index.html

1 Preface

Upon completion of the following tasks, I modified the sample sheet for the panamensis samples to include 5 new columns. They are named according to the clustering colors in the plot at the end of this file and named as follows:

  1. snp_5clades: This separates the blue and green samples into 2 clades each, resulting in 5 clades intotal.
  2. snp_5switched: This follows the same scheme, but moves the sample hpgl0663 to the right clade as per Hector’s suggestion
  3. snp_4clades: This merges the two blue clades into one.
  4. snp_4switched: Same as #2 but with merged blue clades.
  5. snp_3clades: This uses 3 colors without any comment.

One of the comments in our most recent meeting was to try making use of the bioconductor vcf/bcf libraries rather than my abbreviated ‘percentage’ metric. Barring that, at least include a filter on the extant set of percentages to include only those >90%.

I will attempt some of these ideas at the end of this document under the heading ‘variantAnnotation’, as that is the library used.

2 Introduction

In an attempt to precisely quantify the genotypes of all the parasite samples in this work, the following script was applied to all samples (now included in CYOA):

samtools sort -l 9 -@ 4 ${query} outputs/${new} 2>outputs/samtools_sort.out 1>&2
if [ \!-r "${genome}.fai" ]; then
    samtools faidx ${genome}
fi
samtools mpileup -u -f ${genome} outputs/${new}.bam 2>outputs/${new}_pileup.err |\
  bcftools view -bvcg - 1>outputs/${name}_raw.bcf 2>outputs/${new}_bcf.err &&\
  bcftools view outputs/${name}_raw.bcf |\
  vcfutils_hacked.pl varFilter -d10 1>outputs/${name}_filtered.vcf 2>outputs/${new}_filter.err

It results in a base call format file which includes a bunch of interesting columns including lines which look like:

#CHROM  POS     ID      REF     ALT     QUAL    FILTER  INFO    FORMAT  outputs/hpgl0242_accepted_paired.bam
LPAL13_SCAF000003       2964    .       T       C       222     .       DP=858;VDB=5.874922e-02;RPB=-1.035971e-01;AF1=1;AC1=2;DP4=4,1,419,393;MQ=50;FQ=-282;PV4=0.38,0.42,1,1

The first 7 columns are pretty self-explanatory, describing the location and type of difference from the reference. The last is a bit more interesting, as it contains the following information (I will use the 2nd example above to describe each field):

  1. DP: Total number of reads at this position (depth)
  2. VDB: ‘Variant Distance Bias’, used to filter splice-site artefacts, however lpanamensis does not have this problem.
  3. RPB: Read Position Bias, this is the result of a U-test with the null hypothesis that there is a bias, thus values approaching 0 suggest that the bias is sufficient to suggest that this position is a false positive
  4. AF1: Estimate of the allele frequency of the strongest non-reference SNP
  5. AC1: Similar to AF1 but by count
  6. DP4: (My favorite), comma separated counts of high-quality reads in order: # forward-reference, # reverse-reference, # forward SNP, # reverse SNP. This the % of snp high-quality bases is (last 2)/(all 4) * 100% 7: MQ: mean squared mapping quality of the reads at this position (higher is ergo better)
  7. FQ: Phred likelihood that all samples are equivalent
  8. PV4: P-values of strand bias, base-quality bias, map-quality bias, and tail distance at this position. I am not sure why this would matter?

In any event, I followed the above script with a short parser that extracts the position information + SNP (non-indels) and lays the %quality reads next to it, this for the example above:

LPAL13_SCAF000003_4872_T_A      0.712952158693115519
...

In later iterations of this script, I also include the counts of each snp with “good” reads as >90% of the total. This leads to results which look like:

LPAL13_SCAF000003_4872_T_A      10
LPAL13_SCAF000003_5321_C_G      90
...

This egregiously boils down the data to a simplistic: “Scaffold 3 position 4872 has a T to A 71.3% of the time.” This simplification was repeated for all samples and the results are processed below:

Note that the merges are likely to take a really long time at least for the first set of heterologous samples because there will be many mismatches in the merge. As a result I save the result so that I may reload it.

library(hpgltools)
library(data.table)
## data.table 1.10.0
##   The fastest way to learn (by data.table authors): https://www.datacamp.com/courses/data-analysis-the-data-table-way
##   Documentation: ?data.table, example(data.table) and browseVignettes("data.table")
##   Release notes, videos and slides: http://r-datatable.com
snp_dt <- NULL
snp_dir <- "preprocessing/outputs/"
snp_dt <- as.data.table(read.table(paste0(snp_dir, "hpgl0631", "_parsed_count.txt")))
rownames(snp_dt) <- snp_dt$V1
snp_dt <- snp_dt[-1]
colnames(snp_dt) <- c("rownames","hpgl0631")
add_file <- function(id) {
    tmp_dt <- as.data.table(read.table(paste0(snp_dir, id, "_parsed_count.txt")))
    rownames(tmp_dt) <- tmp_dt$V1
    tmp_dt <- tmp_dt[-1]
    colnames(tmp_dt) <- c("rownames", id)
    snp_dt <- merge(snp_dt, tmp_dt, by="rownames", all.x=TRUE, all.y=TRUE)
    rownames(snp_dt) <- snp_dt$Row.names
    snp_dt <- snp_dt[-1]
    return(snp_dt)
}
snp_dt <- add_file("hpgl0242")
snp_dt <- add_file("hpgl0243")
snp_dt <- add_file("hpgl0244")
snp_dt <- add_file("hpgl0245")
snp_dt <- add_file("hpgl0246")
snp_dt <- add_file("hpgl0247")
snp_dt <- add_file("hpgl0248")
snp_dt <- add_file("hpgl0316")
snp_dt <- add_file("hpgl0318")
snp_dt <- add_file("hpgl0320")
snp_dt <- add_file("hpgl0322")
##    snp_dt <- add_file("hpgl0631") ## This was the starting table.
snp_dt <- add_file("hpgl0632")
snp_dt <- add_file("hpgl0633")
snp_dt <- add_file("hpgl0634")
snp_dt <- add_file("hpgl0635")
snp_dt <- add_file("hpgl0636")
snp_dt <- add_file("hpgl0638")
snp_dt <- add_file("hpgl0639")
snp_dt <- add_file("hpgl0641")
snp_dt <- add_file("hpgl0643")
snp_dt <- add_file("hpgl0651")
snp_dt <- add_file("hpgl0652")
snp_dt <- add_file("hpgl0653")
snp_dt <- add_file("hpgl0654")
snp_dt <- add_file("hpgl0655")
snp_dt <- add_file("hpgl0656")
snp_dt <- add_file("hpgl0658")
snp_dt <- add_file("hpgl0659")
snp_dt <- add_file("hpgl0660")
snp_dt <- add_file("hpgl0661")
snp_dt <- add_file("hpgl0662")
snp_dt <- add_file("hpgl0663")
snp_dt[is.na(snp_dt)] <- 0

snp_norm <- hpgl_norm(snp_dt, transform="log2", convert="cpm", norm="quant", filter=TRUE)
## Step 1: performing count filter with option: cbcb
## Removing 284964 low-count genes (154735 remaining).
## Step 2: normalizing the data with quant.
## The experimental design is null.  Some normalizations will therefore fail.
## If you receive an error about an object with no dimensions, that is likely why.
## Step 3: converting the data with cpm.
## Step 4: transforming the data with log2.
## transform_counts: Found 1019227 values equal to 0, adding 1 to the matrix.
## Step : not doing batch correction.
summary(snp_norm)
##                     Length  Class  Mode   
## actions                   5 -none- list   
## intermediate_counts       7 -none- list   
## count_table         5106255 -none- numeric
## libsize                  33 -none- numeric
snp_norm <- snp_norm$count_table

testing <- hpgl_cor(snp_norm)
plot_heatmap(testing)

## $map
## $map$rowInd
##  [1]  4 16 24 14  6 26 19 30 32  5  1  7 28 22 10 21 12  9 11 20  8 29 23 13 18 17 27 33
## [29]  2 25 15 31  3
## 
## $map$colInd
##  [1]  4 16 24 14  6 26 19 30 32  5  1  7 28 22 10 21 12  9 11 20  8 29 23 13 18 17 27 33
## [29]  2 25 15 31  3
## 
## $map$call
## heatmap.3(x = heatmap_data, scale = "none", trace = "none", margins = margin_list, 
##     ColSideColors = expt_colors, RowSideColors = row_colors, 
##     labRow = expt_names, labCol = expt_names, keysize = keysize, 
##     main = title, linewidth = 0.5)
## 
## $map$carpet
##          hpgl0244 hpgl0635 hpgl0653 hpgl0633 hpgl0246 hpgl0655 hpgl0639 hpgl0660 hpgl0662
## hpgl0244   1.0000   0.9976   0.9958   0.9964   0.9980   0.9982   0.9982   0.9970   0.9983
## hpgl0635   0.9976   1.0000   0.9942   0.9952   0.9963   0.9994   0.9994   0.9956   0.9996
## hpgl0653   0.9958   0.9942   1.0000   0.9982   0.9986   0.9951   0.9943   0.9986   0.9948
## hpgl0633   0.9964   0.9952   0.9982   1.0000   0.9991   0.9956   0.9953   0.9991   0.9957
## hpgl0246   0.9980   0.9963   0.9986   0.9991   1.0000   0.9970   0.9968   0.9996   0.9971
## hpgl0655   0.9982   0.9994   0.9951   0.9956   0.9970   1.0000   0.9996   0.9962   0.9998
## hpgl0639   0.9982   0.9994   0.9943   0.9953   0.9968   0.9996   1.0000   0.9959   0.9998
## hpgl0660   0.9970   0.9956   0.9986   0.9991   0.9996   0.9962   0.9959   1.0000   0.9963
## hpgl0662   0.9983   0.9996   0.9948   0.9957   0.9971   0.9998   0.9998   0.9963   1.0000
## hpgl0245   0.4857   0.4746   0.4714   0.4735   0.4825   0.4772   0.4791   0.4768   0.4802
## hpgl0631  -0.8630  -0.8628  -0.8623  -0.8634  -0.8688  -0.8650  -0.8652  -0.8659  -0.8668
## hpgl0247  -0.8630  -0.8630  -0.8624  -0.8636  -0.8689  -0.8651  -0.8653  -0.8660  -0.8669
## hpgl0658  -0.8624  -0.8622  -0.8616  -0.8627  -0.8682  -0.8643  -0.8646  -0.8652  -0.8662
## hpgl0651  -0.8594  -0.8592  -0.8586  -0.8598  -0.8653  -0.8613  -0.8617  -0.8623  -0.8633
## hpgl0318  -0.2095  -0.2050  -0.2044  -0.2030  -0.2008  -0.2041  -0.2030  -0.2018  -0.2025
## hpgl0643  -0.2832  -0.2794  -0.2790  -0.2771  -0.2731  -0.2784  -0.2767  -0.2755  -0.2756
## hpgl0322  -0.3457  -0.3461  -0.3458  -0.3450  -0.3368  -0.3434  -0.3424  -0.3415  -0.3400
## hpgl0316  -0.3046  -0.3022  -0.3021  -0.3006  -0.2950  -0.3003  -0.2995  -0.2981  -0.2979
## hpgl0320  -0.3191  -0.3172  -0.3169  -0.3158  -0.3095  -0.3153  -0.3141  -0.3132  -0.3124
## hpgl0641  -0.3259  -0.3242  -0.3241  -0.3228  -0.3163  -0.3223  -0.3211  -0.3201  -0.3193
## hpgl0248  -0.2675  -0.2715  -0.2718  -0.2711  -0.2624  -0.2682  -0.2679  -0.2677  -0.2655
## hpgl0659  -0.2658  -0.2694  -0.2698  -0.2690  -0.2606  -0.2663  -0.2659  -0.2657  -0.2635
## hpgl0652  -0.2634  -0.2672  -0.2672  -0.2666  -0.2583  -0.2639  -0.2637  -0.2633  -0.2613
## hpgl0632  -0.2642  -0.2677  -0.2680  -0.2672  -0.2590  -0.2646  -0.2642  -0.2639  -0.2619
## hpgl0638  -0.3309  -0.3320  -0.3317  -0.3311  -0.3232  -0.3290  -0.3284  -0.3274  -0.3260
## hpgl0636  -0.3198  -0.3200  -0.3196  -0.3188  -0.3120  -0.3173  -0.3167  -0.3154  -0.3145
## hpgl0656  -0.3230  -0.3233  -0.3226  -0.3220  -0.3151  -0.3204  -0.3200  -0.3185  -0.3177
## hpgl0663  -0.3264  -0.3268  -0.3265  -0.3258  -0.3186  -0.3241  -0.3235  -0.3223  -0.3212
## hpgl0242  -0.3163  -0.3186  -0.3178  -0.3174  -0.3091  -0.3153  -0.3150  -0.3136  -0.3120
## hpgl0654  -0.3037  -0.3048  -0.3034  -0.3031  -0.2966  -0.3017  -0.3016  -0.2997  -0.2990
## hpgl0634  -0.3048  -0.3058  -0.3046  -0.3041  -0.2975  -0.3029  -0.3026  -0.3006  -0.2999
## hpgl0661  -0.3094  -0.3109  -0.3099  -0.3094  -0.3024  -0.3078  -0.3075  -0.3058  -0.3048
## hpgl0243  -0.3133  -0.3152  -0.3142  -0.3137  -0.3063  -0.3120  -0.3116  -0.3101  -0.3089
##          hpgl0245 hpgl0631 hpgl0247 hpgl0658 hpgl0651 hpgl0318 hpgl0643 hpgl0322 hpgl0316
## hpgl0244  0.48570 -0.86303 -0.86303 -0.86237 -0.85942 -0.20955 -0.28321  -0.3457 -0.30457
## hpgl0635  0.47456 -0.86282 -0.86298 -0.86217 -0.85923 -0.20503 -0.27939  -0.3461 -0.30216
## hpgl0653  0.47142 -0.86230 -0.86241 -0.86162 -0.85860 -0.20444 -0.27896  -0.3458 -0.30205
## hpgl0633  0.47351 -0.86338 -0.86356 -0.86274 -0.85982 -0.20295 -0.27710  -0.3450 -0.30059
## hpgl0246  0.48250 -0.86883 -0.86889 -0.86818 -0.86529 -0.20080 -0.27307  -0.3368 -0.29498
## hpgl0655  0.47721 -0.86498 -0.86508 -0.86432 -0.86133 -0.20415 -0.27842  -0.3434 -0.30032
## hpgl0639  0.47907 -0.86522 -0.86530 -0.86458 -0.86168 -0.20304 -0.27673  -0.3424 -0.29947
## hpgl0660  0.47683 -0.86589 -0.86601 -0.86524 -0.86228 -0.20182 -0.27550  -0.3415 -0.29807
## hpgl0662  0.48016 -0.86684 -0.86695 -0.86619 -0.86327 -0.20252 -0.27558  -0.3400 -0.29785
## hpgl0245  1.00000 -0.62892 -0.62841 -0.62932 -0.62827 -0.07451  0.02617   0.1802  0.08816
## hpgl0631 -0.62892  1.00000  0.99910  0.99938  0.99591 -0.02369 -0.07202  -0.1257 -0.09866
## hpgl0247 -0.62841  0.99910  1.00000  0.99923  0.99599 -0.02337 -0.07233  -0.1257 -0.09858
## hpgl0658 -0.62932  0.99938  0.99923  1.00000  0.99605 -0.02430 -0.07300  -0.1270 -0.09967
## hpgl0651 -0.62827  0.99591  0.99599  0.99605  1.00000 -0.02603 -0.07573  -0.1299 -0.10230
## hpgl0318 -0.07451 -0.02369 -0.02337 -0.02430 -0.02603  1.00000  0.49858   0.3975  0.44292
## hpgl0643  0.02617 -0.07202 -0.07233 -0.07300 -0.07573  0.49858  1.00000   0.7238  0.74851
## hpgl0322  0.18024 -0.12573 -0.12569 -0.12699 -0.12994  0.39750  0.72384   1.0000  0.85079
## hpgl0316  0.08816 -0.09866 -0.09858 -0.09967 -0.10230  0.44292  0.74851   0.8508  1.00000
## hpgl0320  0.10803 -0.10165 -0.10164 -0.10279 -0.10559  0.45609  0.76488   0.9057  0.86079
## hpgl0641  0.12011 -0.10865 -0.10874 -0.10984 -0.11268  0.44813  0.77080   0.9340  0.87729
## hpgl0248  0.32215 -0.16781 -0.16777 -0.16903 -0.17089  0.15925  0.40106   0.6897  0.51637
## hpgl0659  0.31662 -0.16816 -0.16816 -0.16938 -0.17121  0.16162  0.40558   0.6815  0.51887
## hpgl0652  0.31527 -0.16821 -0.16818 -0.16941 -0.17120  0.15934  0.40291   0.6758  0.51780
## hpgl0632  0.31386 -0.16828 -0.16828 -0.16950 -0.17138  0.16410  0.40683   0.6759  0.52143
## hpgl0638  0.20806 -0.12207 -0.12201 -0.12327 -0.12604  0.20089  0.48206   0.8075  0.60841
## hpgl0636  0.18755 -0.12048 -0.12048 -0.12163 -0.12440  0.20321  0.48591   0.7711  0.60705
## hpgl0656  0.18817 -0.12049 -0.12047 -0.12165 -0.12435  0.20573  0.48881   0.7796  0.61275
## hpgl0663  0.19245 -0.12028 -0.12024 -0.12145 -0.12422  0.20533  0.48501   0.7873  0.60928
## hpgl0242  0.26126 -0.14399 -0.14387 -0.14528 -0.14785  0.21754  0.50671   0.8480  0.62786
## hpgl0654  0.23020 -0.13778 -0.13745 -0.13895 -0.14124  0.23415  0.50858   0.7815  0.62362
## hpgl0634  0.23069 -0.13835 -0.13807 -0.13952 -0.14189  0.23518  0.51358   0.7834  0.62617
## hpgl0661  0.24034 -0.14113 -0.14083 -0.14233 -0.14472  0.22941  0.51264   0.8008  0.62626
## hpgl0243  0.25134 -0.14246 -0.14214 -0.14368 -0.14607  0.22972  0.50914   0.8155  0.62659
##          hpgl0320 hpgl0641 hpgl0248 hpgl0659 hpgl0652 hpgl0632 hpgl0638 hpgl0636 hpgl0656
## hpgl0244  -0.3191  -0.3259  -0.2675  -0.2658  -0.2634  -0.2642  -0.3309  -0.3198  -0.3230
## hpgl0635  -0.3172  -0.3242  -0.2715  -0.2694  -0.2672  -0.2677  -0.3320  -0.3200  -0.3233
## hpgl0653  -0.3169  -0.3241  -0.2718  -0.2698  -0.2672  -0.2680  -0.3317  -0.3196  -0.3226
## hpgl0633  -0.3158  -0.3228  -0.2711  -0.2690  -0.2666  -0.2672  -0.3311  -0.3188  -0.3220
## hpgl0246  -0.3095  -0.3163  -0.2624  -0.2606  -0.2583  -0.2590  -0.3232  -0.3120  -0.3151
## hpgl0655  -0.3153  -0.3223  -0.2682  -0.2663  -0.2639  -0.2646  -0.3290  -0.3173  -0.3204
## hpgl0639  -0.3141  -0.3211  -0.2679  -0.2659  -0.2637  -0.2642  -0.3284  -0.3167  -0.3200
## hpgl0660  -0.3132  -0.3201  -0.2677  -0.2657  -0.2633  -0.2639  -0.3274  -0.3154  -0.3185
## hpgl0662  -0.3124  -0.3193  -0.2655  -0.2635  -0.2613  -0.2619  -0.3260  -0.3145  -0.3177
## hpgl0245   0.1080   0.1201   0.3222   0.3166   0.3153   0.3139   0.2081   0.1876   0.1882
## hpgl0631  -0.1016  -0.1087  -0.1678  -0.1682  -0.1682  -0.1683  -0.1221  -0.1205  -0.1205
## hpgl0247  -0.1016  -0.1087  -0.1678  -0.1682  -0.1682  -0.1683  -0.1220  -0.1205  -0.1205
## hpgl0658  -0.1028  -0.1098  -0.1690  -0.1694  -0.1694  -0.1695  -0.1233  -0.1216  -0.1217
## hpgl0651  -0.1056  -0.1127  -0.1709  -0.1712  -0.1712  -0.1714  -0.1260  -0.1244  -0.1244
## hpgl0318   0.4561   0.4481   0.1593   0.1616   0.1593   0.1641   0.2009   0.2032   0.2057
## hpgl0643   0.7649   0.7708   0.4011   0.4056   0.4029   0.4068   0.4821   0.4859   0.4888
## hpgl0322   0.9057   0.9340   0.6897   0.6815   0.6758   0.6759   0.8075   0.7711   0.7796
## hpgl0316   0.8608   0.8773   0.5164   0.5189   0.5178   0.5214   0.6084   0.6071   0.6128
## hpgl0320   1.0000   0.9123   0.5565   0.5558   0.5541   0.5557   0.6540   0.6453   0.6479
## hpgl0641   0.9123   1.0000   0.5882   0.5888   0.5854   0.5894   0.6917   0.6843   0.6877
## hpgl0248   0.5565   0.5882   1.0000   0.9970   0.9955   0.9944   0.7080   0.6657   0.6764
## hpgl0659   0.5558   0.5888   0.9970   1.0000   0.9962   0.9957   0.7000   0.6631   0.6729
## hpgl0652   0.5541   0.5854   0.9955   0.9962   1.0000   0.9947   0.6917   0.6573   0.6671
## hpgl0632   0.5557   0.5894   0.9944   0.9957   0.9947   1.0000   0.6928   0.6596   0.6681
## hpgl0638   0.6540   0.6917   0.7080   0.7000   0.6917   0.6928   1.0000   0.9745   0.9813
## hpgl0636   0.6453   0.6843   0.6657   0.6631   0.6573   0.6596   0.9745   1.0000   0.9780
## hpgl0656   0.6479   0.6877   0.6764   0.6729   0.6671   0.6681   0.9813   0.9780   1.0000
## hpgl0663   0.6500   0.6866   0.6847   0.6801   0.6734   0.6749   0.9884   0.9791   0.9842
## hpgl0242   0.6830   0.7183   0.7129   0.7003   0.6920   0.6911   0.8684   0.8240   0.8282
## hpgl0654   0.6616   0.6990   0.6359   0.6333   0.6309   0.6316   0.8002   0.7879   0.7860
## hpgl0634   0.6611   0.6995   0.6402   0.6381   0.6338   0.6360   0.8073   0.7937   0.7907
## hpgl0661   0.6681   0.7058   0.6649   0.6611   0.6562   0.6578   0.8268   0.8057   0.8043
## hpgl0243   0.6719   0.7082   0.6830   0.6764   0.6709   0.6715   0.8409   0.8116   0.8122
##          hpgl0663 hpgl0242 hpgl0654 hpgl0634 hpgl0661 hpgl0243
## hpgl0244  -0.3264  -0.3163  -0.3037  -0.3048  -0.3094  -0.3133
## hpgl0635  -0.3268  -0.3186  -0.3048  -0.3058  -0.3109  -0.3152
## hpgl0653  -0.3265  -0.3178  -0.3034  -0.3046  -0.3099  -0.3142
## hpgl0633  -0.3258  -0.3174  -0.3031  -0.3041  -0.3094  -0.3137
## hpgl0246  -0.3186  -0.3091  -0.2966  -0.2975  -0.3024  -0.3063
## hpgl0655  -0.3241  -0.3153  -0.3017  -0.3029  -0.3078  -0.3120
## hpgl0639  -0.3235  -0.3150  -0.3016  -0.3026  -0.3075  -0.3116
## hpgl0660  -0.3223  -0.3136  -0.2997  -0.3006  -0.3058  -0.3101
## hpgl0662  -0.3212  -0.3120  -0.2990  -0.2999  -0.3048  -0.3089
## hpgl0245   0.1925   0.2613   0.2302   0.2307   0.2403   0.2513
## hpgl0631  -0.1203  -0.1440  -0.1378  -0.1384  -0.1411  -0.1425
## hpgl0247  -0.1202  -0.1439  -0.1375  -0.1381  -0.1408  -0.1421
## hpgl0658  -0.1214  -0.1453  -0.1390  -0.1395  -0.1423  -0.1437
## hpgl0651  -0.1242  -0.1478  -0.1412  -0.1419  -0.1447  -0.1461
## hpgl0318   0.2053   0.2175   0.2341   0.2352   0.2294   0.2297
## hpgl0643   0.4850   0.5067   0.5086   0.5136   0.5126   0.5091
## hpgl0322   0.7873   0.8480   0.7815   0.7834   0.8008   0.8155
## hpgl0316   0.6093   0.6279   0.6236   0.6262   0.6263   0.6266
## hpgl0320   0.6500   0.6830   0.6616   0.6611   0.6681   0.6719
## hpgl0641   0.6866   0.7183   0.6990   0.6995   0.7058   0.7082
## hpgl0248   0.6847   0.7129   0.6359   0.6402   0.6649   0.6830
## hpgl0659   0.6801   0.7003   0.6333   0.6381   0.6611   0.6764
## hpgl0652   0.6734   0.6920   0.6309   0.6338   0.6562   0.6709
## hpgl0632   0.6749   0.6911   0.6316   0.6360   0.6578   0.6715
## hpgl0638   0.9884   0.8684   0.8002   0.8073   0.8268   0.8409
## hpgl0636   0.9791   0.8240   0.7879   0.7937   0.8057   0.8116
## hpgl0656   0.9842   0.8282   0.7860   0.7907   0.8043   0.8122
## hpgl0663   1.0000   0.8423   0.7936   0.7997   0.8149   0.8241
## hpgl0242   0.8423   1.0000   0.8814   0.8830   0.9030   0.9213
## hpgl0654   0.7936   0.8814   1.0000   0.9849   0.9876   0.9834
## hpgl0634   0.7997   0.8830   0.9849   1.0000   0.9896   0.9848
## hpgl0661   0.8149   0.9030   0.9876   0.9896   1.0000   0.9952
## hpgl0243   0.8241   0.9213   0.9834   0.9848   0.9952   1.0000
## 
## $map$rowDendrogram
## 'dendrogram' with 2 branches and 33 members total, at height 6.853 
## 
## $map$colDendrogram
## 'dendrogram' with 2 branches and 33 members total, at height 6.853 
## 
## $map$breaks
##  [1] -0.86889 -0.74430 -0.61970 -0.49511 -0.37052 -0.24593 -0.12133  0.00326  0.12785
## [10]  0.25244  0.37704  0.50163  0.62622  0.75081  0.87541  1.00000
## 
## $map$col
##  [1] "#FF0000FF" "#FF1700FF" "#FF2E00FF" "#FF4600FF" "#FF5D00FF" "#FF7400FF" "#FF8B00FF"
##  [8] "#FFA200FF" "#FFB900FF" "#FFD100FF" "#FFE800FF" "#FFFF00FF" "#FFFF2AFF" "#FFFF80FF"
## [15] "#FFFFD5FF"
## 
## $map$colorTable
##         low     high     color
## 1  -0.86889 -0.74430 #FF0000FF
## 2  -0.74430 -0.61970 #FF1700FF
## 3  -0.61970 -0.49511 #FF2E00FF
## 4  -0.49511 -0.37052 #FF4600FF
## 5  -0.37052 -0.24593 #FF5D00FF
## 6  -0.24593 -0.12133 #FF7400FF
## 7  -0.12133  0.00326 #FF8B00FF
## 8   0.00326  0.12785 #FFA200FF
## 9   0.12785  0.25244 #FFB900FF
## 10  0.25244  0.37704 #FFD100FF
## 11  0.37704  0.50163 #FFE800FF
## 12  0.50163  0.62622 #FFFF00FF
## 13  0.62622  0.75081 #FFFF2AFF
## 14  0.75081  0.87541 #FFFF80FF
## 15  0.87541  1.00000 #FFFFD5FF
## 
## 
## $plot
## 
## $data
##             hpgl0631   hpgl0242   hpgl0243   hpgl0244    hpgl0245   hpgl0246    hpgl0247
## hpgl0631  1.00000000 -0.1439927 -0.1424585 -0.8630325 -0.62891556 -0.8688344  0.99910002
## hpgl0242 -0.14399269  1.0000000  0.9212703 -0.3163018  0.26126031 -0.3090881 -0.14386520
## hpgl0243 -0.14245846  0.9212703  1.0000000 -0.3132536  0.25134401 -0.3062878 -0.14214276
## hpgl0244 -0.86303251 -0.3163018 -0.3132536  1.0000000  0.48569685  0.9979998 -0.86302687
## hpgl0245 -0.62891556  0.2612603  0.2513440  0.4856968  1.00000000  0.4824960 -0.62840958
## hpgl0246 -0.86883440 -0.3090881 -0.3062878  0.9979998  0.48249600  1.0000000 -0.86888804
## hpgl0247  0.99910002 -0.1438652 -0.1421428 -0.8630269 -0.62840958 -0.8688880  1.00000000
## hpgl0248 -0.16781343  0.7129310  0.6829772 -0.2674829  0.32215447 -0.2624485 -0.16776667
## hpgl0316 -0.09865628  0.6278563  0.6265857 -0.3045748  0.08816311 -0.2949836 -0.09857606
## hpgl0318 -0.02368881  0.2175357  0.2297202 -0.2095491 -0.07450799 -0.2008007 -0.02337350
## hpgl0320 -0.10164802  0.6829555  0.6719337 -0.3191003  0.10803016 -0.3094761 -0.10163958
## hpgl0322 -0.12572669  0.8479996  0.8154971 -0.3457498  0.18023611 -0.3367553 -0.12569293
## hpgl0632 -0.16828279  0.6911082  0.6715040 -0.2641616  0.31386181 -0.2589515 -0.16828407
## hpgl0633 -0.86338300 -0.3174015 -0.3137477  0.9963938  0.47351492  0.9991362 -0.86356290
## hpgl0634 -0.13835227  0.8830252  0.9847839 -0.3047689  0.23069485 -0.2975241 -0.13806757
## hpgl0635 -0.86282242 -0.3185764 -0.3151608  0.9975744  0.47455672  0.9963488 -0.86297863
## hpgl0636 -0.12048480  0.8240209  0.8115699 -0.3198467  0.18755180 -0.3120171 -0.12048193
## hpgl0638 -0.12206546  0.8684183  0.8408949 -0.3308692  0.20805541 -0.3232434 -0.12200761
## hpgl0639 -0.86522161 -0.3150297 -0.3116011  0.9981695  0.47907414  0.9968313 -0.86530404
## hpgl0641 -0.10865006  0.7183139  0.7082462 -0.3259055  0.12010978 -0.3163320 -0.10874022
## hpgl0643 -0.07201944  0.5067110  0.5091431 -0.2832131  0.02617430 -0.2730743 -0.07232716
## hpgl0651  0.99591437 -0.1478450 -0.1460675 -0.8594247 -0.62826940 -0.8652870  0.99599255
## hpgl0652 -0.16820881  0.6920415  0.6708572 -0.2634470  0.31526723 -0.2583383 -0.16817852
## hpgl0653 -0.86229817 -0.3178483 -0.3142255  0.9958067  0.47142406  0.9985582 -0.86240891
## hpgl0654 -0.13777691  0.8813858  0.9833788 -0.3036780  0.23020176 -0.2965996 -0.13745264
## hpgl0655 -0.86498327 -0.3153210 -0.3119866  0.9981519  0.47720805  0.9969504 -0.86508439
## hpgl0656 -0.12048846  0.8281539  0.8122216 -0.3229633  0.18816943 -0.3150883 -0.12046881
## hpgl0658  0.99938298 -0.1452800 -0.1436813 -0.8623692 -0.62931754 -0.8681846  0.99922645
## hpgl0659 -0.16816401  0.7003267  0.6764295 -0.2657559  0.31662147 -0.2605941 -0.16815562
## hpgl0660 -0.86588858 -0.3135962 -0.3100903  0.9970331  0.47683048  0.9995595 -0.86600899
## hpgl0661 -0.14113054  0.9030144  0.9952472 -0.3094320  0.24033819 -0.3023653 -0.14083203
## hpgl0662 -0.86683568 -0.3119878 -0.3089203  0.9982751  0.48015963  0.9971211 -0.86694864
## hpgl0663 -0.12027583  0.8423169  0.8240721 -0.3264250  0.19245387 -0.3186159 -0.12023902
##            hpgl0248    hpgl0316    hpgl0318   hpgl0320   hpgl0322   hpgl0632   hpgl0633
## hpgl0631 -0.1678134 -0.09865628 -0.02368881 -0.1016480 -0.1257267 -0.1682828 -0.8633830
## hpgl0242  0.7129310  0.62785628  0.21753570  0.6829555  0.8479996  0.6911082 -0.3174015
## hpgl0243  0.6829772  0.62658574  0.22972022  0.6719337  0.8154971  0.6715040 -0.3137477
## hpgl0244 -0.2674829 -0.30457478 -0.20954908 -0.3191003 -0.3457498 -0.2641616  0.9963938
## hpgl0245  0.3221545  0.08816311 -0.07450799  0.1080302  0.1802361  0.3138618  0.4735149
## hpgl0246 -0.2624485 -0.29498364 -0.20080074 -0.3094761 -0.3367553 -0.2589515  0.9991362
## hpgl0247 -0.1677667 -0.09857606 -0.02337350 -0.1016396 -0.1256929 -0.1682841 -0.8635629
## hpgl0248  1.0000000  0.51637263  0.15925463  0.5565269  0.6897244  0.9943616 -0.2711360
## hpgl0316  0.5163726  1.00000000  0.44292374  0.8607897  0.8507941  0.5214300 -0.3005881
## hpgl0318  0.1592546  0.44292374  1.00000000  0.4560886  0.3974960  0.1641036 -0.2029510
## hpgl0320  0.5565269  0.86078972  0.45608859  1.0000000  0.9057467  0.5557278 -0.3157655
## hpgl0322  0.6897244  0.85079409  0.39749597  0.9057467  1.0000000  0.6759099 -0.3449732
## hpgl0632  0.9943616  0.52143004  0.16410356  0.5557278  0.6759099  1.0000000 -0.2671845
## hpgl0633 -0.2711360 -0.30058809 -0.20295102 -0.3157655 -0.3449732 -0.2671845  1.0000000
## hpgl0634  0.6401540  0.62616793  0.23518166  0.6610625  0.7834133  0.6359795 -0.3040882
## hpgl0635 -0.2715415 -0.30215539 -0.20502515 -0.3171962 -0.3461199 -0.2676919  0.9951531
## hpgl0636  0.6656917  0.60705470  0.20321208  0.6453147  0.7710753  0.6596438 -0.3188029
## hpgl0638  0.7079818  0.60840872  0.20088884  0.6540479  0.8075005  0.6927583 -0.3310506
## hpgl0639 -0.2679025 -0.29946646 -0.20303822 -0.3141222 -0.3423713 -0.2642135  0.9953019
## hpgl0641  0.5881895  0.87728984  0.44812555  0.9122701  0.9339538  0.5894443 -0.3228032
## hpgl0643  0.4010602  0.74851423  0.49858476  0.7648834  0.7238375  0.4068322 -0.2771020
## hpgl0651 -0.1708902 -0.10229619 -0.02603215 -0.1055924 -0.1299369 -0.1713827 -0.8598165
## hpgl0652  0.9955452  0.51779646  0.15933815  0.5541263  0.6758204  0.9946520 -0.2666361
## hpgl0653 -0.2718027 -0.30205283 -0.20444083 -0.3168701 -0.3458104 -0.2680258  0.9982222
## hpgl0654  0.6359458  0.62362208  0.23414896  0.6616301  0.7815401  0.6316060 -0.3031121
## hpgl0655 -0.2682460 -0.30032206 -0.20414513 -0.3152601 -0.3433696 -0.2645759  0.9956118
## hpgl0656  0.6763592  0.61275019  0.20572565  0.6478958  0.7795898  0.6681331 -0.3220115
## hpgl0658 -0.1690302 -0.09967276 -0.02430376 -0.1027901 -0.1269868 -0.1694966 -0.8627359
## hpgl0659  0.9970474  0.51887480  0.16162341  0.5557638  0.6814606  0.9956734 -0.2690213
## hpgl0660 -0.2677160 -0.29806906 -0.20182437 -0.3131909 -0.3415139 -0.2639441  0.9990696
## hpgl0661  0.6649311  0.62626255  0.22941251  0.6681313  0.8008463  0.6577516 -0.3093527
## hpgl0662 -0.2654621 -0.29785027 -0.20252094 -0.3124102 -0.3400293 -0.2618529  0.9957100
## hpgl0663  0.6847361  0.60927771  0.20532641  0.6500336  0.7872665  0.6749190 -0.3257893
##            hpgl0634   hpgl0635   hpgl0636   hpgl0638   hpgl0639   hpgl0641    hpgl0643
## hpgl0631 -0.1383523 -0.8628224 -0.1204848 -0.1220655 -0.8652216 -0.1086501 -0.07201944
## hpgl0242  0.8830252 -0.3185764  0.8240209  0.8684183 -0.3150297  0.7183139  0.50671097
## hpgl0243  0.9847839 -0.3151608  0.8115699  0.8408949 -0.3116011  0.7082462  0.50914307
## hpgl0244 -0.3047689  0.9975744 -0.3198467 -0.3308692  0.9981695 -0.3259055 -0.28321313
## hpgl0245  0.2306949  0.4745567  0.1875518  0.2080554  0.4790741  0.1201098  0.02617430
## hpgl0246 -0.2975241  0.9963488 -0.3120171 -0.3232434  0.9968313 -0.3163320 -0.27307430
## hpgl0247 -0.1380676 -0.8629786 -0.1204819 -0.1220076 -0.8653040 -0.1087402 -0.07232716
## hpgl0248  0.6401540 -0.2715415  0.6656917  0.7079818 -0.2679025  0.5881895  0.40106017
## hpgl0316  0.6261679 -0.3021554  0.6070547  0.6084087 -0.2994665  0.8772898  0.74851423
## hpgl0318  0.2351817 -0.2050252  0.2032121  0.2008888 -0.2030382  0.4481256  0.49858476
## hpgl0320  0.6610625 -0.3171962  0.6453147  0.6540479 -0.3141222  0.9122701  0.76488338
## hpgl0322  0.7834133 -0.3461199  0.7710753  0.8075005 -0.3423713  0.9339538  0.72383749
## hpgl0632  0.6359795 -0.2676919  0.6596438  0.6927583 -0.2642135  0.5894443  0.40683220
## hpgl0633 -0.3040882  0.9951531 -0.3188029 -0.3310506  0.9953019 -0.3228032 -0.27710196
## hpgl0634  1.0000000 -0.3057560  0.7936778  0.8073121 -0.3025608  0.6994753  0.51357798
## hpgl0635 -0.3057560  1.0000000 -0.3199824 -0.3319763  0.9994164 -0.3241617 -0.27938841
## hpgl0636  0.7936778 -0.3199824  1.0000000  0.9744600 -0.3167287  0.6843080  0.48591266
## hpgl0638  0.8073121 -0.3319763  0.9744600  1.0000000 -0.3283832  0.6916972  0.48205726
## hpgl0639 -0.3025608  0.9994164 -0.3167287 -0.3283832  1.0000000 -0.3210869 -0.27673063
## hpgl0641  0.6994753 -0.3241617  0.6843080  0.6916972 -0.3210869  1.0000000  0.77079548
## hpgl0643  0.5135780 -0.2793884  0.4859127  0.4820573 -0.2767306  0.7707955  1.00000000
## hpgl0651 -0.1418889 -0.8592347 -0.1244034 -0.1260378 -0.8616787 -0.1126750 -0.07573223
## hpgl0652  0.6338359 -0.2671891  0.6572950  0.6916800 -0.2636988  0.5853767  0.40291152
## hpgl0653 -0.3046302  0.9941969 -0.3196337 -0.3316821  0.9942545 -0.3240839 -0.27895535
## hpgl0654  0.9849010 -0.3047554  0.7879096  0.8002429 -0.3015706  0.6989946  0.50858472
## hpgl0655 -0.3028744  0.9994182 -0.3172832 -0.3290399  0.9995785 -0.3223467 -0.27842429
## hpgl0656  0.7907004 -0.3232631  0.9780352  0.9812822 -0.3200011  0.6877345  0.48881425
## hpgl0658 -0.1395231 -0.8621729 -0.1216303 -0.1232707 -0.8645787 -0.1098390 -0.07300446
## hpgl0659  0.6380757 -0.2694445  0.6631165  0.7000396 -0.2659331  0.5888330  0.40558167
## hpgl0660 -0.3006270  0.9956390 -0.3154138 -0.3273655  0.9959355 -0.3200565 -0.27550291
## hpgl0661  0.9895706 -0.3108585  0.8056617  0.8267883 -0.3074516  0.7058225  0.51264317
## hpgl0662 -0.2999498  0.9995616 -0.3145283 -0.3260069  0.9998284 -0.3193101 -0.27557657
## hpgl0663  0.7996842 -0.3268162  0.9790830  0.9884240 -0.3235070  0.6865637  0.48500771
##             hpgl0651   hpgl0652   hpgl0653   hpgl0654   hpgl0655   hpgl0656    hpgl0658
## hpgl0631  0.99591437 -0.1682088 -0.8622982 -0.1377769 -0.8649833 -0.1204885  0.99938298
## hpgl0242 -0.14784503  0.6920415 -0.3178483  0.8813858 -0.3153210  0.8281539 -0.14528000
## hpgl0243 -0.14606748  0.6708572 -0.3142255  0.9833788 -0.3119866  0.8122216 -0.14368128
## hpgl0244 -0.85942468 -0.2634470  0.9958067 -0.3036780  0.9981519 -0.3229633 -0.86236919
## hpgl0245 -0.62826940  0.3152672  0.4714241  0.2302018  0.4772080  0.1881694 -0.62931754
## hpgl0246 -0.86528697 -0.2583383  0.9985582 -0.2965996  0.9969504 -0.3150883 -0.86818458
## hpgl0247  0.99599255 -0.1681785 -0.8624089 -0.1374526 -0.8650844 -0.1204688  0.99922645
## hpgl0248 -0.17089020  0.9955452 -0.2718027  0.6359458 -0.2682460  0.6763592 -0.16903022
## hpgl0316 -0.10229619  0.5177965 -0.3020528  0.6236221 -0.3003221  0.6127502 -0.09967276
## hpgl0318 -0.02603215  0.1593382 -0.2044408  0.2341490 -0.2041451  0.2057257 -0.02430376
## hpgl0320 -0.10559240  0.5541263 -0.3168701  0.6616301 -0.3152601  0.6478958 -0.10279014
## hpgl0322 -0.12993690  0.6758204 -0.3458104  0.7815401 -0.3433696  0.7795898 -0.12698676
## hpgl0632 -0.17138267  0.9946520 -0.2680258  0.6316060 -0.2645759  0.6681331 -0.16949657
## hpgl0633 -0.85981645 -0.2666361  0.9982222 -0.3031121  0.9956118 -0.3220115 -0.86273593
## hpgl0634 -0.14188885  0.6338359 -0.3046302  0.9849010 -0.3028744  0.7907004 -0.13952309
## hpgl0635 -0.85923472 -0.2671891  0.9941969 -0.3047554  0.9994182 -0.3232631 -0.86217286
## hpgl0636 -0.12440337  0.6572950 -0.3196337  0.7879096 -0.3172832  0.9780352 -0.12163028
## hpgl0638 -0.12603779  0.6916800 -0.3316821  0.8002429 -0.3290399  0.9812822 -0.12327067
## hpgl0639 -0.86167871 -0.2636988  0.9942545 -0.3015706  0.9995785 -0.3200011 -0.86457873
## hpgl0641 -0.11267501  0.5853767 -0.3240839  0.6989946 -0.3223467  0.6877345 -0.10983902
## hpgl0643 -0.07573223  0.4029115 -0.2789553  0.5085847 -0.2784243  0.4888143 -0.07300446
## hpgl0651  1.00000000 -0.1712009 -0.8586017 -0.1412378 -0.8613280 -0.1243519  0.99605191
## hpgl0652 -0.17120089  1.0000000 -0.2672362  0.6308908 -0.2638992  0.6671142 -0.16941499
## hpgl0653 -0.85860169 -0.2672362  1.0000000 -0.3034394  0.9950619 -0.3226153 -0.86162222
## hpgl0654 -0.14123783  0.6308908 -0.3034394  1.0000000 -0.3017235  0.7859987 -0.13895393
## hpgl0655 -0.86132797 -0.2638992  0.9950619 -0.3017235  1.0000000 -0.3204215 -0.86432224
## hpgl0656 -0.12435191  0.6671142 -0.3226153  0.7859987 -0.3204215  1.0000000 -0.12165359
## hpgl0658  0.99605191 -0.1694150 -0.8616222 -0.1389539 -0.8643222 -0.1216536  1.00000000
## hpgl0659 -0.17121249  0.9961935 -0.2697681  0.6333482 -0.2662544  0.6729304 -0.16937587
## hpgl0660 -0.86227895 -0.2632841  0.9986289 -0.2996522  0.9962426 -0.3185260 -0.86523691
## hpgl0661 -0.14472021  0.6561760 -0.3098758  0.9876432 -0.3078161  0.8043251 -0.14233303
## hpgl0662 -0.86327331 -0.2613085  0.9947930 -0.2990133  0.9997579 -0.3177209 -0.86618774
## hpgl0663 -0.12421795  0.6734497 -0.3265100  0.7936198 -0.3240722  0.9842054 -0.12144937
##            hpgl0659   hpgl0660   hpgl0661   hpgl0662   hpgl0663
## hpgl0631 -0.1681640 -0.8658886 -0.1411305 -0.8668357 -0.1202758
## hpgl0242  0.7003267 -0.3135962  0.9030144 -0.3119878  0.8423169
## hpgl0243  0.6764295 -0.3100903  0.9952472 -0.3089203  0.8240721
## hpgl0244 -0.2657559  0.9970331 -0.3094320  0.9982751 -0.3264250
## hpgl0245  0.3166215  0.4768305  0.2403382  0.4801596  0.1924539
## hpgl0246 -0.2605941  0.9995595 -0.3023653  0.9971211 -0.3186159
## hpgl0247 -0.1681556 -0.8660090 -0.1408320 -0.8669486 -0.1202390
## hpgl0248  0.9970474 -0.2677160  0.6649311 -0.2654621  0.6847361
## hpgl0316  0.5188748 -0.2980691  0.6262625 -0.2978503  0.6092777
## hpgl0318  0.1616234 -0.2018244  0.2294125 -0.2025209  0.2053264
## hpgl0320  0.5557638 -0.3131909  0.6681313 -0.3124102  0.6500336
## hpgl0322  0.6814606 -0.3415139  0.8008463 -0.3400293  0.7872665
## hpgl0632  0.9956734 -0.2639441  0.6577516 -0.2618529  0.6749190
## hpgl0633 -0.2690213  0.9990696 -0.3093527  0.9957100 -0.3257893
## hpgl0634  0.6380757 -0.3006270  0.9895706 -0.2999498  0.7996842
## hpgl0635 -0.2694445  0.9956390 -0.3108585  0.9995616 -0.3268162
## hpgl0636  0.6631165 -0.3154138  0.8056617 -0.3145283  0.9790830
## hpgl0638  0.7000396 -0.3273655  0.8267883 -0.3260069  0.9884240
## hpgl0639 -0.2659331  0.9959355 -0.3074516  0.9998284 -0.3235070
## hpgl0641  0.5888330 -0.3200565  0.7058225 -0.3193101  0.6865637
## hpgl0643  0.4055817 -0.2755029  0.5126432 -0.2755766  0.4850077
## hpgl0651 -0.1712125 -0.8622789 -0.1447202 -0.8632733 -0.1242180
## hpgl0652  0.9961935 -0.2632841  0.6561760 -0.2613085  0.6734497
## hpgl0653 -0.2697681  0.9986289 -0.3098758  0.9947930 -0.3265100
## hpgl0654  0.6333482 -0.2996522  0.9876432 -0.2990133  0.7936198
## hpgl0655 -0.2662544  0.9962426 -0.3078161  0.9997579 -0.3240722
## hpgl0656  0.6729304 -0.3185260  0.8043251 -0.3177209  0.9842054
## hpgl0658 -0.1693759 -0.8652369 -0.1423330 -0.8661877 -0.1214494
## hpgl0659  1.0000000 -0.2656806  0.6610817 -0.2634967  0.6801180
## hpgl0660 -0.2656806  1.0000000 -0.3058258  0.9963101 -0.3222930
## hpgl0661  0.6610817 -0.3058258  1.0000000 -0.3048359  0.8149287
## hpgl0662 -0.2634967  0.9963101 -0.3048359  1.0000000 -0.3212230
## hpgl0663  0.6801180 -0.3222930  0.8149287 -0.3212230  1.0000000

Lets try a fancier heatmap.

loadme(filename="annotation.rda.xz")
## Loading the savefile: /cbcb/nelsayed-scratch/atb/rnaseq/lpanamensis/savefiles/annotation.rda.xz
## Command run: load('/cbcb/nelsayed-scratch/atb/rnaseq/lpanamensis/savefiles/annotation.rda.xz', envir=globalenv())
samples <- as.data.frame(toupper(colnames(snp_df)))
## Error in is.data.frame(x): object 'snp_df' not found
colnames(samples) <- c("ID")
## Error in colnames(samples) <- c("ID"): object 'samples' not found
## There a cheesy way to extract the annotation information I want.

library(Heatplus)
snp_logit <- car::logit(snp_norm)
## Warning in car::logit(snp_norm): proportions remapped to (0.025, 0.975)
snp_sample_pca <- plot_pca(snp_logit, design=parasite_expt$design)
## Warning in RColorBrewer::brewer.pal(12, "Dark2"): n too large, allowed maximum for palette Dark2 is 8
## Returning the palette you asked for with that many colors
correlations <- hpgl_cor(snp_norm)
rownames(correlations) <- toupper(rownames(correlations))
distances <- as.matrix(dist(t(snp_norm)))
rownames(distances) <- toupper(rownames(distances))
expt_design <- parasite_expt$design
expt_design["HPGL0631","strain"]
## NULL
## Make certain that all orders are maintained between the correlations and design!!!
design_corr <- merge(expt_design, correlations, by="row.names")
rownames(design_corr) <- design_corr$Row.names
design_corr <- design_corr[rownames(correlations), ]
corr <- design_corr[, colnames(correlations)]
des <- design_corr[, colnames(expt_design)]
col_data <- as.data.frame(des[, c("strain","donor")])
## Error in `[.data.frame`(des, , c("strain", "donor")): undefined columns selected
row_data <- as.data.frame(des[, c("healing","condition")])
## Error in `[.data.frame`(des, , c("healing", "condition")): undefined columns selected
myannot <- list(Col=list(data=col_data), Row=list(data=row_data))
## Error in eval(expr, envir, enclos): object 'col_data' not found
##mylabels <- list(Row=list(nrow=nrow(row_data)), Col=list(nrow=nrow(row_data)))
mylabels <- list(Row=list(nrow=4), Col=list(nrow=4))
library(Heatplus)
map1 <- annHeatmap2(correlations,
                    cluster=list(cuth=1.0),
                    ann=myannot,
                    labels=mylabels)
## Error in modifyExistingList(deflist, arglist): object 'myannot' not found
plot(map1)
## Error in plot(map1): object 'map1' not found

Now the snp clustering heatmap includes all samples.

3 variantAnnotation

Let see if there are more fine-tunable parameters when using the variantAnnotation R package. Caveat: the compressed indexed vcf files I created appear to actually be supported by the Rsamtools package…

4 Holy crap rsamtools is slow

The following large block was used to calculate the coverage per position of all samples for every potential snp position. It took about a week to complete.

library(VariantAnnotation)
library(Rsamtools)
row = snp_dt[1,]
row
samples
the_samples = samples
indir=input_dir
suffix=bam_suffix
bam_suffix="_accepted_paired.bam"
suffix=bam_suffix
sample_num = 1
sample <- the_samples[sample_num]
if (isTRUE(tolower)) {
    sample <- tolower(sample)
}
sample
filename <- paste0(indir, "/", sample, suffix)
filename
scanned <- Rsamtools::scanBam(file=filename)
rm(scanned)
filenames <- NULL
filenames <- c()
for (sample_num in 1:length(the_samples)) {
    sample <- the_samples[sample_num]
    if (isTRUE(tolower)) {
        sample <- tolower(sample)
    }
    filename <- paste0(indir, "/", sample, suffix)
    filenames <- append(filenames, filename)
}
filenames


file_list <- function(row, the_samples=samples, indir=input_dir, suffix=bam_suffix) {
    filenames <- c()
    for (sample_num in 1:length(the_samples)) {
        sample <- the_samples[sample_num]
        if (isTRUE(tolower)) {
            sample <- tolower(sample)
        }
        filename <- paste0(indir, "/", sample, suffix)
        filenames <- append(filenames, filename)
    }
    return(filenames)
}
pileup_files <- file_list(samples)
pileup_files

pileup_info <- Rsamtools::PileupFiles(pileup_files)
pileup_info

which <- GenomicRanges::GRanges(paste0(snp_dt[["species"]], "_", snp_dt[["chromosome"]], ":", snp_dt[["position"]]),
                                paste0(snp_dt[["species"]], "_", snp_dt[["chromosome"]], ":", snp_dt[["position"]] + 1))


queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":", snp_dt[["position"]], "-",
                  as.numeric(snp_dt[["position"]]) + 1)
which <- GenomicRanges::GRanges(queries)

what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)

calcInfo <- function(x) {
    info <- apply(x[["seq"]], 2, function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L ## continuity
        cvg <- colSums(y)
        p <- y / cvg[col(y)]
        h <- -colSums(p * log(p))
        ifelse(cvg == 4L, NA, h)
    })
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
result <- Rsamtools::applyPileups(pileup_files, calcInfo, param=pileups_params)
calcInfo <- function(x) {
    info <- apply(x[["seq"]], 2, function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L ## continuity
        cvg <- colSums(y)
    })
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":", snp_dt[["position"]], "-",
                  as.numeric(snp_dt[["position"]]) + 1)
queries <- head(queries, n=10)

which <- GenomicRanges::GRanges(queries)
what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
result <- Rsamtools::applyPileups(pileup_info, calcInfo, param=pileups_params)
result

pileup_files <- file_list(samples)
pileup_info <- Rsamtools::PileupFiles(pileup_files)
calcInfo <- function(x) {
    info <- apply(x[["seq"]], 2, function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L ## continuity
        cvg <- colSums(y)
    })
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":", snp_dt[["position"]], "-",
                  as.numeric(snp_dt[["position"]]) + 1)
queries <- head(queries, n=10)
which <- GenomicRanges::GRanges(queries)
what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
result <- Rsamtools::applyPileups(pileup_info, calcInfo, param=pileups_params)
result

make_cov_cols <- function(element) {
    row <- element[["info"]][2, ]
    names(row) <- samples
}
new_columns <- lapply(result, make_cov_cols)
new_columns

lapply(result, make_cov_cols)

element = result[[1]]
element
row <- element[["info"]][2, ]
row

new_dt <- NULL
make_cov_cols <- function(element) {
    row <- element[["info"]][2, ]
    names(row) <- samples
    new_dt <<- rbind(new_dt, row)
}
new_columns <- lapply(result, make_cov_cols)
rownames(new_dt) <- head(snp_dt[["rownames"]], n=10)
new_dt


snp_dt[, c("species", "chromosome", "position", "original", "new") := tstrsplit(rownames, "_", fixed=TRUE)]
pileup_files <- file_list(samples)
pileup_info <- Rsamtools::PileupFiles(pileup_files)
calc_coverage <- function(x) {
    qme <- function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L
        result <- colSums(y)
        return(result)
    }
    info <- apply(x[["seq"]], 2, qme)
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":",
                  as.numeric(snp_dt[["position"]]) - 1, "-",
                  as.numeric(snp_dt[["position"]]) + 1)
which <- GenomicRanges::GRanges(queries)
what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
result <- Rsamtools::applyPileups(pileup_info, calc_coverage, param=pileups_params)
names(result) <- snp_dt[["rownames"]]
new_dt <- NULL
     make_cov_cols <- function(element) {
         row <- element[["info"]][2, ]
         names(row) <- paste0(samples, "_cov")
         new_dt <<- rbind(new_dt, row)
     }
new_columns <- lapply(result, make_cov_cols)
new_dt <- as.data.table(new_dt)
new_dt[["rownames"]] <- snp_dt[["rownames"]]
final_dt <- merge(snp_dt, new_dt, by="rownames")

snp_dt[, c("species", "chromosome", "position", "original", "new") := tstrsplit(rownames, "_", fixed=TRUE)]
snp_file_list <- function(row, the_samples=samples, indir=input_dir, suffix=bam_suffix) {
    filenames <- c()
    for (sample_num in 1:length(the_samples)) {
        sample <- the_samples[sample_num]
        filename <- paste0(indir, "/", sample, suffix)
        filenames <- append(filenames, filename)
    }
    return(filenames)
}
pileup_files <- file_list(samples)
pileup_info <- Rsamtools::PileupFiles(pileup_files)
queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":",
                  as.numeric(snp_dt[["position"]]) - 1, "-",
                  as.numeric(snp_dt[["position"]]) + 1)
which <- GenomicRanges::GRanges(queries)
what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
snp_calc_coverage <- function(x) {
    qme <- function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L
        result <- colSums(y)
        return(result)
    }
    info <- apply(x[["seq"]], 2, qme)
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
result <- Rsamtools::applyPileups(pileup_info, snp_calc_coverage, param=pileups_params)
names(result) <- snp_dt[["rownames"]]
saveme(filename="rsamtools_result.rda.xz")
tt <- loadme(filename="rsamtools_result.rda.xz")
## Loading the savefile: /cbcb/nelsayed-scratch/atb/rnaseq/lpanamensis/savefiles/rsamtools_result.rda.xz
## Command run: load('/cbcb/nelsayed-scratch/atb/rnaseq/lpanamensis/savefiles/rsamtools_result.rda.xz', envir=globalenv())
col_data <- as.data.frame(des[, c("strain")])
row_data <- as.data.frame(des[, c("condition")])
colnames(col_data) <- c("strain")
colnames(row_data) <- c("condition")
myannot <- list(Col=list(data=col_data), Row=list(data=row_data))
##mylabels <- list(Row=list(nrow=nrow(row_data)), Col=list(nrow=nrow(row_data)))
mylabels <- list(Row=list(nrow=4), Col=list(nrow=4))
library(Heatplus)
map2 <- annHeatmap2(correlations,
                    cluster=list(cuth=1.0),
                    ann=myannot,
                    labels=mylabels)
plot(map2)

design <- parasite_expt$design
macrophage_design <- design[ design$experimentname == "macrophage", ]
macrophage_samples <- tolower(rownames(macrophage_design))
snp_macrophage <- snp_norm[, macrophage_samples]
infection_design <- design[ design$experimentname == "infection", ]
infection_samples <- tolower(rownames(infection_design))
snp_infection <- snp_norm[, infection_samples]

macro_correlations <- hpgl_cor(snp_macrophage)
rownames(macro_correlations) <- toupper(rownames(macro_correlations))
macro_distances <- as.matrix(dist(t(snp_macrophage)))
rownames(macro_distances) <- toupper(rownames(macro_distances))
## Make certain that all orders are maintained between the correlations and design!!!
design_corr <- merge(macrophage_design, correlations, by="row.names")
rownames(design_corr) <- design_corr$Row.names
design_corr <- design_corr[rownames(macro_correlations), ]
corr <- design_corr[, colnames(macro_correlations)]
des <- design_corr[, colnames(macrophage_design)]
col_data <- as.data.frame(des[, c("strain")])
colnames(col_data) <- c("strain")
row_data <- as.data.frame(des[, c("condition")])
colnames(row_data) <- c("condition")
myannot <- list(Col=list(data=col_data), Row=list(data=row_data))
mylabels <- list(Row=list(nrow=4), Col=list(nrow=4))
library(Heatplus)

cluster_list <- list(
    "cuth" = 0.5,
    "col" = c("#B3CDE3","#FBB4AE","#CCEBC5","#FFFFCC","#FDDAEC","#F2F2F2"))
map3 <- annHeatmap2(macro_correlations,
                    cluster=cluster_list,
                    ann=myannot,
                    labels=mylabels)
png(file="images/macrophage_only_snp.png")
plot(map3)
dev.off()
## png 
##   2
infect_correlations <- hpgl_cor(snp_infection)
rownames(infect_correlations) <- toupper(rownames(infect_correlations))
infect_distances <- as.matrix(dist(t(snp_infection)))
rownames(infect_distances) <- toupper(rownames(infect_distances))
## Make certain that all orders are maintained between the correlations and design!!!
design_corr <- merge(infection_design, correlations, by="row.names")
rownames(design_corr) <- design_corr$Row.names
design_corr <- design_corr[rownames(infect_correlations), ]
corr <- design_corr[, colnames(infect_correlations)]
des <- design_corr[, colnames(infection_design)]
col_data <- as.data.frame(des[, c("strain")])
colnames(col_data) <- c("strain")
row_data <- as.data.frame(des[, c("condition")])
colnames(row_data) <- c("condition")
myannot <- list(Col=list(data=col_data), Row=list(data=row_data))
mylabels <- list(Row=list(nrow=4), Col=list(nrow=4))
#cluster_list <- list(
#    "cuth" = 1.0)
cluster_list <- list(
    "cuth" = 0.5,
    "col" = c("#FBB4AE", "#B3CDE3", "#FFFFCC", "#FDDAEC", "#F2F2F2"))
library(Heatplus)
map4 <- annHeatmap2(infect_correlations,
                    cluster=cluster_list,
                    ann=myannot,
                    labels=mylabels)
plot(map4)

figure_colors <- function (n, name = "Pastel1") {
    qualpal = subset(RColorBrewer::brewer.pal.info, category == "qual")
    name = match.arg(name, rownames(qualpal))
    nmax = qualpal[name, "maxcolors"]
    cols = RColorBrewer::brewer.pal(nmax, name)
    ndx = rep(1:nmax, length = n)
    cols[ndx]
}
print(figure_colors(10))
##  [1] "#FBB4AE" "#B3CDE3" "#CCEBC5" "#DECBE4" "#FED9A6" "#FFFFCC" "#E5D8BD" "#FDDAEC"
##  [9] "#F2F2F2" "#FBB4AE"
---
title: "RNAseq of L.panamensis: SNP clustering."
author: "atb abelew@gmail.com"
date: "`r Sys.Date()`"
output:
 html_document:
  code_download: true
  code_folding: show
  fig_caption: true
  fig_height: 7
  fig_width: 7
  highlight: tango
  keep_md: false
  mode: selfcontained
  number_sections: true
  self_contained: true
  theme: cosmo
  toc: true
  toc_float:
    collapsed: false
    smooth_scroll: false
---

<style>
body .main-container {
max-width: 1600px;
}
</style>

```{r options, include=FALSE}
## These are the options I tend to favor
library("hpgltools")
knitr::opts_knit$set(
    progress = TRUE,
    verbose = TRUE,
    width = 90,
    echo = TRUE)
knitr::opts_chunk$set(
    error = TRUE,
    fig.width = 8,
    fig.height = 8,
    dpi = 96)
options(
    digits = 4,
    stringsAsFactors = FALSE,
    knitr.duplicate.label = "allow")
ggplot2::theme_set(ggplot2::theme_bw(base_size=10))
set.seed(1)
rmd_file <- "snp_cluster.Rmd"
```

[index.html](index.html)

```{r rendering, include=FALSE, eval=FALSE}
## This block is used to render a document from within it.
rmarkdown::render(rmd_file)

## An extra renderer for pdf output
rmarkdown::render(rmd_file, output_format="pdf_document", output_options=c("skip_html"))
## Or to save/load large Rdata files.
hpgltools:::saveme()
hpgltools:::loadme()
rm(list=ls())
```

# Preface

Upon completion of the following tasks, I modified the sample sheet for the panamensis samples to
include 5 new columns.  They are named according to the clustering colors in the plot at the end of
this file and named as follows:

1.  snp_5clades:  This separates the blue and green samples into 2 clades each, resulting in 5
    clades intotal.
2.  snp_5switched:  This follows the same scheme, but moves the sample hpgl0663 to the right clade
    as per Hector's suggestion
3.  snp_4clades:  This merges the two blue clades into one.
4.  snp_4switched:  Same as #2 but with merged blue clades.
5.  snp_3clades:  This uses 3 colors without any comment.

One of the comments in our most recent meeting was to try making use of the bioconductor vcf/bcf
libraries rather than my abbreviated 'percentage' metric.  Barring that, at least include a filter
on the extant set of percentages to include only those >90%.

I will attempt some of these ideas at the end of this document under the heading 'variantAnnotation',
as that is the library used.

# Introduction

In an attempt to precisely quantify the genotypes of all the parasite samples in this work, the
following script was applied to all samples (now included in CYOA):

```{r snp_finder, engine='bash', eval=FALSE}
samtools sort -l 9 -@ 4 ${query} outputs/${new} 2>outputs/samtools_sort.out 1>&2
if [ \!-r "${genome}.fai" ]; then
    samtools faidx ${genome}
fi
samtools mpileup -u -f ${genome} outputs/${new}.bam 2>outputs/${new}_pileup.err |\
  bcftools view -bvcg - 1>outputs/${name}_raw.bcf 2>outputs/${new}_bcf.err &&\
  bcftools view outputs/${name}_raw.bcf |\
  vcfutils_hacked.pl varFilter -d10 1>outputs/${name}_filtered.vcf 2>outputs/${new}_filter.err
```

It results in a base call format file which includes a bunch of interesting columns including lines
which look like:

<pre>
#CHROM  POS     ID      REF     ALT     QUAL    FILTER  INFO    FORMAT  outputs/hpgl0242_accepted_paired.bam
LPAL13_SCAF000003       2964    .       T       C       222     .       DP=858;VDB=5.874922e-02;RPB=-1.035971e-01;AF1=1;AC1=2;DP4=4,1,419,393;MQ=50;FQ=-282;PV4=0.38,0.42,1,1
</pre>

The first 7 columns are pretty self-explanatory, describing the location and type of difference from
the reference.  The last is a bit more interesting, as it contains the following information (I will
use the 2nd example above to describe each field):

1. DP:  Total number of reads at this position (depth)
2. VDB: 'Variant Distance Bias', used to filter splice-site artefacts, however lpanamensis does not
   have this problem.
3. RPB: Read Position Bias, this is the result of a U-test with the null hypothesis that there is a
   bias, thus values approaching 0 suggest that the bias is sufficient to suggest that this position
   is a false positive
4. AF1: Estimate of the allele frequency of the strongest non-reference SNP
5. AC1: Similar to AF1 but by count
6. DP4: (My favorite), comma separated counts of high-quality reads in order: # forward-reference, #
   reverse-reference, # forward SNP, # reverse SNP.  This the % of snp high-quality bases is
   (last 2)/(all 4) * 100%
7: MQ: mean squared mapping quality of the reads at this position (higher is ergo better)
8. FQ: Phred likelihood that all samples are equivalent
9. PV4: P-values of strand bias, base-quality bias, map-quality bias, and tail distance at this
   position.  I am not sure why this would matter?

In any event, I followed the above script with a short parser that extracts the position
information + SNP (non-indels) and lays the %quality reads next to it, this for the example above:

<pre>
LPAL13_SCAF000003_4872_T_A      0.712952158693115519
...
</pre>

In later iterations of this script, I also include the counts of each snp with "good" reads as >90%
of the total.  This leads to results which look like:

<pre>
LPAL13_SCAF000003_4872_T_A      10
LPAL13_SCAF000003_5321_C_G      90
...
</pre>


This egregiously boils down the data to a simplistic: "Scaffold 3 position 4872 has a T to A 71.3% of
the time."  This simplification was repeated for all samples and the results are processed below:

Note that the merges are likely to take a really long time at least for the first set of
heterologous samples because there will be many mismatches in the merge.  As a result I save the
result so that I may reload it.

```{r snp_pca_preprocess}
library(hpgltools)
library(data.table)
snp_dt <- NULL
snp_dir <- "preprocessing/outputs/"
snp_dt <- as.data.table(read.table(paste0(snp_dir, "hpgl0631", "_parsed_count.txt")))
rownames(snp_dt) <- snp_dt$V1
snp_dt <- snp_dt[-1]
colnames(snp_dt) <- c("rownames","hpgl0631")
add_file <- function(id) {
    tmp_dt <- as.data.table(read.table(paste0(snp_dir, id, "_parsed_count.txt")))
    rownames(tmp_dt) <- tmp_dt$V1
    tmp_dt <- tmp_dt[-1]
    colnames(tmp_dt) <- c("rownames", id)
    snp_dt <- merge(snp_dt, tmp_dt, by="rownames", all.x=TRUE, all.y=TRUE)
    rownames(snp_dt) <- snp_dt$Row.names
    snp_dt <- snp_dt[-1]
    return(snp_dt)
}
snp_dt <- add_file("hpgl0242")
snp_dt <- add_file("hpgl0243")
snp_dt <- add_file("hpgl0244")
snp_dt <- add_file("hpgl0245")
snp_dt <- add_file("hpgl0246")
snp_dt <- add_file("hpgl0247")
snp_dt <- add_file("hpgl0248")
snp_dt <- add_file("hpgl0316")
snp_dt <- add_file("hpgl0318")
snp_dt <- add_file("hpgl0320")
snp_dt <- add_file("hpgl0322")
##    snp_dt <- add_file("hpgl0631") ## This was the starting table.
snp_dt <- add_file("hpgl0632")
snp_dt <- add_file("hpgl0633")
snp_dt <- add_file("hpgl0634")
snp_dt <- add_file("hpgl0635")
snp_dt <- add_file("hpgl0636")
snp_dt <- add_file("hpgl0638")
snp_dt <- add_file("hpgl0639")
snp_dt <- add_file("hpgl0641")
snp_dt <- add_file("hpgl0643")
snp_dt <- add_file("hpgl0651")
snp_dt <- add_file("hpgl0652")
snp_dt <- add_file("hpgl0653")
snp_dt <- add_file("hpgl0654")
snp_dt <- add_file("hpgl0655")
snp_dt <- add_file("hpgl0656")
snp_dt <- add_file("hpgl0658")
snp_dt <- add_file("hpgl0659")
snp_dt <- add_file("hpgl0660")
snp_dt <- add_file("hpgl0661")
snp_dt <- add_file("hpgl0662")
snp_dt <- add_file("hpgl0663")
snp_dt[is.na(snp_dt)] <- 0

snp_norm <- hpgl_norm(snp_dt, transform="log2", convert="cpm", norm="quant", filter=TRUE)
summary(snp_norm)
snp_norm <- snp_norm$count_table

testing <- hpgl_cor(snp_norm)
plot_heatmap(testing)
```

Lets try a fancier heatmap.

```{r new_heatmap}
loadme(filename="annotation.rda.xz")

samples <- as.data.frame(toupper(colnames(snp_df)))
colnames(samples) <- c("ID")
## There a cheesy way to extract the annotation information I want.

library(Heatplus)
snp_logit <- car::logit(snp_norm)
snp_sample_pca <- plot_pca(snp_logit, design=parasite_expt$design)
correlations <- hpgl_cor(snp_norm)
rownames(correlations) <- toupper(rownames(correlations))
distances <- as.matrix(dist(t(snp_norm)))
rownames(distances) <- toupper(rownames(distances))
expt_design <- parasite_expt$design
expt_design["HPGL0631","strain"]
## Make certain that all orders are maintained between the correlations and design!!!
design_corr <- merge(expt_design, correlations, by="row.names")
rownames(design_corr) <- design_corr$Row.names
design_corr <- design_corr[rownames(correlations), ]
corr <- design_corr[, colnames(correlations)]
des <- design_corr[, colnames(expt_design)]
col_data <- as.data.frame(des[, c("strain","donor")])
row_data <- as.data.frame(des[, c("healing","condition")])
myannot <- list(Col=list(data=col_data), Row=list(data=row_data))
##mylabels <- list(Row=list(nrow=nrow(row_data)), Col=list(nrow=nrow(row_data)))
mylabels <- list(Row=list(nrow=4), Col=list(nrow=4))
library(Heatplus)
map1 <- annHeatmap2(correlations,
                    cluster=list(cuth=1.0),
                    ann=myannot,
                    labels=mylabels)
plot(map1)
```

Now the snp clustering heatmap includes all samples.


# variantAnnotation

Let see if there are more fine-tunable parameters when using the variantAnnotation R
package. Caveat: the compressed indexed vcf files I created appear to actually be supported by the
Rsamtools package...

# Holy crap rsamtools is slow

The following large block was used to calculate the coverage per position of all samples for every
potential snp position.  It took about a week to complete.

```{r varannot, eval=FALSE}
library(VariantAnnotation)
library(Rsamtools)
row = snp_dt[1,]
row
samples
the_samples = samples
indir=input_dir
suffix=bam_suffix
bam_suffix="_accepted_paired.bam"
suffix=bam_suffix
sample_num = 1
sample <- the_samples[sample_num]
if (isTRUE(tolower)) {
    sample <- tolower(sample)
}
sample
filename <- paste0(indir, "/", sample, suffix)
filename
scanned <- Rsamtools::scanBam(file=filename)
rm(scanned)
filenames <- NULL
filenames <- c()
for (sample_num in 1:length(the_samples)) {
    sample <- the_samples[sample_num]
    if (isTRUE(tolower)) {
        sample <- tolower(sample)
    }
    filename <- paste0(indir, "/", sample, suffix)
    filenames <- append(filenames, filename)
}
filenames


file_list <- function(row, the_samples=samples, indir=input_dir, suffix=bam_suffix) {
    filenames <- c()
    for (sample_num in 1:length(the_samples)) {
        sample <- the_samples[sample_num]
        if (isTRUE(tolower)) {
            sample <- tolower(sample)
        }
        filename <- paste0(indir, "/", sample, suffix)
        filenames <- append(filenames, filename)
    }
    return(filenames)
}
pileup_files <- file_list(samples)
pileup_files

pileup_info <- Rsamtools::PileupFiles(pileup_files)
pileup_info

which <- GenomicRanges::GRanges(paste0(snp_dt[["species"]], "_", snp_dt[["chromosome"]], ":", snp_dt[["position"]]),
                                paste0(snp_dt[["species"]], "_", snp_dt[["chromosome"]], ":", snp_dt[["position"]] + 1))


queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":", snp_dt[["position"]], "-",
                  as.numeric(snp_dt[["position"]]) + 1)
which <- GenomicRanges::GRanges(queries)

what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)

calcInfo <- function(x) {
    info <- apply(x[["seq"]], 2, function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L ## continuity
        cvg <- colSums(y)
        p <- y / cvg[col(y)]
        h <- -colSums(p * log(p))
        ifelse(cvg == 4L, NA, h)
    })
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
result <- Rsamtools::applyPileups(pileup_files, calcInfo, param=pileups_params)
calcInfo <- function(x) {
    info <- apply(x[["seq"]], 2, function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L ## continuity
        cvg <- colSums(y)
    })
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":", snp_dt[["position"]], "-",
                  as.numeric(snp_dt[["position"]]) + 1)
queries <- head(queries, n=10)

which <- GenomicRanges::GRanges(queries)
what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
result <- Rsamtools::applyPileups(pileup_info, calcInfo, param=pileups_params)
result

pileup_files <- file_list(samples)
pileup_info <- Rsamtools::PileupFiles(pileup_files)
calcInfo <- function(x) {
    info <- apply(x[["seq"]], 2, function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L ## continuity
        cvg <- colSums(y)
    })
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":", snp_dt[["position"]], "-",
                  as.numeric(snp_dt[["position"]]) + 1)
queries <- head(queries, n=10)
which <- GenomicRanges::GRanges(queries)
what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
result <- Rsamtools::applyPileups(pileup_info, calcInfo, param=pileups_params)
result

make_cov_cols <- function(element) {
    row <- element[["info"]][2, ]
    names(row) <- samples
}
new_columns <- lapply(result, make_cov_cols)
new_columns

lapply(result, make_cov_cols)

element = result[[1]]
element
row <- element[["info"]][2, ]
row

new_dt <- NULL
make_cov_cols <- function(element) {
    row <- element[["info"]][2, ]
    names(row) <- samples
    new_dt <<- rbind(new_dt, row)
}
new_columns <- lapply(result, make_cov_cols)
rownames(new_dt) <- head(snp_dt[["rownames"]], n=10)
new_dt


snp_dt[, c("species", "chromosome", "position", "original", "new") := tstrsplit(rownames, "_", fixed=TRUE)]
pileup_files <- file_list(samples)
pileup_info <- Rsamtools::PileupFiles(pileup_files)
calc_coverage <- function(x) {
    qme <- function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L
        result <- colSums(y)
        return(result)
    }
    info <- apply(x[["seq"]], 2, qme)
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":",
                  as.numeric(snp_dt[["position"]]) - 1, "-",
                  as.numeric(snp_dt[["position"]]) + 1)
which <- GenomicRanges::GRanges(queries)
what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
result <- Rsamtools::applyPileups(pileup_info, calc_coverage, param=pileups_params)
names(result) <- snp_dt[["rownames"]]
new_dt <- NULL
     make_cov_cols <- function(element) {
         row <- element[["info"]][2, ]
         names(row) <- paste0(samples, "_cov")
         new_dt <<- rbind(new_dt, row)
     }
new_columns <- lapply(result, make_cov_cols)
new_dt <- as.data.table(new_dt)
new_dt[["rownames"]] <- snp_dt[["rownames"]]
final_dt <- merge(snp_dt, new_dt, by="rownames")

snp_dt[, c("species", "chromosome", "position", "original", "new") := tstrsplit(rownames, "_", fixed=TRUE)]
snp_file_list <- function(row, the_samples=samples, indir=input_dir, suffix=bam_suffix) {
    filenames <- c()
    for (sample_num in 1:length(the_samples)) {
        sample <- the_samples[sample_num]
        filename <- paste0(indir, "/", sample, suffix)
        filenames <- append(filenames, filename)
    }
    return(filenames)
}
pileup_files <- file_list(samples)
pileup_info <- Rsamtools::PileupFiles(pileup_files)
queries <- paste0(snp_dt[["species"]], "_",
                  snp_dt[["chromosome"]], ":",
                  as.numeric(snp_dt[["position"]]) - 1, "-",
                  as.numeric(snp_dt[["position"]]) + 1)
which <- GenomicRanges::GRanges(queries)
what <- "seq"
pileups_params <- Rsamtools::ApplyPileupsParam(which=which, what=what)
snp_calc_coverage <- function(x) {
    qme <- function(y) {
        y <- y[c("A", "C", "G", "T"), , drop=FALSE]
        y <- y + 1L
        result <- colSums(y)
        return(result)
    }
    info <- apply(x[["seq"]], 2, qme)
    retlist <- list(seqnames=x[["seqnames"]], pos=x[["pos"]], info=info)
    return(retlist)
}
result <- Rsamtools::applyPileups(pileup_info, snp_calc_coverage, param=pileups_params)
names(result) <- snp_dt[["rownames"]]
saveme(filename="rsamtools_result.rda.xz")
```

```{r simplify}
tt <- loadme(filename="rsamtools_result.rda.xz")

col_data <- as.data.frame(des[, c("strain")])
row_data <- as.data.frame(des[, c("condition")])
colnames(col_data) <- c("strain")
colnames(row_data) <- c("condition")
myannot <- list(Col=list(data=col_data), Row=list(data=row_data))
##mylabels <- list(Row=list(nrow=nrow(row_data)), Col=list(nrow=nrow(row_data)))
mylabels <- list(Row=list(nrow=4), Col=list(nrow=4))
library(Heatplus)
map2 <- annHeatmap2(correlations,
                    cluster=list(cuth=1.0),
                    ann=myannot,
                    labels=mylabels)
plot(map2)



design <- parasite_expt$design
macrophage_design <- design[ design$experimentname == "macrophage", ]
macrophage_samples <- tolower(rownames(macrophage_design))
snp_macrophage <- snp_norm[, macrophage_samples]
infection_design <- design[ design$experimentname == "infection", ]
infection_samples <- tolower(rownames(infection_design))
snp_infection <- snp_norm[, infection_samples]

macro_correlations <- hpgl_cor(snp_macrophage)
rownames(macro_correlations) <- toupper(rownames(macro_correlations))
macro_distances <- as.matrix(dist(t(snp_macrophage)))
rownames(macro_distances) <- toupper(rownames(macro_distances))
## Make certain that all orders are maintained between the correlations and design!!!
design_corr <- merge(macrophage_design, correlations, by="row.names")
rownames(design_corr) <- design_corr$Row.names
design_corr <- design_corr[rownames(macro_correlations), ]
corr <- design_corr[, colnames(macro_correlations)]
des <- design_corr[, colnames(macrophage_design)]
col_data <- as.data.frame(des[, c("strain")])
colnames(col_data) <- c("strain")
row_data <- as.data.frame(des[, c("condition")])
colnames(row_data) <- c("condition")
myannot <- list(Col=list(data=col_data), Row=list(data=row_data))
mylabels <- list(Row=list(nrow=4), Col=list(nrow=4))
library(Heatplus)

cluster_list <- list(
    "cuth" = 0.5,
    "col" = c("#B3CDE3","#FBB4AE","#CCEBC5","#FFFFCC","#FDDAEC","#F2F2F2"))
map3 <- annHeatmap2(macro_correlations,
                    cluster=cluster_list,
                    ann=myannot,
                    labels=mylabels)
png(file="images/macrophage_only_snp.png")
plot(map3)
dev.off()

infect_correlations <- hpgl_cor(snp_infection)
rownames(infect_correlations) <- toupper(rownames(infect_correlations))
infect_distances <- as.matrix(dist(t(snp_infection)))
rownames(infect_distances) <- toupper(rownames(infect_distances))
## Make certain that all orders are maintained between the correlations and design!!!
design_corr <- merge(infection_design, correlations, by="row.names")
rownames(design_corr) <- design_corr$Row.names
design_corr <- design_corr[rownames(infect_correlations), ]
corr <- design_corr[, colnames(infect_correlations)]
des <- design_corr[, colnames(infection_design)]
col_data <- as.data.frame(des[, c("strain")])
colnames(col_data) <- c("strain")
row_data <- as.data.frame(des[, c("condition")])
colnames(row_data) <- c("condition")
myannot <- list(Col=list(data=col_data), Row=list(data=row_data))
mylabels <- list(Row=list(nrow=4), Col=list(nrow=4))
#cluster_list <- list(
#    "cuth" = 1.0)
cluster_list <- list(
    "cuth" = 0.5,
    "col" = c("#FBB4AE", "#B3CDE3", "#FFFFCC", "#FDDAEC", "#F2F2F2"))
library(Heatplus)
map4 <- annHeatmap2(infect_correlations,
                    cluster=cluster_list,
                    ann=myannot,
                    labels=mylabels)
plot(map4)

figure_colors <- function (n, name = "Pastel1") {
    qualpal = subset(RColorBrewer::brewer.pal.info, category == "qual")
    name = match.arg(name, rownames(qualpal))
    nmax = qualpal[name, "maxcolors"]
    cols = RColorBrewer::brewer.pal(nmax, name)
    ndx = rep(1:nmax, length = n)
    cols[ndx]
}
print(figure_colors(10))

```
