, "lines") # Adjust the unit and number to increase space as needed
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed") +
guides(fill = "none")# Use ggsave to save the plot as a PDF
# ggsave(
# filename = here("output", "ldna", "AUT_NEW_fixed_non_overlapping.pdf"),
# device = "pdf",
# width = 10,
# height = 5,
# units = "in"
# )snps_DEgenes<- read_delim(here("output", "snpeff", "SNPs_on_DE_genes.txt"), delim = "\t", col_names = TRUE, show_col_types = FALSE)
head(snps_DEgenes)## # A tibble: 6 x 3
## SNP Chromosome Position_chr
## <chr> <dbl> <dbl>
## 1 AX-583050970 1 3777633
## 2 AX-583052853 1 3777864
## 3 AX-583051011 1 3779183
## 4 AX-583052887 1 3793314
## 5 AX-583051025 1 3793653
## 6 AX-583052920 1 3794185
Check if any SNP fall within the clusters
# Initialize an empty data frame to store the results
results <- data.frame(Population = character(), Chromosome = integer(),
Cluster = character(), r2 = numeric(),
nSegments = integer(), nSNPs = integer(),
Start = integer(), End = integer(), Size = integer(),
SizeMb = numeric(), SNP = character(), Position_chr = integer(),
stringsAsFactors = FALSE)
for (i in 1:nrow(snps_DEgenes)) {
for (j in 1:nrow(combined_clusters)) {
if (snps_DEgenes$Chromosome[i] == combined_clusters$Chromosome[j] &&
snps_DEgenes$Position_chr[i] >= combined_clusters$Start[j] &&
snps_DEgenes$Position_chr[i] <= combined_clusters$End[j]) {
# Create a new row as a data frame with the same column names
new_row <- data.frame(Population = combined_clusters$Population[j],
Chromosome = combined_clusters$Chromosome[j],
Cluster = combined_clusters$Cluster[j],
r2 = combined_clusters$r2[j],
nSegments = combined_clusters$nSegments[j],
nSNPs = combined_clusters$nSNPs[j],
Start = combined_clusters$Start[j],
End = combined_clusters$End[j],
Size = combined_clusters$Size[j],
SizeMb = combined_clusters$Size[j],
SNP = snps_DEgenes$SNP[i],
Position_chr = snps_DEgenes$Position_chr[i],
stringsAsFactors = FALSE)
# Append the new row to the results data frame
results <- rbind(results, new_row)
}
}
}
head(results)## Population Chromosome Cluster r2 nSegments nSNPs Start End
## 1 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## 2 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## 3 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## 4 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## 5 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## 6 NEW 1 2098_0.81 0.81 225 3339 17763447 19491473
## Size SizeMb SNP Position_chr
## 1 1728026 1728026 AX-583091405 18352792
## 2 1728026 1728026 AX-583091423 18353091
## 3 1728026 1728026 AX-583093509 18354233
## 4 1728026 1728026 AX-583091460 18354996
## 5 1728026 1728026 AX-583093519 18355386
## 6 1728026 1728026 AX-583093532 18373267
We can count how many SNPs we have per cluster per population
snp_counts <- results %>%
select(Population, Chromosome, Cluster, nSNPs) %>%
distinct() %>%
rename(SNP_Count = nSNPs)
head(snp_counts)## Population Chromosome Cluster SNP_Count
## 1 NEW 1 2098_0.81 3339
## 2 NEW 2 3404_0.8 1502
## 3 NEW 2 3393_0.8 3235
## 4 AUT 2 3215_0.78 324
## 5 NEW 3 2837_0.81 1668
## 6 AUT 3 2950_0.81 6373
Plot the clusters for which we have SNPs on the DE genes
# Merge SNP counts into results
results_with_counts <- merge(results, snp_counts, by = c("Population", "Chromosome", "Cluster"))
ggplot(results_with_counts, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = as.factor(Cluster)), color = "black", linewidth = 0.2) +
geom_text(aes(x = (Start + End) / 2, y = Size + 0.5, label = SNP_Count), size = 3, vjust = -0.2) + # Annotate SNP counts on top
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "none",
panel.spacing.x = unit(1, "lines")
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed") +
guides(fill = "none")# 1. Generate integer IDs for each cluster in plotting order
cluster_ids <- data.frame(
Cluster = sort(unique(results$Cluster)),
Cluster_ID = seq_along(unique(results$Cluster))
)
# 2. Merge IDs into your results
results_with_ids <- merge(results, cluster_ids, by = "Cluster")
# 3. Plot, labeling by your original 1,2,3,… IDs
ggplot(results_with_ids, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = factor(Cluster_ID)), color = "black", linewidth = 0.2) +
geom_text(aes(x = (Start + End) / 2,
y = Size + 0.5,
label = Cluster_ID),
size = 3, vjust = -0.2) +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "none",
panel.spacing.x = unit(1, "lines")
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed") +
guides(fill = "none")# 1. Merge integer IDs into your SNP‐counted data
cluster_ids <- data.frame(
Cluster = sort(unique(results_with_counts$Cluster)),
Cluster_ID = seq_along(unique(results_with_counts$Cluster))
)
results_with_counts <- merge(results_with_counts, cluster_ids, by = "Cluster")
# 2. Build the fill label
results_with_counts$Cluster_SNP <- with(
results_with_counts,
paste0(Cluster, " (", SNP_Count, " SNPs)")
)
# 3. Plot with fill by SNP count label and text by cluster ID
ggplot(results_with_counts, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = Cluster_SNP), color = "black", linewidth = 0.2) +
geom_text(
aes(x = (Start + End) / 2, y = Size + 0.5, label = Cluster_ID),
size = 3, vjust = -0.2
) +
scale_fill_discrete(name = "Cluster and SNP Count") +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "right",
panel.spacing.x = unit(1, "lines")
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed")Save
Read the data
# Rebuild the fill label: add ID before Cluster and drop “ SNPs”
results_with_counts$Cluster_SNP <- with(
results_with_counts,
paste0(Cluster_ID, ": ", Cluster, " (", SNP_Count, ")")
)
# 1. Reorder Cluster_SNP factor by Cluster_ID so the legend follows numeric order
results_with_counts$Cluster_SNP <- factor(
results_with_counts$Cluster_SNP,
levels = results_with_counts %>%
distinct(Cluster_ID, Cluster_SNP) %>%
arrange(Cluster_ID) %>%
pull(Cluster_SNP)
)
# 2. Plot with sorted legend
ggplot(results_with_counts, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = Cluster_SNP), color = "black", linewidth = 0.2) +
geom_text(
aes(x = (Start + End) / 2, y = Size + 0.5, label = Cluster_ID),
size = 3, vjust = -0.2
) +
scale_fill_discrete(name = "Cluster and SNP Count") +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "right",
panel.spacing.x = unit(1, "lines")
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed")# Use ggsave to save the plot as a PDF
ggsave(
filename = here("output", "ldna", "AUT_NEW_non_overlapping_clusters_with_SNPs_on_DE_genes.pdf"),
device = "pdf",
width = 10,
height = 5,
units = "in"
)Save it
library(writexl)
# 1. Drop Cluster_ID column(s)
cleaned_results <- results_with_counts %>%
select(-starts_with("Cluster_ID")) %>%
mutate(
Start = formatC(Start, format = "f", digits = 0),
End = formatC(End, format = "f", digits = 0),
Position_chr = formatC(Position_chr, format = "f", digits = 0)
)
# 2. Export cleaned results_with_counts to Excel
write_xlsx(
list(Results = cleaned_results),
here("output/ldna/results_with_counts.xlsx")
)Now we can get the SNPs on the DE genes
snps79_DE_genes<- read_delim(here("output", "snpeff","SNPs_79_DE.txt"), delim = "\t", col_names = FALSE, show_col_types = FALSE)
head(snps79_DE_genes)## # A tibble: 6 x 1
## X1
## <chr>
## 1 AX-583054970
## 2 AX-583055828
## 3 AX-583093532
## 4 AX-583142560
## 5 AX-583237406
## 6 AX-583279927
Or the SNPs from the selection scan
snps_selection <- read_delim(here("output", "pcadapt","outlier_157_SNPs.txt"), delim = "\t", col_names = FALSE, show_col_types = FALSE)
head(snps_selection)## # A tibble: 6 x 1
## X1
## <chr>
## 1 AX-583054970
## 2 AX-583095890
## 3 AX-583324654
## 4 AX-583423493
## 5 AX-583426050
## 6 AX-583467551
Filter
# Create a logical vector to filter rows based on SNP IDs
filter_vector <- results_with_counts$SNP %in% snps79_DE_genes$X1
# filter_vector <- results_with_counts$SNP %in% snps_selection$X1 # we do not have any
# Subset results_with_counts to keep only rows where SNP matches
filtered_results <- results_with_counts[filter_vector, ]
head(filtered_results)## Cluster Population Chromosome r2 nSegments nSNPs Start End
## 6 2098_0.81 NEW 1 0.81 225 3339 17763447 19491473
## 16 2098_0.81 NEW 1 0.81 225 3339 31462771 33110064
## 19 2098_0.81 NEW 1 0.81 225 3339 57603304 81674467
## 23 2098_0.81 NEW 1 0.81 225 3339 57603304 81674467
## 52 2098_0.81 NEW 1 0.81 225 3339 199758742 207076243
## 57 2098_0.81 NEW 1 0.81 225 3339 199758742 207076243
## Size SizeMb SNP Position_chr SNP_Count Cluster_ID
## 6 1728026 1728026 AX-583093532 18373267 3339 1
## 16 1647293 1647293 AX-583142560 33012482 3339 1
## 19 24071163 24071163 AX-583237406 66299838 3339 1
## 23 24071163 24071163 AX-583279927 80133483 3339 1
## 52 7317501 7317501 AX-583696963 199917250 3339 1
## 57 7317501 7317501 AX-583709904 206309664 3339 1
## Cluster_SNP
## 6 1: 2098_0.81 (3339)
## 16 1: 2098_0.81 (3339)
## 19 1: 2098_0.81 (3339)
## 23 1: 2098_0.81 (3339)
## 52 1: 2098_0.81 (3339)
## 57 1: 2098_0.81 (3339)
We have 16 SNPs
# Assign unique numbers to each cluster and create labels
filtered_results <- filtered_results %>%
mutate(Cluster_Number = as.numeric(as.factor(Cluster))) %>%
arrange(Cluster_Number) %>%
mutate(Cluster_Label = paste(Cluster_Number, "_", Cluster, " (", SNP_Count, ")", sep=""))
# Reorder the factor levels of Cluster_Label based on Cluster_Number
filtered_results$Cluster_Label <- factor(filtered_results$Cluster_Label,
levels = unique(filtered_results$Cluster_Label[order(filtered_results$Cluster_Number)]))
# Plotting
ggplot(filtered_results, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = Cluster_Label), color = "black", linewidth = 0.2) +
geom_text(aes(x = (Start + End) / 2, y = Size + 0.5, label = Cluster_Number), size = 3, vjust = -0.2) +
scale_fill_discrete(name = "Cluster ID") +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "right",
panel.spacing.x = unit(1, "lines")
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed")# Use ggsave to save the plot as a PDF
ggsave(
filename = here("output", "ldna", "AUT_NEW_overlapping_clusters_with_SNPs_on_DE_genes_intersect.pdf"),
device = "pdf",
width = 10,
height = 5,
units = "in"
)This are the clusters for which we found the SNP as outlier and the gene the SNP in on is DE
Get the overlapping clusters
# Function to find overlapping clusters
find_overlapping_clusters <- function(population1, population2) {
overlapping_clusters <- list()
for (chr in unique(population1$Chromosome)) {
pop1_chrom_clusters <- population1[population1$Chromosome == chr, ]
pop2_chrom_clusters <- population2[population2$Chromosome == chr, ]
overlapping_clusters_chr <- list()
for (i in 1:nrow(pop1_chrom_clusters)) {
for (j in 1:nrow(pop2_chrom_clusters)) {
if (pop1_chrom_clusters$Start[i] <= pop2_chrom_clusters$End[j] &&
pop1_chrom_clusters$End[i] >= pop2_chrom_clusters$Start[j]) {
overlapping_clusters_chr <- c(overlapping_clusters_chr, list(pop1_chrom_clusters[i, ]))
break
}
}
}
if (length(overlapping_clusters_chr) > 0) {
overlapping_clusters[[chr]] <- do.call(rbind, overlapping_clusters_chr)
}
}
do.call(rbind, overlapping_clusters)
}
# Subset data for NEW and AUT populations
albo_NEW <- subset(albo2, Population == "NEW")
albo_AUT <- subset(albo2, Population == "AUT")
# Find overlapping clusters between NEW and AUT
overlapping_clusters <- find_overlapping_clusters(albo_NEW, albo_AUT)
# View the overlapping clusters
overlapping_clusters## Population Chromosome Cluster r2 nSegments nSNPs Start End
## 66 NEW 1 2098_0.81 0.81 225 3339 1671072 16303506
## 76 NEW 1 2257_0.78 0.78 21 49 88409052 90437664
## 82 NEW 1 2098_0.81 0.81 225 3339 118382563 133808459
## 83 NEW 1 2098_0.81 0.81 225 3339 134311499 152641345
## 86 NEW 1 2098_0.81 0.81 225 3339 175562655 184285228
## 95 NEW 1 2098_0.81 0.81 225 3339 241581708 245964256
## 96 NEW 1 2098_0.81 0.81 225 3339 246194066 250559827
## 101 NEW 1 2098_0.81 0.81 225 3339 263937222 271417059
## 102 NEW 1 2098_0.81 0.81 225 3339 274018327 291005909
## 137 NEW 2 3393_0.8 0.8 1027 3235 100600773 102052192
## 142 NEW 2 3404_0.8 0.8 905 1502 129752494 132084935
## 144 NEW 2 3393_0.8 0.8 1027 3235 137286537 138732635
## 145 NEW 2 3404_0.8 0.8 905 1502 141517826 144428065
## 148 NEW 2 3404_0.8 0.8 905 1502 149738780 153093408
## 170 NEW 2 3404_0.8 0.8 905 1502 331446801 335080127
## 180 NEW 2 3404_0.8 0.8 905 1502 407185045 409429909
## 184 NEW 2 3404_0.8 0.8 905 1502 445321096 447678524
## 189 NEW 2 3393_0.8 0.8 1027 3235 522038684 523113152
## 196 NEW 3 2837_0.81 0.81 602 1668 8741873 16401719
## 203 NEW 3 2837_0.81 0.81 602 1668 57016980 58476637
## 205 NEW 3 2837_0.81 0.81 602 1668 66551211 68843398
## 206 NEW 3 2837_0.81 0.81 602 1668 70979233 76622043
## 213 NEW 3 2837_0.81 0.81 602 1668 110248778 112627576
## 227 NEW 3 2837_0.81 0.81 602 1668 197419987 208785670
## 229 NEW 3 2837_0.81 0.81 602 1668 212882391 219711403
## 230 NEW 3 2837_0.81 0.81 602 1668 220295952 223586999
## 236 NEW 3 2837_0.81 0.81 602 1668 252765819 258190930
## 238 NEW 3 2836_0.81 0.81 567 1122 266966314 268898469
## 239 NEW 3 2837_0.81 0.81 602 1668 269155423 274126769
## 246 NEW 3 2837_0.81 0.81 602 1668 296354064 298088579
## 254 NEW 3 2837_0.81 0.81 602 1668 339919173 342105404
## 255 NEW 3 2836_0.81 0.81 567 1122 344380481 345522786
## 257 NEW 3 2837_0.81 0.81 602 1668 380236644 381564291
## 261 NEW 3 2836_0.81 0.81 567 1122 437336558 438485871
## Size Size (Mb)
## 66 14632434 14.63
## 76 2028612 2.03
## 82 15425896 15.43
## 83 18329846 18.33
## 86 8722573 8.72
## 95 4382548 4.38
## 96 4365761 4.37
## 101 7479837 7.48
## 102 16987582 16.99
## 137 1451419 1.45
## 142 2332441 2.33
## 144 1446098 1.45
## 145 2910239 2.91
## 148 3354628 3.35
## 170 3633326 3.63
## 180 2244864 2.24
## 184 2357428 2.36
## 189 1074468 1.07
## 196 7659846 7.66
## 203 1459657 1.46
## 205 2292187 2.29
## 206 5642810 5.64
## 213 2378798 2.38
## 227 11365683 11.37
## 229 6829012 6.83
## 230 3291047 3.29
## 236 5425111 5.43
## 238 1932155 1.93
## 239 4971346 4.97
## 246 1734515 1.73
## 254 2186231 2.19
## 255 1142305 1.14
## 257 1327647 1.33
## 261 1149313 1.15
Plot it
# Function to format numbers as Mb
label_mb <- function(x) {
sprintf("%.0fMb", x / 1e6)
}
# Plot it
ggplot(overlapping_clusters, aes(xmin = Start, xmax = End, ymin = 0, ymax = Size)) +
geom_rect(aes(fill = as.factor(Cluster)), color = "black", linewidth = 0.2) +
scale_x_continuous(labels = label_mb, breaks = pretty_breaks(n = 3)) +
scale_y_continuous(labels = label_mb, breaks = pretty_breaks(n = 5)) +
labs(x = "Position", y = "Cluster Size") +
theme_minimal() +
theme(
axis.text.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 5)),
axis.ticks.y = element_blank(),
panel.grid.major.x = element_line(color = "gray", linetype = "dotted"),
strip.background = element_rect(fill = "#e8e8e8", colour = NA),
panel.grid.minor.x = element_blank(),
legend.position = "none",
panel.spacing.x = unit(1, "lines") # Adjust the unit and number to increase space as needed
) +
facet_grid(Population ~ Chromosome, scales = "fixed", space = "fixed") +
guides(fill = "none")Clean env and memory
# Remove all objects from the environment
rm(list = ls())
# Run the garbage collector to free up memory
gc()## used (Mb) gc trigger (Mb) max used (Mb)
## Ncells 1540503 82.3 3147227 168.1 3147227 168.1
## Vcells 2771221 21.2 8388608 64.0 5863028 44.8
I created the chromosomal scale for the linkage networks analysis, now we have to map back the SNPs from clusters of interest to the scaffold scale, then we can check the gene annotation file to find what genes are in the linkage group.
Cluster 14 is on chromosome 2 and only in the AUT line. I create files with the SNP ids, we can import it (on the legend is the cluster 14_3215_0.78 (18))
aut_ch2 <- readRDS(here("output", "ldna", "pop", "chr2", "AUT_clusters_snps.rds"))
str(aut_ch2$`3215_0.78`)## chr [1:4652] "AX-579450486" "AX-579456609" "AX-579459157" "AX-579459504" ...
Now we can import the bim file with the scaffolds. We can use the backup file we created when we created the chromosomal scale.
## 1.1 AX-581444870 0 97856 C T
## 1.1 AX-583035083 0 305518 A G
## 1.1 AX-583035102 0 308124 A G
## 1.1 AX-583033342 0 315059 C G
## 1.1 AX-583035163 0 315386 A G
## 1.1 AX-583033356 0 315674 C T
## 1.1 AX-583033370 0 330057 G A
## 1.1 AX-583035194 0 330265 A G
## 1.1 AX-583035198 0 330908 G T
## 1.1 AX-583033387 0 331288 C T
Import it
# Import the function
source(
here(
"notebooks", "helpers", "import_bim.R")
)
# Import the data
snps <- import_bim(here("output", "quality_control", "file7_backup.bim"))
# Check it
head(snps)## # A tibble: 6 x 6
## Scaffold SNP Cm Position Allele1 Allele2
## <chr> <chr> <int> <dbl> <chr> <chr>
## 1 1.1 AX-581444870 0 97856 C T
## 2 1.1 AX-583035083 0 305518 A G
## 3 1.1 AX-583035102 0 308124 A G
## 4 1.1 AX-583033342 0 315059 C G
## 5 1.1 AX-583035163 0 315386 A G
## 6 1.1 AX-583033356 0 315674 C T
Now we can filter the 566 SNPs that are in the cluster and see what scaffolds there are located
## # A tibble: 6 x 6
## Scaffold SNP Cm Position Allele1 Allele2
## <chr> <chr> <int> <dbl> <chr> <chr>
## 1 2.22 AX-579450486 0 1538827 G A
## 2 2.22 AX-579456609 0 2793553 T G
## 3 2.22 AX-579459157 0 3278309 C T
## 4 2.22 AX-579459504 0 3384885 C A
## 5 2.22 AX-579459790 0 3448373 T C
## 6 2.22 AX-579461404 0 3490196 C T
Create table
| Scaffold | SNP | Cm | Position | Allele1 | Allele2 |
|---|---|---|---|---|---|
| 2.22 | AX-579450486 | 0 | 1538827 | G | A |
| 2.22 | AX-579456609 | 0 | 2793553 | T | G |
| 2.22 | AX-579459157 | 0 | 3278309 | C | T |
| 2.22 | AX-579459504 | 0 | 3384885 | C | A |
| 2.22 | AX-579459790 | 0 | 3448373 | T | C |
| 2.22 | AX-579461404 | 0 | 3490196 | C | T |
| 2.22 | AX-579461838 | 0 | 3576474 | G | A |
| 2.22 | AX-579461056 | 0 | 3629081 | C | T |
| 2.22 | AX-579461271 | 0 | 3653077 | C | T |
| 2.22 | AX-579462558 | 0 | 3681870 | G | A |
| 2.22 | AX-579463030 | 0 | 3776496 | A | G |
| 2.22 | AX-579463068 | 0 | 3777765 | A | T |
| 2.22 | AX-579463086 | 0 | 3791971 | A | C |
| 2.22 | AX-579463269 | 0 | 3848058 | C | T |
| 2.22 | AX-579462195 | 0 | 3852455 | T | C |
| 2.22 | AX-579463347 | 0 | 3852798 | T | G |
| 2.22 | AX-579462236 | 0 | 3859113 | A | G |
| 2.22 | AX-579463414 | 0 | 3861124 | A | G |
| 2.22 | AX-579463494 | 0 | 3881563 | T | C |
| 2.22 | AX-579463498 | 0 | 3882589 | C | T |
| 2.22 | AX-579463587 | 0 | 3895702 | A | G |
| 2.22 | AX-579462440 | 0 | 3895907 | T | C |
| 2.22 | AX-579463874 | 0 | 3956685 | T | C |
| 2.22 | AX-579462720 | 0 | 3966733 | C | T |
| 2.22 | AX-579463888 | 0 | 3975909 | C | T |
| 2.22 | AX-579464091 | 0 | 4020869 | G | T |
| 2.22 | AX-579463106 | 0 | 4064758 | T | C |
| 2.22 | AX-579463231 | 0 | 4094036 | T | C |
| 2.22 | AX-579464583 | 0 | 4107741 | C | G |
| 2.22 | AX-579464787 | 0 | 4212179 | T | C |
| 2.22 | AX-579464795 | 0 | 4226874 | C | T |
| 2.22 | AX-579463642 | 0 | 4262471 | A | G |
| 2.22 | AX-579465027 | 0 | 4314848 | G | A |
| 2.22 | AX-579463851 | 0 | 4326276 | A | G |
| 2.22 | AX-579463996 | 0 | 4330431 | C | T |
| 2.22 | AX-579465698 | 0 | 4393351 | C | T |
| 2.22 | AX-579465949 | 0 | 4467885 | C | G |
| 2.22 | AX-579466055 | 0 | 4480968 | G | C |
| 2.22 | AX-579466082 | 0 | 4489343 | A | C |
| 2.22 | AX-579465216 | 0 | 4574326 | T | C |
| 2.22 | AX-579465235 | 0 | 4574813 | A | G |
| 2.22 | AX-579466528 | 0 | 4587884 | C | G |
| 2.22 | AX-579466629 | 0 | 4598725 | T | C |
| 2.22 | AX-579465413 | 0 | 4599659 | G | T |
| 2.22 | AX-579465498 | 0 | 4629289 | T | A |
| 2.22 | AX-579465649 | 0 | 4656488 | T | A |
| 2.22 | AX-579466030 | 0 | 4689200 | C | T |
| 2.22 | AX-579468753 | 0 | 5318173 | T | C |
| 2.22 | AX-579469407 | 0 | 5510490 | A | G |
| 2.22 | AX-579469600 | 0 | 5515347 | T | C |
| 2.22 | AX-579471414 | 0 | 5609135 | A | G |
| 2.22 | AX-579471641 | 0 | 5644918 | T | A |
| 2.22 | AX-579471677 | 0 | 5645846 | T | C |
| 2.22 | AX-579471008 | 0 | 5770455 | A | G |
| 2.22 | AX-579471253 | 0 | 5803284 | C | T |
| 2.22 | AX-579471334 | 0 | 5819884 | C | G |
| 2.22 | AX-579471617 | 0 | 5832805 | A | G |
| 2.22 | AX-579471746 | 0 | 5843378 | A | G |
| 2.22 | AX-579472640 | 0 | 6037441 | G | T |
| 2.22 | AX-579474681 | 0 | 6123654 | C | T |
| 2.22 | AX-579474277 | 0 | 6162084 | T | C |
| 2.22 | AX-579475628 | 0 | 6170338 | A | G |
| 2.22 | AX-579475675 | 0 | 6171699 | T | C |
| 2.22 | AX-579474609 | 0 | 6173500 | T | A |
| 2.22 | AX-579475863 | 0 | 6177554 | T | C |
| 2.22 | AX-579477079 | 0 | 6337539 | T | C |
| 2.22 | AX-579477559 | 0 | 6419058 | C | T |
| 2.22 | AX-579480488 | 0 | 7113284 | C | T |
| 2.22 | AX-579480540 | 0 | 7114693 | C | T |
| 2.22 | AX-579481793 | 0 | 7166834 | T | C |
| 2.22 | AX-579481954 | 0 | 7473323 | T | C |
| 2.22 | AX-579483482 | 0 | 7806720 | G | A |
| 2.22 | AX-579486420 | 0 | 8074399 | C | T |
| 2.22 | AX-579486555 | 0 | 8186532 | T | C |
| 2.22 | AX-579486568 | 0 | 8187000 | T | G |
| 2.22 | AX-579490366 | 0 | 8853756 | C | T |
| 2.22 | AX-579489177 | 0 | 8870912 | C | G |
| 2.22 | AX-579489211 | 0 | 8871496 | A | T |
| 2.22 | AX-579489422 | 0 | 8894417 | A | C |
| 2.22 | AX-579492297 | 0 | 9511379 | C | T |
| 2.22 | AX-579491302 | 0 | 9574144 | G | C |
| 2.22 | AX-579493621 | 0 | 9747187 | A | C |
| 2.22 | AX-579493195 | 0 | 9878211 | G | A |
| 2.22 | AX-579494546 | 0 | 9881500 | G | A |
| 2.22 | AX-579497824 | 0 | 10502539 | T | C |
| 2.22 | AX-579498357 | 0 | 10769457 | A | C |
| 2.22 | AX-579498441 | 0 | 10771570 | A | G |
| 2.22 | AX-579499981 | 0 | 10805036 | T | C |
| 2.22 | AX-579500777 | 0 | 11005339 | A | G |
| 2.22 | AX-579499823 | 0 | 11078281 | A | G |
| 2.22 | AX-579501488 | 0 | 11165465 | A | C |
| 2.22 | AX-579501509 | 0 | 11486922 | T | C |
| 2.22 | AX-579501594 | 0 | 11500114 | T | A |
| 2.22 | AX-579501695 | 0 | 11518427 | C | T |
| 2.22 | AX-579503052 | 0 | 11521815 | T | C |
| 2.22 | AX-579503167 | 0 | 11811918 | A | G |
| 2.22 | AX-579504531 | 0 | 11812599 | A | G |
| 2.22 | AX-579505825 | 0 | 12322037 | C | T |
| 2.22 | AX-579506213 | 0 | 12415362 | C | G |
| 2.27 | AX-579514764 | 0 | 3143 | A | T |
| 2.27 | AX-579514780 | 0 | 3924 | A | T |
| 2.27 | AX-579514832 | 0 | 19391 | T | C |
| 2.27 | AX-579513447 | 0 | 19620 | T | C |
| 2.27 | AX-579515086 | 0 | 93803 | G | A |
| 2.27 | AX-579515106 | 0 | 94019 | A | G |
| 2.27 | AX-579516800 | 0 | 99017 | A | G |
| 2.27 | AX-579521449 | 0 | 1313549 | C | G |
| 2.27 | AX-579522956 | 0 | 1325963 | C | T |
| 2.27 | AX-579521736 | 0 | 1345366 | G | A |
| 2.27 | AX-579525293 | 0 | 1561644 | C | T |
| 2.27 | AX-579524022 | 0 | 1563849 | T | C |
| 2.27 | AX-579525501 | 0 | 1574245 | A | G |
| 2.27 | AX-579528877 | 0 | 2083014 | A | G |
| 2.27 | AX-579530612 | 0 | 2656493 | A | G |
| 2.27 | AX-579531606 | 0 | 3939052 | T | C |
| 2.27 | AX-579533372 | 0 | 4626751 | T | C |
| 2.27 | AX-579533771 | 0 | 5190811 | T | C |
| 2.27 | AX-579534229 | 0 | 5300874 | A | T |
| 2.27 | AX-579533798 | 0 | 5480935 | A | G |
| 2.27 | AX-579536022 | 0 | 5626846 | T | C |
| 2.27 | AX-579536107 | 0 | 5639527 | C | T |
| 2.27 | AX-579535050 | 0 | 5653677 | G | A |
| 2.27 | AX-579535085 | 0 | 5654174 | G | A |
| 2.27 | AX-579535400 | 0 | 5695991 | T | G |
| 2.27 | AX-579537686 | 0 | 6005191 | G | C |
| 2.27 | AX-579536482 | 0 | 6021051 | C | G |
| 2.27 | AX-579537999 | 0 | 6037155 | T | C |
| 2.27 | AX-579536746 | 0 | 6037770 | G | A |
| 2.27 | AX-579538092 | 0 | 6266645 | G | A |
| 2.27 | AX-579539919 | 0 | 6627914 | A | C |
| 2.27 | AX-579544247 | 0 | 7482829 | T | C |
| 2.27 | AX-579545575 | 0 | 7483880 | T | G |
| 2.27 | AX-579546394 | 0 | 7837393 | A | G |
| 2.27 | AX-579548165 | 0 | 7946950 | T | C |
| 2.27 | AX-579548233 | 0 | 7958035 | A | C |
| 2.27 | AX-579547370 | 0 | 8017758 | C | T |
| 2.27 | AX-579547376 | 0 | 8017979 | G | C |
| 2.32 | AX-579553752 | 0 | 2293932 | T | C |
| 2.36 | AX-579554924 | 0 | 122073 | T | C |
| 2.36 | AX-579555022 | 0 | 122978 | A | G |
| 2.36 | AX-579554313 | 0 | 177712 | G | A |
| 2.36 | AX-579554700 | 0 | 233093 | G | A |
| 2.36 | AX-579555223 | 0 | 316293 | G | C |
| 2.36 | AX-579556352 | 0 | 966741 | A | G |
| 2.36 | AX-579556686 | 0 | 1233251 | A | G |
| 2.36 | AX-579558663 | 0 | 1923334 | G | A |
| 2.36 | AX-579560288 | 0 | 1988456 | G | A |
| 2.36 | AX-579560662 | 0 | 2006981 | C | T |
| 2.36 | AX-579559480 | 0 | 2010914 | A | C |
| 2.36 | AX-579560965 | 0 | 2023214 | A | G |
| 2.36 | AX-579559703 | 0 | 2024629 | A | G |
| 2.36 | AX-579561712 | 0 | 2103073 | A | G |
| 2.36 | AX-579560506 | 0 | 2117189 | G | T |
| 2.36 | AX-579560776 | 0 | 2159466 | C | T |
| 2.36 | AX-579561033 | 0 | 2360547 | T | G |
| 2.36 | AX-579561118 | 0 | 2375602 | A | C |
| 2.36 | AX-579561629 | 0 | 2476040 | T | C |
| 2.36 | AX-579562408 | 0 | 2742031 | C | T |
| 2.36 | AX-579564629 | 0 | 2977222 | C | T |
| 2.36 | AX-579563611 | 0 | 3039586 | G | A |
| 2.36 | AX-579564982 | 0 | 3063901 | G | A |
| 2.36 | AX-579565814 | 0 | 3225773 | A | G |
| 2.36 | AX-579566111 | 0 | 3499011 | G | A |
| 2.36 | AX-579566130 | 0 | 3499260 | T | G |
| 2.36 | AX-579566954 | 0 | 3775104 | A | G |
| 2.36 | AX-579568657 | 0 | 3855224 | G | T |
| 2.36 | AX-579568951 | 0 | 3924403 | T | G |
| 2.36 | AX-579571176 | 0 | 4429492 | C | T |
| 2.36 | AX-579571698 | 0 | 4506577 | G | A |
| 2.36 | AX-579570501 | 0 | 4525604 | A | G |
| 2.36 | AX-579571897 | 0 | 4525871 | A | G |
| 2.36 | AX-579571606 | 0 | 4722263 | G | T |
| 2.36 | AX-579573008 | 0 | 4722473 | G | A |
| 2.36 | AX-579571640 | 0 | 4722920 | T | G |
| 2.36 | AX-579571741 | 0 | 4732500 | T | C |
| 2.36 | AX-579571778 | 0 | 4733288 | C | A |
| 2.36 | AX-579571885 | 0 | 4735900 | T | G |
| 2.36 | AX-579572182 | 0 | 4771453 | T | C |
| 2.36 | AX-579572348 | 0 | 4773049 | A | G |
| 2.36 | AX-579575218 | 0 | 4954626 | T | C |
| 2.36 | AX-579574417 | 0 | 5093568 | A | C |
| 2.36 | AX-579576372 | 0 | 5174565 | G | C |
| 2.36 | AX-579575014 | 0 | 5182212 | G | A |
| 2.36 | AX-579576494 | 0 | 5195710 | A | G |
| 2.36 | AX-579576620 | 0 | 5220518 | C | T |
| 2.36 | AX-579575264 | 0 | 5221019 | T | C |
| 2.36 | AX-579576700 | 0 | 5232144 | T | A |
| 2.36 | AX-579578676 | 0 | 5871547 | C | A |
| 2.36 | AX-579578960 | 0 | 5905142 | A | C |
| 2.36 | AX-579579230 | 0 | 5977765 | C | T |
| 2.36 | AX-579580763 | 0 | 6013782 | A | T |
| 2.36 | AX-579579387 | 0 | 6044877 | A | G |
| 2.36 | AX-579579808 | 0 | 6131092 | C | T |
| 2.36 | AX-579580108 | 0 | 6183757 | G | A |
| 2.36 | AX-579580428 | 0 | 6264997 | T | G |
| 2.36 | AX-579582210 | 0 | 6366093 | C | T |
| 2.36 | AX-579580737 | 0 | 6374847 | C | T |
| 2.36 | AX-579580782 | 0 | 6399348 | G | C |
| 2.36 | AX-579582325 | 0 | 6409036 | C | T |
| 2.36 | AX-579582344 | 0 | 6424187 | G | T |
| 2.36 | AX-579582396 | 0 | 6451287 | A | G |
| 2.36 | AX-579581051 | 0 | 6471713 | G | A |
| 2.36 | AX-579582591 | 0 | 6471983 | T | C |
| 2.36 | AX-579581085 | 0 | 6472487 | G | A |
| 2.36 | AX-579582777 | 0 | 6484066 | T | A |
| 2.36 | AX-579581842 | 0 | 6601224 | T | C |
| 2.36 | AX-579582896 | 0 | 6815052 | T | C |
| 2.36 | AX-579584795 | 0 | 6840596 | T | G |
| 2.36 | AX-579585088 | 0 | 6864648 | G | A |
| 2.36 | AX-579585247 | 0 | 6884462 | A | G |
| 2.36 | AX-579585413 | 0 | 6913172 | G | A |
| 2.36 | AX-579585547 | 0 | 6979869 | A | G |
| 2.36 | AX-579584631 | 0 | 7310698 | G | A |
| 2.36 | AX-579586817 | 0 | 7524611 | C | T |
| 2.36 | AX-579587054 | 0 | 7555928 | A | T |
| 2.36 | AX-579587132 | 0 | 7558468 | A | G |
| 2.36 | AX-579585816 | 0 | 7598150 | T | C |
| 2.36 | AX-579586639 | 0 | 7738695 | A | G |
| 2.36 | AX-579588150 | 0 | 7739652 | G | A |
| 2.36 | AX-579588280 | 0 | 7769335 | C | T |
| 2.36 | AX-579588443 | 0 | 7785936 | G | T |
| 2.36 | AX-579588768 | 0 | 7842421 | C | A |
| 2.36 | AX-579588851 | 0 | 7847327 | C | T |
| 2.36 | AX-579589139 | 0 | 7863252 | C | T |
| 2.36 | AX-579589153 | 0 | 7863471 | A | G |
| 2.36 | AX-579589060 | 0 | 8163406 | G | A |
| 2.36 | AX-579591399 | 0 | 8368205 | T | C |
| 2.38 | AX-579592977 | 0 | 33173 | T | C |
| 2.38 | AX-579591594 | 0 | 105906 | T | G |
| 2.38 | AX-579591718 | 0 | 138430 | C | T |
| 2.38 | AX-579593540 | 0 | 225032 | T | G |
| 2.38 | AX-579593773 | 0 | 307640 | A | G |
| 2.38 | AX-579592307 | 0 | 307963 | T | C |
| 2.38 | AX-579593876 | 0 | 332935 | A | C |
| 2.38 | AX-579592773 | 0 | 808486 | T | C |
| 2.38 | AX-579594255 | 0 | 808711 | C | T |
| 2.38 | AX-579593116 | 0 | 904947 | A | G |
| 2.38 | AX-579593401 | 0 | 1012549 | C | T |
| 2.38 | AX-579595097 | 0 | 1068943 | A | G |
| 2.38 | AX-579593808 | 0 | 1253358 | C | T |
| 2.38 | AX-579595377 | 0 | 1435426 | A | G |
| 2.38 | AX-579595568 | 0 | 1546396 | C | T |
| 2.38 | AX-579594123 | 0 | 1555916 | G | A |
| 2.38 | AX-579595641 | 0 | 1582105 | A | G |
| 2.38 | AX-579595929 | 0 | 1745456 | T | G |
| 2.38 | AX-579595131 | 0 | 1890450 | C | G |
| 2.38 | AX-579596432 | 0 | 2092493 | T | C |
| 2.38 | AX-579596460 | 0 | 2093042 | A | C |
| 2.38 | AX-579596587 | 0 | 2133235 | A | G |
| 2.38 | AX-579597760 | 0 | 2412837 | G | A |
| 2.38 | AX-579600249 | 0 | 2643323 | G | C |
| 2.38 | AX-579598791 | 0 | 2679893 | C | A |
| 2.38 | AX-579598805 | 0 | 2680377 | A | G |
| 2.38 | AX-579600802 | 0 | 2768268 | A | G |
| 2.38 | AX-579599348 | 0 | 2769292 | A | G |
| 2.38 | AX-579601954 | 0 | 3420287 | C | T |
| 2.38 | AX-579603787 | 0 | 3855171 | T | C |
| 2.38 | AX-579605417 | 0 | 3866591 | C | T |
| 2.38 | AX-579605652 | 0 | 3869671 | G | A |
| 2.38 | AX-579604364 | 0 | 3875395 | A | G |
| 2.38 | AX-579605090 | 0 | 4025293 | T | C |
| 2.38 | AX-579605155 | 0 | 4034581 | T | C |
| 2.38 | AX-579605258 | 0 | 4059911 | G | C |
| 2.38 | AX-579605997 | 0 | 4217138 | T | C |
| 2.38 | AX-579606037 | 0 | 4233102 | T | C |
| 2.38 | AX-579606082 | 0 | 4261878 | A | C |
| 2.38 | AX-579606324 | 0 | 4321442 | C | T |
| 2.38 | AX-579606484 | 0 | 4362367 | T | C |
| 2.38 | AX-579607967 | 0 | 4365528 | A | G |
| 2.40 | AX-579609322 | 0 | 7757 | T | G |
| 2.40 | AX-579607994 | 0 | 22781 | C | T |
| 2.40 | AX-579608017 | 0 | 23519 | A | C |
| 2.40 | AX-579608372 | 0 | 63601 | T | C |
| 2.40 | AX-579609853 | 0 | 63812 | A | G |
| 2.40 | AX-579608454 | 0 | 66117 | A | G |
| 2.40 | AX-579610235 | 0 | 117199 | C | T |
| 2.40 | AX-579610308 | 0 | 269848 | A | G |
| 2.40 | AX-579610990 | 0 | 314487 | T | C |
| 2.40 | AX-579610992 | 0 | 314726 | G | A |
| 2.40 | AX-579609938 | 0 | 391207 | A | G |
| 2.40 | AX-579611740 | 0 | 476232 | G | A |
| 2.40 | AX-579611969 | 0 | 535273 | G | A |
| 2.40 | AX-579610498 | 0 | 542557 | C | A |
| 2.40 | AX-579612052 | 0 | 555521 | C | A |
| 2.40 | AX-579610585 | 0 | 556029 | T | C |
| 2.40 | AX-579612219 | 0 | 589415 | T | C |
| 2.40 | AX-579610845 | 0 | 611373 | T | C |
| 2.40 | AX-579611070 | 0 | 637163 | A | T |
| 2.40 | AX-579612655 | 0 | 659602 | C | A |
| 2.40 | AX-579611192 | 0 | 668647 | T | G |
| 2.40 | AX-579613074 | 0 | 747694 | A | G |
| 2.40 | AX-579613337 | 0 | 825033 | T | G |
| 2.40 | AX-579613453 | 0 | 836220 | G | C |
| 2.40 | AX-579612387 | 0 | 894866 | A | G |
| 2.40 | AX-579612453 | 0 | 896032 | G | A |
| 2.40 | AX-579614469 | 0 | 1027270 | C | T |
| 2.40 | AX-579612967 | 0 | 1027987 | A | G |
| 2.40 | AX-579613089 | 0 | 1031879 | G | A |
| 2.40 | AX-579614661 | 0 | 1032599 | G | A |
| 2.40 | AX-579614672 | 0 | 1032875 | A | G |
| 2.40 | AX-579613249 | 0 | 1035703 | G | A |
| 2.40 | AX-579615168 | 0 | 1075172 | G | C |
| 2.40 | AX-579615300 | 0 | 1086477 | A | G |
| 2.40 | AX-579615327 | 0 | 1087851 | A | G |
| 2.40 | AX-579615710 | 0 | 1164681 | G | A |
| 2.40 | AX-579616152 | 0 | 1273262 | C | A |
| 2.40 | AX-579616931 | 0 | 1384904 | C | T |
| 2.40 | AX-579615476 | 0 | 1387460 | T | C |
| 2.40 | AX-579615529 | 0 | 1407741 | T | C |
| 2.40 | AX-579617096 | 0 | 1410210 | T | A |
| 2.40 | AX-579617194 | 0 | 1412279 | A | G |
| 2.40 | AX-579615703 | 0 | 1412642 | A | G |
| 2.40 | AX-579617599 | 0 | 1468946 | A | C |
| 2.40 | AX-579617368 | 0 | 1651660 | T | C |
| 2.40 | AX-579619072 | 0 | 1665441 | T | C |
| 2.40 | AX-579617534 | 0 | 1665651 | A | C |
| 2.40 | AX-579618424 | 0 | 1904505 | G | T |
| 2.40 | AX-579619997 | 0 | 1910958 | T | C |
| 2.40 | AX-579620126 | 0 | 1955336 | T | C |
| 2.40 | AX-579618630 | 0 | 1972960 | C | T |
| 2.40 | AX-579618760 | 0 | 1995445 | A | G |
| 2.40 | AX-579620866 | 0 | 2124643 | G | A |
| 2.40 | AX-579619588 | 0 | 2186172 | A | G |
| 2.40 | AX-579619840 | 0 | 2225961 | T | C |
Let’s check cluster 6_19_42 on AUT chr1
aut_ch1 <- readRDS(here("output", "ldna", "pop", "chr1", "AUT_clusters_snps.rds"))
str(aut_ch1$`1971_0.64`)## chr [1:1579] "AX-583500511" "AX-583500520" "AX-583503153" "AX-583500379" ...
## # A tibble: 6 x 6
## Scaffold SNP Cm Position Allele1 Allele2
## <chr> <chr> <int> <dbl> <chr> <chr>
## 1 1.152 AX-583500511 0 339500 G C
## 2 1.152 AX-583500520 0 345870 A G
## 3 1.152 AX-583503153 0 977944 T G
## 4 1.152 AX-583500379 0 978467 G T
## 5 1.152 AX-583503258 0 987625 C T
## 6 1.152 AX-583504302 0 1149628 A G
Create table
| Scaffold | SNP | Cm | Position | Allele1 | Allele2 |
|---|---|---|---|---|---|
| 1.152 | AX-583500511 | 0 | 339500 | G | C |
| 1.152 | AX-583500520 | 0 | 345870 | A | G |
| 1.152 | AX-583503153 | 0 | 977944 | T | G |
| 1.152 | AX-583500379 | 0 | 978467 | G | T |
| 1.152 | AX-583503258 | 0 | 987625 | C | T |
| 1.152 | AX-583504302 | 0 | 1149628 | A | G |
| 1.152 | AX-583503279 | 0 | 1491640 | G | C |
| 1.152 | AX-583503440 | 0 | 1535179 | A | G |
| 1.152 | AX-583503906 | 0 | 1564958 | T | C |
| 1.152 | AX-583506777 | 0 | 1565216 | C | G |
| 1.152 | AX-583504295 | 0 | 1602992 | G | A |
| 1.152 | AX-583507197 | 0 | 1603711 | G | T |
| 1.152 | AX-583507425 | 0 | 1627574 | G | C |
| 1.152 | AX-583507639 | 0 | 1644594 | T | C |
| 1.152 | AX-583507878 | 0 | 1664015 | G | A |
| 1.152 | AX-583505073 | 0 | 1664826 | T | C |
| 1.152 | AX-583508045 | 0 | 1665840 | C | A |
| 1.152 | AX-583508498 | 0 | 1669803 | T | C |
| 1.152 | AX-583508594 | 0 | 1670439 | G | A |
| 1.152 | AX-583508771 | 0 | 1673676 | T | C |
| 1.152 | AX-583505971 | 0 | 1673937 | C | T |
| 1.152 | AX-583506892 | 0 | 1803316 | G | C |
| 1.152 | AX-583511182 | 0 | 1955809 | A | G |
| 1.152 | AX-583508519 | 0 | 1966895 | C | T |
| 1.152 | AX-583508573 | 0 | 1971684 | T | C |
| 1.152 | AX-583509292 | 0 | 2556372 | T | C |
| 1.152 | AX-583509391 | 0 | 2580817 | T | C |
| 1.152 | AX-583509412 | 0 | 2581274 | A | G |
| 1.152 | AX-583509733 | 0 | 2598090 | G | T |
| 1.152 | AX-583512511 | 0 | 2598734 | A | G |
| 1.152 | AX-583510076 | 0 | 2619288 | C | A |
| 1.152 | AX-583512897 | 0 | 2625567 | G | C |
| 1.152 | AX-583513248 | 0 | 2655189 | T | G |
| 1.152 | AX-583513308 | 0 | 2666934 | T | G |
| 1.152 | AX-583513359 | 0 | 2668625 | A | G |
| 1.152 | AX-583513377 | 0 | 2668892 | A | G |
| 1.152 | AX-583510794 | 0 | 2701081 | A | G |
| 1.152 | AX-583510903 | 0 | 2706078 | C | T |
| 1.152 | AX-583513648 | 0 | 2725250 | C | T |
| 1.152 | AX-583511483 | 0 | 2848038 | G | A |
| 1.152 | AX-583514235 | 0 | 2848259 | T | G |
| 1.152 | AX-583514359 | 0 | 2888182 | A | G |
| 1.152 | AX-583514397 | 0 | 2900388 | A | G |
| 1.152 | AX-583511792 | 0 | 2913109 | T | C |
| 1.152 | AX-583512377 | 0 | 3056913 | G | A |
| 1.152 | AX-583512666 | 0 | 3117848 | C | A |
| 1.152 | AX-583515819 | 0 | 3174781 | A | G |
| 1.152 | AX-583513555 | 0 | 3382178 | T | C |
| 1.152 | AX-583513773 | 0 | 3464938 | G | A |
| 1.152 | AX-583517814 | 0 | 3775044 | T | C |
| 1.152 | AX-583519450 | 0 | 4112020 | T | C |
| 1.152 | AX-583516942 | 0 | 4210175 | A | G |
| 1.152 | AX-583517794 | 0 | 4432697 | G | T |
| 1.152 | AX-583521326 | 0 | 5078954 | C | A |
| 1.152 | AX-583521530 | 0 | 5098043 | T | C |
| 1.152 | AX-583525764 | 0 | 5184643 | T | C |
| 1.152 | AX-583527475 | 0 | 5423719 | G | T |
| 1.152 | AX-583527695 | 0 | 5449431 | G | A |
| 1.152 | AX-583526378 | 0 | 5567513 | G | A |
| 1.152 | AX-583529290 | 0 | 5577967 | C | T |
| 1.152 | AX-583530453 | 0 | 5927434 | T | C |
| 1.152 | AX-583528261 | 0 | 6093153 | A | G |
| 1.152 | AX-583531073 | 0 | 6102875 | T | C |
| 1.152 | AX-583528689 | 0 | 6128044 | T | C |
| 1.152 | AX-583530679 | 0 | 6478224 | G | A |
| 1.152 | AX-583533848 | 0 | 6554566 | A | G |
| 1.152 | AX-583532801 | 0 | 6856535 | T | A |
| 1.152 | AX-583533673 | 0 | 7055034 | T | C |
| 1.152 | AX-583536382 | 0 | 7055500 | A | G |
| 1.152 | AX-583536435 | 0 | 7055779 | C | T |
| 1.152 | AX-583534984 | 0 | 7166546 | A | C |
| 1.152 | AX-583535005 | 0 | 7166793 | G | C |
| 1.152 | AX-583537871 | 0 | 7168782 | T | C |
| 1.152 | AX-583538179 | 0 | 7190150 | A | G |
| 1.152 | AX-583536224 | 0 | 7313002 | A | G |
| 1.152 | AX-583538596 | 0 | 7562522 | C | T |
| 1.152 | AX-583539329 | 0 | 7641844 | T | C |
| 1.152 | AX-583539476 | 0 | 7657914 | T | G |
| 1.152 | AX-583542283 | 0 | 7660371 | C | T |
| 1.152 | AX-583542500 | 0 | 7716798 | G | A |
| 1.152 | AX-583542697 | 0 | 7766866 | T | C |
| 1.154 | AX-583542132 | 0 | 533422 | G | A |
| 1.156 | AX-583547648 | 0 | 11722 | C | G |
| 1.156 | AX-583544949 | 0 | 74115 | C | T |
| 1.170 | AX-583556250 | 0 | 197780 | A | C |
| 1.170 | AX-583560886 | 0 | 919858 | C | T |
| 1.170 | AX-583571044 | 0 | 1622696 | T | C |
| 1.170 | AX-583571065 | 0 | 1623404 | T | G |
| 1.170 | AX-583571174 | 0 | 1631928 | A | G |
| 1.170 | AX-583571507 | 0 | 2091806 | A | C |
## # A tibble: 6 x 6
## Scaffold SNP Cm Position Allele1 Allele2
## <chr> <chr> <int> <dbl> <chr> <chr>
## 1 1.152 AX-583496546 0 28493 T C
## 2 1.152 AX-583496607 0 43318 A G
## 3 1.152 AX-583499574 0 96763 G A
## 4 1.152 AX-583499672 0 132155 T G
## 5 1.152 AX-583499700 0 136348 A G
## 6 1.152 AX-583499977 0 188640 T A
However we need the other SNPs to know if the blocks are connected or not. Now we know what scaffolds the SNPs are located and we can check it
## # A tibble: 6 x 6
## Scaffold SNP Cm Position Allele1 Allele2
## <chr> <chr> <int> <dbl> <chr> <chr>
## 1 2.22 AX-579445128 0 49751 G A
## 2 2.22 AX-579445195 0 64564 A T
## 3 2.22 AX-579443938 0 100572 A G
## 4 2.22 AX-579445430 0 157266 G T
## 5 2.22 AX-579445592 0 202795 T A
## 6 2.22 AX-579444301 0 212193 C T
Now we can create a new column and tag the SNPs that are linked
# Creating the new column 'linked'
cluster_14_all <- cluster_14_all %>%
mutate(linked = SNP %in% aut_ch2$`3215_0.78`)
head(cluster_14_all)## # A tibble: 6 x 7
## Scaffold SNP Cm Position Allele1 Allele2 linked
## <chr> <chr> <int> <dbl> <chr> <chr> <lgl>
## 1 2.22 AX-579445128 0 49751 G A FALSE
## 2 2.22 AX-579445195 0 64564 A T FALSE
## 3 2.22 AX-579443938 0 100572 A G FALSE
## 4 2.22 AX-579445430 0 157266 G T FALSE
## 5 2.22 AX-579445592 0 202795 T A FALSE
## 6 2.22 AX-579444301 0 212193 C T FALSE
# Creating the new column 'linked'
cluster_6_all <- cluster_6_all %>%
mutate(linked = SNP %in% aut_ch1$`1971_0.64`)
head(cluster_6_all)## # A tibble: 6 x 7
## Scaffold SNP Cm Position Allele1 Allele2 linked
## <chr> <chr> <int> <dbl> <chr> <chr> <lgl>
## 1 1.152 AX-583496546 0 28493 T C FALSE
## 2 1.152 AX-583496607 0 43318 A G FALSE
## 3 1.152 AX-583499574 0 96763 G A FALSE
## 4 1.152 AX-583499672 0 132155 T G FALSE
## 5 1.152 AX-583499700 0 136348 A G FALSE
## 6 1.152 AX-583499977 0 188640 T A FALSE
Lets check how many linked SNPs we have and how many aren’t
## # A tibble: 2 x 2
## linked count
## <lgl> <int>
## 1 FALSE 2649
## 2 TRUE 324
## # A tibble: 2 x 2
## linked count
## <lgl> <int>
## 1 FALSE 1268
## 2 TRUE 90
Get the 157 outliers
snps_157 <-
read.table(
here("output", "pcadapt", "outlier_157_SNPs.txt"),
stringsAsFactors = FALSE
)
# Get the 157 SNPs
snps_157b <- cluster_14_all |>
filter(SNP %in% snps_157$V1)
head(snps_157b)## # A tibble: 6 x 7
## Scaffold SNP Cm Position Allele1 Allele2 linked
## <chr> <chr> <int> <dbl> <chr> <chr> <lgl>
## 1 2.22 AX-579474142 0 6075268 T C FALSE
## 2 2.22 AX-579474650 0 6122430 A G FALSE
## 3 2.22 AX-579509845 0 13142038 A T FALSE
## 4 2.36 AX-579556477 0 1062758 T C FALSE
## 5 2.36 AX-579560686 0 2139679 C T FALSE
## 6 2.36 AX-579564292 0 2894537 A G FALSE
## # A tibble: 6 x 7
## Scaffold SNP Cm Position Allele1 Allele2 linked
## <chr> <chr> <int> <dbl> <chr> <chr> <lgl>
## 1 1.152 AX-583504302 0 1149628 A G TRUE
## 2 1.152 AX-583514148 0 2847295 T C FALSE
## 3 1.152 AX-583515734 0 3903190 A G FALSE
## 4 1.152 AX-583518586 0 3966380 T C FALSE
## 5 1.152 AX-583518994 0 4024772 A G FALSE
## 6 1.152 AX-583516491 0 4057192 T C FALSE
Plot it
# Function to format numbers as Mb
label_mb <- function(x) {
sprintf("%.0fMb", x / 1e6)
}
# Calculate the start and end positions for each stretch of TRUE or FALSE
rect_data <- cluster_14_all %>%
arrange(Scaffold, Position) %>%
mutate(change = linked != lag(linked, default = first(linked))) %>%
group_by(Scaffold) %>%
mutate(group_id = cumsum(change)) %>%
group_by(Scaffold, group_id, linked) %>%
summarize(start = min(Position), end = max(Position), .groups = 'drop') %>%
ungroup()
# Plotting using geom_rect
ggplot(rect_data, aes(xmin = start, xmax = end, ymin = as.numeric(Scaffold) - 0.1, ymax = as.numeric(Scaffold) + 0.1)) +
# Add a background layer for each scaffold with gray color
geom_rect(data = rect_data %>% group_by(Scaffold) %>%
summarize(start = min(start), end = max(end), .groups = 'drop'),
aes(xmin = start, xmax = end, ymin = as.numeric(Scaffold) - 0.1, ymax = as.numeric(Scaffold) + 0.1),
fill = "gray", inherit.aes = FALSE) +
# Add the TRUE stretches
geom_rect(aes(fill = linked), data = rect_data %>% filter(linked == TRUE)) +
scale_fill_manual(values = c("TRUE" = "green")) +
facet_wrap(~ Scaffold, scales = "fixed", ncol = 1) +
geom_vline(data = snps_157b, aes(xintercept = Position, color = SNP), linetype = "solid", color = "red") +
geom_text(data = snps_157b, aes(x = Position, y = as.numeric(Scaffold) + 0.2, label = SNP), inherit.aes = FALSE, angle = 90, vjust = 0, size = 2, check_overlap = TRUE) +
theme_minimal() +
theme(
axis.title.y = element_blank(),
axis.text.y = element_blank(),
axis.ticks.y = element_blank(),
panel.spacing = unit(0.1, "lines"),
panel.grid.major = element_blank(),
panel.grid.minor = element_blank(),
strip.text = element_text(size = 12, face = "bold", hjust = 0.5, margin = margin(t = 1, b = 5))
) +
scale_x_continuous(labels = label_mb, breaks = scales::pretty_breaks(n = 6)) +
labs(x = "Position", title = "Continuous Stretches of Linked SNPs by Scaffold - Cluster 14 AUT", fill = "Linked") +
guides(fill = "none")# Save Venn diagram to PDF
output_path <- here("output", "ldna", "figures", "cluster_14_aut_scaffolds.pdf")
ggsave(output_path, height = 5, width = 8, units = "in")To make sure the windows appear even if they are small
# Set a minimum width for the windows
min_width <- 1e4 # for example, 1 million base pairs
# Adjust the rect_data calculation
rect_data <- cluster_14_all %>%
arrange(Scaffold, Position) %>%
mutate(change = linked != lag(linked, default = first(linked))) %>%
group_by(Scaffold) %>%
mutate(group_id = cumsum(change)) %>%
group_by(Scaffold, group_id, linked) %>%
summarize(start = min(Position), end = max(Position), .groups = 'drop') %>%
ungroup() %>%
mutate(width = end - start,
adjusted_end = ifelse(width < min_width, start + min_width, end))
# Plotting using geom_rect with adjusted ends
ggplot(rect_data, aes(xmin = start, xmax = adjusted_end, ymin = as.numeric(Scaffold) - 0.1, ymax = as.numeric(Scaffold) + 0.1)) +
geom_rect(data = rect_data %>% group_by(Scaffold) %>%
summarize(start = min(start), end = max(adjusted_end), .groups = 'drop'),
aes(xmin = start, xmax = end, ymin = as.numeric(Scaffold) - 0.1, ymax = as.numeric(Scaffold) + 0.1),
fill = "gray", inherit.aes = FALSE) +
geom_rect(aes(fill = linked), data = rect_data %>% filter(linked == TRUE)) +
scale_fill_manual(values = c("TRUE" = "green")) +
facet_wrap(~ Scaffold, scales = "fixed", ncol = 1) +
theme_minimal() +
geom_vline(data = snps_157b, aes(xintercept = Position, color = SNP), linetype = "solid", color = "red") +
geom_text_repel(data = snps_157b, aes(x = Position, y = as.numeric(Scaffold) + 0.2, label = SNP),
inherit.aes = FALSE, angle = 45, size = 2,
nudge_y = 0.1, # Adjust this value as needed
direction = "y") +
theme(axis.title.y = element_blank(), axis.text.y = element_blank(), axis.ticks.y = element_blank(), panel.spacing = unit(0.1, "lines"),
panel.grid.major = element_blank(), panel.grid.minor = element_blank(),
strip.text = element_text(size = 12, face = "bold", hjust = 0.5)) +
scale_x_continuous(labels = label_mb, breaks = scales::pretty_breaks(n = 6)) +
labs(x = "Position", title = "Continuous Stretches of Linked SNPs by Scaffold - Cluster 14 AUT", fill = "Linked") +
guides(fill = "none")## Warning: ggrepel: Repulsion works correctly only for rotation angles multiple of 90 degrees
## ggrepel: Repulsion works correctly only for rotation angles multiple of 90 degrees
## ggrepel: Repulsion works correctly only for rotation angles multiple of 90 degrees
## ggrepel: Repulsion works correctly only for rotation angles multiple of 90 degrees
# Save Venn diagram to PDF
output_path <- here("output", "ldna", "figures", "cluster_14_aut_scaffolds_with_small_windows.pdf")
ggsave(output_path, height = 5, width = 8, units = "in")## Warning: ggrepel: Repulsion works correctly only for rotation angles multiple of 90 degrees
## ggrepel: Repulsion works correctly only for rotation angles multiple of 90 degrees
## ggrepel: Repulsion works correctly only for rotation angles multiple of 90 degrees
## ggrepel: Repulsion works correctly only for rotation angles multiple of 90 degrees
Cluster 6
# Function to format numbers as Mb
label_mb <- function(x) {
sprintf("%.0fMb", x / 1e6)
}
# Calculate the start and end positions for each stretch of TRUE or FALSE
rect_data <- cluster_6_all %>%
arrange(Scaffold, Position) %>%
mutate(change = linked != lag(linked, default = first(linked))) %>%
group_by(Scaffold) %>%
mutate(group_id = cumsum(change)) %>%
group_by(Scaffold, group_id, linked) %>%
summarize(start = min(Position), end = max(Position), .groups = 'drop') %>%
ungroup()
# Plotting using geom_rect
ggplot(rect_data, aes(xmin = start, xmax = end, ymin = as.numeric(Scaffold) - 0.1, ymax = as.numeric(Scaffold) + 0.1)) +
# Add a background layer for each scaffold with gray color
geom_rect(data = rect_data %>% group_by(Scaffold) %>%
summarize(start = min(start), end = max(end), .groups = 'drop'),
aes(xmin = start, xmax = end, ymin = as.numeric(Scaffold) - 0.1, ymax = as.numeric(Scaffold) + 0.1),
fill = "gray", inherit.aes = FALSE) +
# Add the TRUE stretches
geom_rect(aes(fill = linked), data = rect_data %>% filter(linked == TRUE)) +
scale_fill_manual(values = c("TRUE" = "green")) +
facet_wrap(~ Scaffold, scales = "fixed", ncol = 1) +
geom_vline(data = snps_157c, aes(xintercept = Position, color = SNP), linetype = "solid", color = "red") +
geom_text(data = snps_157c, aes(x = Position, y = as.numeric(Scaffold) + 0.2, label = SNP), inherit.aes = FALSE, angle = 90, vjust = 0, size = 2, check_overlap = TRUE) +
theme_minimal() +
theme(
axis.title.y = element_blank(),
axis.text.y = element_blank(),
axis.ticks.y = element_blank(),
panel.spacing = unit(0.1, "lines"),
panel.grid.major = element_blank(),
panel.grid.minor = element_blank(),
strip.text = element_text(size = 12, face = "bold", hjust = 0.5, margin = margin(t = 1, b = 5))
) +
scale_x_continuous(labels = label_mb, breaks = scales::pretty_breaks(n = 6)) +
labs(x = "Position", title = "Continuous Stretches of Linked SNPs by Scaffold - Cluster 6 AUT", fill = "Linked") +
guides(fill = "none")# Save Venn diagram to PDF
output_path <- here("output", "ldna", "figures", "cluster_6_aut_scaffolds.pdf")
ggsave(output_path, height = 5, width = 8, units = "in")To make sure the windows appear even if they are small
# Set a minimum width for the windows
min_width <- 1e4 # for example, 1 million base pairs
# Adjust the rect_data calculation
rect_data <- cluster_6_all %>%
arrange(Scaffold, Position) %>%
mutate(change = linked != lag(linked, default = first(linked))) %>%
group_by(Scaffold) %>%
mutate(group_id = cumsum(change)) %>%
group_by(Scaffold, group_id, linked) %>%
summarize(start = min(Position), end = max(Position), .groups = 'drop') %>%
ungroup() %>%
mutate(width = end - start,
adjusted_end = ifelse(width < min_width, start + min_width, end))
# Plotting using geom_rect with adjusted ends
ggplot(rect_data, aes(xmin = start, xmax = adjusted_end, ymin = as.numeric(Scaffold) - 0.1, ymax = as.numeric(Scaffold) + 0.1)) +
geom_rect(data = rect_data %>% group_by(Scaffold) %>%
summarize(start = min(start), end = max(adjusted_end), .groups = 'drop'),
aes(xmin = start, xmax = end, ymin = as.numeric(Scaffold) - 0.1, ymax = as.numeric(Scaffold) + 0.1),
fill = "gray", inherit.aes = FALSE) +
geom_rect(aes(fill = linked), data = rect_data %>% filter(linked == TRUE)) +
scale_fill_manual(values = c("TRUE" = "green")) +
facet_wrap(~ Scaffold, scales = "fixed", ncol = 1) +
theme_minimal() +
geom_vline(data = snps_157c, aes(xintercept = Position, color = SNP), linetype = "solid", color = "red") +
geom_text_repel(data = snps_157c, aes(x = Position, y = as.numeric(Scaffold) + 0.2, label = SNP),
inherit.aes = FALSE, angle = 45, size = 2,
nudge_y = 0.1, # Adjust this value as needed
direction = "y") +
theme(axis.title.y = element_blank(), axis.text.y = element_blank(), axis.ticks.y = element_blank(), panel.spacing = unit(0.1, "lines"),
panel.grid.major = element_blank(), panel.grid.minor = element_blank(),
strip.text = element_text(size = 12, face = "bold", hjust = 0.5)) +
scale_x_continuous(labels = label_mb, breaks = scales::pretty_breaks(n = 6)) +
labs(x = "Position", title = "Continuous Stretches of Linked SNPs by Scaffold - Cluster 6 AUT", fill = "Linked") +
guides(fill = "none")## Warning: ggrepel: Repulsion works correctly only for rotation angles multiple
## of 90 degrees
# Save Venn diagram to PDF
output_path <- here("output", "ldna", "figures", "cluster_6_aut_scaffolds_with_small_windows.pdf")
ggsave(output_path, height = 5, width = 8, units = "in")## Warning: ggrepel: Repulsion works correctly only for rotation angles multiple
## of 90 degrees
Calculate size
# Calculate the length of each stretch
rect_data <- rect_data %>%
mutate(length = end - start + 1)
# Calculate average sizes for TRUE and FALSE stretches
average_sizes <- rect_data %>%
group_by(linked) %>%
summarize(average_size = mean(length))
# Display the average sizes
print(average_sizes)## # A tibble: 2 x 2
## linked average_size
## <lgl> <dbl>
## 1 FALSE 132584.
## 2 TRUE 1015.
We can also check what genes are in these scaffolds.
Import the data
The expression data
gene_expression <- read_delim(here("data", "files","MANvsAUTO_sig_mRNAs.csv"), delim = ",", col_names = TRUE, show_col_types = FALSE) |>
dplyr::select(
gene,log2FoldChange
) |>
dplyr::rename(
Gene_ID = gene
)
head(gene_expression)## # A tibble: 6 x 2
## Gene_ID log2FoldChange
## <chr> <dbl>
## 1 LOC115262812 -10.5
## 2 LOC109401291 -9.19
## 3 LOC109397830 8.73
## 4 LOC115264022 8.56
## 5 LOC115260314 8.51
## 6 LOC115258723 8.39
For example, what genes are in the cluster 14, so we can check what genes are in these scaffolds or more specifically what SNPs are in the genes
First, what genes are in these scaffolds?
cluster_14_genes <- snps_genes_chr[snps_genes_chr$Scaffold %in% cluster_14_all$Scaffold, ]
# How many genes in the scaffolds
length(unique(cluster_14_genes$Gene_ID))## [1] 321
Now lets check what genes have the linked SNPs
cluster_14_snps2 <- snps_genes_chr[snps_genes_chr$SNP %in% aut_ch2$`3215_0.78`, ]
# How many genes with SNPs from the ld block
length(unique(cluster_14_snps2$Gene_ID))## [1] 109
Save as Excel file
# Save the data frame to an Excel file
write_xlsx(cluster_14_snps2, here("output", "ldna", "cluster_14_snps2.xlsx"))We can count how many linked SNPs per gene
# Count the number of SNPs for each Gene_ID
snp_count_per_gene <- cluster_14_snps2 %>%
group_by(Gene_ID) %>%
summarise(SNP_count = n())
# View the first few rows of the result
head(snp_count_per_gene)## # A tibble: 6 x 2
## Gene_ID SNP_count
## <chr> <int>
## 1 LOC109397326 1
## 2 LOC109397337 1
## 3 LOC109397339 1
## 4 LOC109397340 1
## 5 LOC109397344 2
## 6 LOC109397369 4
Save as Excel file
# Save the data frame to an Excel file
write_xlsx(snp_count_per_gene, here("output", "ldna", "snp_count_per_gene.xlsx"))Now we can check how many DE genes are among the 109 genes that have SNPs on the cluster 14
cluster_14_snps3 <- cluster_14_snps2[cluster_14_snps2$Gene_ID %in% gene_expression$Gene_ID, ]
# How many genes in the scaffolds
length(unique(cluster_14_snps3$Gene_ID))## [1] 3
## [1] "LOC109415738" "LOC109415743" "LOC109414739"
Get the 17 SNPs position
# Get the 17 SNPs
genes_17_snps <- snps_genes_chr |>
dplyr::filter(SNP %in% snps_157b$SNP)
genes_17_snps <- snps_genes_chr[snps_genes_chr$SNP %in% snps_157b$SNP, ]
head(genes_17_snps)## # A tibble: 6 x 8
## SNP Chromosome Position_chr Scaffold Position Gene_ID Start End
## <chr> <chr> <dbl> <chr> <dbl> <chr> <dbl> <dbl>
## 1 AX-579474142 2 368006161 2.22 6075268 LOC10941~ 6.07e6 6.08e6
## 2 AX-579474650 2 368053323 2.22 6122430 LOC10941~ 6.12e6 6.19e6
## 3 AX-579509845 2 375072931 2.22 13142038 LOC10939~ 1.25e7 1.31e7
## 4 AX-579556477 2 390614565 2.36 1062758 LOC10939~ 9.66e5 1.06e6
## 5 AX-579580051 2 395422791 2.36 5870984 LOC10940~ 5.87e6 5.90e6
## 6 AX-579584369 2 396355776 2.36 6803969 LOC10941~ 6.71e6 6.82e6
Save as Excel file
# Save the data frame to an Excel file
write_xlsx(genes_17_snps, here("output", "ldna", "cluster_14_17_snps.xlsx"))Get the SNPs for which we do not have genes
## # A tibble: 6 x 7
## Scaffold SNP Cm Position Allele1 Allele2 linked
## <chr> <chr> <int> <dbl> <chr> <chr> <lgl>
## 1 2.36 AX-579560686 0 2139679 C T FALSE
## 2 2.36 AX-579564292 0 2894537 A G FALSE
## 3 2.36 AX-579565469 0 3152089 A T FALSE
## 4 2.38 AX-579596233 0 2030415 A G FALSE
## 5 2.38 AX-579602153 0 3099174 G A FALSE
## 6 2.38 AX-579604213 0 3599115 T C FALSE
Save it (17 genes)
This section identifies genes within the two major LD clusters (cluster 14 on chromosome 2 and cluster 6 on chromosome 1) and checks whether any overlap with differentially expressed genes from the NON-AUTO vs AUTO comparison.
The gene coordinate data (snps_genes_chr.rds) and
expression data (snps_expression.rds) were generated in
File S5.
snps_genes_chr <-
readRDS(
file = here(
"output", "ldna", "snps_genes_chr.rds"
)
)
head(snps_genes_chr)## # A tibble: 6 x 8
## SNP Chromosome Position_chr Scaffold Position Gene_ID Start End
## <chr> <chr> <dbl> <chr> <dbl> <chr> <dbl> <dbl>
## 1 AX-581444870 1 97856 1.1 97856 LOC10939~ 64508 102530
## 2 AX-583033342 1 315059 1.1 315059 LOC10943~ 310594 316608
## 3 AX-583035163 1 315386 1.1 315386 LOC10943~ 310594 316608
## 4 AX-583033356 1 315674 1.1 315674 LOC10943~ 310594 316608
## 5 AX-583035257 1 442875 1.10 91677 LOC10940~ 66918 192829
## 6 AX-583035268 1 462944 1.10 111746 LOC10940~ 66918 192829
## # A tibble: 6 x 9
## SNP Chromosome Position_chr Scaffold Position Gene_ID Start End
## <chr> <chr> <dbl> <chr> <dbl> <chr> <dbl> <dbl>
## 1 AX-583050970 1 3777633 1.10 3426435 LOC10942~ 3.42e6 3.43e6
## 2 AX-583052853 1 3777864 1.10 3426666 LOC10942~ 3.42e6 3.43e6
## 3 AX-583051011 1 3779183 1.10 3427985 LOC10942~ 3.42e6 3.43e6
## 4 AX-583052887 1 3793314 1.10 3442116 LOC10942~ 3.44e6 3.47e6
## 5 AX-583051025 1 3793653 1.10 3442455 LOC10942~ 3.44e6 3.47e6
## 6 AX-583052920 1 3794185 1.10 3442987 LOC10942~ 3.44e6 3.47e6
## # i 1 more variable: log2FoldChange <dbl>
## # A tibble: 6 x 1
## SNP
## <chr>
## 1 AX-579450486
## 2 AX-579456609
## 3 AX-579459157
## 4 AX-579459504
## 5 AX-579459790
## 6 AX-579461404
genes_cluster_14 <- inner_join(cluster_14_SNPs, snps_genes_chr, by = "SNP", suffix = c("", ""))
head(genes_cluster_14)## # A tibble: 6 x 8
## SNP Chromosome Position_chr Scaffold Position Gene_ID Start End
## <chr> <chr> <dbl> <chr> <dbl> <chr> <dbl> <dbl>
## 1 AX-579450486 2 363469720 2.22 1538827 LOC10941~ 1.54e6 1.55e6
## 2 AX-579459504 2 365315778 2.22 3384885 LOC11525~ 3.37e6 4.60e6
## 3 AX-579459790 2 365379266 2.22 3448373 LOC11525~ 3.37e6 4.60e6
## 4 AX-579459790 2 365379266 2.22 3448373 LOC11526~ 3.45e6 3.45e6
## 5 AX-579461404 2 365421089 2.22 3490196 LOC11525~ 3.37e6 4.60e6
## 6 AX-579461838 2 365507367 2.22 3576474 LOC11525~ 3.37e6 4.60e6
DE_genes_cluster_14 <- inner_join(cluster_14_SNPs, snps_expression, by = "SNP", suffix = c("", ""))
head(DE_genes_cluster_14)## # A tibble: 4 x 9
## SNP Chromosome Position_chr Scaffold Position Gene_ID Start End
## <chr> <chr> <dbl> <chr> <dbl> <chr> <dbl> <dbl>
## 1 AX-579585547 2 396531676 2.36 6979869 LOC10941~ 6.98e6 7.19e6
## 2 AX-579588768 2 397394228 2.36 7842421 LOC10941~ 7.84e6 7.84e6
## 3 AX-579598791 2 401278130 2.38 2679893 LOC10941~ 2.67e6 2.68e6
## 4 AX-579598805 2 401278614 2.38 2680377 LOC10941~ 2.67e6 2.68e6
## # i 1 more variable: log2FoldChange <dbl>
## # A tibble: 6 x 1
## SNP
## <chr>
## 1 AX-583500511
## 2 AX-583500520
## 3 AX-583503153
## 4 AX-583500379
## 5 AX-583503258
## 6 AX-583504302
genes_cluster_6 <- inner_join(cluster_6_SNPs, snps_genes_chr, by = "SNP", suffix = c("", ""))
head(genes_cluster_6)## # A tibble: 6 x 8
## SNP Chromosome Position_chr Scaffold Position Gene_ID Start End
## <chr> <chr> <dbl> <chr> <dbl> <chr> <dbl> <dbl>
## 1 AX-583503153 1 138373561 1.152 977944 LOC11526~ 9.77e5 9.79e5
## 2 AX-583500379 1 138374084 1.152 978467 LOC11526~ 9.77e5 9.79e5
## 3 AX-583503258 1 138383242 1.152 987625 LOC11525~ 9.79e5 9.89e5
## 4 AX-583503279 1 138887257 1.152 1491640 LOC10941~ 1.43e6 1.49e6
## 5 AX-583503440 1 138930796 1.152 1535179 LOC10941~ 1.51e6 1.54e6
## 6 AX-583503906 1 138960575 1.152 1564958 LOC10941~ 1.56e6 1.57e6
DE_genes_cluster_6 <- inner_join(cluster_6_SNPs, snps_expression, by = "SNP", suffix = c("", ""))
head(DE_genes_cluster_6)## # A tibble: 0 x 9
## # i 9 variables: SNP <chr>, Chromosome <chr>, Position_chr <dbl>,
## # Scaffold <chr>, Position <dbl>, Gene_ID <chr>, Start <dbl>, End <dbl>,
## # log2FoldChange <dbl>