diff --git a/.github/workflows/rworkflows.yml b/.github/workflows/rworkflows.yml index b86de0a..de2dbc0 100644 --- a/.github/workflows/rworkflows.yml +++ b/.github/workflows/rworkflows.yml @@ -48,7 +48,7 @@ jobs: run_pkgdown: ${{ true }} has_runit: ${{ false }} has_latex: ${{ false }} - GITHUB_TOKEN: ${{ secrets.PAT_GITHUB }} + GITHUB_TOKEN: ${{ secrets.GITHUB_TOKEN }} run_docker: ${{ false }} docker_user: bschilder docker_org: neurogenomicslab diff --git a/DESCRIPTION b/DESCRIPTION index 4e7d8d4..b08147c 100644 --- a/DESCRIPTION +++ b/DESCRIPTION @@ -84,7 +84,8 @@ Suggests: arrow, ggsankey, Hmisc, - proxy + proxy, + rnndescent Remotes: github::neurogenomics/scNLP, github::neurogenomics/scKirby, @@ -94,6 +95,6 @@ Remotes: github::RajLabMSSM/downloadR, github::satijalab/seurat-wrappers, github::davidsjoberg/ggsankey -RoxygenNote: 7.3.1 +RoxygenNote: 7.3.2 VignetteBuilder: knitr Config/testthat/edition: 3 diff --git a/NAMESPACE b/NAMESPACE index db3edd1..bcc357b 100644 --- a/NAMESPACE +++ b/NAMESPACE @@ -3,6 +3,7 @@ export(add_cluster_colors) export(add_mixingmetric) export(adjust_zstat) +export(clip_outliers) export(dt_to_granges) export(find_neighbors) export(generate_metadata) @@ -34,6 +35,7 @@ export(plot_enrichment) export(plot_factors_sankey) export(plot_feature_density) export(plot_highlights) +export(plot_ontological_similarity) export(plot_ontological_velocity) export(plot_preservation_histo) export(plot_pseudotime) @@ -46,17 +48,23 @@ export(prepare_opentargets) export(prepare_primekg) export(regress_gene_info) export(run_autoencoder) +export(run_cor) export(run_dag_enrich) export(run_gprofiler) export(run_imputation) export(run_integration) +export(run_knn_overlap) export(run_lda) export(run_mofa2) +export(run_ontological_similarity) export(run_pca) +export(run_preservation) +export(run_pseudotime_subtypes) export(run_sparsesvd) export(run_umap) export(run_variancePartition) export(scale_color_nightlight) +export(seurat_to_ontological_similarity) export(theme_nightlight) import(GenomicFiles) import(HPOExplorer) @@ -94,6 +102,7 @@ importFrom(data.table,rbindlist) importFrom(data.table,setkey) importFrom(data.table,uniqueN) importFrom(downloadR,downloader) +importFrom(dplyr,"%>%") importFrom(dplyr,arrange) importFrom(dplyr,desc) importFrom(dplyr,mutate) diff --git a/NEWS.md b/NEWS.md index 75c627b..180c370 100644 --- a/NEWS.md +++ b/NEWS.md @@ -6,6 +6,10 @@ * Remove all ontology-related functions (now within `HPOExplorer`) * Explore `bigstatsr`/`bigreadr` a bit. +## Bug fixes + +* Fix GH token in rworkflows yml + # phenomix 0.99.5 ## New features diff --git a/R/clip_outliers.R b/R/clip_outliers.R new file mode 100644 index 0000000..32f2273 --- /dev/null +++ b/R/clip_outliers.R @@ -0,0 +1,56 @@ +#' Clip outliers +#' +#' Clip outliers from a ggplot object using Mahalanobis distance. +#' @param gg A ggplot or patchwork object. +#' @param max_dist Maximum Mahalanobis distance to consider as a non-outlier. +#' @inheritParams patchwork::plot_layout +#' @inheritDotParams patchwork::wrap_plots +#' @return A ggplot or patchwork object with outliers clipped. +#' @export +#' @examples +#' gg <- ggplot2::ggplot(mtcars,ggplot2::aes(x=mpg,y=disp))+ggplot2::geom_point() +#' clip_outliers(gg) +clip_outliers <- function(gg, + max_dist=NULL, + guides = "collect", + axes="collect", + axis_titles="collect", + ...){ + + if(isFALSE(max_dist)) return(gg) + + clip_outliers_i <- function(gg, max_dist){ + is.outlier <- mahal.dist <- NULL; + + df <- ggplot2::ggplot_build(gg)$data[[1]][,c("x","y")] + outlier_md <- rstatix::mahalanobis_distance(data.table::data.table(df)) + if(!is.null(max_dist)){ + outlier_md[,is.outlier:=mahal.dist>max_dist] + } + messager(formatC(sum(outlier_md$is.outlier),big.mark=","), + "outliers identified.") + messager("max_dist for non-outlier:", + max(outlier_md[is.outlier==FALSE,]$mahal.dist)) + # ggplot(aes(x,y),data = outlier_md)+ + # geom_point(aes(color=factor(is.outlier)),size=5) + gg + + ggplot2::lims(x=c(min(outlier_md[is.outlier==FALSE]$x), + max(outlier_md[is.outlier==FALSE]$x) + ), + y=c(min(outlier_md[is.outlier==FALSE]$y), + max(outlier_md[is.outlier==FALSE]$y) + ) + ) + } + if(methods::is(gg,"patchwork")){ + lapply(seq(length(gg)), function(i){ + clip_outliers_i(gg[[i]],max_dist) + }) |> + patchwork::wrap_plots(...) + + patchwork::plot_layout(guides = guides, + axes = axes, + axis_titles =axis_titles) + } else{ + clip_outliers_i(gg,max_dist) + } +} \ No newline at end of file diff --git a/R/get_variance_explained.R b/R/get_variance_explained.R index 1639069..ae8873f 100644 --- a/R/get_variance_explained.R +++ b/R/get_variance_explained.R @@ -13,8 +13,14 @@ get_variance_explained <- function(obj, dims=NULL ){ dr <- obj[[reduction]] - mat <- Seurat::GetAssayData(obj, layer = layer) - total_variance <- sum(matrixStats::rowVars(mat)) + total_variance <- if(!is.null(obj@misc$total_variance[[layer]])){ + obj@misc$total_variance[[layer]] + } else { + messager("Computing total variance.") + sum(matrixStats::rowVars( + Seurat::GetAssayData(obj, layer = layer) + )) + } ## EigenValues if(length(dr@stdev)==0){ messager("Computing stdev for reduction.") diff --git a/R/replace_char_fun.R b/R/map_id_sep.R similarity index 85% rename from R/replace_char_fun.R rename to R/map_id_sep.R index 7ad4116..ed5d938 100644 --- a/R/replace_char_fun.R +++ b/R/map_id_sep.R @@ -9,8 +9,9 @@ map_id_sep <- function(nms, "_"=":")){ if(length(replace_char)>0){ for(r in names(replace_char)){ - nms <- gsub(r,replace_char[[r]],nms, fixed = TRUE) + nms <- sub(r,replace_char[[r]],nms, fixed = TRUE) } } + return(nms) } diff --git a/R/map_xref.R b/R/map_xref.R index 7666837..35e2fde 100644 --- a/R/map_xref.R +++ b/R/map_xref.R @@ -1,13 +1,14 @@ map_xref <- function(dat, prefix="MONDO", new_col=paste0(tolower(prefix),"_id"), + xrefs_col="dbXRefs", verbose=TRUE){ - dbXRefs <- id <- NULL + id <- NULL messager("Adding xref column:",new_col,v=verbose) dat[grepl(paste0("^",prefix),id),(new_col):=id] dat[get(new_col)=="NA",(new_col):=NA] if(sum(is.na(unlist(dat[[new_col]])))>0) { - dat[is.na(get(new_col)),(new_col):=sapply(dbXRefs,function(x){ + dat[is.na(get(new_col)),(new_col):=sapply(get(xrefs_col),function(x){ r <- grep(paste0("^",prefix),unlist(x),value = TRUE) if(length(r)==0) NA else unlist(r) })] diff --git a/R/plot_factors_sankey.R b/R/plot_factors_sankey.R index 8d15035..88a2639 100644 --- a/R/plot_factors_sankey.R +++ b/R/plot_factors_sankey.R @@ -26,8 +26,8 @@ plot_factors_sankey <- function(factor.traits, p_adjust_all <- factor_num <- NULL; X.traits <- data.table::dcast.data.table(factor.traits, - formula = factor ~ name, - value.var = "p_adjust_all", + formula = factor ~ trait_name, + value.var = "q", fun.aggregate = mean, fill=1)|> KGExplorer::dt_to_matrix() @@ -56,7 +56,7 @@ plot_factors_sankey <- function(factor.traits, stats::dist()|> stats::hclust() } - factor.annot <- merge(factor.traits[p_adjust_all + utils::head(top_n) + term_map <- term_map[!is.na(names(term_map))] + ### Order ancestors by their clustered similarity + d <- stats::dist(out$sim[names(term_map),]) + hc <- stats::hclust(d) + term_map <- term_map[hc$labels[hc$order]] + + fo <- Seurat::FeaturePlot(out$obj_sim, + order = TRUE, + min.cutoff = min.cutoff, + features = names(term_map), + ...) + fig_ontmarkers <- lapply(seq(length(term_map)), function(i){ + fo_i <- fo[[i]] + + ggplot2::labs(title=NULL, + subtitle=paste(term_map[[i]], + names(term_map)[[i]],sep="\n"), + color="Ontological\nsimilarity" + )+ + phenomix::theme_nightlight() + + phenomix::scale_color_nightlight() + if(i>1){ + fo_i <- fo_i + ggplot2::theme(legend.position = "none") + } + fo_i + })|>patchwork::wrap_plots() + + patchwork::plot_layout(axes = "collect", + axis_titles = "collect", + guides = "collect" + ) + + if(isTRUE(show_plot)) methods::show(fig_ontmarkers) + #### Return #### + return( + list(plot=fig_ontmarkers, + run_ontological_similarity=out, + hclust=hc, + term_map=term_map + ) + ) +} \ No newline at end of file diff --git a/R/plot_pseudotime.R b/R/plot_pseudotime.R index 911a163..bd06a23 100644 --- a/R/plot_pseudotime.R +++ b/R/plot_pseudotime.R @@ -12,9 +12,11 @@ #' Set to \code{NULL} to include all. #' @param map_root_cells Attempt to map root cells onto equivalent IDs #' across different ontologies. +#' @param return_cds Return the \code{CellDataSet} object. #' @inheritParams prepare_hpo #' @inheritParams monocle3::learn_graph #' @inheritParams monocle3::order_cells +#' @inheritParams KGExplorer::cache_save #' @inheritDotParams monocle3::plot_cells #' @export #' @examples @@ -31,6 +33,7 @@ plot_pseudotime <- function(obj, prune_graph=FALSE, nn.cores=KGExplorer::set_cores()$workers), use_partition=TRUE, + return_cds=FALSE, merge_trajectories = TRUE, symptom_color="red", bg_colors=c("#5000ff","white"), @@ -51,6 +54,9 @@ plot_pseudotime <- function(obj, 20*2.5 ), show_plot=TRUE, + save_path=NULL, + height=8, + width=9, ... ){ # obj=readRDS("../thesis/inst/pages/chapter2/data/hpo_ot_integratedV5.rds"); id_col="hp_id"; @@ -80,6 +86,7 @@ plot_pseudotime <- function(obj, map_root_cells=map_root_cells, learn_graph_control = learn_graph_control, use_partition=use_partition, + return_cds=return_cds, color_by_symptoms=color_by_symptoms, color_cells_by=color_cells_by, point_alpha=point_alpha, @@ -120,6 +127,7 @@ plot_pseudotime <- function(obj, map_root_cells=map_root_cells, learn_graph_control = learn_graph_control, use_partition=use_partition, + return_cds=return_cds, title = stringr::str_wrap(title, width = title_width), subtitle=subtitle, @@ -139,7 +147,10 @@ plot_pseudotime <- function(obj, axes = "collect", axis_titles = "collect") if(isTRUE(show_plot)) methods::show(out[["plot"]] ) - } + } + KGExplorer::plot_save(plt = out[["plot"]], + save_path = save_path, + height = height, width = width) return(out) # pseudo_dt <- t(cds@principal_graph_aux$UMAP$pr_graph_cell_proj_dist)|>`colnames<-`(c("umap1","umap2")) diff --git a/R/prepare_opentargets.R b/R/prepare_opentargets.R index a3e670b..6d9d8df 100644 --- a/R/prepare_opentargets.R +++ b/R/prepare_opentargets.R @@ -1,14 +1,19 @@ -#' Prepare OpenTargets +#' Prepare Open Targets #' -#' Prepare the OpenTargets gene-by-disease associations as a +#' Prepare the Open Targets gene-by-trait associations as a #' \link{Seurat} object. +#' @source \href{https://genetics-docs.opentargets.org/our-approach/prioritising-causal-genes-at-gwas-loci-l2g}{ +#' Explanation of L2G methods.} +#' @source \href{https://community.opentargets.org/t/accessing-l2g-scores-through-api/218/2}{ +#' Explanation of each data column.} #' @inheritParams scKirby::process_seurat #' @inheritDotParams scKirby::process_seurat #' @import KGExplorer #' @export -prepare_opentargets <- function(data_type="associationByDatasourceIndirect",#"associationByOverallDirect", - formula = "approvedSymbol ~ id", +prepare_opentargets <- function(data_type="l2g",#"associationByOverallDirect", + formula = "gene_name ~ id", nfeatures=NULL, + value.var = if(data_type=="l2g") "y_proba_full_model" else "score", default_assay = "score", vars.to.regress = NULL, #paste0("nFeature_",default_assay), fill=0, @@ -24,50 +29,76 @@ prepare_opentargets <- function(data_type="associationByDatasourceIndirect",#"as return(readRDS(save_path)) } #### Get gene-disease relationship data #### - d <- KGExplorer::get_opentargets(data_type = data_type, - force_new = force_new) - #### Get sample metadata #### - obs <- KGExplorer::get_opentargets(data_type = "diseases", - force_new = force_new) - obs$db <- stringr::str_split(obs$id,"_",simplify = TRUE)[,1] - obs|> data.table::setnames("description","definition") - messager("Mapping xref IDs.") - for(x in unique(obs$db)){ - suppressWarnings( - map_xref(dat = obs, - prefix=x, - verbose=FALSE) - ) - } - #### Get feature metadata #### - ## Mapping with orthogene zero difference when converting to gene symbols - # if(isTRUE(run_map_genes)){ - # var <- KGExplorer::get_opentargets(data_type = "targets") - # var <- var[id %in% unique(d$targetId)] - # gene_map <- orthogene::map_genes(genes = unique(var$approvedSymbol)) - # gene_map <- data.table::data.table(gene_map)[,.SD[1], by="input"] - # gene_map[,approvedSymbol:=data.table::fcoalesce(name,input)] - # data.table::setkeyv(gene_map,"input") - # var[,approvedSymbol_standard:=data.table::fcoalesce( - # gene_map[approvedSymbol]$name,approvedSymbol)] - # data.table::setkeyv(var,"id") - # #### Convert ensembl IDs to gene symbols #### - # d[,approvedSymbol:=var[targetId]$approvedSymbol_standard] - # } else{ + if(data_type=="l2g"){ + d <- KGExplorer::get_opentargets(data_type = data_type, + subdir="genetics/", + subdir2="/", + force_new = force_new) + d[,id:=study_id] + #### Get sample metadata #### + obs <- KGExplorer::get_opentargets(data_type = "/study-index", + subdir="genetics/", + subdir2="/lut/", + force_new = force_new) + obs[,id:=study_id] + obs[,datasourceId:=sub("*_.*","",id)] + obs$datasourceId <- ifelse(grepl("^GCST",obs$datasourceId),"GCST",obs$datasourceId) + obs[,db:=sub("*_.*","",unlist(trait_efos)[1]), by=.I] + xrefs_col <- "trait_efos" + #### Get feature metadata #### + var <- KGExplorer::get_opentargets(data_type = "/genes-index", + subdir="genetics/", + subdir2="/lut/", + force_new = force_new) + var <- var[gene_id %in% unique(d$gene_id)] |> + data.table::setkeyv("gene_id") + ## Convert ensembl IDs to gene symbols + d[,gene_name:=var[gene_id]$gene_name] + } else{ + d <- KGExplorer::get_opentargets(data_type = data_type, + subdir="platform/", + subdir2="/output/etl/parquet/", + force_new = force_new) + #### Get sample metadata #### + obs <- KGExplorer::get_opentargets(data_type = "diseases", + subdir="platform/", + subdir2="/output/etl/parquet/", + force_new = force_new) + obs|> data.table::setnames("description","definition") + xrefs_col <- "dbXRefs" + #### Add IDs #### + if("datasourceId" %in% names(d)){ + d[,id:=paste(map_id_sep(diseaseId),datasourceId,sep=".")] + } else { + d[,id:=map_id_sep(diseaseId)] + } + #### Subset by intersecting IDs #### + obs <- merge( + unique(d[,-c("targetId","score","evidenceCount","gene_id")]), + obs[,-c("file")], + by.x="diseaseId", + by.y="id", + all.x=TRUE) #### Get feature metadata #### var <- KGExplorer::get_opentargets(data_type = "targets", + subdir="platform/", + subdir2="/output/etl/parquet/", force_new = force_new) var <- var[id %in% unique(d$targetId)] |> data.table::setkeyv("id") - #### Convert ensembl IDs to gene symbols #### - d[,approvedSymbol:=var[targetId]$approvedSymbol] - # } - #### Add IDs #### - if("datasourceId" %in% names(d)){ - d[,id:=paste(map_id_sep(diseaseId),datasourceId,sep=".")] - } else { - d[,id:=map_id_sep(diseaseId)] + ## Convert ensembl IDs to gene symbols + d[,gene_name:=var[targetId]$approvedSymbol] } + + messager("Mapping xref IDs.") + for(x in na.omit(unique(obs$db))){ + suppressWarnings( + map_xref(dat = obs, + prefix=x, + xrefs_col = xrefs_col, + verbose=FALSE) + ) + } #### Convert to sparse matrix #### messager("Constructing matrix:",formula) ### Chunk by file to avoid memory issues @@ -78,7 +109,7 @@ prepare_opentargets <- function(data_type="associationByDatasourceIndirect",#"as function(f){ data.table::dcast.data.table(d[file==f,], formula = as.formula(formula), - value.var = "score", + value.var = value.var, fun.aggregate = mean, fill = fill, na.rm = TRUE) |> @@ -92,16 +123,13 @@ prepare_opentargets <- function(data_type="associationByDatasourceIndirect",#"as ngenes <- Matrix::colSums(X>0) messager(sum(ngenes<2),"/",length(ngenes), paste0("(",round(sum(ngenes<2)/length(ngenes)*100,1),"%)"), - "traits have <2 genes.") - #### Subset by intersecting IDs #### - obs <- merge( - unique(d[,-c("targetId","score","evidenceCount","approvedSymbol")]), - obs[,-c("file")], - by.x="diseaseId", - by.y="id", - all.x=TRUE) - X <- X[,obs$id] - var <- var[approvedSymbol %in% rownames(X),.SD[1],by="approvedSymbol"] + "traits have <2 genes.") + id_list <- intersect(obs$id,colnames(X)) + obs <- obs[id %in% id_list] + X <- X[,id_list] + gene_list <- intersect(var$gene_name,rownames(X)) + X <- X[gene_list,] + var <- var[gene_name %in% gene_list,.SD[1],by="gene_name"] #### Remove columns in obs/var that are lists #### obs <- obs[,names(obs)[!sapply(obs,is.list)], with=FALSE] #### Convert list columns to characters #### @@ -112,7 +140,8 @@ prepare_opentargets <- function(data_type="associationByDatasourceIndirect",#"as obj <- scKirby::process_seurat( obj = list(data = list(X)|> `names<-`(default_assay), obs = data.frame(obs,row.names = obs$id), - var = data.frame(var,row.names = var$approvedSymbol)), + var = data.frame(var,row.names = var$gene_name) + ), nfeatures = nfeatures, vars.to.regress = vars.to.regress, default_assay = default_assay, @@ -121,4 +150,22 @@ prepare_opentargets <- function(data_type="associationByDatasourceIndirect",#"as KGExplorer::cache_save(obj,save_path) #### Return #### return(obj) -} \ No newline at end of file +} + +#### Get feature metadata #### +## Mapping with orthogene zero difference when converting to gene symbols +# if(isTRUE(run_map_genes)){ +# var <- KGExplorer::get_opentargets(data_type = "targets") +# var <- var[id %in% unique(d$targetId)] +# gene_map <- orthogene::map_genes(genes = unique(var$approvedSymbol)) +# gene_map <- data.table::data.table(gene_map)[,.SD[1], by="input"] +# gene_map[,approvedSymbol:=data.table::fcoalesce(name,input)] +# data.table::setkeyv(gene_map,"input") +# var[,approvedSymbol_standard:=data.table::fcoalesce( +# gene_map[approvedSymbol]$name,approvedSymbol)] +# data.table::setkeyv(var,"id") +# #### Convert ensembl IDs to gene symbols #### +# d[,approvedSymbol:=var[targetId]$approvedSymbol_standard] +# } else{ + +# } \ No newline at end of file diff --git a/R/run_autoencoder.R b/R/run_autoencoder.R index 24dbf58..003274c 100644 --- a/R/run_autoencoder.R +++ b/R/run_autoencoder.R @@ -35,7 +35,7 @@ #' @importFrom Matrix t #' @examples #' obj <- get_HPO()[seq(100),seq(50)] -#' ae_res <- run_autoencoder(obj = obj, color_var = "group_depth3") +#' ae_res <- run_autoencoder(obj = obj, color_var = "nFeature_score") run_autoencoder <- function(obj, transpose = TRUE, normalise_method = NULL,#"log1p", @@ -49,10 +49,13 @@ run_autoencoder <- function(obj, sparse = TRUE, variable_importances = TRUE, epochs = 10, + mini_batch_size=1, seed = 2020, + max_mem_size=Sys.getenv("R_MAX_VSIZE"), + nthreads = -1, verbose = TRUE, ...){ - # devoptera::args2vars(run_autoencoder, reassign = TRUE);epochs=100;hidden=c(200,50,200); sparse=TRUE; slot="scale.data" + # epochs=100;hidden=c(200,50,200); sparse=TRUE; slot="scale.data" requireNamespace("h2o") #### Input needs to be in sample (trait) x feature (gene) format #### @@ -70,15 +73,15 @@ run_autoencoder <- function(obj, } #### initialize H2O instance #### if (!is.null(seed)) set.seed(seed) - h2o::h2o.init(max_mem_size = "32g", - nthreads = -1) + h2o::h2o.init(max_mem_size = max_mem_size, + nthreads = nthreads) options("h2o.use.data.table"=TRUE) #### Prepare data #### #### Drop features with no variation #### # X <- filter_matrix(X = X, ) #### Shuffle samples #### - X <- X[sample(nrow(features),replace = FALSE),] + X <- X[sample(nrow(X),replace = FALSE),] ## Need to convert to dense matrix, or else won't keep colnames #### features <- h2o::as.h2o(as.matrix(X)) # labels <- h2o::as.h2o(obj[[label_var]]) @@ -96,8 +99,8 @@ run_autoencoder <- function(obj, epochs = epochs, seed = seed, shuffle_training_data = TRUE, - mini_batch_size=100 - # ... + mini_batch_size=mini_batch_size, + ... ) h2o::h2o.list_models() @@ -125,8 +128,8 @@ run_autoencoder <- function(obj, #### Extract the deep features #### ### Figure out which layer is the smallest ### - compresed_nodes <- min(ae1@parameters$hidden) - compressed_layer <- which(ae1@parameters$hidden==compresed_nodes)[1] + compressed_nodes <- min(ae1@parameters$hidden) + compressed_layer <- which(ae1@parameters$hidden==compressed_nodes)[1] ae1_codings <- h2o::h2o.deepfeatures(object = ae1, data = features, ## Note: referring to HIDDEN layer @@ -136,34 +139,35 @@ run_autoencoder <- function(obj, # newdata = features) obsm <- as.matrix(ae1_codings) |> `row.names<-`(rownames(X)) - #### Plot traits in latent space #### - - - gg_latent <- lapply(seq.int(1,compresed_nodes,by = 2), function(i){ + #### Plot traits in latent space #### + gg_latent <- lapply(seq.int(1,compressed_nodes,by = 2), function(i){ plot_reduction(obj = obsm, x_dim = i, y_dim = i+1, fix_rownames = TRUE, obs = obs, - color_var = "id_type",#"nFeature_freq", + color_var = color_var, label_var = label_var, - show_plot = FALSE, + show_plot = FALSE, labels = FALSE) - }) - gg_latent_merged <- patchwork::wrap_plots(gg_latent, - ncol = 5, - guides = "collect") + })|>patchwork::wrap_plots(guides = "collect") + + patchwork::plot_layout(axes = "collect", + axis_titles = "collect", + guides = "collect") ### Reduce further with UMAP #### { umap_res <- run_umap(obj = obsm, - pca = 10, + pca = NULL, transpose = FALSE) - gg_umap <- plot_reduction(obj = umap_res, + ggplot2::ggplot(umap_res$embedding, ggplot2::aes(x=UMAP.1, y=UMAP.2)) + + ggplot2::geom_point(alpha=.1, size=1) + + + gg_umap <- plot_reduction(obj = umap_res$embedding, obs = obs, - # fix_rownames = TRUE, color_var = color_var, label_var = label_var, - labels = FALSE) + labels = FALSE) plotly::ggplotly(gg_umap) } # diff --git a/R/run_cor.R b/R/run_cor.R new file mode 100644 index 0000000..4912f81 --- /dev/null +++ b/R/run_cor.R @@ -0,0 +1,21 @@ +#' Run correlation +#' +#' Run pairwise correlations on a matrix. +#' @export +#' @param X Matrix to compute correlations +#' @param t Transpose the matrix. +run_cor <- function(X, + t=FALSE){ + if(t) X <- Matrix::t(X) + message("Computing correlations.") + ## Computing dist first improve dynamic range of similarity + ## Much faster than stats::dist + # Xd <- Rfast::Dist(as.matrix(X)) + # rownames(Xd) <- colnames(X) + # colnames(Xd) <- colnames(X) + # Xd + ## Convert to similarities (same approach as proxy::simil) + # Xd <- 1/(1 + Xd) + # proxy::simil(d)|>as.matrix() + WGCNA::cor(X, cosine = TRUE) +} \ No newline at end of file diff --git a/R/run_dag_enrich.R b/R/run_dag_enrich.R index b7fa496..4ca3a59 100644 --- a/R/run_dag_enrich.R +++ b/R/run_dag_enrich.R @@ -5,6 +5,8 @@ #' @param value_threshold Minimum weight to include a term #' (after applying \code{truns_fun}). #' Only used when \code{reduction} is provided. +#' @param on_offspring Use the function \link[simona]{dag_enrich_on_offsprings} +#' (TRUE) or \link[simona]{dag_enrich_on_items} (FALSE). #' @export #' @examples #' ont <- KGExplorer::get_ontology("hp") @@ -17,6 +19,7 @@ run_dag_enrich <- function(obj, cluster_col = NULL, min_hits = 3, min_offspring = 100, + min_depth=NULL, trans_fun=NULL, replace_char=list("."=":", "_"=":"), @@ -24,8 +27,12 @@ run_dag_enrich <- function(obj, p_threshold=.05, q_threshold=.05, top_n=100, - sort_by= c("log2_fold_enrichment"=-1) + sort_by= c("log2_fold_enrichment"=-1), + on_offspring=TRUE ){ + if(!is.null(min_depth)){ + KGExplorer::filter_ontology() + } if(is.null(reduction)){ if(is.null(cluster_col)){ @@ -40,7 +47,8 @@ run_dag_enrich <- function(obj, replace_char=replace_char, p_threshold=p_threshold, q_threshold=q_threshold, - sort_by=sort_by) + sort_by=sort_by, + on_offspring=on_offspring) } else { run_dag_enrich_obsm(obj=obj, ont=ont, @@ -54,6 +62,7 @@ run_dag_enrich <- function(obj, value_threshold=value_threshold, p_threshold=p_threshold, q_threshold=q_threshold, - sort_by=sort_by) + sort_by=sort_by, + on_offspring=on_offspring) } } \ No newline at end of file diff --git a/R/run_dag_enrich_obj.R b/R/run_dag_enrich_obj.R index 51a7b16..28cadeb 100644 --- a/R/run_dag_enrich_obj.R +++ b/R/run_dag_enrich_obj.R @@ -7,7 +7,8 @@ run_dag_enrich_obj <- function(obj, replace_char, p_threshold, q_threshold, - sort_by){ + sort_by, + on_offspring=TRUE){ messager("Running dag_enrich_on_offsprings.") clusters <- sort(unique(obj[[cluster_col]][,1])) all_ids <- if(is.null(id_col)) { @@ -31,11 +32,18 @@ run_dag_enrich_obj <- function(obj, warning("Not enough terms found for cluster:",i) return(NULL) } - res <- simona::dag_enrich_on_offsprings(dag = ont, - terms = nms, - min_hits = min_hits, - min_offspring = min_offspring) |> - data.table::data.table(key="term") + if(on_offspring){ + res <- simona::dag_enrich_on_offsprings(dag = ont, + terms = nms, + min_hits = min_hits, + min_offspring = min_offspring) + } else { + res <- simona::dag_enrich_on_items(dag = ont, + items = nms, + min_hits = min_hits, + min_items = min_offspring) + } + res <- data.table::data.table(res, key="term") res <- cbind(group=clusters[i],res) res$input_ids <- paste(nms,collapse = ";") res$input_names <- paste(KGExplorer::map_ontology_terms(ont = ont, diff --git a/R/run_dag_enrich_obsm.R b/R/run_dag_enrich_obsm.R index a947b2c..912a7d0 100644 --- a/R/run_dag_enrich_obsm.R +++ b/R/run_dag_enrich_obsm.R @@ -10,13 +10,14 @@ run_dag_enrich_obsm <- function(obj, value_threshold, p_threshold, q_threshold, - sort_by){ + sort_by, + on_offspring=TRUE){ obsm <- scKirby::get_obsm(obj, keys=reduction, n = 1) - ont_prefixes <- unique(stringr::str_split(ont@terms,pattern = ":", - simplify = TRUE)[,1]) - obsm <- obsm[grepl(paste(paste0("^",ont_prefixes),collapse = "|"), - rownames(obsm)),] + # ont_prefixes <- unique(stringr::str_split(ont@terms,pattern = ":", + # simplify = TRUE)[,1]) + # obsm <- obsm[grepl(paste(paste0("^",ont_prefixes),collapse = "|"), + # rownames(obsm)),] if(!is.null(trans_fun)) obsm <- trans_fun(obsm) if(nrow(obsm)==0) stopper("No matching terms found in obsm.") id_dict <- if(is.null(id_col)) { @@ -48,11 +49,18 @@ run_dag_enrich_obsm <- function(obj, v=!BPPARAM$progressbar) return(NULL) } - res <- simona::dag_enrich_on_offsprings(dag = ont, - terms = nms, - min_hits = min_hits, - min_offspring = min_offspring) |> - data.table::data.table(key="term") + if(on_offspring){ + res <- simona::dag_enrich_on_offsprings(dag = ont, + terms = nms, + min_hits = min_hits, + min_offspring = min_offspring) + } else { + res <- simona::dag_enrich_on_items(dag = ont, + items = nms, + min_hits = min_hits, + min_items = min_offspring) + } + res <- data.table::data.table(res, key="term") res <- cbind(group=colnames(obsm)[i],res) res$input_ids <- paste(nms,collapse = ";") res$input_names <- paste(KGExplorer::map_ontology_terms(ont = ont, diff --git a/R/run_integration.R b/R/run_integration.R index 0831687..f44fd89 100644 --- a/R/run_integration.R +++ b/R/run_integration.R @@ -24,16 +24,24 @@ run_integration <- function(obj, orig.reduction = "pca", new.reduction = "cca", cluster_reduction = "umap", + max_mem = 8000*1024^2, + workers=1, + seed=2020, verbose = TRUE, ...){ # SeuratWrappers::scVIIntegration() # SeuratWrappers::FastMNNIntegration() + pipeline <- match.arg(pipeline) if(file.exists(save_path)){ message("Loading cached file: ",save_path) obj <- readRDS(save_path) } else { + requireNamespace("future") + set.seed(seed) + future::plan(strategy = "multicore", workers = workers) + options(future.globals.maxSize = max_mem) force(obj) force(split.by) ## remove traits with no gene associations diff --git a/R/run_knn_overlap.R b/R/run_knn_overlap.R new file mode 100644 index 0000000..e443cc6 --- /dev/null +++ b/R/run_knn_overlap.R @@ -0,0 +1,232 @@ +#' Run K-nearest neighbors overlap +#' +#' Computes KNN graphs based on different data types: +#' \itemize{ +#' \item{ONT: }{Ontological similarity} +#' \item{HD: }{High-dimensional data (e.g. gene associations)} +#' \item{MD: }{Mid-dimensional data (e.g. PCA factors)} +#' \item{LD: }{Low-dimensional data (e.g. UMAP components)} +#' \item{Random: }{Random data to compare to as a baseline} +#' } +#' It then computes the overlap between the KNN graphs and returns the +#' distributions as a data table. +#' Finally, it plots the overlap results. +#' @param save_full Save the full results. +#' NOTE: this can be very large (multiple Gb) and take a long time to save. +#' @inheritParams rnndescent::rnnd_build +#' @inheritDotParams rnndescent::rnnd_build +#' @export +run_knn_overlap <- function(obj, + ont, + id_col, + assay=Seurat::DefaultAssay(obj), + k = 30, + nfeatures=NULL, + reduction_md="pca", + reduction_ld="umap", + reference="ONT", + n_threads = NULL, + low_memory=FALSE, + show_plot = TRUE, + title=paste0("KNN overlap with ",reference), + verbose = TRUE, + save_full=FALSE, + save_path=NULL, + force_new=FALSE, + ...){ + requireNamespace("ggplot2") + requireNamespace("rnndescent") + id1 <- id2 <- overlap <- logFC <- NULL; + + #### Load existing results #### + if(!is.null(save_path) && + file.exists(save_path) && + isFALSE(force_new)){ + message("Loading existing results from ",save_path) + data <- readRDS(save_path) + } else { + #### Run new analyses #### + if(is.null(n_threads)) n_threads <- KGExplorer::set_cores()$workers + + rnn <- list() + ## Ont + top_ic <- rownames(ont@elementMetadata)[order(ont@elementMetadata$IC, + decreasing=TRUE)] + ontsim <- seurat_to_ontological_similarity(obj=obj, + id_col = id_col, + ont = ont, + ancestors = head(top_ic,Inf), + return_assay=FALSE + ) + rnn[["ONT"]] <- rnndescent::rnnd_build(Matrix::t(ontsim$Xsim), + k = k, + low_memory=low_memory, + n_threads=n_threads, + verbose=verbose, + ...) + ids <- colnames(rnn[["ONT"]]$data) + ## HD + if(!is.null(assay)){ + hd <- Seurat::GetAssayData(obj, assay=assay)[,ids] + if(!is.null(nfeatures)){ + hd <- hd[Seurat::VariableFeatures(obj)[seq(nfeatures)],] + } + rnn[["HD"]] <- rnndescent::rnnd_build(Matrix::t(hd), + k = k, + n_threads=n_threads, + low_memory=low_memory, + verbose = verbose, + ...) + remove(hd); gc() + } + ## MD + if(!is.null(reduction_md)){ + md <- scKirby::get_obsm(obj, keys = reduction_md, n = 1)[ids,] + rnn[["MD"]] <- rnndescent::rnnd_build(md, + k = k, + n_threads=n_threads, + low_memory=low_memory, + verbose = verbose, + ...) + } + ## LD + if(!is.null(reduction_ld)){ + ld <- scKirby::get_obsm(obj, keys = reduction_ld, n = 1)[ids,] + rnn[["LD"]] <- rnndescent::rnnd_build(ld, + k = k, + n_threads=n_threads, + low_memory=low_memory, + verbose = verbose, + ...) + } + ## generate random neighbors + M <- matrix(data = rnorm(length(ids)*2), + nrow = length(ids), + ncol = 2, + dimnames = list(ids,NULL)) + rnn[["Random"]] <- rnndescent::rnnd_build(M, + k = k, + n_threads=n_threads, + low_memory=low_memory, + verbose = verbose, + ...) + ### compute overlap for each pairwise combinations of graphs + messager("Computing iterative neighbour overlap.") + cmb <- combn(names(rnn),2) + rnn_res <- lapply(seq(ncol(cmb)), function(i){ + o <- rnndescent::neighbor_overlap(idx1 = rnn[[cmb[1,i]]]$graph, + idx2 = rnn[[cmb[2,i]]]$graph, + ret_vec = TRUE) + data.table::data.table( + id1=cmb[1,i], + id2=cmb[2,i], + overlap=o$overlap + ) + })|>data.table::rbindlist() + ## postprocess + rnn_res[,id2:=factor(id2,levels=c("ONT","Random","HD","MD","LD"), + ordered=TRUE)] + rnn_res[id1=="ONT",logFC:=log2(overlap/rnn_res[id2=="Random",overlap])] + rnn_res[is.infinite(logFC),logFC:=0] + data <- list(rnn_res=rnn_res, + ids=ids) + if(save_full | is.null(save_path)){ + data[["ontsim"]] <- ontsim + data[["rnn"]] <- rnn + } + ### Save only the essentials + KGExplorer::cache_save(data, save_path) + ### Add full data after saving is done + data[["ontsim"]] <- ontsim + data[["rnn"]] <- rnn + remove(ontsim, rnn, rnn_res) + } + ### Agg data + data[["rnn_mean"]] <- data$rnn_res[id1==reference, + lapply(.SD,mean, na.rm=TRUE), + by=c("id2"), + .SDcols = c("overlap","logFC")] + rnn_res_agg <- data$rnn_res[,lapply(.SD,mean,na.rm=TRUE), + by=c("id1","id2"), + .SDcols=c("overlap","logFC")] + rnn_res_agg <- rbind(rnn_res_agg, + rnn_res_agg[,.(id1=id2,id2=id1,overlap,logFC)]) + #### Plot #### + ## bar plots + gg_bar <- ggplot2::ggplot(data$rnn_res[id1==reference,], + ggplot2::aes(x=id2, y=logFC, + fill=id2)) + + ggplot2::labs(title=title, + subtitle=paste0("k=",k), + y="log2(fold-change) of KNN overlap", + x="Data Representation", + fill=NULL) + + ggplot2::geom_boxplot() + + ggplot2::geom_violin() + + ggplot2::geom_label(data = data$rnn_mean, + hjust=0, + fill= ggplot2::alpha("white",.75), + ggplot2::aes( + y=max(data$rnn_res[id1==reference,]$logFC)*.95, + label=paste0( + "Averages:\n", + "log(FC)=",round(logFC,1),"\n", + "KNN overlap=",round(overlap*100,1),"%" + ) + ) + ) + + ggplot2::scale_fill_viridis_d(begin = .3) + + ggplot2::theme_bw() + + ## histograms + gg_hist <- ggplot2::ggplot(data$rnn_res[id1==reference,], + ggplot2::aes(x=overlap, + fill=id2)) + + ggplot2::facet_wrap(~id2,ncol = 1) + + ggplot2::geom_histogram() + + ggplot2::labs(title=title, + subtitle=paste0("k=",k), + y=paste0("KNN overlap with ",reference)) + + ggplot2::scale_fill_viridis_d(begin = .3) + + ggplot2::theme_bw() + ## tiles + gg_tile <- ggplot2::ggplot(rnn_res_agg) + + ggplot2::geom_tile(ggplot2::aes(x=id1, y=id2, fill=overlap)) + + ggplot2::labs(fill="KNN\noverlap") + + ggplot2::theme_bw() + + ggplot2::labs(x="Data Representation 1", + y="Data Representation 2") + + ggplot2::scale_fill_viridis_c(option = "plasma") + + return(list( + data=data, + plot=list( + bar=gg_bar, + hist=gg_hist, + tile=gg_tile + ) + )) +} + + +### Compute similarity and get infer KNN (inefficient but it ensures you have comparable KNN graphs) +# gcompare <- igraph::compare(g_md, g_ld) + +### Literally ontological distance (n steps in graph) +# id_col="mondo_id" +# ont <- mondo +# ontDist <- simona::longest_distances_via_LCA(mondo, +# terms = intersect(mondo@terms, +# obj$mondo_id)) +# matched_meta <- obj@meta.data[ +# simona::dag_has_terms(ont,obj@meta.data[[id_col]]), +# ] +# og_ids <- stats::setNames(matched_meta[[id_col]], +# rownames(matched_meta) +# )[matched_meta[[id_col]] %in% colnames(ontDist)] +# ontDist <- ontDist[unname(og_ids),unname(og_ids)] +# og_ids_rev <- KGExplorer:::invert_dict(og_ids) +# colnames(ontDist) <- og_ids_rev[colnames(ontDist)] +# rownames(ontDist) <- og_ids_rev[rownames(ontDist)] +# ont_rnn <- list(idx=, graph=) + diff --git a/R/run_ontological_similarity.R b/R/run_ontological_similarity.R new file mode 100644 index 0000000..b583753 --- /dev/null +++ b/R/run_ontological_similarity.R @@ -0,0 +1,56 @@ +#' Run ontologoical similarity +#' +#' Run Differential ONtological Similairity Analysis (DOSA) on a Seurat object. +#' @inheritDotParams Seurat::FindAllMarkers +#' @export +run_ontological_similarity <- function(obj, + id_col, + ont, + ancestors=unique(ont@elementMetadata$ancestor), + assay_name=paste0( + "ont.", + strsplit(ont@source,",")[[1]][[1]] + ), + group_var="seurat_clusters", + ...){ + force(obj) + force(id_col) + force(ont) + ontsim <- seurat_to_ontological_similarity(obj=obj, + id_col=id_col, + ont=ont, + ancestors=ancestors, + group_var=group_var) + #### Run differential ontological similarity analysis (DOSA) + obj[[assay_name]] <- ontsim$assay + obj_sim <- obj[,colnames( ontsim$Xsim )] + messager("Running DOSA on",assay_name) + Seurat::DefaultAssay(obj_sim) <- assay_name + markers <- Seurat::FindAllMarkers(obj_sim, + assay = assay_name, + ...) + if(nrow(markers)>0){ + top_markers <- markers |> + dplyr::filter(p_val_adj < 0.05) |> + dplyr::group_by(cluster) |> + dplyr::top_n(1, avg_log2FC) |> + dplyr::ungroup() |> + dplyr::arrange(cluster) |> + dplyr::pull(gene) + } else { + top_markers <- markers + } + + #### Return #### + return( + list( + obj_sim=obj_sim, + ont=ont, + sim=ontsim$sim, + Xsim=ontsim$Xsim, + Xsim_agg=ontsim$Xsim_agg, + markers=markers, + top_markers=top_markers + ) + ) +} \ No newline at end of file diff --git a/R/run_ontological_velocity_grid.R b/R/run_ontological_velocity_grid.R index 49966b8..6af9068 100644 --- a/R/run_ontological_velocity_grid.R +++ b/R/run_ontological_velocity_grid.R @@ -100,7 +100,7 @@ run_ontological_velocity_grid <- function(obj, ## Compute euclidean distance tmp[,slope:=dy/dx][is.infinite(slope),slope:=NA] tmp[,ont_dist_scaled:=ont_dist/dist_lca.max] - tmp[,ont_velocity:=(embed_sim/max(ont_sim,.Machine$double.xmin))-1] + tmp[,ont_velocity:=(embed_sim/max(ont_sim,0.001))-1] if(nrow(tmp[is.infinite(ont_velocity)])>0){ messager(nrow(tmp[is.infinite(ont_velocity)]), "infinite values in ont_velocity, setting to NA.") diff --git a/R/run_phate.R b/R/run_phate.R new file mode 100644 index 0000000..e2d1b90 --- /dev/null +++ b/R/run_phate.R @@ -0,0 +1,6 @@ +run_phate <- function(){ + echo + echoconda::activate_env("phate") + phateR::install.phate() + reticulate::py_module_available("phate") +} \ No newline at end of file diff --git a/R/run_preseveration.R b/R/run_preseveration.R new file mode 100644 index 0000000..59934c2 --- /dev/null +++ b/R/run_preseveration.R @@ -0,0 +1,182 @@ +#' Run preservation +#' +#' Assess the preservation of high-dimensional structure in +#' mid-dimensional and low-dimensional space. +#' @param obj Seurat object. +#' @param reduction List of reductions to use for preservation. +#' @param id_types List of id types to use for preservation. +#' @param k.param Number of nearest neighbours to use for preservation. +#' @param dims List of dimensions to use for preservation. +#' @param cor_fun Function to use for correlation. +#' @param max_ids Maximum number of ids to use for preservation. +#' @return data.table with preservation results. +#' @export +#' @examples +#' obj <- get_HPO() +#' obj$id[1:100] <- obj$id[1] +#' res <- run_preservation(obj, id_types="id") +run_preservation <- function(obj, + reduction=list(md="pca", + ld="umap"), + id_types = c("hp_id","mondo_id","efo_id"), + k.param =30, + dims=list(md=1:10, + ld=1:2), + cor_fun=run_cor, + max_ids=10000, + save_path=NULL, + force_new=FALSE + ){ + id_type <- id <- n <- diff_cor_hd <- diff_cor_md <- diff_cor_ld <- NULL; + if(!is.null(save_path) && + file.exists(save_path) && + isFALSE(force_new)){ + messager("Loading preservation results from:",save_path) + return(readRDS(save_path)) + } else{ + id_types <- intersect(id_types, colnames(obj@meta.data)) + if(length(id_types)==0) stopper("No id_types found in obj metadata.") + ## Seurat returns KNN graphs in a very weird way. + ## Contrary to convention, larger values mean smaller distances (greater overlap). + ## Shared NN is normalised from 0-1, where 1 indicates perfect overlap. + if(!"md_nn" %in% names(obj@graphs)){ + obj <- Seurat::FindNeighbors(obj, + reduction=reduction$md, + dims=dims$md, + k.param = k.param, + graph.name ="md_nn") + } + if(!"ld_nn" %in% names(obj@graphs)){ + obj <- Seurat::FindNeighbors(obj, + reduction=reduction$ld, + dims=dims$ld, + k.param = k.param, + graph.name ="ld_nn") + } + md_nn <- obj@graphs$md_nn + ld_nn <- obj@graphs$ld_nn + # run_knn_overlap_out$data$rnn$LD$graph$idx + ### Iterate over each ID type + #RANN::nn2() + consist_dt <- lapply(stats::setNames(id_types,id_types), + function(id_type){ + + ids_dt <- data.table::as.data.table( + obj@meta.data[,unique(c("orig.ident","id",id_type,"seurat_clusters"))] + )[!is.na(get(id_type)),] + dup_ids <- ids_dt[,c("n","n_clusters"):=list(.N,data.table::uniqueN(seurat_clusters)), + keyby=c(id_type)][n>1,] + ids <- unique(ids_dt[get(id_type) %in% dup_ids[[id_type]]]$id) + ## limit the number of IDs to avoid crashing Rstudio + ids <- head(ids,max_ids) + dup_ids <- dup_ids[id %in% ids] + if(length(ids)==0){ + message(id_type," : ",length(ids)," duplicated IDs found. Reurning NULL.") + return(NULL) + } else{ + message(id_type," : ",length(ids)," duplicated IDs found.") + } + ## Subset obj + # obj_tmp <- obj[,unique(dup_ids$id)] + # obj_tmp <- Seurat::FindNeighbors(obj_tmp@assays[[1]],## causes immediate crashing: Dont run + # k.param = k.param, + # graph.name ="hd_nn") + # obj_tmp <- Seurat::FindNeighbors(obj_tmp, + # reduction=reduction_md, + # dims=dims, + # k.param = k.param, + # graph.name ="md_nn") + # obj_tmp <- Seurat::FindNeighbors(obj_tmp, + # reduction=reduction_ld, + # dims=1:2, + # k.param = k.param, + # graph.name ="ld_nn") + ## High-dimensional correlation + # head(Seurat::VariableFeatures(obj),5000) + dup_ids_cor_hd <- cor_fun( + Seurat::GetAssayData(obj)[,ids,drop=FALSE]) + diag(dup_ids_cor_hd) <- NA + ## Mid-dimensional correlation + obsm_md <- obj@reductions[[reduction$md]]@cell.embeddings + dup_ids_cor_md <- cor_fun(obsm_md[ids,,drop=FALSE], t=TRUE) + diag(dup_ids_cor_md) <- NA + ## Low-dimensional correlation + obsm_ld <- obj@reductions[[reduction$ld]]@cell.embeddings + dup_ids_cor_ld <- cor_fun(obsm_ld[ids,,drop=FALSE], t=TRUE) + diag(dup_ids_cor_ld) <- NA + ## Compute stats + # md_agg <- orthogene:::aggregate_rows(X=as(md_nn,"sparseMatrix"), + # as_DelayedArray=FALSE, + # groupings = dup_ids$hp_id) + # md_agg <-sparseMatrixStats::rowAvgsPerColSet(as(md_nn,"sparseMatrix"), + # S = as.integer(dup_ids$hp_id)) + # ids <- intersect(colnames(run_knn_overlap_out$data$rnn$LD$data), + # dup_ids[hp_id==dup_ids$hp_id[1]]$id) + # nn_hd <- rnndescent::rnnd_query(index = run_knn_overlap_out$data$rnn$LD$graph, + # query = run_knn_overlap_out$data$rnn$LD$data[,colinters] + # ) + message("Computing aggregate stats.") + dup_ids_count <- dup_ids[,list( + n_ids=unique(n), + n_clusters=length(unique(seurat_clusters)), + #nn_sim_hd= Matrix::mean(hd_nn[id[1],id[-1]]), + nn_sim_md= Matrix::mean(md_nn[id[1],id[-1]]), + nn_sim_ld= Matrix::mean(ld_nn[id[1],id[-1]]), + cor_hd=Matrix::mean(dup_ids_cor_hd[id,id], na.rm = TRUE), + cor_md=Matrix::mean(dup_ids_cor_md[id,id], na.rm = TRUE), + cor_ld=Matrix::mean(dup_ids_cor_ld[id,id], na.rm = TRUE) + ), + by=c("id_type")] + dup_ids_count[,c("baseline_cor_hd","baseline_cor_md","baseline_cor_ld", + "dim_hd","dim_md","dim_ld"):=list( + Matrix::mean(dup_ids_cor_hd, na.rm = TRUE), + Matrix::mean(dup_ids_cor_md, na.rm = TRUE), + Matrix::mean(dup_ids_cor_ld, na.rm = TRUE), + nrow(obj), + ncol(obsm_md), + ncol(obsm_ld) + )] + dup_ids_count[,cluster_consistency_n1:=sum(n_clusters==1)/.N*100] + dup_ids_count[,cluster_consistency_n2:=sum(n_clusters<=2)/.N*100] + dup_ids_count[,cluster_consistency_n3:=sum(n_clusters<=3)/.N*100] + dup_ids_count|> data.table::setnames(id_type,"id_alt") + gc() + dup_ids_count + }) |>data.table::rbindlist(idcol = "id_type") + ## Compute difference between baseline and identical ID correlation + consist_dt[,diff_cor_hd:=cor_hd-baseline_cor_hd] + consist_dt[,diff_cor_md:=cor_md-baseline_cor_md] + consist_dt[,diff_cor_ld:=cor_ld-baseline_cor_ld] + #### REWRITE SO ITS NOT HARD-CODED! + nn_props <- + list( + md=list( + all=round(sum(consist_dt$nn_sim_md>0)/ + nrow(consist_dt)*100,2), + HPO=round(sum(consist_dt[id_type=="hp_id"]$nn_sim_md>0)/ + nrow(consist_dt[id_type=="hp_id"])*100,2), + MONDO=round(sum(consist_dt[id_type=="mondo_id"]$nn_sim_md>0)/ + nrow(consist_dt[id_type=="mondo_id"])*100,2), + EFO=round(sum(consist_dt[id_type=="efo_id"]$nn_sim_md>0)/ + nrow(consist_dt[id_type=="efo_id"])*100,2) + ), + ld=list( + all=round(sum(consist_dt$nn_sim_ld>0)/ + nrow(consist_dt)*100,2), + HPO=round(sum(consist_dt[id_type=="hp_id"]$nn_sim_ld>0)/ + nrow(consist_dt[id_type=="hp_id"])*100,2), + MONDO=round(sum(consist_dt[id_type=="mondo_id"]$nn_sim_ld>0)/ + nrow(consist_dt[id_type=="mondo_id"])*100,2), + EFO=round(sum(consist_dt[id_type=="efo_id"]$nn_sim_ld>0)/ + nrow(consist_dt[id_type=="efo_id"])*100,2) + ), + random=round(Matrix::mean(Seurat::as.Graph(obj@graphs$md_nn), + na.rm = TRUE)*100, 2) + ) + #### Cache #### + out <- list(consist_dt=consist_dt, + nn_props=nn_props) + KGExplorer::cache_save(out, save_path = save_path) + return(out) + } +} \ No newline at end of file diff --git a/R/run_pseudotime.R b/R/run_pseudotime.R index 286bec0..c5d639d 100644 --- a/R/run_pseudotime.R +++ b/R/run_pseudotime.R @@ -6,6 +6,7 @@ run_pseudotime <- function(obj, id_col, learn_graph_control, use_partition=TRUE, + return_cds=FALSE, color_cells_by = "is_symptom", title=NULL, subtitle=NULL, @@ -85,6 +86,8 @@ run_pseudotime <- function(obj, } )|> unique() } + #### Remove original obj to save memory #### + remove(obj) #### Choose k #### k <- min(ncol(cds[,unique(c(hpo_ids,root_cells))]), max(as.integer(cds@colData$seurat_clusters), na.rm = TRUE) @@ -171,7 +174,7 @@ run_pseudotime <- function(obj, ## Increase alpha of graph plt$layers[[6]]$aes_params$alpha <- .9 return( - list(data=cds, + list(data=if(return_cds) cds, plot=plt) ) } \ No newline at end of file diff --git a/R/run_pseudotime_subtypes.R b/R/run_pseudotime_subtypes.R new file mode 100644 index 0000000..eb359b4 --- /dev/null +++ b/R/run_pseudotime_subtypes.R @@ -0,0 +1,147 @@ +#' Run pseudotime: subtypes pipeline +#' +#' Run pseudotime trajectory analysis on a disease and several of its subtypes. +#' @export +#' @importFrom dplyr %>% +#' @examples +#' obj <- get_HPO() +#' id_col <- "id" +#' name_col <- "hpo_name" +run_pseudotime_subtypes <- function(obj, + query, + disease_ids=NULL, + disease_ids_sub=NULL, + title=query, + id_col = "hp_id", + name_col="name", + p2g=HPOExplorer::load_phenotype_to_genes()|> + HPOExplorer::add_disease(), + reduction_ld="umap", + n_genes = 50, + max_disease_ids = 3, + min_gene_sum=0, + future.globals.maxSize = (60*1000)*1024^2, + widths = c(1,.25), + show_plot=TRUE, + force_new=FALSE, + plot_path=tempfile(fileext = ".png"), + data_path=tempfile(fileext = ".csv.gz"), + width = 10, + height = 16){ + requireNamespace("dplyr") + disease_name <- NULL; + force(query) + + if(file.exists(plot_path) && + file.exists(data_path) && + isFALSE(force_new)){ + fig_pseudotime <- magick::image_read(plot_path) + if(show_plot) methods::show(fig_pseudotime) + ad_data <- data.table::fread(data_path) + } else { + options(future.globals.maxSize = future.globals.maxSize) + if(is.null(disease_ids)){ + disease_ids <- c( + p2g[grepl(query,disease_name,ignore.case = TRUE),]$disease_id|> + unique(), + names(grep(query,obj@meta.data[[name_col]], + ignore.case = TRUE, value = TRUE)) + ) |>unique() + } + if(is.null(disease_ids_sub)){ + disease_ids_sub <- disease_ids + } + # intersect(colnames(obj), disease_ids) + # Seurat::NNPlot(o) + ## Make disease-level plot + plot_pseudotime_merged <- plot_pseudotime( + obj, + disease_ids = disease_ids, + # root_cells = disease_ids, + id_col = id_col, + title=title, + merge_trajectories = TRUE, + p2d = p2g, + show_plot = FALSE, + label_roots=TRUE, + graph_label_size=4, + cell_size=.5) + ## Make phenotype-level subplots + plot_pseudotime <- plot_pseudotime( + obj, + disease_ids = disease_ids_sub, + max_disease_ids = max_disease_ids, + id_col = id_col, + merge_trajectories = FALSE, + p2d = p2g, + show_plot = FALSE, + title_width=20, + title_col = "disease_name", + cell_size=.2) + #### Create gene density plot #### + ## Top AD genes + ids <- colnames(obj)[grepl(query,obj@meta.data[[name_col]], + ignore.case = TRUE)] + genes <- sort(Matrix::rowMeans(Seurat::GetAssayData(obj)[,ids,drop=FALSE]), + decreasing = TRUE) + if(!is.null(min_gene_sum)) genes <- genes[genes>min_gene_sum] + plot_feature_density_out <- plot_feature_density( + obj = obj, + reduction=reduction_ld, + joint_only = TRUE, + method="wkde", + joint_title = title, + features = head(names(genes),n_genes)) + + ggplot2::theme(legend.position = "none") + ### AD subtype genes + subtypes <- head(disease_ids,max_disease_ids) + subtypes_genes <- lapply(stats::setNames(subtypes, + subtypes), function(x){ + sort(Matrix::rowMeans(Seurat::GetAssayData(obj)[,x,drop=FALSE]), + decreasing = TRUE)|> head(1) + }) + plot_feature_density_out.subtypes <- Nebulosa::plot_density( + object = obj, + reduction = reduction_ld, + combine = FALSE, + features = sapply(subtypes_genes,names)) |>lapply(function(x){ + x+ phenomix::theme_nightlight(legend.position="none") + }) |> patchwork::wrap_plots() + + patchwork::plot_layout(axes = "collect", + axis_titles = "collect", + ncol = 1) + + p_pseudo.a <- ( + (plot_pseudotime_merged$plot + + ggplot2::labs(subtitle = paste0(length(disease_ids), + " disease IDs")) + ) | + (plot_pseudotime$plot +patchwork::plot_layout(ncol = 1)) + ) +patchwork::plot_layout(widths = widths) + p_pseudo.b <- ( + ( + plot_feature_density_out + + ggplot2::labs(title=NULL, + subtitle = paste0("Top ",n_genes, + " associated genes")) + )| + plot_feature_density_out.subtypes + ) + patchwork::plot_layout(widths = widths) + fig_pseudotime <- (p_pseudo.a / p_pseudo.b) + + patchwork::plot_annotation(tag_levels = "a") + if(show_plot) methods::show(fig_pseudotime) + #### Save plot #### + ggplot2::ggsave(plot_path,fig_pseudotime, + width = width, height = height, + dpi = 300) + #### Save data #### + ad_data <- subset(plot_pseudotime_merged$plot$data, + as.logical(is_root)|as.logical(is_symptom)) + data.table::fwrite(ad_data,data_path) + gc() + } + return(list( + data=ad_data, + plot=fig_pseudotime + )) +} \ No newline at end of file diff --git a/R/run_sparsesvd.R b/R/run_sparsesvd.R index 1faab66..b2f873d 100644 --- a/R/run_sparsesvd.R +++ b/R/run_sparsesvd.R @@ -13,31 +13,58 @@ #' @importFrom sparsesvd sparsesvd #' #' @export -run_sparsesvd <- function(mat, +#' @examples +#' obj <- get_HPO()[,1:50] +#' obj2 <-run_sparsesvd(obj, rank=50L) +run_sparsesvd <- function(obj, transpose = TRUE, add_names = TRUE, - rank = 0L, + rank = 50L, tol = 1e-15, - kappa = 1e-6) { - if (transpose) { - mat <- Matrix::t(mat) - } - mat <- Matrix::Matrix(mat, sparse = TRUE) + kappa = 1e-6, + assay=NULL, + layer=NULL) { + ## Extract matrix + X <- scKirby::get_x(obj, + n=1, + simplify = TRUE, + as_sparse = TRUE, + layer = layer, + assay = assay, + transpose = transpose) + ## Run SSVD + messager("Running SparseSVD.") ssvd <- sparsesvd::sparsesvd( - M = mat, + M = X, rank = rank, tol = tol, kappa = kappa ) + ## Add names to submatrices if (add_names) { - ssvd_names <- paste0("SSVD.", seq(1, ncol(ssvd$u))) + ssvd_names <- paste0("SSVD_", seq(1, ncol(ssvd$u))) ssvd$u <- ssvd$u |> `colnames<-`(ssvd_names) |> - `row.names<-`(rownames(mat)) + `row.names<-`(rownames(X)) ssvd$v <- ssvd$v |> `colnames<-`(ssvd_names) |> - `row.names<-`(colnames(mat)) + `row.names<-`(colnames(X)) ssvd$d <- setNames(ssvd$d, ssvd_names) } + ## Add DimReducObject + if(scKirby::is_class(obj,"seurat")){ + obj[["ssvd"]] = SeuratObject::CreateDimReducObject( + embeddings = ssvd$u, + loadings = ssvd$v, + key = "ssvd_", + assay=Seurat::DefaultAssay(obj) + ) + return(obj) + } else { + return(ssvd) + } + # obs <- merge(ssvd$u, obj@meta.data[,c("nFeature_score"),drop=FALSE], by="row.names")[,-1] + # Xcor=WGCNA::cor(obs)[,'nFeature_score'] + # sort(Xcor) return(ssvd) } diff --git a/R/run_umap.R b/R/run_umap.R index 195148d..c796df2 100644 --- a/R/run_umap.R +++ b/R/run_umap.R @@ -25,7 +25,7 @@ run_umap <- function(obj, pca = NULL, add_names = TRUE, n_components = 2, - n_neighbors = 15, + n_neighbors = 30, min_dist = 0.01, metric = "euclidean", init = "spectral", diff --git a/R/seurat_to_ontological_similarity.R b/R/seurat_to_ontological_similarity.R new file mode 100644 index 0000000..2980378 --- /dev/null +++ b/R/seurat_to_ontological_similarity.R @@ -0,0 +1,76 @@ +#' Seurat to ontological similarity +#' +#' Takes a Seurat object and computes the ontological similarity of +#' each sample (column) given some ontology that it can be mapped onto. +#' @inheritDotParams simona::term_sim +#' @export +seurat_to_ontological_similarity <- function(obj, + id_col, + ont, + ancestors, + group_var=NULL, + as_sparse=TRUE, + return_assay=TRUE, + ...){ + if(!id_col %in% colnames(obj@meta.data)){ + stop("id_col not found in obj@metadata.") + } + ## Compute similarity of each term to each ancestor term in HPO + matched_meta <- obj@meta.data[ + simona::dag_has_terms(ont,terms = obj@meta.data[[id_col]]) | + simona::dag_has_terms(ont,terms = colnames(obj)), + ] + sim <- simona::term_sim(ont, + terms = unique(c(ancestors, + matched_meta[[id_col]]), + ... + ) + ) + # for(x in unique(ancestors)){ + # message("Adding ontological similarity for term: ",x) + # obj@meta.data[[paste0("sim.",x)]] <- sapply(obj$hp_id, function(x){ + # if(x %in% colnames(sim)){ + # sim[x,ancestors[1]] + # } else { + # NA + # }}) + # } + ### Map names back onto original IDs in obj + og_ids <- stats::setNames(matched_meta[[id_col]], + rownames(matched_meta) + )[matched_meta[[id_col]] %in% colnames(sim)] + Xsim <- sim[ancestors,unname(og_ids)] + colnames(Xsim) <- names(og_ids) + ## Add as a new assay + if(isTRUE(return_assay)){ + extra_ids <- setdiff(colnames(obj),colnames(Xsim)) + if(length(extra_ids)>0){ + Xextra <- matrix(NA, + nrow = nrow(Xsim), + ncol = length(extra_ids) + )|>`colnames<-`(extra_ids) + Xsim <- cbind(Xsim,Xextra) + } + if(as_sparse) Xsim <- methods::as(Xsim,"sparseMatrix") + ont_assay <- Seurat::CreateAssayObject(data = Xsim) + } else{ + ont_assay <- NULL + } + #### Compute mean similarity to each ancestor by cluster + if(!is.null(group_var)){ + Xsim_agg<- orthogene:::aggregate_rows( + X = Matrix::t(Xsim), + agg_fun="mean", + groupings = unname(obj@meta.data[colnames(Xsim),][[group_var]]), + as_DelayedArray=FALSE) + # heatmap(as.matrix(Xsim_agg)) + } else { + Xsim_agg <- NULL + } + return(list( + sim=sim, + Xsim=Xsim, + Xsim_agg=Xsim_agg, + assay=ont_assay + )) +} \ No newline at end of file diff --git a/R/theme_nightlight.R b/R/theme_nightlight.R index bc97a21..141e79d 100644 --- a/R/theme_nightlight.R +++ b/R/theme_nightlight.R @@ -3,11 +3,13 @@ #' \link{ggplot2} theme with dark background and white text. #' @param text Text color. #' @param background Background color. +#' @inheritDotParams ggplot2::theme #' @returns ggplot2 theme. #' @export theme_nightlight <- function(text="white", background="black", - color=""){ + color="", + ...){ ggplot2::theme(text=ggplot2::element_text(color=text), plot.background = ggplot2::element_rect(fill=background), @@ -22,5 +24,6 @@ theme_nightlight <- function(text="white", legend.text = ggplot2::element_text(color=text), strip.background = ggplot2::element_rect(fill=background, color = text), - strip.text = ggplot2::element_text(color=text)) + strip.text = ggplot2::element_text(color=text), + ...) } \ No newline at end of file diff --git a/inst/python/pUMAP.ipynb b/inst/python/pUMAP.ipynb new file mode 100644 index 0000000..384adaa --- /dev/null +++ b/inst/python/pUMAP.ipynb @@ -0,0 +1,471791 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Setup" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/bms20/anaconda3/envs/scanpy/lib/python3.10/site-packages/tqdm/auto.py:21: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n", + " from .autonotebook import tqdm as notebook_tqdm\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "\n", + "Devices: [PhysicalDevice(name='/physical_device:CPU:0', device_type='CPU'), PhysicalDevice(name='/physical_device:GPU:0', device_type='GPU')]\n", + "GPU details: {'device_name': 'METAL'}\n" + ] + } + ], + "source": [ + "# https://umap-learn.readthedocs.io/en/latest/parametric_umap.html\n", + "import os\n", + "import tensorflow as tf\n", + "import keras\n", + "import scanpy as sc\n", + "import sklearn\n", + "import numpy as np\n", + "from umap.parametric_umap import ParametricUMAP\n", + "devices = tf.config.list_physical_devices()\n", + "print(\"\\nDevices: \", devices)\n", + "\n", + "gpus = tf.config.list_physical_devices('GPU')\n", + "if gpus:\n", + " details = tf.config.experimental.get_device_details(gpus[0])\n", + " print(\"GPU details: \", details)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Import data" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/bms20/anaconda3/envs/scanpy/lib/python3.10/site-packages/anndata/compat/__init__.py:311: FutureWarning: Moving element from .uns['neighbors']['distances'] to .obsp['distances'].\n", + "\n", + "This is where adjacency matrices should go now.\n", + " warn(\n" + ] + }, + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# from scanpy.datasets import pbmc68k_reduced\n", + "# ad = pbmc68k_reduced()\n", + "import anndata\n", + "ad=anndata.read_h5ad(os.path.expanduser(\"~/Downloads/ot.h5ad\"))\n", + "sc.pp.normalize_total(ad,target_sum=1e4)\n", + "sc.pp.log1p(ad)\n", + "X = ad.X.toarray()\n", + "# X = ad.obsm['X_pca']\n", + "# X = np.log10(X+1)\n", + "# ## Normalise to range of 0-1 with sklearn sparse matrix\n", + "from sklearn.preprocessing import MinMaxScaler\n", + "X=MinMaxScaler(feature_range=(0,1)).fit_transform(X)\n", + "\n", + "\n", + "\n", + "# plot dsitribution of values in X\n", + "import matplotlib.pyplot as plt\n", + "plt.hist(X.flatten(), bins=100)\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "from sklearn.decomposition import TruncatedSVD\n", + "Xsvd = TruncatedSVD(n_components=100).fit_transform(X)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Define model" + ] + }, + { + "cell_type": "code", + "execution_count": 281, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Model: \"sequential_40\"\n", + "_________________________________________________________________\n", + " Layer (type) Output Shape Param # \n", + "=================================================================\n", + " flatten_96201 (Flatten) (None, 50) 0 \n", + " \n", + " dense_112 (Dense) (None, 1000) 51000 \n", + " \n", + " dense_113 (Dense) (None, 100) 100100 \n", + " \n", + " dense_114 (Dense) (None, 50) 5050 \n", + " \n", + " z (Dense) (None, 2) 102 \n", + " \n", + "=================================================================\n", + "Total params: 156252 (610.36 KB)\n", + "Trainable params: 156252 (610.36 KB)\n", + "Non-trainable params: 0 (0.00 Byte)\n", + "_________________________________________________________________\n", + "Model: \"sequential_41\"\n", + "_________________________________________________________________\n", + " Layer (type) Output Shape Param # \n", + "=================================================================\n", + " dense_115 (Dense) (None, 50) 150 \n", + " \n", + " dense_116 (Dense) (None, 100) 5100 \n", + " \n", + " dense_117 (Dense) (None, 1000) 101000 \n", + " \n", + " recon (Dense) (None, 50) 50050 \n", + " \n", + " reshape_17 (Reshape) (None, 50, 1) 0 \n", + " \n", + "=================================================================\n", + "Total params: 156300 (610.55 KB)\n", + "Trainable params: 156300 (610.55 KB)\n", + "Non-trainable params: 0 (0.00 Byte)\n", + "_________________________________________________________________\n" + ] + } + ], + "source": [ + "from keras_nlp.layers.attention import MultiHeadSelfAttention\n", + "from keras_nlp.layers.transformer import TransformerBlock\n", + "from keras_nlp import TransformerModel\n", + "from keras_nlp import TransformerEmbedding\n", + "from keras_nlp import TokenEmbedding\n", + "from keras_nlp import PositionalEmbedding\n", + "from keras_nlp import Transformer\n", + "from keras_nlp import Masked\n", + "\n", + "from keras.layers import Input, Dense, Flatten, Reshape\n", + "## build model\n", + "from keras.models import Model\n", + "def build_model(dims, n_components=2):\n", + " inputs = Input(shape=dims)\n", + " x = TransformerBlock(attention_mask=Masked(mask_value=0))(inputs \n", + "\n", + "dims = [X.shape[1],1]\n", + "n_components = 2\n", + "def prepare_networks(\n", + " dims,\n", + " n_components=2,\n", + " hidden=[1000,100,50],\n", + " parametric_reconstruction=True,\n", + "):\n", + " encoder = keras.Sequential(\n", + " [\n", + " keras.layers.Input(shape=dims),\n", + " keras.layers.Flatten(),\n", + " keras.layers.Dense(units=hidden[0], activation=\"relu\"),\n", + " keras.layers.Dense(units=hidden[1], activation=\"relu\"),\n", + " keras.layers.Dense(units=hidden[2], activation=\"relu\"),\n", + " keras.layers.Dense(units=n_components, name=\"z\"),\n", + " ]\n", + " )\n", + "\n", + " if parametric_reconstruction:\n", + " decoder = keras.Sequential(\n", + " [\n", + " keras.layers.Input(shape=(n_components,)),\n", + " keras.layers.Dense(units=hidden[2], activation=\"relu\"),\n", + " keras.layers.Dense(units=hidden[1], activation=\"relu\"),\n", + " keras.layers.Dense(units=hidden[0], activation=\"relu\"),\n", + " keras.layers.Dense(\n", + " units=np.prod(dims), name=\"recon\", activation=None\n", + " ),\n", + " keras.layers.Reshape(dims),\n", + " ]\n", + " )\n", + " return encoder, decoder\n", + "\n", + "encoder, decoder = prepare_networks(dims=dims)\n", + "encoder.summary()\n", + "decoder.summary()\n", + "\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Train pUMAP" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "ParametricUMAP(optimizer=)\n", + "Sun May 12 21:02:42 2024 Construct fuzzy simplicial set\n", + "Sun May 12 21:02:42 2024 Finding Nearest Neighbors\n", + "Sun May 12 21:02:42 2024 Building RP forest with 13 trees\n", + "Sun May 12 21:02:42 2024 NN descent for 15 iterations\n", + "\t 1 / 15\n", + "\t 2 / 15\n", + "\t 3 / 15\n", + "\t 4 / 15\n", + "\t 5 / 15\n", + "\t 6 / 15\n", + "\tStopping threshold met -- exiting after 6 iterations\n", + "Sun May 12 21:02:56 2024 Finished Nearest Neighbor Search\n", + "Sun May 12 21:02:58 2024 Construct embedding\n", + "Epoch 1/10\n", + "6320/6320 [==============================] - 177s 28ms/step - loss: 0.3908\n", + "Epoch 2/10\n", + "6320/6320 [==============================] - 177s 28ms/step - loss: 0.4078\n", + "Epoch 3/10\n", + "6320/6320 [==============================] - 175s 28ms/step - loss: 0.4124\n", + "Epoch 4/10\n", + "6320/6320 [==============================] - 177s 28ms/step - loss: 0.4152\n", + "Epoch 5/10\n", + "6320/6320 [==============================] - 178s 28ms/step - loss: 0.4183\n", + "Epoch 6/10\n", + "6320/6320 [==============================] - 175s 28ms/step - loss: 0.4140\n", + "Epoch 7/10\n", + "6320/6320 [==============================] - 176s 28ms/step - loss: 0.4176\n", + "Epoch 8/10\n", + "6320/6320 [==============================] - 175s 28ms/step - loss: 0.4167\n", + "Epoch 9/10\n", + "6320/6320 [==============================] - 173s 27ms/step - loss: 0.4223\n", + "Epoch 10/10\n", + "6320/6320 [==============================] - 174s 28ms/step - loss: 0.4224\n", + "731/731 [==============================] - 1s 849us/step\n", + "Sun May 12 21:32:26 2024 Finished embedding\n" + ] + } + ], + "source": [ + "from umap import UMAP\n", + "\n", + "\n", + "# pass encoder network to ParametricUMAP\n", + "embedder = ParametricUMAP(parametric_embedding=True,\n", + " optimizer=keras.optimizers.legacy.Adam(learning_rate=0.001),\n", + " # parametric_reconstruction_loss_fcn=\"kl_divergence\",\n", + " # encoder=encoder,\n", + " # decoder=decoder,\n", + " # parametric_reconstruction=True, \n", + " # reconstruction_validation=ad.X.toarray(),\n", + " # autoencoder_loss=True,\n", + " # global_correlation_loss_weight=.1,\n", + " n_neighbors=300,\n", + " verbose=True)\n", + "model = embedder.fit(X=Xsvd)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Plot" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "{'loss': [0.3908422887325287, 0.4077954888343811, 0.4124314785003662, 0.41518768668174744, 0.4183327853679657, 0.4139809310436249, 0.41756609082221985, 0.41669321060180664, 0.4222906231880188, 0.42238110303878784]}\n" + ] + }, + { + "data": { + "text/plain": [ + "Text(0.5, 0, 'Epoch')" + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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orig.identnCount_scorenFeature_scorefilestudy_idn_casesn_initialn_replicationpmidpub_author...uberon_idmp_idomit_idpato_idhancestro_idncbitaxon_idscore_snn_res.0.8seurat_clustersxy
FINNGEN_R6_AB1_BACTINF_NOS00.99479922part-00000-6861a19f-dc33-4e69-b812-de1503d45ac...FINNGEN_R6_AB1_BACTINF_NOS254582602130NAFINNGEN_R6...NANANANANANA6767-40.550961-38.064587
FINNGEN_R6_AB1_CANDIDIASIS01.3659449part-00000-6861a19f-dc33-4e69-b812-de1503d45ac...FINNGEN_R6_AB1_CANDIDIASIS24042580190NAFINNGEN_R6...NANANANANANA22-3.213306-5.058605
FINNGEN_R6_AB1_CHLAMYDIA_OTHER00.46198013part-00000-6861a19f-dc33-4e69-b812-de1503d45ac...FINNGEN_R6_AB1_CHLAMYDIA_OTHER12552546010NAFINNGEN_R6...NANANANANANA88-18.546108-19.201397
FINNGEN_R6_AB1_DERMATOPHYTOSIS01.4635614part-00000-6861a19f-dc33-4e69-b812-de1503d45ac...FINNGEN_R6_AB1_DERMATOPHYTOSIS20012576160NAFINNGEN_R6...NANANANANANA00-4.785747-7.607616
FINNGEN_R6_AB1_HERPES_SIMPLEX01.0542058part-00000-6861a19f-dc33-4e69-b812-de1503d45ac...FINNGEN_R6_AB1_HERPES_SIMPLEX19692539170NAFINNGEN_R6...NANANANANANA00-5.283002-7.626904
..................................................................
SAIGE_96000.90850412part-00035-6861a19f-dc33-4e69-b812-de1503d45ac...SAIGE_960184304002270NAUKB SAIGE...NANANANANANA42428.3268187.339680
SAIGE_960_201.00301712part-00035-6861a19f-dc33-4e69-b812-de1503d45ac...SAIGE_960_2160903978870NAUKB SAIGE...NANANANANANA42429.1315058.010303
SAIGE_96500.53792212part-00035-6861a19f-dc33-4e69-b812-de1503d45ac...SAIGE_96569103887070NAUKB SAIGE...NANANANANANA22-7.979457-11.717815
SAIGE_965_100.9896117part-00035-6861a19f-dc33-4e69-b812-de1503d45ac...SAIGE_965_111503829470NAUKB SAIGE...NANANANANANA3131-1.355769-6.080151
SAIGE_97101.0390897part-00035-6861a19f-dc33-4e69-b812-de1503d45ac...SAIGE_9711913819880NAUKB SAIGE...NANANANANANA00-5.789538-8.940884
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23392 rows × 38 columns

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" + ], + "text/plain": [ + " orig.ident nCount_score nFeature_score \\\n", + "FINNGEN_R6_AB1_BACTINF_NOS 0 0.994799 22 \n", + "FINNGEN_R6_AB1_CANDIDIASIS 0 1.365944 9 \n", + "FINNGEN_R6_AB1_CHLAMYDIA_OTHER 0 0.461980 13 \n", + "FINNGEN_R6_AB1_DERMATOPHYTOSIS 0 1.463561 4 \n", + "FINNGEN_R6_AB1_HERPES_SIMPLEX 0 1.054205 8 \n", + "... ... ... ... \n", + "SAIGE_960 0 0.908504 12 \n", + "SAIGE_960_2 0 1.003017 12 \n", + "SAIGE_965 0 0.537922 12 \n", + "SAIGE_965_1 0 0.989611 7 \n", + "SAIGE_971 0 1.039089 7 \n", + "\n", + " file \\\n", + "FINNGEN_R6_AB1_BACTINF_NOS part-00000-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "FINNGEN_R6_AB1_CANDIDIASIS part-00000-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "FINNGEN_R6_AB1_CHLAMYDIA_OTHER part-00000-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "FINNGEN_R6_AB1_DERMATOPHYTOSIS part-00000-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "FINNGEN_R6_AB1_HERPES_SIMPLEX part-00000-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "... ... \n", + "SAIGE_960 part-00035-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "SAIGE_960_2 part-00035-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "SAIGE_965 part-00035-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "SAIGE_965_1 part-00035-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "SAIGE_971 part-00035-6861a19f-dc33-4e69-b812-de1503d45ac... \n", + "\n", + " study_id n_cases \\\n", + "FINNGEN_R6_AB1_BACTINF_NOS FINNGEN_R6_AB1_BACTINF_NOS 25458 \n", + "FINNGEN_R6_AB1_CANDIDIASIS FINNGEN_R6_AB1_CANDIDIASIS 2404 \n", + "FINNGEN_R6_AB1_CHLAMYDIA_OTHER FINNGEN_R6_AB1_CHLAMYDIA_OTHER 1255 \n", + "FINNGEN_R6_AB1_DERMATOPHYTOSIS FINNGEN_R6_AB1_DERMATOPHYTOSIS 2001 \n", + "FINNGEN_R6_AB1_HERPES_SIMPLEX FINNGEN_R6_AB1_HERPES_SIMPLEX 1969 \n", + "... ... ... \n", + "SAIGE_960 SAIGE_960 18430 \n", + "SAIGE_960_2 SAIGE_960_2 16090 \n", + "SAIGE_965 SAIGE_965 6910 \n", + "SAIGE_965_1 SAIGE_965_1 1150 \n", + "SAIGE_971 SAIGE_971 191 \n", + "\n", + " n_initial n_replication pmid pub_author \\\n", + "FINNGEN_R6_AB1_BACTINF_NOS 260213 0 NA FINNGEN_R6 \n", + "FINNGEN_R6_AB1_CANDIDIASIS 258019 0 NA FINNGEN_R6 \n", + "FINNGEN_R6_AB1_CHLAMYDIA_OTHER 254601 0 NA FINNGEN_R6 \n", + "FINNGEN_R6_AB1_DERMATOPHYTOSIS 257616 0 NA FINNGEN_R6 \n", + "FINNGEN_R6_AB1_HERPES_SIMPLEX 253917 0 NA FINNGEN_R6 \n", + "... ... ... ... ... \n", + "SAIGE_960 400227 0 NA UKB SAIGE \n", + "SAIGE_960_2 397887 0 NA UKB SAIGE \n", + "SAIGE_965 388707 0 NA UKB SAIGE \n", + "SAIGE_965_1 382947 0 NA UKB SAIGE \n", + "SAIGE_971 381988 0 NA UKB SAIGE \n", + "\n", + " ... uberon_id mp_id omit_id pato_id \\\n", + "FINNGEN_R6_AB1_BACTINF_NOS ... NA NA NA NA \n", + "FINNGEN_R6_AB1_CANDIDIASIS ... NA NA NA NA \n", + "FINNGEN_R6_AB1_CHLAMYDIA_OTHER ... NA NA NA NA \n", + "FINNGEN_R6_AB1_DERMATOPHYTOSIS ... NA NA NA NA \n", + "FINNGEN_R6_AB1_HERPES_SIMPLEX ... NA NA NA NA \n", + "... ... ... ... ... ... \n", + "SAIGE_960 ... NA NA NA NA \n", + "SAIGE_960_2 ... NA NA NA NA \n", + "SAIGE_965 ... NA NA NA NA \n", + "SAIGE_965_1 ... NA NA NA NA \n", + "SAIGE_971 ... NA NA NA NA \n", + "\n", + " hancestro_id ncbitaxon_id score_snn_res.0.8 \\\n", + "FINNGEN_R6_AB1_BACTINF_NOS NA NA 67 \n", + "FINNGEN_R6_AB1_CANDIDIASIS NA NA 2 \n", + "FINNGEN_R6_AB1_CHLAMYDIA_OTHER NA NA 8 \n", + "FINNGEN_R6_AB1_DERMATOPHYTOSIS NA NA 0 \n", + "FINNGEN_R6_AB1_HERPES_SIMPLEX NA NA 0 \n", + "... ... ... ... \n", + "SAIGE_960 NA NA 42 \n", + "SAIGE_960_2 NA NA 42 \n", + "SAIGE_965 NA NA 2 \n", + "SAIGE_965_1 NA NA 31 \n", + "SAIGE_971 NA NA 0 \n", + "\n", + " seurat_clusters x y \n", + "FINNGEN_R6_AB1_BACTINF_NOS 67 -40.550961 -38.064587 \n", + "FINNGEN_R6_AB1_CANDIDIASIS 2 -3.213306 -5.058605 \n", + "FINNGEN_R6_AB1_CHLAMYDIA_OTHER 8 -18.546108 -19.201397 \n", + "FINNGEN_R6_AB1_DERMATOPHYTOSIS 0 -4.785747 -7.607616 \n", + "FINNGEN_R6_AB1_HERPES_SIMPLEX 0 -5.283002 -7.626904 \n", + "... ... ... ... \n", + "SAIGE_960 42 8.326818 7.339680 \n", + "SAIGE_960_2 42 9.131505 8.010303 \n", + "SAIGE_965 2 -7.979457 -11.717815 \n", + "SAIGE_965_1 31 -1.355769 -6.080151 \n", + "SAIGE_971 0 -5.789538 -8.940884 \n", + "\n", + "[23392 rows x 38 columns]" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "## Prepare embedding df\n", + "import plotly.express as px\n", + "import pandas as pd\n", + "embedding = model.embedding_\n", + "# embedding = model.transform(X)\n", + "# embedding = model.encoder(X)\n", + "\n", + "embedding_df = pd.DataFrame(embedding, columns=[\"x\", \"y\"], index=ad.obs_names)\n", + "embedding_df = pd.concat([ad.obs, embedding_df], axis=1)\n", + "embedding_df['seurat_clusters'] = embedding_df['seurat_clusters'].astype(str)\n", + "embedding_df" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.plotly.v1+json": { + "config": { + "plotlyServerURL": "https://plot.ly" + }, + "data": [ + { + "contours": { + "coloring": "none" + }, + "hovertemplate": "x=%{x}
y=%{y}
count=%{z}", + "legendgroup": "", + "line": { + "color": "#636efa" + }, + "name": "", + "showlegend": false, + "type": "histogram2dcontour", + "x": [ + -40.550960540771484, + -3.213305711746216, + -18.54610824584961, + -4.7857465744018555, + -5.283001899719238, + -9.7874174118042, + -5.135043144226074, + -6.602156639099121, + -12.44437313079834, + -6.044772148132324, + -40.441402435302734, + -5.131468772888184, + -4.925860404968262, + -21.919857025146484, + -5.617474555969238, + -21.925533294677734, + -4.916247367858887, + -23.358821868896484, + 35.090702056884766, + -3.2622711658477783, + -7.974753379821777, + -5.418547630310059, + -8.65824031829834, + -5.792479515075684, + 34.488529205322266, + 34.488529205322266, + 34.488529205322266, + 34.488529205322266, + 34.488529205322266, + 30.500003814697266, + 34.498905181884766, + 34.489017486572266, + -2.9305832386016846, + 0.5824478268623352, + 4.6739091873168945, + -3.715113878250122, + -4.8644819259643555, + -5.462889671325684, + 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width=1200) \n", + "## Add 2d density plot of marker density\n", + "## remove marker outline from plot\n", + "fig.update_traces(marker_line_width=0)\n", + "## Set min marker size\n", + "fig.update_traces(marker=dict(sizemin=1))\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.plotly.v1+json": { + "config": { + "plotlyServerURL": "https://plot.ly" + }, + "data": [ + { + "contours": { + "coloring": "none" + }, + "hovertemplate": "x=%{x}
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plotly.graph_objects as go\n", + "fig3 = go.Figure(data=fig1.data + fig.data)\n", + "fig3.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 184, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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orig.identnCount_scorenFeature_scoreiddisease_iddisease_namequalifierreferenceevidenceonset...q.trophoblast.cellq.trophoblast.giant.cellq.type.II.pneumocyteq.ventricular.cardiac.muscle.cellq.visceromotor.neurontop_celltypescore_snn_res.0.8seurat_clustersxy
HP:0000001028996.4194444978HP:0000001NANANANANANA...0.9999990.9999991.01.000000.999999ciliated epithelial cell191933.19830727.775681
HP:000000208732.5547621495HP:0000002OMIM:144750Hyperostosis, endostealNOTOMIM:144750TAS...0.9999990.9999991.01.000000.999999mesenchymal stem cell141454.67536593.233971
HP:00000030325.75000093HP:0000003OMIM:107480Townes-Brocks syndrome 1OMIM:107480IEA...0.9999990.9999991.01.000000.999999metanephric podocyte252540.56461085.063751
HP:0000005039820.8416674648HP:0000005NANANANANANA...0.9999990.9999991.01.000000.999999innate lymphoid cell191935.38961456.385567
HP:0000006015326.4531931920HP:0000006OMIM:619340Developmental and epileptic encephalopathy 96PMID:31675180PCS...0.8489770.9999991.00.549190.999999lens fiber cell2727-3.759573111.937866
..................................................................
HP:6000133010.0000001HP:6000133OMIM:250800Methemoglobinemia due to deficiency of methemo...PMID:8874222PCS...0.9999990.9999991.01.000000.999999GABAergic neuron3334.63860781.758522
HP:6000134015.0000001HP:6000134OMIM:614307Alpha-methylacyl-CoA racemase deficiencyPMID:10655068PCS...0.9999990.9999991.01.000000.999999gastric goblet cell9935.00149281.385910
HP:600014704.0000001HP:6000147OMIM:618156Squalene synthase deficiencyPMID:32027475PCS...0.9999990.9999991.01.000000.999999cortical cell of adrenal gland3334.62873582.256561
HP:6000158022.0000001HP:6000158OMIM:257220Niemann-pick disease, type C1PMID:25665455PCS...0.9999990.9999991.01.000000.999999cortical cell of adrenal gland9934.96738881.762451
HP:6000161011.0000001HP:6000161OMIM:237310N-acetylglutamate synthase deficiencyPMID:12594532PCS...0.9999990.9999991.01.000000.999999intestinal epithelial cell242435.27338881.710915
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11047 rows × 128 columns

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" + ], + "text/plain": [ + " orig.ident nCount_score nFeature_score id disease_id \\\n", + "HP:0000001 0 28996.419444 4978 HP:0000001 NA \n", + "HP:0000002 0 8732.554762 1495 HP:0000002 OMIM:144750 \n", + "HP:0000003 0 325.750000 93 HP:0000003 OMIM:107480 \n", + "HP:0000005 0 39820.841667 4648 HP:0000005 NA \n", + "HP:0000006 0 15326.453193 1920 HP:0000006 OMIM:619340 \n", + "... ... ... ... ... ... \n", + "HP:6000133 0 10.000000 1 HP:6000133 OMIM:250800 \n", + "HP:6000134 0 15.000000 1 HP:6000134 OMIM:614307 \n", + "HP:6000147 0 4.000000 1 HP:6000147 OMIM:618156 \n", + "HP:6000158 0 22.000000 1 HP:6000158 OMIM:257220 \n", + "HP:6000161 0 11.000000 1 HP:6000161 OMIM:237310 \n", + "\n", + " disease_name qualifier \\\n", + "HP:0000001 NA NA \n", + "HP:0000002 Hyperostosis, endosteal NOT \n", + "HP:0000003 Townes-Brocks syndrome 1 \n", + "HP:0000005 NA NA \n", + "HP:0000006 Developmental and epileptic encephalopathy 96 \n", + "... ... ... \n", + "HP:6000133 Methemoglobinemia due to deficiency of methemo... \n", + "HP:6000134 Alpha-methylacyl-CoA racemase deficiency \n", + "HP:6000147 Squalene synthase deficiency \n", + "HP:6000158 Niemann-pick disease, type C1 \n", + "HP:6000161 N-acetylglutamate synthase deficiency \n", + "\n", + " reference evidence onset ... q.trophoblast.cell \\\n", + "HP:0000001 NA NA NA ... 0.999999 \n", + "HP:0000002 OMIM:144750 TAS ... 0.999999 \n", + "HP:0000003 OMIM:107480 IEA ... 0.999999 \n", + "HP:0000005 NA NA NA ... 0.999999 \n", + "HP:0000006 PMID:31675180 PCS ... 0.848977 \n", + "... ... ... ... ... ... \n", + "HP:6000133 PMID:8874222 PCS ... 0.999999 \n", + "HP:6000134 PMID:10655068 PCS ... 0.999999 \n", + "HP:6000147 PMID:32027475 PCS ... 0.999999 \n", + "HP:6000158 PMID:25665455 PCS ... 0.999999 \n", + "HP:6000161 PMID:12594532 PCS ... 0.999999 \n", + "\n", + " q.trophoblast.giant.cell q.type.II.pneumocyte \\\n", + "HP:0000001 0.999999 1.0 \n", + "HP:0000002 0.999999 1.0 \n", + "HP:0000003 0.999999 1.0 \n", + "HP:0000005 0.999999 1.0 \n", + "HP:0000006 0.999999 1.0 \n", + "... ... ... \n", + "HP:6000133 0.999999 1.0 \n", + "HP:6000134 0.999999 1.0 \n", + "HP:6000147 0.999999 1.0 \n", + "HP:6000158 0.999999 1.0 \n", + "HP:6000161 0.999999 1.0 \n", + "\n", + " q.ventricular.cardiac.muscle.cell q.visceromotor.neuron \\\n", + "HP:0000001 1.00000 0.999999 \n", + "HP:0000002 1.00000 0.999999 \n", + "HP:0000003 1.00000 0.999999 \n", + "HP:0000005 1.00000 0.999999 \n", + "HP:0000006 0.54919 0.999999 \n", + "... ... ... \n", + "HP:6000133 1.00000 0.999999 \n", + "HP:6000134 1.00000 0.999999 \n", + "HP:6000147 1.00000 0.999999 \n", + "HP:6000158 1.00000 0.999999 \n", + "HP:6000161 1.00000 0.999999 \n", + "\n", + " top_celltype score_snn_res.0.8 seurat_clusters \\\n", + "HP:0000001 ciliated epithelial cell 19 19 \n", + "HP:0000002 mesenchymal stem cell 14 14 \n", + "HP:0000003 metanephric podocyte 25 25 \n", + "HP:0000005 innate lymphoid cell 19 19 \n", + "HP:0000006 lens fiber cell 27 27 \n", + "... ... ... ... \n", + "HP:6000133 GABAergic neuron 3 3 \n", + "HP:6000134 gastric goblet cell 9 9 \n", + "HP:6000147 cortical cell of adrenal gland 3 3 \n", + "HP:6000158 cortical cell of adrenal gland 9 9 \n", + "HP:6000161 intestinal epithelial cell 24 24 \n", + "\n", + " x y \n", + "HP:0000001 33.198307 27.775681 \n", + "HP:0000002 54.675365 93.233971 \n", + "HP:0000003 40.564610 85.063751 \n", + "HP:0000005 35.389614 56.385567 \n", + "HP:0000006 -3.759573 111.937866 \n", + "... ... ... \n", + "HP:6000133 34.638607 81.758522 \n", + "HP:6000134 35.001492 81.385910 \n", + "HP:6000147 34.628735 82.256561 \n", + "HP:6000158 34.967388 81.762451 \n", + "HP:6000161 35.273388 81.710915 \n", + "\n", + "[11047 rows x 128 columns]" + ] + }, + "execution_count": 184, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "embedding_df" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "scanpy", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.3" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/inst/python/pUMAP_pytorch.ipynb b/inst/python/pUMAP_pytorch.ipynb new file mode 100644 index 0000000..837a886 --- /dev/null +++ b/inst/python/pUMAP_pytorch.ipynb @@ -0,0 +1,131 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/bms20/anaconda3/envs/pumap/lib/python3.12/site-packages/tqdm/auto.py:21: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n", + " from .autonotebook import tqdm as notebook_tqdm\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "tensor([1.], device='mps:0')\n" + ] + } + ], + "source": [ + "# https://github.com/elyxlz/umap_pytorch\n", + "\n", + "from umap_pytorch import PUMAP\n", + "import torch\n", + "if torch.backends.mps.is_available():\n", + " mps_device = torch.device(\"mps\")\n", + " x = torch.ones(1, device=mps_device)\n", + " print (x)\n", + "else:\n", + " print (\"MPS device not found.\")" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "GPU available: True (mps), used: True\n", + "TPU available: False, using: 0 TPU cores\n", + "IPU available: False, using: 0 IPUs\n", + "HPU available: False, using: 0 HPUs\n", + "/Users/bms20/anaconda3/envs/pumap/lib/python3.12/site-packages/pytorch_lightning/trainer/connectors/logger_connector/logger_connector.py:75: Starting from v1.9.0, `tensorboardX` has been removed as a dependency of the `pytorch_lightning` package, due to potential conflicts with other packages in the ML ecosystem. For this reason, `logger=True` will use `CSVLogger` as the default logger, unless the `tensorboard` or `tensorboardX` packages are found. Please `pip install lightning[extra]` or one of them to enable TensorBoard support by default\n" + ] + }, + { + "ename": "AssertionError", + "evalue": "Torch not compiled with CUDA enabled", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mAssertionError\u001b[0m Traceback (most recent call last)", + "Cell \u001b[0;32mIn[2], line 21\u001b[0m\n\u001b[1;32m 1\u001b[0m pumap \u001b[38;5;241m=\u001b[39m PUMAP(\n\u001b[1;32m 2\u001b[0m encoder\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, \u001b[38;5;66;03m# nn.Module, None for default\u001b[39;00m\n\u001b[1;32m 3\u001b[0m decoder\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, \u001b[38;5;66;03m# nn.Module, True for default, None for encoder only\u001b[39;00m\n\u001b[0;32m (...)\u001b[0m\n\u001b[1;32m 17\u001b[0m match_nonparametric_umap\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mFalse\u001b[39;00m \u001b[38;5;66;03m# Train network to match embeddings from non parametric umap\u001b[39;00m\n\u001b[1;32m 18\u001b[0m )\n\u001b[1;32m 20\u001b[0m data \u001b[38;5;241m=\u001b[39m torch\u001b[38;5;241m.\u001b[39mrandn((\u001b[38;5;241m50000\u001b[39m, \u001b[38;5;241m512\u001b[39m))\n\u001b[0;32m---> 21\u001b[0m \u001b[43mpumap\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mfit\u001b[49m\u001b[43m(\u001b[49m\u001b[43mdata\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m 22\u001b[0m embedding \u001b[38;5;241m=\u001b[39m pumap\u001b[38;5;241m.\u001b[39mtransform(data) \u001b[38;5;66;03m# (50000, 2)\u001b[39;00m\n\u001b[1;32m 24\u001b[0m \u001b[38;5;66;03m# if decoder enabled\u001b[39;00m\n", + "File \u001b[0;32m~/anaconda3/envs/pumap/lib/python3.12/site-packages/umap_pytorch/main.py:135\u001b[0m, in \u001b[0;36mPUMAP.fit\u001b[0;34m(self, X)\u001b[0m\n\u001b[1;32m 133\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21mfit\u001b[39m(\u001b[38;5;28mself\u001b[39m, X):\n\u001b[1;32m 134\u001b[0m trainer \u001b[38;5;241m=\u001b[39m pl\u001b[38;5;241m.\u001b[39mTrainer(accelerator\u001b[38;5;241m=\u001b[39m\u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39maccelerator, devices\u001b[38;5;241m=\u001b[39m\u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mdevices, max_epochs\u001b[38;5;241m=\u001b[39m\u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mepochs)\n\u001b[0;32m--> 135\u001b[0m encoder \u001b[38;5;241m=\u001b[39m \u001b[43mdefault_encoder\u001b[49m\u001b[43m(\u001b[49m\u001b[43mX\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mshape\u001b[49m\u001b[43m[\u001b[49m\u001b[38;5;241;43m1\u001b[39;49m\u001b[43m:\u001b[49m\u001b[43m]\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mn_components\u001b[49m\u001b[43m)\u001b[49m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mencoder \u001b[38;5;129;01mis\u001b[39;00m 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\u001b[0;32m~/anaconda3/envs/pumap/lib/python3.12/site-packages/torch/nn/modules/module.py:915\u001b[0m, in \u001b[0;36mModule.cuda\u001b[0;34m(self, device)\u001b[0m\n\u001b[1;32m 898\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21mcuda\u001b[39m(\u001b[38;5;28mself\u001b[39m: T, device: Optional[Union[\u001b[38;5;28mint\u001b[39m, device]] \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;01mNone\u001b[39;00m) \u001b[38;5;241m-\u001b[39m\u001b[38;5;241m>\u001b[39m T:\n\u001b[1;32m 899\u001b[0m \u001b[38;5;250m \u001b[39m\u001b[38;5;124mr\u001b[39m\u001b[38;5;124;03m\"\"\"Move all model parameters and buffers to the GPU.\u001b[39;00m\n\u001b[1;32m 900\u001b[0m \n\u001b[1;32m 901\u001b[0m \u001b[38;5;124;03m This also makes associated parameters and buffers different objects. So\u001b[39;00m\n\u001b[0;32m (...)\u001b[0m\n\u001b[1;32m 913\u001b[0m \u001b[38;5;124;03m Module: self\u001b[39;00m\n\u001b[1;32m 914\u001b[0m \u001b[38;5;124;03m \"\"\"\u001b[39;00m\n\u001b[0;32m--> 915\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_apply\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;28;43;01mlambda\u001b[39;49;00m\u001b[43m \u001b[49m\u001b[43mt\u001b[49m\u001b[43m:\u001b[49m\u001b[43m \u001b[49m\u001b[43mt\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mcuda\u001b[49m\u001b[43m(\u001b[49m\u001b[43mdevice\u001b[49m\u001b[43m)\u001b[49m\u001b[43m)\u001b[49m\n", + "File \u001b[0;32m~/anaconda3/envs/pumap/lib/python3.12/site-packages/torch/nn/modules/module.py:779\u001b[0m, in \u001b[0;36mModule._apply\u001b[0;34m(self, fn, recurse)\u001b[0m\n\u001b[1;32m 777\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m recurse:\n\u001b[1;32m 778\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m module \u001b[38;5;129;01min\u001b[39;00m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mchildren():\n\u001b[0;32m--> 779\u001b[0m \u001b[43mmodule\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_apply\u001b[49m\u001b[43m(\u001b[49m\u001b[43mfn\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m 781\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21mcompute_should_use_set_data\u001b[39m(tensor, tensor_applied):\n\u001b[1;32m 782\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m torch\u001b[38;5;241m.\u001b[39m_has_compatible_shallow_copy_type(tensor, tensor_applied):\n\u001b[1;32m 783\u001b[0m \u001b[38;5;66;03m# If the new tensor has compatible tensor type as the existing tensor,\u001b[39;00m\n\u001b[1;32m 784\u001b[0m \u001b[38;5;66;03m# the current behavior is to change the tensor in-place using `.data =`,\u001b[39;00m\n\u001b[0;32m (...)\u001b[0m\n\u001b[1;32m 789\u001b[0m \u001b[38;5;66;03m# global flag to let the user control whether they want the future\u001b[39;00m\n\u001b[1;32m 790\u001b[0m \u001b[38;5;66;03m# behavior of overwriting the existing tensor or not.\u001b[39;00m\n", + "File \u001b[0;32m~/anaconda3/envs/pumap/lib/python3.12/site-packages/torch/nn/modules/module.py:804\u001b[0m, in \u001b[0;36mModule._apply\u001b[0;34m(self, fn, recurse)\u001b[0m\n\u001b[1;32m 800\u001b[0m \u001b[38;5;66;03m# Tensors stored in modules are graph leaves, and we don't want to\u001b[39;00m\n\u001b[1;32m 801\u001b[0m \u001b[38;5;66;03m# track autograd history of `param_applied`, so we have to use\u001b[39;00m\n\u001b[1;32m 802\u001b[0m \u001b[38;5;66;03m# `with torch.no_grad():`\u001b[39;00m\n\u001b[1;32m 803\u001b[0m \u001b[38;5;28;01mwith\u001b[39;00m torch\u001b[38;5;241m.\u001b[39mno_grad():\n\u001b[0;32m--> 804\u001b[0m param_applied \u001b[38;5;241m=\u001b[39m \u001b[43mfn\u001b[49m\u001b[43m(\u001b[49m\u001b[43mparam\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m 805\u001b[0m p_should_use_set_data \u001b[38;5;241m=\u001b[39m compute_should_use_set_data(param, param_applied)\n\u001b[1;32m 807\u001b[0m \u001b[38;5;66;03m# subclasses may have multiple child tensors so we need to use swap_tensors\u001b[39;00m\n", + "File \u001b[0;32m~/anaconda3/envs/pumap/lib/python3.12/site-packages/torch/nn/modules/module.py:915\u001b[0m, in \u001b[0;36mModule.cuda..\u001b[0;34m(t)\u001b[0m\n\u001b[1;32m 898\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21mcuda\u001b[39m(\u001b[38;5;28mself\u001b[39m: T, device: Optional[Union[\u001b[38;5;28mint\u001b[39m, device]] \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;01mNone\u001b[39;00m) \u001b[38;5;241m-\u001b[39m\u001b[38;5;241m>\u001b[39m T:\n\u001b[1;32m 899\u001b[0m \u001b[38;5;250m \u001b[39m\u001b[38;5;124mr\u001b[39m\u001b[38;5;124;03m\"\"\"Move all model parameters and buffers to the GPU.\u001b[39;00m\n\u001b[1;32m 900\u001b[0m \n\u001b[1;32m 901\u001b[0m \u001b[38;5;124;03m This also makes associated parameters and buffers different objects. So\u001b[39;00m\n\u001b[0;32m (...)\u001b[0m\n\u001b[1;32m 913\u001b[0m \u001b[38;5;124;03m Module: self\u001b[39;00m\n\u001b[1;32m 914\u001b[0m \u001b[38;5;124;03m \"\"\"\u001b[39;00m\n\u001b[0;32m--> 915\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_apply(\u001b[38;5;28;01mlambda\u001b[39;00m t: \u001b[43mt\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mcuda\u001b[49m\u001b[43m(\u001b[49m\u001b[43mdevice\u001b[49m\u001b[43m)\u001b[49m)\n", + "File \u001b[0;32m~/anaconda3/envs/pumap/lib/python3.12/site-packages/torch/cuda/__init__.py:284\u001b[0m, in \u001b[0;36m_lazy_init\u001b[0;34m()\u001b[0m\n\u001b[1;32m 279\u001b[0m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mRuntimeError\u001b[39;00m(\n\u001b[1;32m 280\u001b[0m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mCannot re-initialize CUDA in forked subprocess. To use CUDA with \u001b[39m\u001b[38;5;124m\"\u001b[39m\n\u001b[1;32m 281\u001b[0m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mmultiprocessing, you must use the \u001b[39m\u001b[38;5;124m'\u001b[39m\u001b[38;5;124mspawn\u001b[39m\u001b[38;5;124m'\u001b[39m\u001b[38;5;124m start method\u001b[39m\u001b[38;5;124m\"\u001b[39m\n\u001b[1;32m 282\u001b[0m )\n\u001b[1;32m 283\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m \u001b[38;5;28mhasattr\u001b[39m(torch\u001b[38;5;241m.\u001b[39m_C, \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124m_cuda_getDeviceCount\u001b[39m\u001b[38;5;124m\"\u001b[39m):\n\u001b[0;32m--> 284\u001b[0m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mAssertionError\u001b[39;00m(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mTorch not compiled with CUDA enabled\u001b[39m\u001b[38;5;124m\"\u001b[39m)\n\u001b[1;32m 285\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m _cudart \u001b[38;5;129;01mis\u001b[39;00m \u001b[38;5;28;01mNone\u001b[39;00m:\n\u001b[1;32m 286\u001b[0m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mAssertionError\u001b[39;00m(\n\u001b[1;32m 287\u001b[0m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mlibcudart functions unavailable. It looks like you have a broken build?\u001b[39m\u001b[38;5;124m\"\u001b[39m\n\u001b[1;32m 288\u001b[0m )\n", + "\u001b[0;31mAssertionError\u001b[0m: Torch not compiled with CUDA enabled" + ] + } + ], + "source": [ + "\n", + "\n", + "pumap = PUMAP(\n", + " encoder=None, # nn.Module, None for default\n", + " decoder=None, # nn.Module, True for default, None for encoder only\n", + " n_neighbors=10,\n", + " min_dist=0.1,\n", + " metric=\"euclidean\",\n", + " n_components=2,\n", + " beta=1.0, # How much to weigh reconstruction loss for decoder\n", + " random_state=None,\n", + " lr=1e-3,\n", + " epochs=10,\n", + " batch_size=64,\n", + " num_workers=1,\n", + " num_gpus=1,\n", + " accelerator='mps',\n", + " devices=1,\n", + " match_nonparametric_umap=False # Train network to match embeddings from non parametric umap\n", + ")\n", + "\n", + "data = torch.randn((50000, 512))\n", + "pumap.fit(data)\n", + "embedding = pumap.transform(data) # (50000, 2)\n", + "\n", + "# if decoder enabled\n", + "recon = pumap.inverse_transform(embedding) # (50000, 512)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "pumap", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.3" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/inst/python/scvi.ipynb b/inst/python/scvi.ipynb new file mode 100644 index 0000000..2d3dc85 --- /dev/null +++ b/inst/python/scvi.ipynb @@ -0,0 +1,96995 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/bms20/anaconda3/envs/scvi/lib/python3.12/site-packages/tqdm/auto.py:21: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n", + " from .autonotebook import tqdm as notebook_tqdm\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "tensor([1.], device='mps:0')\n" + ] + } + ], + "source": [ + "import os\n", + "import scanpy as sc\n", + "import anndata\n", + "import scvi\n", + "import torch\n", + "\n", + "if torch.backends.mps.is_available():\n", + " mps_device = torch.device(\"mps\")\n", + " x = torch.ones(1, device=mps_device)\n", + " print (x)\n", + "else:\n", + " print (\"MPS device not found.\")" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/bms20/anaconda3/envs/scvi/lib/python3.12/site-packages/anndata/compat/__init__.py:311: FutureWarning: Moving element from .uns['neighbors']['distances'] to .obsp['distances'].\n", + "\n", + "This is where adjacency matrices should go now.\n", + " warn(\n" + ] + } + ], + "source": [ + "# from scanpy.datasets import pbmc68k_reduced\n", + "# ad = pbmc68k_reduced()\n", + "ad=anndata.read_h5ad(os.path.expanduser(\"~/Downloads/hpo.h5ad\"))\n", + "# sc.pp.normalize_total(ad)\n", + "# sc.pp.scale(ad)\n", + "## Normalise to range of 0-1 with sklearn sparse matrix\n", + "# X = ad.raw.X\n", + "# from sklearn.preprocessing import MaxAbsScaler\n", + "# X = MaxAbsScaler().fit_transform(X)\n", + "\n", + "## MUST round to mimic RNA read counts: https://discourse.scverse.org/t/scvi-model-scvi-input-values/2233/2\n", + "ad.layers[\"counts\"] = round(ad.X.copy()*1000) \n", + "\n", + "# sc.pp.normalize_total(ad, target_sum=1e4)\n", + "# sc.pp.log1p(ad)\n", + "ad.raw = ad\n", + "sc.pp.filter_cells(ad,min_genes=1)\n", + "\n", + "\n", + "# from sklearn.preprocessing import normalize\n", + "# X = normalize(X, norm='l1', axis=1)" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "sc.pp.neighbors(ad)\n", + "sc.tl.leiden(ad)\n", + "sc.tl.paga(ad)\n", + "sc.pl.paga(ad)" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "AnnData object with n_obs × n_vars = 11044 × 5003\n", + " obs: 'orig.ident', 'nCount_score', 'nFeature_score', 'id', 'disease_id', 'disease_name', 'qualifier', 'reference', 'evidence', 'onset', 'frequency', 'sex', 'modifier', 'aspect', 'biocuration', 'definition', 'ancestor', 'ancestor_name', 'ancestor_name_abnormality', 'disease_db', 'hpo_name', 'id_type', 'id_name', 'n_genes', 'q.B.cell', 'q.GABAergic.neuron', 'q.Mueller.cell', 'q.Purkinje.cell', 'q.Schwann.cell', 'q.Sertoli.cell', 'q.T.cell', 'q.acinar.cell', 'q.alternatively.activated.macrophage', 'q.amacrine.cell', 'q.astrocyte', 'q.basal.cell', 'q.bipolar.neuron', 'q.brush.cell', 'q.cardiac.muscle.cell', 'q.cell.of.skeletal.muscle', 'q.chondrocyte', 'q.chorionic.trophoblast.cell', 'q.chromaffin.cell', 'q.ciliated.epithelial.cell', 'q.cord.blood.hematopoietic.stem.cell', 'q.corneal.epithelial.cell', 'q.cortical.cell.of.adrenal.gland', 'q.dendritic.cell', 'q.embryonic.stem.cell', 'q.endocardial.cell', 'q.endocrine.cell', 'q.endothelial.cell', 'q.endothelial.cell.of.lymphatic.vessel', 'q.endothelial.cell.of.vascular.tree', 'q.enterocyte', 'q.epicardial.adipocyte', 'q.epithelial.cell', 'q.epithelial.cell.of.exocrine.pancreas', 'q.epithelial.cell.of.lower.respiratory.tract', 'q.epithelial.cell.of.proximal.tubule', 'q.epithelial.cell.of.thymus', 'q.erythroblast', 'q.erythroid.lineage.cell', 'q.erythroid.progenitor.cell', 'q.extravillous.trophoblast', 'q.fibroblast', 'q.gastric.goblet.cell', 'q.glial.cell', 'q.glutamatergic.neuron', 'q.goblet.cell', 'q.granule.cell', 'q.hematopoietic.cell', 'q.hematopoietic.stem.cell', 'q.hepatic.stellate.cell', 'q.hepatoblast', 'q.inflammatory.cell', 'q.inhibitory.interneuron', 'q.innate.lymphoid.cell', 'q.intestinal.epithelial.cell', 'q.kidney.loop.of.Henle.epithelial.cell', 'q.lens.fiber.cell', 'q.macrophage', 'q.mast.cell', 'q.mature.neutrophil', 'q.megakaryocyte', 'q.mesangial.cell', 'q.mesenchymal.stem.cell', 'q.mesothelial.cell', 'q.metanephric.podocyte', 'q.microglial.cell', 'q.monocyte', 'q.mucous.cell.of.stomach', 'q.myeloid.cell', 'q.neuroendocrine.cell', 'q.neuron', 'q.neuronal.brush.cell', 'q.oligodendrocyte', 'q.pancreatic.ductal.cell', 'q.peptic.cell', 'q.photoreceptor.cell', 'q.plasma.cell', 'q.primordial.germ.cell', 'q.professional.antigen.presenting.cell', 'q.regular.atrial.cardiac.myocyte', 'q.renal.intercalated.cell', 'q.retina.horizontal.cell', 'q.retinal.ganglion.cell', 'q.retinal.pigment.epithelial.cell', 'q.skeletal.muscle.satellite.cell', 'q.smooth.muscle.cell', 'q.squamous.epithelial.cell', 'q.stratified.epithelial.cell', 'q.stromal.cell', 'q.sympathetic.neuron', 'q.syncytiotrophoblast.cell', 'q.taste.receptor.cell', 'q.thymocyte', 'q.thyroid.follicular.cell', 'q.trophoblast.cell', 'q.trophoblast.giant.cell', 'q.type.II.pneumocyte', 'q.ventricular.cardiac.muscle.cell', 'q.visceromotor.neuron', 'top_celltype', 'score_snn_res.0.8', 'seurat_clusters', 'leiden'\n", + " var: 'input_gene', 'ortholog_gene', 'vst.mean', 'vst.variance', 'vst.variance.expected', 'vst.variance.standardized', 'vst.variable'\n", + " uns: 'neighbors', 'leiden', 'paga', 'leiden_sizes', 'leiden_colors'\n", + " obsm: 'X_pca', 'X_umap'\n", + " varm: 'PCs'\n", + " layers: 'counts'\n", + " obsp: 'distances', 'connectivities'" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# sc.tl.embedding_density(ad)\n", + "# sc.pl.embedding_density(ad)\n", + "# sc.pp.neighbors(ad)\n", + "# sc.tl.diffmap(ad)\n", + "# sc.pl.diffmap(ad)\n", + "\n", + "# sc.tl.dendrogram(ad, groupby=\"ancestor_name_abnormality\")\n", + "# sc.pl.dendrogram(ad, groupby=\"ancestor_name_abnormality\")\n", + "# sc.pl.clustermap(ad)\n", + "ad\n" + ] + }, + { + "cell_type": "code", + "execution_count": 42, + "metadata": {}, + "outputs": [], + "source": [ + "# https://docs.scvi-tools.org/en/stable/api/user.html\n", + "base_model = scvi.model.SCVI\n", + "base_model.setup_anndata(\n", + " ad, \n", + " layer=\"counts\",\n", + " # categorical_covariate_keys=[\"cell_source\", \"donor\"],\n", + " continuous_covariate_keys=[\"nFeature_score\"]\n", + ")\n", + "model = base_model(\n", + " adata=ad,\n", + " n_latent=50,\n", + " # n_layers=2,\n", + " # n_hidden=128*8,\n", + " # latent_distribution=\"ln\"\n", + ")\n", + "\n", + "\n", + "### Tune model hyperparameters\n", + "# from ray import tune\n", + "# from scvi import autotune\n", + "# scvi_tuner = autotune.ModelTuner(model)\n", + "# scvi_tuner.info()\n", + "# search_space = {\n", + "# \"n_hidden\": tune.choice([64, 128, 256]),\n", + "# \"n_layers\": tune.choice([1, 2, 3]),\n", + "# \"lr\": tune.loguniform(1e-4, 1e-2),\n", + "# }\n", + "# model1 = {\n", + "# \"n_hidden\": 64,\n", + "# \"n_layers\": 1,\n", + "# \"lr\": 0.001,\n", + "# }\n", + "# model2 = {\n", + "# \"n_hidden\": 64,\n", + "# \"n_layers\": 3,\n", + "# \"lr\": 0.0001,\n", + "# }\n", + "# ray.init(log_to_driver=False)\n", + "# results = scvi_tuner.fit(\n", + "# ad,\n", + "# metric=\"validation_loss\",\n", + "# search_space=search_space,\n", + "# num_samples=5,\n", + "# max_epochs=100,\n", + "# resources={\"cpu\": 10, \"gpu\": 1},\n", + "# )\n" + ] + }, + { + "cell_type": "code", + "execution_count": 43, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "GPU available: True (mps), used: False\n", + "TPU available: False, using: 0 TPU cores\n", + "IPU available: False, using: 0 IPUs\n", + "HPU available: False, using: 0 HPUs\n", + "/Users/bms20/anaconda3/envs/scvi/lib/python3.12/site-packages/lightning/pytorch/trainer/setup.py:201: UserWarning: MPS available but not used. Set `accelerator` and `devices` using `Trainer(accelerator='mps', devices=1)`.\n", + " rank_zero_warn(\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Epoch 396/400: 99%|█████████▉| 396/400 [31:38<00:19, 4.79s/it, v_num=1, train_loss_step=1.34e+3, train_loss_epoch=1.09e+3]\n", + "Monitored metric elbo_validation did not improve in the last 45 records. Best score: 1252.016. Signaling Trainer to stop.\n" + ] + } + ], + "source": [ + "# import os\n", + "# os.environ[\"PYTORCH_ENABLE_MPS_FALLBACK\"] = '1'\n", + "model.train(load_sparse_tensor=True, early_stopping=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 44, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(11044, 50)" + ] + }, + "execution_count": 44, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "SCVI_LATENT_KEY = \"X_scVI\"\n", + "latent = model.get_latent_representation()\n", + "ad.obsm[SCVI_LATENT_KEY] = latent\n", + "latent.shape" + ] + }, + { + "cell_type": "code", + "execution_count": 45, + "metadata": {}, + "outputs": [], + "source": [ + "# use scVI latent space for UMAP generation\n", + "sc.pp.neighbors(ad, use_rep=SCVI_LATENT_KEY)\n", + "sc.tl.umap(ad)\n", + "# sc.tl.tsne(ad, use_rep=SCVI_LATENT_KEY)" + ] + }, + { + "cell_type": "code", + "execution_count": 46, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/bms20/anaconda3/envs/scvi/lib/python3.12/site-packages/matplotlib/colors.py:1370: RuntimeWarning: invalid value encountered in subtract\n", + " resdat -= vmin\n" + ] + }, + { + "data": { + "image/png": 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", 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "import numpy as np\n", + "ad.obs[\"nFeature_score_log\"] = ad.obs[\"nFeature_score\"].apply(lambda x: np.log1p(x))\n", + "basis = \"umap\"\n", + "fig = sc.pl.scatter(\n", + " ad,\n", + " basis=basis,\n", + " alpha=.5,\n", + " color=[\"nFeature_score_log\",\"q.ventricular.cardiac.muscle.cell\"],\n", + " frameon=False\n", + ")\n", + "fig = sc.pl.scatter(\n", + " ad,\n", + " basis=basis,\n", + " alpha=.5,\n", + " color=[\"ancestor_name_abnormality\"],\n", + " frameon=False\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 87, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.plotly.v1+json": { + "config": { + "plotlyServerURL": "https://plot.ly" + }, + "data": [ + { + "marker": { + "color": [ + "rgba(213,234,231,1.0)", + "rgba(156,222,214,1.0)", + "rgba(211,63,106,1.0)", + "rgba(213,234,231,1.0)", + "rgba(213,234,231,1.0)", + "rgba(213,234,231,1.0)", + 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0.23840716, -0.19725522]),\n", + " 939: array([-0.26984978, 0.20758925, -0.1457094 ]),\n", + " 940: array([-0.26946479, 0.25719011, -0.21468927]),\n", + " 941: array([0.29635671, 0.05744395, 0.01144437]),\n", + " 942: array([ 0.26274654, 0.01875065, -0.25044361]),\n", + " 943: array([-0.204137 , 0.14994602, -0.06463327]),\n", + " 944: array([ 0.25457788, 0.10612519, -0.12623394]),\n", + " 945: array([ 0.38271916, -0.17899114, -0.15312484]),\n", + " 946: array([-0.09030916, 0.10173561, -0.04268915]),\n", + " 947: array([ 0.35747832, -0.18291283, -0.07217029]),\n", + " 948: array([-0.25224131, 0.28379914, -0.20080303]),\n", + " 949: array([-0.92607087, -0.37526891, -0.23613168]),\n", + " 950: array([-0.28580838, 0.01914534, 0.32334706]),\n", + " 951: array([ 0.32309622, 0.19050795, -0.01569897]),\n", + " 952: array([ 0.10002828, 0.11254513, -0.05535755]),\n", + " 953: array([ 0.19560967, -0.1441007 , 0.40643102]),\n", + " 954: array([-0.24817288, 0.10036836, -0.20625471]),\n", + " 955: array([ 0.32005554, 0.21031858, -0.04677737]),\n", + " 956: array([-0.08234014, 0.09164073, -0.05720096]),\n", + " 957: array([-0.14626031, 0.04402871, -0.22342366]),\n", + " 958: array([-0.04424858, 0.06424361, -0.1481061 ]),\n", + " 959: array([-0.23821181, 0.15967068, -0.09106123]),\n", + " 960: array([ 0.31899428, -0.18167266, 0.08074851]),\n", + " 961: array([-0.89012927, -0.01181576, -0.06283105]),\n", + " 962: array([-0.02664273, -0.44994855, 0.20367619]),\n", + " 963: array([-0.08008907, 0.38506368, -0.78064543]),\n", + " 964: array([-0.31113461, -0.0013096 , 0.39275116]),\n", + " 965: array([ 0.32282463, 0.17695418, -0.04445816]),\n", + " 966: array([-0.039493 , 0.29881254, 0.48884323]),\n", + " 967: array([-0.27226892, 0.16099748, -0.07207604]),\n", + " 968: array([ 0.33345377, -0.13979898, -0.16074011]),\n", + " 969: array([-0.20251477, 0.0427633 , -0.18954085]),\n", + " 970: array([ 0.16656867, -0.13736604, 0.46126574]),\n", + " 971: array([ 0.15830918, -0.1290002 , 0.47391015]),\n", + " 972: array([-0.88666505, 0.01072956, -0.06414668]),\n", + " 973: array([0.18566628, 0.18331015, 0.02842821]),\n", + " 974: array([ 0.26354545, -0.05317549, -0.19353196]),\n", + " 975: array([-0.04568793, -0.24107262, 0.72988182]),\n", + " 976: array([ 0.17134041, 0.03273391, -0.06042668]),\n", + " 977: array([ 0.51212126, -0.02945824, -0.01145263]),\n", + " 978: array([ 0.10498431, 0.06007113, -0.00302046]),\n", + " 979: array([-0.08677095, 0.3777948 , -0.78458613]),\n", + " 980: array([ 0.17820573, 0.0336565 , -0.16340858]),\n", + " 981: array([ 0.79811269, -0.61089432, -0.33550715]),\n", + " 982: array([0.16035382, 0.03300427, 0.72642499]),\n", + " 983: array([-0.26852012, 0.04388157, 0.2512399 ]),\n", + " 984: array([-0.29155487, 0.20901398, -0.19834192]),\n", + " 985: array([ 0.41373447, -0.69745284, -0.5638572 ]),\n", + " 986: array([-0.0215457 , 0.0386518 , -0.14862856]),\n", + " 987: array([-0.05699421, 0.0465574 , -0.19987442]),\n", + " 988: array([-0.29140562, 0.09356255, 0.14069673]),\n", + " 989: array([ 0.60274714, -0.11897714, -0.74971324]),\n", + " 990: array([-0.99679869, -0.03855969, 0.01105865]),\n", + " 991: array([-0.3418645 , 0.04228388, -0.73764479]),\n", + " 992: array([-0.01769437, 0.02499115, -0.10716083]),\n", + " 993: array([0.17182708, 0.0298314 , 0.07518575]),\n", + " 994: array([-0.02479731, 0.10886943, -0.02691139]),\n", + " 995: array([ 0.0256409 , -0.31434664, 0.07245456]),\n", + " 996: array([0.25665542, 0.1602515 , 0.26662725]),\n", + " 997: array([ 0.0880125 , 0.14357384, -0.0106046 ]),\n", + " 998: array([-0.11370005, 0.10875924, -0.01653526]),\n", + " 999: array([ 0.17294756, -0.02294306, 0.08226293])}" + ] + }, + "execution_count": 68, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "spring_3D" + ] + }, + { + "cell_type": "code", + "execution_count": 66, + "metadata": {}, + "outputs": [ + { + "ename": "KeyboardInterrupt", + "evalue": "", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mKeyboardInterrupt\u001b[0m Traceback (most recent call last)", + "Cell \u001b[0;32mIn[66], line 8\u001b[0m\n\u001b[1;32m 6\u001b[0m Num_nodes \u001b[38;5;241m=\u001b[39m \u001b[38;5;241m10000\u001b[39m\n\u001b[1;32m 7\u001b[0m G \u001b[38;5;241m=\u001b[39m nx\u001b[38;5;241m.\u001b[39mGraph(ad\u001b[38;5;241m.\u001b[39mobsp[\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mconnectivities\u001b[39m\u001b[38;5;124m\"\u001b[39m][:Num_nodes,:Num_nodes])\n\u001b[0;32m----> 8\u001b[0m spring_3D \u001b[38;5;241m=\u001b[39m \u001b[43mnx\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mspring_layout\u001b[49m\u001b[43m(\u001b[49m\u001b[43mG\u001b[49m\u001b[43m,\u001b[49m\u001b[43mdim\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[38;5;241;43m3\u001b[39;49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mseed\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[38;5;241;43m18\u001b[39;49m\u001b[43m)\u001b[49m\n\u001b[1;32m 9\u001b[0m \u001b[38;5;66;03m#an example node coordinate\u001b[39;00m\n\u001b[1;32m 10\u001b[0m spring_3D[\u001b[38;5;241m4\u001b[39m]\n", + "File \u001b[0;32m compilation 20:4\u001b[0m, in \u001b[0;36margmap_spring_layout_17\u001b[0;34m(G, k, pos, fixed, iterations, threshold, weight, scale, center, dim, seed)\u001b[0m\n\u001b[1;32m 2\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mcollections\u001b[39;00m\n\u001b[1;32m 3\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mgzip\u001b[39;00m\n\u001b[0;32m----> 4\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01minspect\u001b[39;00m\n\u001b[1;32m 5\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mitertools\u001b[39;00m\n\u001b[1;32m 6\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mre\u001b[39;00m\n", + "File \u001b[0;32m~/anaconda3/envs/scvi/lib/python3.12/site-packages/networkx/drawing/layout.py:483\u001b[0m, in \u001b[0;36mspring_layout\u001b[0;34m(G, k, pos, fixed, iterations, threshold, weight, scale, center, dim, seed)\u001b[0m\n\u001b[1;32m 481\u001b[0m nnodes, _ \u001b[38;5;241m=\u001b[39m A\u001b[38;5;241m.\u001b[39mshape\n\u001b[1;32m 482\u001b[0m k \u001b[38;5;241m=\u001b[39m dom_size \u001b[38;5;241m/\u001b[39m np\u001b[38;5;241m.\u001b[39msqrt(nnodes)\n\u001b[0;32m--> 483\u001b[0m pos \u001b[38;5;241m=\u001b[39m \u001b[43m_sparse_fruchterman_reingold\u001b[49m\u001b[43m(\u001b[49m\n\u001b[1;32m 484\u001b[0m \u001b[43m \u001b[49m\u001b[43mA\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mk\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mpos_arr\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mfixed\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43miterations\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mdim\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mseed\u001b[49m\n\u001b[1;32m 485\u001b[0m \u001b[43m \u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m 486\u001b[0m \u001b[38;5;28;01mexcept\u001b[39;00m \u001b[38;5;167;01mValueError\u001b[39;00m:\n\u001b[1;32m 487\u001b[0m A \u001b[38;5;241m=\u001b[39m nx\u001b[38;5;241m.\u001b[39mto_numpy_array(G, weight\u001b[38;5;241m=\u001b[39mweight)\n", + "File \u001b[0;32m compilation 28:4\u001b[0m, in \u001b[0;36margmap__sparse_fruchterman_reingold_25\u001b[0;34m(A, k, pos, fixed, iterations, threshold, dim, seed)\u001b[0m\n\u001b[1;32m 2\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mcollections\u001b[39;00m\n\u001b[1;32m 3\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mgzip\u001b[39;00m\n\u001b[0;32m----> 4\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01minspect\u001b[39;00m\n\u001b[1;32m 5\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mitertools\u001b[39;00m\n\u001b[1;32m 6\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mre\u001b[39;00m\n", + "File \u001b[0;32m~/anaconda3/envs/scvi/lib/python3.12/site-packages/networkx/drawing/layout.py:626\u001b[0m, in \u001b[0;36m_sparse_fruchterman_reingold\u001b[0;34m(A, k, pos, fixed, iterations, threshold, dim, seed)\u001b[0m\n\u001b[1;32m 622\u001b[0m Ai \u001b[38;5;241m=\u001b[39m A\u001b[38;5;241m.\u001b[39mgetrowview(i)\u001b[38;5;241m.\u001b[39mtoarray() \u001b[38;5;66;03m# TODO: revisit w/ sparse 1D container\u001b[39;00m\n\u001b[1;32m 623\u001b[0m \u001b[38;5;66;03m# displacement \"force\"\u001b[39;00m\n\u001b[1;32m 624\u001b[0m displacement[:, i] \u001b[38;5;241m+\u001b[39m\u001b[38;5;241m=\u001b[39m \u001b[43m(\u001b[49m\n\u001b[1;32m 625\u001b[0m \u001b[43m \u001b[49m\u001b[43mdelta\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[43m \u001b[49m\u001b[43m(\u001b[49m\u001b[43mk\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[43m \u001b[49m\u001b[43mk\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;241;43m/\u001b[39;49m\u001b[43m \u001b[49m\u001b[43mdistance\u001b[49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[38;5;241;43m2\u001b[39;49m\u001b[43m \u001b[49m\u001b[38;5;241;43m-\u001b[39;49m\u001b[43m \u001b[49m\u001b[43mAi\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[43m \u001b[49m\u001b[43mdistance\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;241;43m/\u001b[39;49m\u001b[43m \u001b[49m\u001b[43mk\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m--> 626\u001b[0m \u001b[43m \u001b[49m\u001b[43m)\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43msum\u001b[49m\u001b[43m(\u001b[49m\u001b[43maxis\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[38;5;241;43m1\u001b[39;49m\u001b[43m)\u001b[49m\n\u001b[1;32m 627\u001b[0m \u001b[38;5;66;03m# update positions\u001b[39;00m\n\u001b[1;32m 628\u001b[0m length \u001b[38;5;241m=\u001b[39m np\u001b[38;5;241m.\u001b[39msqrt((displacement\u001b[38;5;241m*\u001b[39m\u001b[38;5;241m*\u001b[39m\u001b[38;5;241m2\u001b[39m)\u001b[38;5;241m.\u001b[39msum(axis\u001b[38;5;241m=\u001b[39m\u001b[38;5;241m0\u001b[39m))\n", + "File \u001b[0;32m~/anaconda3/envs/scvi/lib/python3.12/site-packages/numpy/core/_methods.py:47\u001b[0m, in \u001b[0;36m_sum\u001b[0;34m(a, axis, dtype, out, keepdims, initial, where)\u001b[0m\n\u001b[1;32m 43\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21m_amin\u001b[39m(a, axis\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, out\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, keepdims\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mFalse\u001b[39;00m,\n\u001b[1;32m 44\u001b[0m initial\u001b[38;5;241m=\u001b[39m_NoValue, where\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mTrue\u001b[39;00m):\n\u001b[1;32m 45\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m umr_minimum(a, axis, \u001b[38;5;28;01mNone\u001b[39;00m, out, keepdims, initial, where)\n\u001b[0;32m---> 47\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21m_sum\u001b[39m(a, axis\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, dtype\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, out\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, keepdims\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mFalse\u001b[39;00m,\n\u001b[1;32m 48\u001b[0m initial\u001b[38;5;241m=\u001b[39m_NoValue, where\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mTrue\u001b[39;00m):\n\u001b[1;32m 49\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m umr_sum(a, axis, dtype, out, keepdims, initial, where)\n\u001b[1;32m 51\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21m_prod\u001b[39m(a, axis\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, dtype\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, out\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m, keepdims\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mFalse\u001b[39;00m,\n\u001b[1;32m 52\u001b[0m initial\u001b[38;5;241m=\u001b[39m_NoValue, where\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mTrue\u001b[39;00m):\n", + "\u001b[0;31mKeyboardInterrupt\u001b[0m: " + ] + } + ], + "source": [ + "import networkx as nx \n", + "import plotly.graph_objects as go\n", + "import pandas as pd\n", + "\n", + "## Create networkx graph from connectivties matrix \n", + "Num_nodes = 10000\n", + "G = nx.Graph(ad.obsp[\"connectivities\"][:Num_nodes,:Num_nodes])\n", + "spring_3D = nx.spring_layout(G,dim=3, seed=18)\n", + "#an example node coordinate\n", + "spring_3D[4]\n", + "#we need to seperate the X,Y,Z coordinates for Plotly\n", + "x_nodes = [spring_3D[i][0] for i in range(Num_nodes)]# x-coordinates of nodes\n", + "y_nodes = [spring_3D[i][1] for i in range(Num_nodes)]# y-coordinates\n", + "z_nodes = [spring_3D[i][2] for i in range(Num_nodes)]# z-coordinates\n", + "edge_list = G.edges()\n", + "#we need to create lists that contain the starting and ending coordinates of each edge.\n", + "x_edges=[]\n", + "y_edges=[]\n", + "z_edges=[]\n", + "#need to fill these with all of the coordiates\n", + "for edge in edge_list:\n", + " #format: [beginning,ending,None]\n", + " x_coords = [spring_3D[edge[0]][0],spring_3D[edge[1]][0],None]\n", + " x_edges += x_coords\n", + " y_coords = [spring_3D[edge[0]][1],spring_3D[edge[1]][1],None]\n", + " y_edges += y_coords\n", + " z_coords = [spring_3D[edge[0]][2],spring_3D[edge[1]][2],None]\n", + " z_edges += z_coords" + ] + }, + { + "cell_type": "code", + "execution_count": 79, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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"#create a trace for the edges\n", + "\n", + "trace_edges = go.Scatter3d(x=x_edges,\n", + " y=y_edges,\n", + " z=z_edges,\n", + " mode='lines',\n", + " line=dict(color='black', width=2),\n", + " hoverinfo='none')\n", + "#create a trace for the nodes\n", + "trace_nodes = go.Scatter3d(x=x_nodes,\n", + " y=y_nodes,\n", + " z=z_nodes,\n", + " mode='markers',\n", + " hoverinfo='text')\n", + "#we need to set the axis for the plot \n", + "axis = dict(showbackground=False,\n", + " showline=False,\n", + " zeroline=False,\n", + " showgrid=False,\n", + " showticklabels=False,\n", + " title='')\n", + "#also need to create the layout for our plot\n", + "layout = go.Layout(title=\"\",\n", + " width=650,\n", + " height=625,\n", + " showlegend=False,\n", + " scene=dict(xaxis=dict(axis),\n", + " yaxis=dict(axis),\n", + " zaxis=dict(axis),\n", + " ),\n", + " margin=dict(t=100),\n", + " hovermode='closest')\n", + "#Include the traces we want to plot and create a figure\n", + "data = [trace_edges, trace_nodes]\n", + "fig = go.Figure(data=data, layout=layout)\n", + "\n", + "fig.show()\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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orig.identnCount_scorenFeature_scoreiddisease_iddisease_namequalifierreferenceevidenceonset...q.trophoblast.cellq.trophoblast.giant.cellq.type.II.pneumocyteq.ventricular.cardiac.muscle.cellq.visceromotor.neurontop_celltypescore_snn_res.0.8seurat_clustersxy
HP:0000001028996.4194444978HP:0000001NANANANANANA...0.9999990.9999991.01.000000.999999ciliated epithelial cell191933.19830727.775681
HP:000000208732.5547621495HP:0000002OMIM:144750Hyperostosis, endostealNOTOMIM:144750TAS...0.9999990.9999991.01.000000.999999mesenchymal stem cell141454.67536593.233971
HP:00000030325.75000093HP:0000003OMIM:107480Townes-Brocks syndrome 1OMIM:107480IEA...0.9999990.9999991.01.000000.999999metanephric podocyte252540.56461085.063751
HP:0000005039820.8416674648HP:0000005NANANANANANA...0.9999990.9999991.01.000000.999999innate lymphoid cell191935.38961456.385567
HP:0000006015326.4531931920HP:0000006OMIM:619340Developmental and epileptic encephalopathy 96PMID:31675180PCS...0.8489770.9999991.00.549190.999999lens fiber cell2727-3.759573111.937866
..................................................................
HP:6000133010.0000001HP:6000133OMIM:250800Methemoglobinemia due to deficiency of methemo...PMID:8874222PCS...0.9999990.9999991.01.000000.999999GABAergic neuron3334.63860781.758522
HP:6000134015.0000001HP:6000134OMIM:614307Alpha-methylacyl-CoA racemase deficiencyPMID:10655068PCS...0.9999990.9999991.01.000000.999999gastric goblet cell9935.00149281.385910
HP:600014704.0000001HP:6000147OMIM:618156Squalene synthase deficiencyPMID:32027475PCS...0.9999990.9999991.01.000000.999999cortical cell of adrenal gland3334.62873582.256561
HP:6000158022.0000001HP:6000158OMIM:257220Niemann-pick disease, type C1PMID:25665455PCS...0.9999990.9999991.01.000000.999999cortical cell of adrenal gland9934.96738881.762451
HP:6000161011.0000001HP:6000161OMIM:237310N-acetylglutamate synthase deficiencyPMID:12594532PCS...0.9999990.9999991.01.000000.999999intestinal epithelial cell242435.27338881.710915
\n", + "

11047 rows × 128 columns

\n", + "
" + ], + "text/plain": [ + " orig.ident nCount_score nFeature_score id disease_id \\\n", + "HP:0000001 0 28996.419444 4978 HP:0000001 NA \n", + "HP:0000002 0 8732.554762 1495 HP:0000002 OMIM:144750 \n", + "HP:0000003 0 325.750000 93 HP:0000003 OMIM:107480 \n", + "HP:0000005 0 39820.841667 4648 HP:0000005 NA \n", + "HP:0000006 0 15326.453193 1920 HP:0000006 OMIM:619340 \n", + "... ... ... ... ... ... \n", + "HP:6000133 0 10.000000 1 HP:6000133 OMIM:250800 \n", + "HP:6000134 0 15.000000 1 HP:6000134 OMIM:614307 \n", + "HP:6000147 0 4.000000 1 HP:6000147 OMIM:618156 \n", + "HP:6000158 0 22.000000 1 HP:6000158 OMIM:257220 \n", + "HP:6000161 0 11.000000 1 HP:6000161 OMIM:237310 \n", + "\n", + " disease_name qualifier \\\n", + "HP:0000001 NA NA \n", + "HP:0000002 Hyperostosis, endosteal NOT \n", + "HP:0000003 Townes-Brocks syndrome 1 \n", + "HP:0000005 NA NA \n", + "HP:0000006 Developmental and epileptic encephalopathy 96 \n", + "... ... ... \n", + "HP:6000133 Methemoglobinemia due to deficiency of methemo... \n", + "HP:6000134 Alpha-methylacyl-CoA racemase deficiency \n", + "HP:6000147 Squalene synthase deficiency \n", + "HP:6000158 Niemann-pick disease, type C1 \n", + "HP:6000161 N-acetylglutamate synthase deficiency \n", + "\n", + " reference evidence onset ... q.trophoblast.cell \\\n", + "HP:0000001 NA NA NA ... 0.999999 \n", + "HP:0000002 OMIM:144750 TAS ... 0.999999 \n", + "HP:0000003 OMIM:107480 IEA ... 0.999999 \n", + "HP:0000005 NA NA NA ... 0.999999 \n", + "HP:0000006 PMID:31675180 PCS ... 0.848977 \n", + "... ... ... ... ... ... \n", + "HP:6000133 PMID:8874222 PCS ... 0.999999 \n", + "HP:6000134 PMID:10655068 PCS ... 0.999999 \n", + "HP:6000147 PMID:32027475 PCS ... 0.999999 \n", + "HP:6000158 PMID:25665455 PCS ... 0.999999 \n", + "HP:6000161 PMID:12594532 PCS ... 0.999999 \n", + "\n", + " q.trophoblast.giant.cell q.type.II.pneumocyte \\\n", + "HP:0000001 0.999999 1.0 \n", + "HP:0000002 0.999999 1.0 \n", + "HP:0000003 0.999999 1.0 \n", + "HP:0000005 0.999999 1.0 \n", + "HP:0000006 0.999999 1.0 \n", + "... ... ... \n", + "HP:6000133 0.999999 1.0 \n", + "HP:6000134 0.999999 1.0 \n", + "HP:6000147 0.999999 1.0 \n", + "HP:6000158 0.999999 1.0 \n", + "HP:6000161 0.999999 1.0 \n", + "\n", + " q.ventricular.cardiac.muscle.cell q.visceromotor.neuron \\\n", + "HP:0000001 1.00000 0.999999 \n", + "HP:0000002 1.00000 0.999999 \n", + "HP:0000003 1.00000 0.999999 \n", + "HP:0000005 1.00000 0.999999 \n", + "HP:0000006 0.54919 0.999999 \n", + "... ... ... \n", + "HP:6000133 1.00000 0.999999 \n", + "HP:6000134 1.00000 0.999999 \n", + "HP:6000147 1.00000 0.999999 \n", + "HP:6000158 1.00000 0.999999 \n", + "HP:6000161 1.00000 0.999999 \n", + "\n", + " top_celltype score_snn_res.0.8 seurat_clusters \\\n", + "HP:0000001 ciliated epithelial cell 19 19 \n", + "HP:0000002 mesenchymal stem cell 14 14 \n", + "HP:0000003 metanephric podocyte 25 25 \n", + "HP:0000005 innate lymphoid cell 19 19 \n", + "HP:0000006 lens fiber cell 27 27 \n", + "... ... ... ... \n", + "HP:6000133 GABAergic neuron 3 3 \n", + "HP:6000134 gastric goblet cell 9 9 \n", + "HP:6000147 cortical cell of adrenal gland 3 3 \n", + "HP:6000158 cortical cell of adrenal gland 9 9 \n", + "HP:6000161 intestinal epithelial cell 24 24 \n", + "\n", + " x y \n", + "HP:0000001 33.198307 27.775681 \n", + "HP:0000002 54.675365 93.233971 \n", + "HP:0000003 40.564610 85.063751 \n", + "HP:0000005 35.389614 56.385567 \n", + "HP:0000006 -3.759573 111.937866 \n", + "... ... ... \n", + "HP:6000133 34.638607 81.758522 \n", + "HP:6000134 35.001492 81.385910 \n", + "HP:6000147 34.628735 82.256561 \n", + "HP:6000158 34.967388 81.762451 \n", + "HP:6000161 35.273388 81.710915 \n", + "\n", + "[11047 rows x 128 columns]" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "\n", + "# embedding_df" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "scvi", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.3" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/man/clip_outliers.Rd b/man/clip_outliers.Rd new file mode 100644 index 0000000..8d94eac --- /dev/null +++ b/man/clip_outliers.Rd @@ -0,0 +1,71 @@ +% Generated by roxygen2: do not edit by hand +% Please edit documentation in R/clip_outliers.R +\name{clip_outliers} +\alias{clip_outliers} +\title{Clip outliers} +\usage{ +clip_outliers( + gg, + max_dist = NULL, + guides = "collect", + axes = "collect", + axis_titles = "collect", + ... +) +} +\arguments{ +\item{gg}{A ggplot or patchwork object.} + +\item{max_dist}{Maximum Mahalanobis distance to consider as a non-outlier.} + +\item{guides}{A string specifying how guides should be treated in the layout. +\code{'collect'} will collect guides below to the given nesting level, removing +duplicates. \code{'keep'} will stop collection at this level and let guides be +placed alongside their plot. \code{auto} will allow guides to be collected if a +upper level tries, but place them alongside the plot if not. If you modify +default guide "position" with \link[ggplot2:theme]{theme(legend.position=...)} +while also collecting guides you must apply that change to the overall +patchwork (see example).} + +\item{axes}{A string specifying how axes should be treated. \code{'keep'} will +retain all axes in individual plots. \code{'collect'} will remove duplicated +axes when placed in the same run of rows or columns of the layout. +\code{'collect_x'} and \code{'collect_y'} will remove duplicated x-axes in the columns +or duplicated y-axes in the rows respectively.} + +\item{axis_titles}{A string specifying how axis titltes should be treated. +\code{'keep'} will retain all axis titles in individual plots. \code{'collect'} will +remove duplicated titles in one direction and merge titles in the opposite +direction. \code{'collect_x'} and \code{'collect_y'} control this for x-axis titles +and y-axis titles respectively.} + +\item{...}{ + Arguments passed on to \code{\link[patchwork:wrap_plots]{patchwork::wrap_plots}} + \describe{ + \item{\code{ncol,nrow}}{The dimensions of the grid to create - if both are \code{NULL} it +will use the same logic as \link[ggplot2:facet_wrap]{facet_wrap()} to set the +dimensions} + \item{\code{byrow}}{Analogous to \code{byrow} in \link[base:matrix]{matrix()}. If \code{FALSE} the +plots will be filled in in column-major order} + \item{\code{widths,heights}}{The relative widths and heights of each column and row +in the grid. Will get repeated to match the dimensions of the grid. The +special value of \code{NA}/\verb{-1null} will behave as \verb{1null} unless a fixed aspect +plot is inserted in which case it will allow the dimension to expand or +contract to match the aspect ratio of the content} + \item{\code{tag_level}}{A string (\code{'keep'} or \code{'new'}) to indicate how +auto-tagging should behave. See \code{\link[patchwork:plot_annotation]{plot_annotation()}}.} + \item{\code{design}}{Specification of the location of areas in the layout. Can either +be specified as a text string or by concatenating calls to \code{\link[patchwork:area]{area()}} together. +See the examples for further information on use.} + }} +} +\value{ +A ggplot or patchwork object with outliers clipped. +} +\description{ +Clip outliers from a ggplot object using Mahalanobis distance. +} +\examples{ +gg <- ggplot2::ggplot(mtcars,ggplot2::aes(x=mpg,y=disp))+ggplot2::geom_point() +clip_outliers(gg) +} diff --git a/man/map_id_sep.Rd b/man/map_id_sep.Rd index bc1e4a0..e716167 100644 --- a/man/map_id_sep.Rd +++ b/man/map_id_sep.Rd @@ -1,5 +1,5 @@ % Generated by roxygen2: do not edit by hand -% Please edit documentation in R/replace_char_fun.R +% Please edit documentation in R/map_id_sep.R \name{map_id_sep} \alias{map_id_sep} \title{Map ID separators} diff --git a/man/plot_ontological_similarity.Rd b/man/plot_ontological_similarity.Rd new file mode 100644 index 0000000..80bb206 --- /dev/null +++ b/man/plot_ontological_similarity.Rd @@ -0,0 +1,92 @@ +% Generated by roxygen2: do not edit by hand +% Please edit documentation in R/plot_ontological_similarity.R +\name{plot_ontological_similarity} +\alias{plot_ontological_similarity} +\title{Plot ontological similarity} +\usage{ +plot_ontological_similarity( + obj, + id_col, + ont, + run_ontological_similarity_out = NULL, + ancestors = unique(ont@elementMetadata$ancestor), + group_var = "seurat_clusters", + top_n = 9, + min.cutoff = "q90", + show_plot = TRUE, + ... +) +} +\arguments{ +\item{...}{ + Arguments passed on to \code{\link[Seurat:FeaturePlot]{Seurat::FeaturePlot}} + \describe{ + \item{\code{object}}{Seurat object} + \item{\code{features}}{Vector of features to plot. Features can come from: +\itemize{ + \item An \code{Assay} feature (e.g. a gene name - "MS4A1") + \item A column name from meta.data (e.g. mitochondrial percentage - + "percent.mito") + \item A column name from a \code{DimReduc} object corresponding to the + cell embedding values (e.g. the PC 1 scores - "PC_1") +}} + \item{\code{dims}}{Dimensions to plot, must be a two-length numeric vector specifying x- and y-dimensions} + \item{\code{cells}}{Vector of cells to plot (default is all cells)} + \item{\code{cols}}{The two colors to form the gradient over. Provide as string vector with +the first color corresponding to low values, the second to high. Also accepts a Brewer +color scale or vector of colors. Note: this will bin the data into number of colors provided. +When blend is \code{TRUE}, takes anywhere from 1-3 colors: +\describe{ + \item{1 color:}{Treated as color for double-negatives, will use default colors 2 and 3 for per-feature expression} + \item{2 colors:}{Treated as colors for per-feature expression, will use default color 1 for double-negatives} + \item{3+ colors:}{First color used for double-negatives, colors 2 and 3 used for per-feature expression, all others ignored} +}} + \item{\code{pt.size}}{Adjust point size for plotting} + \item{\code{alpha}}{Alpha value for plotting (default is 1)} + \item{\code{order}}{Boolean determining whether to plot cells in order of expression. Can be useful if +cells expressing given feature are getting buried.} + \item{\code{min.cutoff,max.cutoff}}{Vector of minimum and maximum cutoff values for each feature, +may specify quantile in the form of 'q##' where '##' is the quantile (eg, 'q1', 'q10')} + \item{\code{reduction}}{Which dimensionality reduction to use. If not specified, first searches for umap, then tsne, then pca} + \item{\code{split.by}}{A factor in object metadata to split the plot by, pass 'ident' +to split by cell identity'} + \item{\code{keep.scale}}{How to handle the color scale across multiple plots. Options are: +\itemize{ + \item \dQuote{feature} (default; by row/feature scaling): The plots for + each individual feature are scaled to the maximum expression of the + feature across the conditions provided to \code{split.by} + \item \dQuote{all} (universal scaling): The plots for all features and + conditions are scaled to the maximum expression value for the feature + with the highest overall expression + \item \code{all} (no scaling): Each individual plot is scaled to the + maximum expression value of the feature in the condition provided to + \code{split.by}. Be aware setting \code{NULL} will result in color + scales that are not comparable between plots +}} + \item{\code{shape.by}}{If NULL, all points are circles (default). You can specify any +cell attribute (that can be pulled with FetchData) allowing for both +different colors and different shapes on cells. Only applicable if \code{raster = FALSE}.} + \item{\code{slot}}{Which slot to pull expression data from?} + \item{\code{blend}}{Scale and blend expression values to visualize coexpression of two features} + \item{\code{blend.threshold}}{The color cutoff from weak signal to strong signal; ranges from 0 to 1.} + \item{\code{label}}{Whether to label the clusters} + \item{\code{label.size}}{Sets size of labels} + \item{\code{label.color}}{Sets the color of the label text} + \item{\code{repel}}{Repel labels} + \item{\code{ncol}}{Number of columns to combine multiple feature plots to, ignored if \code{split.by} is not \code{NULL}} + \item{\code{coord.fixed}}{Plot cartesian coordinates with fixed aspect ratio} + \item{\code{by.col}}{If splitting by a factor, plot the splits per column with the features as rows; ignored if \code{blend = TRUE}} + \item{\code{sort.cell}}{Redundant with \code{order}. This argument is being +deprecated. Please use \code{order} instead.} + \item{\code{interactive}}{Launch an interactive \code{\link[Seurat:IFeaturePlot]{FeaturePlot}}} + \item{\code{combine}}{Combine plots into a single \code{\link[patchwork]{patchwork}ed} +ggplot object. If \code{FALSE}, return a list of ggplot objects} + \item{\code{raster}}{Convert points to raster format, default is \code{NULL} which +automatically rasterizes if plotting more than 100,000 cells} + \item{\code{raster.dpi}}{Pixel resolution for rasterized plots, passed to geom_scattermore(). +Default is c(512, 512).} + }} +} +\description{ +Plot ontological similarity of cells to a set of terms in an ontology. +} diff --git a/man/plot_pseudotime.Rd b/man/plot_pseudotime.Rd index 753c910..76d9ae3 100644 --- a/man/plot_pseudotime.Rd +++ b/man/plot_pseudotime.Rd @@ -15,6 +15,7 @@ plot_pseudotime( learn_graph_control = list(prune_graph = FALSE, nn.cores = KGExplorer::set_cores()$workers), use_partition = TRUE, + return_cds = FALSE, merge_trajectories = TRUE, symptom_color = "red", bg_colors = c("#5000ff", "white"), @@ -34,6 +35,9 @@ plot_pseudotime( density_alpha = point_alpha, title = stringr::str_wrap(paste0(unique(disease_ids), collapse = "; "), 20 * 2.5), show_plot = TRUE, + save_path = NULL, + height = 8, + width = 9, ... ) } @@ -63,6 +67,10 @@ partitions calculated during \code{cluster_cells} and therefore to learn disjoint graph in each partition. When \code{use_partition = FALSE}, a single graph is learned across all partitions. Default is TRUE.} +\item{return_cds}{Return the \code{CellDataSet} object.} + +\item{save_path}{File name to save to.} + \item{...}{ Arguments passed on to \code{\link[monocle3:plot_cells]{monocle3::plot_cells}} \describe{ diff --git a/man/prepare_opentargets.Rd b/man/prepare_opentargets.Rd index 62a14bb..a06210f 100644 --- a/man/prepare_opentargets.Rd +++ b/man/prepare_opentargets.Rd @@ -2,14 +2,23 @@ % Please edit documentation in R/prepare_opentargets.R \name{prepare_opentargets} \alias{prepare_opentargets} -\title{Prepare OpenTargets} +\title{Prepare Open Targets} +\source{ +\href{https://genetics-docs.opentargets.org/our-approach/prioritising-causal-genes-at-gwas-loci-l2g}{ +Explanation of L2G methods.} + +\href{https://community.opentargets.org/t/accessing-l2g-scores-through-api/218/2}{ +Explanation of each data column.} +} \usage{ prepare_opentargets( - data_type = "associationByOverallDirect", - formula = "approvedSymbol ~ diseaseId", + data_type = "l2g", + formula = "gene_name ~ id", nfeatures = NULL, + value.var = if (data_type == "l2g") "y_proba_full_model" else "score", default_assay = "score", vars.to.regress = NULL, + fill = 0, save_path = NULL, force_new = FALSE, ... @@ -53,6 +62,6 @@ variable \code{future.globals.maxSize}.} }} } \description{ -Prepare the OpenTargets gene-by-disease associations as a +Prepare the Open Targets gene-by-trait associations as a \link{Seurat} object. } diff --git a/man/run_autoencoder.Rd b/man/run_autoencoder.Rd index fb957b0..b28d0c5 100644 --- a/man/run_autoencoder.Rd +++ b/man/run_autoencoder.Rd @@ -22,7 +22,10 @@ run_autoencoder( sparse = TRUE, variable_importances = TRUE, epochs = 10, + mini_batch_size = 1, seed = 2020, + max_mem_size = Sys.getenv("R_MAX_VSIZE"), + nthreads = -1, verbose = TRUE, ... ) @@ -58,6 +61,8 @@ networks. Defaults to TRUE.} \item{epochs}{How many times the dataset should be iterated (streamed), can be fractional. Defaults to 10.} +\item{mini_batch_size}{Mini-batch size (smaller leads to better fit, larger can speed up and generalize better). Defaults to 1.} + \item{seed}{Seed passed to \link[base]{set.seed} for reproducibility between runs.} @@ -179,7 +184,6 @@ propagation, but might slow down backpropagation. Defaults to FALSE.} \item{\code{max_categorical_features}}{Max. number of categorical features, enforced via hashing. #Experimental Defaults to 2147483647.} \item{\code{reproducible}}{\code{Logical}. Force reproducibility on small data (will be slow - only uses 1 thread). Defaults to FALSE.} \item{\code{export_weights_and_biases}}{\code{Logical}. Whether to export Neural Network weights and biases to H2O Frames. Defaults to FALSE.} - \item{\code{mini_batch_size}}{Mini-batch size (smaller leads to better fit, larger can speed up and generalize better). Defaults to 1.} \item{\code{categorical_encoding}}{Encoding scheme for categorical features Must be one of: "AUTO", "Enum", "OneHotInternal", "OneHotExplicit", "Binary", "Eigen", "LabelEncoder", "SortByResponse", "EnumLimited". Defaults to AUTO.} \item{\code{elastic_averaging}}{\code{Logical}. Elastic averaging between compute nodes can improve distributed model convergence. @@ -215,5 +219,5 @@ Uses \link[h2o]{h2o.deeplearning}. } \examples{ obj <- get_HPO()[seq(100),seq(50)] -ae_res <- run_autoencoder(obj = obj, color_var = "group_depth3") +ae_res <- run_autoencoder(obj = obj, color_var = "nFeature_score") } diff --git a/man/run_cor.Rd b/man/run_cor.Rd new file mode 100644 index 0000000..e29cf20 --- /dev/null +++ b/man/run_cor.Rd @@ -0,0 +1,16 @@ +% Generated by roxygen2: do not edit by hand +% Please edit documentation in R/run_cor.R +\name{run_cor} +\alias{run_cor} +\title{Run correlation} +\usage{ +run_cor(X, t = FALSE) +} +\arguments{ +\item{X}{Matrix to compute correlations} + +\item{t}{Transpose the matrix.} +} +\description{ +Run pairwise correlations on a matrix. +} diff --git a/man/run_dag_enrich.Rd b/man/run_dag_enrich.Rd index 65d8cb8..f45148d 100644 --- a/man/run_dag_enrich.Rd +++ b/man/run_dag_enrich.Rd @@ -12,19 +12,24 @@ run_dag_enrich( cluster_col = NULL, min_hits = 3, min_offspring = 100, + min_depth = NULL, trans_fun = NULL, replace_char = list(. = ":", `_` = ":"), value_threshold = NULL, p_threshold = 0.05, q_threshold = 0.05, top_n = 100, - sort_by = c(log2_fold_enrichment = -1) + sort_by = c(log2_fold_enrichment = -1), + on_offspring = TRUE ) } \arguments{ \item{value_threshold}{Minimum weight to include a term (after applying \code{truns_fun}). Only used when \code{reduction} is provided.} + +\item{on_offspring}{Use the function \link[simona]{dag_enrich_on_offsprings} +(TRUE) or \link[simona]{dag_enrich_on_items} (FALSE).} } \description{ Run enrichment of terms in a DAG ontology. diff --git a/man/run_integration.Rd b/man/run_integration.Rd index ddd6772..5d0324b 100644 --- a/man/run_integration.Rd +++ b/man/run_integration.Rd @@ -18,6 +18,9 @@ run_integration( orig.reduction = "pca", new.reduction = "cca", cluster_reduction = "umap", + max_mem = 8000 * 1024^2, + workers = 1, + seed = 2020, verbose = TRUE, ... ) @@ -54,6 +57,14 @@ For this same reason, only cluster in two dimensions, because this is the view we most often use. That said, this may reduce the generalisability of these clusters/graph.} +\item{max_mem}{Max limit on memory usage, to be passed to environmental +variable \code{future.globals.maxSize}.} + +\item{workers}{Number of workers (threads) to parallelise processes across +using \pkg{future}.} + +\item{seed}{Random seed to set.} + \item{verbose}{Displays a progress bar for scaling procedure} \item{...}{ diff --git a/man/run_knn_overlap.Rd b/man/run_knn_overlap.Rd new file mode 100644 index 0000000..5b49ca0 --- /dev/null +++ b/man/run_knn_overlap.Rd @@ -0,0 +1,259 @@ +% Generated by roxygen2: do not edit by hand +% Please edit documentation in R/run_knn_overlap.R +\name{run_knn_overlap} +\alias{run_knn_overlap} +\title{Run K-nearest neighbors overlap} +\usage{ +run_knn_overlap( + obj, + ont, + id_col, + assay = Seurat::DefaultAssay(obj), + k = 30, + nfeatures = NULL, + reduction_md = "pca", + reduction_ld = "umap", + reference = "ONT", + n_threads = NULL, + low_memory = FALSE, + show_plot = TRUE, + title = paste0("KNN overlap with ", reference), + verbose = TRUE, + save_full = FALSE, + save_path = NULL, + force_new = FALSE, + ... +) +} +\arguments{ +\item{k}{Number of nearest neighbors to build the index for. You can specify +a different number when running \code{rnnd_query}, but the index is calibrated +using this value so it's recommended to set \code{k} according to the likely +number of neighbors you will want to retrieve. Optional if \code{init} is +specified, in which case \code{k} can be inferred from the \code{init} data. If you +do both, then the specified version of \code{k} will take precedence.} + +\item{n_threads}{Number of threads to use.} + +\item{low_memory}{If \code{TRUE}, use a lower memory, but more +computationally expensive approach to index construction. If set to +\code{FALSE}, you should see a noticeable speed improvement, especially when +using a smaller number of threads, so this is worth trying if you have the +memory to spare.} + +\item{verbose}{If \code{TRUE}, log information to the console.} + +\item{save_full}{Save the full results. +NOTE: this can be very large (multiple Gb) and take a long time to save.} + +\item{...}{ + Arguments passed on to \code{\link[rnndescent:rnnd_build]{rnndescent::rnnd_build}} + \describe{ + \item{\code{data}}{Matrix of \code{n} items to generate neighbors for, with observations +in the rows and features in the columns. Optionally, input can be passed +with observations in the columns, by setting \code{obs = "C"}, which should be +more efficient. Possible formats are \code{\link[base:data.frame]{base::data.frame()}}, \code{\link[base:matrix]{base::matrix()}} +or \code{\link[Matrix:sparseMatrix]{Matrix::sparseMatrix()}}. Sparse matrices should be in \code{dgCMatrix} +format. Dataframes will be converted to \code{numerical} matrix format +internally, so if your data columns are \code{logical} and intended to be used +with the specialized binary \code{metric}s, you should convert it to a logical +matrix first (otherwise you will get the slower dense numerical version).} + \item{\code{metric}}{Type of distance calculation to use. One of: +\itemize{ +\item \code{"braycurtis"} +\item \code{"canberra"} +\item \code{"chebyshev"} +\item \code{"correlation"} (1 minus the Pearson correlation) +\item \code{"cosine"} +\item \code{"dice"} +\item \code{"euclidean"} +\item \code{"hamming"} +\item \code{"hellinger"} +\item \code{"jaccard"} +\item \code{"jensenshannon"} +\item \code{"kulsinski"} +\item \code{"sqeuclidean"} (squared Euclidean) +\item \code{"manhattan"} +\item \code{"rogerstanimoto"} +\item \code{"russellrao"} +\item \code{"sokalmichener"} +\item \code{"sokalsneath"} +\item \code{"spearmanr"} (1 minus the Spearman rank correlation) +\item \code{"symmetrickl"} (symmetric Kullback-Leibler divergence) +\item \code{"tsss"} (Triangle Area Similarity-Sector Area Similarity or TS-SS +metric) +\item \code{"yule"} +} + +For non-sparse data, the following variants are available with +preprocessing: this trades memory for a potential speed up during the +distance calculation. Some minor numerical differences should be expected +compared to the non-preprocessed versions: +\itemize{ +\item \code{"cosine-preprocess"}: \code{cosine} with preprocessing. +\item \code{"correlation-preprocess"}: \code{correlation} with preprocessing. +} + +For non-sparse binary data passed as a \code{logical} matrix, the following +metrics have specialized variants which should be substantially faster than +the non-binary variants (in other cases the logical data will be treated as +a dense numeric vector of 0s and 1s): +\itemize{ +\item \code{"dice"} +\item \code{"hamming"} +\item \code{"jaccard"} +\item \code{"kulsinski"} +\item \code{"matching"} +\item \code{"rogerstanimoto"} +\item \code{"russellrao"} +\item \code{"sokalmichener"} +\item \code{"sokalsneath"} +\item \code{"yule"} +}} + \item{\code{use_alt_metric}}{If \code{TRUE}, use faster metrics that maintain the +ordering of distances internally (e.g. squared Euclidean distances if using +\code{metric = "euclidean"}), then apply a correction at the end. Probably +the only reason to set this to \code{FALSE} is if you suspect that some +sort of numeric issue is occurring with your data in the alternative code +path.} + \item{\code{init}}{Name of the initialization strategy or initial \code{data} neighbor +graph to optimize. One of: +\itemize{ +\item \code{"rand"} random initialization (the default). +\item \code{"tree"} use the random projection tree method of Dasgupta and Freund +(2008). +\item a pre-calculated neighbor graph. A list containing: +\itemize{ +\item \code{idx} an \code{n} by \code{k} matrix containing the nearest neighbor indices. +\item \code{dist} (optional) an \code{n} by \code{k} matrix containing the nearest +neighbor distances. If the input distances are omitted, they will be +calculated for you.' +} +} + +If \code{k} and \code{init} are specified as arguments to this function, and the +number of neighbors provided in \code{init} is not equal to \code{k} then: +\itemize{ +\item if \code{k} is smaller, only the \code{k} closest values in \code{init} are retained. +\item if \code{k} is larger, then random neighbors will be chosen to fill \code{init} to +the size of \code{k}. Note that there is no checking if any of the random +neighbors are duplicates of what is already in \code{init} so effectively fewer +than \code{k} neighbors may be chosen for some observations under these +circumstances. +}} + \item{\code{n_trees}}{The number of trees to use in the RP forest. A larger number +will give more accurate results at the cost of a longer computation time. +The default of \code{NULL} means that the number is chosen based on the number +of observations in \code{data}. Only used if \code{init = "tree"}.} + \item{\code{leaf_size}}{The maximum number of items that can appear in a leaf. This +value should be chosen to match the expected number of neighbors you will +want to retrieve when running queries (e.g. if you want find 50 nearest +neighbors set \code{leaf_size = 50}) and should not be set to a value smaller +than \code{10}. Only used if \code{init = "tree"}.} + \item{\code{max_tree_depth}}{The maximum depth of the tree to build (default = 200). +If the maximum tree depth is exceeded then the leaf size of a tree may +exceed \code{leaf_size} which can result in a large number of neighbor distances +being calculated. If \code{verbose = TRUE} a message will be logged to indicate +that the leaf size is large. However, increasing the \code{max_tree_depth} may +not help: it may be that there is something unusual about the distribution +of your data set under your chose \code{metric} that makes a tree-based +initialization inappropriate. Only used if \code{init = "tree"}.} + \item{\code{margin}}{A character string specifying the method used to assign points +to one side of the hyperplane or the other. Possible values are: +\itemize{ +\item \code{"explicit"} categorizes all distance metrics as either Euclidean or +Angular (Euclidean after normalization), explicitly calculates a hyperplane +and offset, and then calculates the margin based on the dot product with +the hyperplane. +\item \code{"implicit"} calculates the distance from a point to each of the +points defining the normal vector. The margin is calculated by comparing the +two distances: the point is assigned to the side of the hyperplane that +the normal vector point with the closest distance belongs to. +\item \code{"auto"} (the default) picks the margin method depending on whether a +binary-specific \code{metric} such as \code{"bhammming"} is chosen, in which case +\code{"implicit"} is used, and \code{"explicit"} otherwise: binary-specific metrics +involve storing the data in a way that isn't very efficient for the +\code{"explicit"} method and the binary-specific metric is usually a lot faster +than the generic equivalent such that the cost of two distance calculations +for the margin method is still faster. +} + +Only used if \code{init = "tree"}.} + \item{\code{n_iters}}{Number of iterations of nearest neighbor descent to carry out. +By default, this will be chosen based on the number of observations in +\code{data}.} + \item{\code{delta}}{The minimum relative change in the neighbor graph allowed before +early stopping. Should be a value between 0 and 1. The smaller the value, +the smaller the amount of progress between iterations is allowed. Default +value of \code{0.001} means that at least 0.1\% of the neighbor graph must +be updated at each iteration.} + \item{\code{max_candidates}}{Maximum number of candidate neighbors to try for each +item in each iteration. Use relative to \code{k} to emulate the "rho" +sampling parameter in the nearest neighbor descent paper. By default, this +is set to \code{k} or \code{60}, whichever is smaller.} + \item{\code{weight_by_degree}}{If \code{TRUE}, then candidates for the local join are +weighted according to their in-degree, so that if there are more than +\code{max_candidates} in a candidate list, candidates with a smaller degree are +favored for retention. This prevents items with large numbers of edges +crowding out other items and for high-dimensional data is likely to provide +a small improvement in accuracy. Because this incurs a small extra cost of +counting the degree of each node, and because it tends to delay early +convergence, by default this is \code{FALSE}.} + \item{\code{n_search_trees}}{the number of trees to keep in the search forest as +part of index preparation. The default is \code{1}.} + \item{\code{pruning_degree_multiplier}}{How strongly to truncate the final neighbor +list for each item. The neighbor list of each item will be truncated to +retain only the closest \code{d} neighbors, where +\code{d = k * pruning_degree_multiplier}, and \code{k} is the +original number of neighbors per item in \code{graph}. Roughly, values +larger than \code{1} will keep all the nearest neighbors of an item, plus +the given fraction of reverse neighbors (if they exist). For example, +setting this to \code{1.5} will keep all the forward neighbors and then +half as many of the reverse neighbors, although exactly which neighbors are +retained is also dependent on any occlusion pruning that occurs. Set this +to \code{NULL} to skip this step.} + \item{\code{diversify_prob}}{the degree of diversification of the search graph +by removing unnecessary edges through occlusion pruning. This should take a +value between \code{0} (no diversification) and \code{1} (remove as many edges as +possible) and is treated as the probability of a neighbor being removed if +it is found to be an "occlusion". If item \code{p} and \code{q}, two members of the +neighbor list of item \code{i}, are closer to each other than they are to \code{i}, +then the nearer neighbor \code{p} is said to "occlude" \code{q}. It is likely that +\code{q} will be in the neighbor list of \code{p} so there is no need to retain it in +the neighbor list of \code{i}. You may also set this to \code{NULL} to skip any +occlusion pruning. Note that occlusion pruning is carried out twice, once +to the forward neighbors, and once to the reverse neighbors.} + \item{\code{prune_reverse}}{If \code{TRUE}, prune the reverse neighbors of each item +before the reverse graph diversification step using +\code{pruning_degree_multiplier}. Because the number of reverse neighbors can be +much larger than the number of forward neighbors, this can help to avoid +excessive computation during the diversification step, with little overall +effect on the final search graph. Default is \code{FALSE}.} + \item{\code{progress}}{Determines the type of progress information logged during the +nearest neighbor descent stage when \code{verbose = TRUE}. Options are: +\itemize{ +\item \code{"bar"}: a simple text progress bar. +\item \code{"dist"}: the sum of the distances in the approximate knn graph at the +end of each iteration. +}} + \item{\code{obs}}{set to \code{"C"} to indicate that the input \code{data} orientation stores +each observation as a column. The default \code{"R"} means that observations are +stored in each row. Storing the data by row is usually more convenient, but +internally your data will be converted to column storage. Passing it +already column-oriented will save some memory and (a small amount of) CPU +usage.} + }} +} +\description{ +Computes KNN graphs based on different data types: +\itemize{ +\item{ONT: }{Ontological similarity} +\item{HD: }{High-dimensional data (e.g. gene associations)} +\item{MD: }{Mid-dimensional data (e.g. PCA factors)} +\item{LD: }{Low-dimensional data (e.g. UMAP components)} +\item{Random: }{Random data to compare to as a baseline} +} +It then computes the overlap between the KNN graphs and returns the + distributions as a data table. +Finally, it plots the overlap results. +} diff --git a/man/run_ontological_similarity.Rd b/man/run_ontological_similarity.Rd new file mode 100644 index 0000000..f67e14e --- /dev/null +++ b/man/run_ontological_similarity.Rd @@ -0,0 +1,112 @@ +% Generated by roxygen2: do not edit by hand +% Please edit documentation in R/run_ontological_similarity.R +\name{run_ontological_similarity} +\alias{run_ontological_similarity} +\title{Run ontologoical similarity} +\usage{ +run_ontological_similarity( + obj, + id_col, + ont, + ancestors = unique(ont@elementMetadata$ancestor), + assay_name = paste0("ont.", strsplit(ont@source, ",")[[1]][[1]]), + group_var = "seurat_clusters", + ... +) +} +\arguments{ +\item{...}{ + Arguments passed on to \code{\link[Seurat:FindAllMarkers]{Seurat::FindAllMarkers}} + \describe{ + \item{\code{object}}{An object} + \item{\code{assay}}{Assay to use in differential expression testing} + \item{\code{features}}{Genes to test. Default is to use all genes} + \item{\code{logfc.threshold}}{Limit testing to genes which show, on average, at least +X-fold difference (log-scale) between the two groups of cells. Default is 0.1 +Increasing logfc.threshold speeds up the function, but can miss weaker signals. +If the \code{slot} parameter is "scale.data" no filtering is performed.} + \item{\code{test.use}}{Denotes which test to use. Available options are: +\itemize{ + \item{"wilcox"} : Identifies differentially expressed genes between two + groups of cells using a Wilcoxon Rank Sum test (default); will use a fast + implementation by Presto if installed + \item{"wilcox_limma"} : Identifies differentially expressed genes between two + groups of cells using the limma implementation of the Wilcoxon Rank Sum test; + set this option to reproduce results from Seurat v4 + \item{"bimod"} : Likelihood-ratio test for single cell gene expression, + (McDavid et al., Bioinformatics, 2013) + \item{"roc"} : Identifies 'markers' of gene expression using ROC analysis. + For each gene, evaluates (using AUC) a classifier built on that gene alone, + to classify between two groups of cells. An AUC value of 1 means that + expression values for this gene alone can perfectly classify the two + groupings (i.e. Each of the cells in cells.1 exhibit a higher level than + each of the cells in cells.2). An AUC value of 0 also means there is perfect + classification, but in the other direction. A value of 0.5 implies that + the gene has no predictive power to classify the two groups. Returns a + 'predictive power' (abs(AUC-0.5) * 2) ranked matrix of putative differentially + expressed genes. + \item{"t"} : Identify differentially expressed genes between two groups of + cells using the Student's t-test. + \item{"negbinom"} : Identifies differentially expressed genes between two + groups of cells using a negative binomial generalized linear model. + Use only for UMI-based datasets + \item{"poisson"} : Identifies differentially expressed genes between two + groups of cells using a poisson generalized linear model. + Use only for UMI-based datasets + \item{"LR"} : Uses a logistic regression framework to determine differentially + expressed genes. Constructs a logistic regression model predicting group + membership based on each feature individually and compares this to a null + model with a likelihood ratio test. + \item{"MAST"} : Identifies differentially expressed genes between two groups + of cells using a hurdle model tailored to scRNA-seq data. Utilizes the MAST + package to run the DE testing. + \item{"DESeq2"} : Identifies differentially expressed genes between two groups + of cells based on a model using DESeq2 which uses a negative binomial + distribution (Love et al, Genome Biology, 2014).This test does not support + pre-filtering of genes based on average difference (or percent detection rate) + between cell groups. However, genes may be pre-filtered based on their + minimum detection rate (min.pct) across both cell groups. To use this method, + please install DESeq2, using the instructions at + https://bioconductor.org/packages/release/bioc/html/DESeq2.html +}} + \item{\code{slot}}{Slot to pull data from; note that if \code{test.use} is +"negbinom", "poisson", or "DESeq2", \code{slot} will be set to "counts"} + \item{\code{min.pct}}{only test genes that are detected in a minimum fraction of +min.pct cells in either of the two populations. Meant to speed up the function +by not testing genes that are very infrequently expressed. Default is 0.01} + \item{\code{min.diff.pct}}{only test genes that show a minimum difference in the +fraction of detection between the two groups. Set to -Inf by default} + \item{\code{node}}{A node to find markers for and all its children; requires +\code{\link[Seurat]{BuildClusterTree}} to have been run previously; replaces \code{FindAllMarkersNode}} + \item{\code{verbose}}{Print a progress bar once expression testing begins} + \item{\code{only.pos}}{Only return positive markers (FALSE by default)} + \item{\code{max.cells.per.ident}}{Down sample each identity class to a max number. +Default is no downsampling. Not activated by default (set to Inf)} + \item{\code{random.seed}}{Random seed for downsampling} + \item{\code{latent.vars}}{Variables to test, used only when \code{test.use} is one of +'LR', 'negbinom', 'poisson', or 'MAST'} + \item{\code{min.cells.feature}}{Minimum number of cells expressing the feature in at least one +of the two groups, currently only used for poisson and negative binomial tests} + \item{\code{min.cells.group}}{Minimum number of cells in one of the groups} + \item{\code{mean.fxn}}{Function to use for fold change or average difference calculation. +The default depends on the the value of \code{fc.slot}: +\itemize{ + \item{"counts"} : difference in the log of the mean counts, with pseudocount. + \item{"data"} : difference in the log of the average exponentiated data, with pseudocount. + This adjusts for differences in sequencing depth between cells, and assumes that "data" + has been log-normalized. + \item{"scale.data"} : difference in the means of scale.data. +}} + \item{\code{fc.name}}{Name of the fold change, average difference, or custom function column +in the output data.frame. If NULL, the fold change column will be named +according to the logarithm base (eg, "avg_log2FC"), or if using the scale.data +slot "avg_diff".} + \item{\code{base}}{The base with respect to which logarithms are computed.} + \item{\code{return.thresh}}{Only return markers that have a p-value < return.thresh, or a power > return.thresh (if the test is ROC)} + \item{\code{densify}}{Convert the sparse matrix to a dense form before running the +DE test. This can provide speedups but might require higher memory; default is FALSE} + }} +} +\description{ +Run Differential ONtological Similairity Analysis (DOSA) on a Seurat object. +} diff --git a/man/run_preservation.Rd b/man/run_preservation.Rd new file mode 100644 index 0000000..0ffbd9a --- /dev/null +++ b/man/run_preservation.Rd @@ -0,0 +1,45 @@ +% Generated by roxygen2: do not edit by hand +% Please edit documentation in R/run_preseveration.R +\name{run_preservation} +\alias{run_preservation} +\title{Run preservation} +\usage{ +run_preservation( + obj, + reduction = list(md = "pca", ld = "umap"), + id_types = c("hp_id", "mondo_id", "efo_id"), + k.param = 30, + dims = list(md = 1:10, ld = 1:2), + cor_fun = run_cor, + max_ids = 10000, + save_path = NULL, + force_new = FALSE +) +} +\arguments{ +\item{obj}{Seurat object.} + +\item{reduction}{List of reductions to use for preservation.} + +\item{id_types}{List of id types to use for preservation.} + +\item{k.param}{Number of nearest neighbours to use for preservation.} + +\item{dims}{List of dimensions to use for preservation.} + +\item{cor_fun}{Function to use for correlation.} + +\item{max_ids}{Maximum number of ids to use for preservation.} +} +\value{ +data.table with preservation results. +} +\description{ +Assess the preservation of high-dimensional structure in +mid-dimensional and low-dimensional space. +} +\examples{ +obj <- get_HPO() +obj$id[1:100] <- obj$id[1] +res <- run_preservation(obj, id_types="id") +} diff --git a/man/run_pseudotime_subtypes.Rd b/man/run_pseudotime_subtypes.Rd new file mode 100644 index 0000000..0a3ca24 --- /dev/null +++ b/man/run_pseudotime_subtypes.Rd @@ -0,0 +1,37 @@ +% Generated by roxygen2: do not edit by hand +% Please edit documentation in R/run_pseudotime_subtypes.R +\name{run_pseudotime_subtypes} +\alias{run_pseudotime_subtypes} +\title{Run pseudotime: subtypes pipeline} +\usage{ +run_pseudotime_subtypes( + obj, + query, + disease_ids = NULL, + disease_ids_sub = NULL, + title = query, + id_col = "hp_id", + name_col = "name", + p2g = HPOExplorer::add_disease(HPOExplorer::load_phenotype_to_genes()), + reduction_ld = "umap", + n_genes = 50, + max_disease_ids = 3, + min_gene_sum = 0, + future.globals.maxSize = (60 * 1000) * 1024^2, + widths = c(1, 0.25), + show_plot = TRUE, + force_new = FALSE, + plot_path = tempfile(fileext = ".png"), + data_path = tempfile(fileext = ".csv.gz"), + width = 10, + height = 16 +) +} +\description{ +Run pseudotime trajectory analysis on a disease and several of its subtypes. +} +\examples{ +obj <- get_HPO() +id_col <- "id" +name_col <- "hpo_name" +} diff --git a/man/run_sparsesvd.Rd b/man/run_sparsesvd.Rd index 0c9d84b..576b63e 100644 --- a/man/run_sparsesvd.Rd +++ b/man/run_sparsesvd.Rd @@ -5,7 +5,7 @@ \title{Run sparse SVD} \usage{ run_sparsesvd( - mat, + obj, transpose = TRUE, add_names = TRUE, rank = 0L, @@ -14,8 +14,6 @@ run_sparsesvd( ) } \arguments{ -\item{mat}{Matrix to run sparseSVD on.} - \item{transpose}{Whether to transpose the matrix first.} \item{add_names}{Add colnames and rownames to embeddings and loadings.} @@ -27,6 +25,8 @@ run_sparsesvd( \item{tol}{exclude singular values whose magnitude is smaller than \code{tol}} \item{kappa}{accuracy parameter \eqn{\kappa} of the SVD algorithm (with SVDLIBC default)} + +\item{mat}{Matrix to run sparseSVD on.} } \description{ Run sparse Singular Value Decomposition (sparseSVD). @@ -34,3 +34,7 @@ Run sparse Singular Value Decomposition (sparseSVD). \details{ Uses \link[sparsesvd]{sparsesvd}. } +\examples{ +obj <- get_HPO()[,1:50] +obj2 <-run_sparsesvd() +} diff --git a/man/run_umap.Rd b/man/run_umap.Rd index 9eb6278..803da34 100644 --- a/man/run_umap.Rd +++ b/man/run_umap.Rd @@ -14,7 +14,7 @@ run_umap( pca = NULL, add_names = TRUE, n_components = 2, - n_neighbors = 15, + n_neighbors = 30, min_dist = 0.01, metric = "euclidean", init = "spectral", diff --git a/man/seurat_to_ontological_similarity.Rd b/man/seurat_to_ontological_similarity.Rd new file mode 100644 index 0000000..ab12505 --- /dev/null +++ b/man/seurat_to_ontological_similarity.Rd @@ -0,0 +1,32 @@ +% Generated by roxygen2: do not edit by hand +% Please edit documentation in R/seurat_to_ontological_similarity.R +\name{seurat_to_ontological_similarity} +\alias{seurat_to_ontological_similarity} +\title{Seurat to ontological similarity} +\usage{ +seurat_to_ontological_similarity( + obj, + id_col, + ont, + ancestors, + group_var = NULL, + as_sparse = TRUE, + return_assay = TRUE, + ... +) +} +\arguments{ +\item{...}{ + Arguments passed on to \code{\link[simona:term_sim]{simona::term_sim}} + \describe{ + \item{\code{dag}}{An \code{ontology_DAG} object.} + \item{\code{terms}}{A vector of term names.} + \item{\code{method}}{A term similarity method. All available methods are in \code{\link[simona:all_term_sim_methods]{all_term_sim_methods()}}.} + \item{\code{control}}{A list of parameters passing to individual methods. See the subsections.} + \item{\code{verbose}}{Whether to print messages.} + }} +} +\description{ +Takes a Seurat object and computes the ontological similarity of +each sample (column) given some ontology that it can be mapped onto. +} diff --git a/man/theme_nightlight.Rd b/man/theme_nightlight.Rd index 8bec376..5ee2f2a 100644 --- a/man/theme_nightlight.Rd +++ b/man/theme_nightlight.Rd @@ -4,12 +4,176 @@ \alias{theme_nightlight} \title{Theme nightlight} \usage{ -theme_nightlight(text = "white", background = "black", color = "") +theme_nightlight(text = "white", background = "black", color = "", ...) } \arguments{ \item{text}{Text color.} \item{background}{Background color.} + +\item{...}{ + Arguments passed on to \code{\link[ggplot2:theme]{ggplot2::theme}} + \describe{ + \item{\code{line}}{all line elements (\code{\link[ggplot2:element_line]{element_line()}})} + \item{\code{rect}}{all rectangular elements (\code{\link[ggplot2:element_rect]{element_rect()}})} + \item{\code{title}}{all title elements: plot, axes, legends (\code{\link[ggplot2:element_text]{element_text()}}; +inherits from \code{text})} + \item{\code{aspect.ratio}}{aspect ratio of the panel} + \item{\code{axis.title,axis.title.x,axis.title.y,axis.title.x.top,axis.title.x.bottom,axis.title.y.left,axis.title.y.right}}{labels of axes (\code{\link[ggplot2:element_text]{element_text()}}). Specify all axes' labels (\code{axis.title}), +labels by plane (using \code{axis.title.x} or \code{axis.title.y}), or individually +for each axis (using \code{axis.title.x.bottom}, \code{axis.title.x.top}, +\code{axis.title.y.left}, \code{axis.title.y.right}). \verb{axis.title.*.*} inherits from +\verb{axis.title.*} which inherits from \code{axis.title}, which in turn inherits +from \code{text}} + \item{\code{axis.text,axis.text.x,axis.text.y,axis.text.x.top,axis.text.x.bottom,axis.text.y.left,axis.text.y.right,axis.text.theta,axis.text.r}}{tick labels along axes (\code{\link[ggplot2:element_text]{element_text()}}). Specify all axis tick labels (\code{axis.text}), +tick labels by plane (using \code{axis.text.x} or \code{axis.text.y}), or individually +for each axis (using \code{axis.text.x.bottom}, \code{axis.text.x.top}, +\code{axis.text.y.left}, \code{axis.text.y.right}). \verb{axis.text.*.*} inherits from +\verb{axis.text.*} which inherits from \code{axis.text}, which in turn inherits +from \code{text}} + \item{\code{axis.ticks,axis.ticks.x,axis.ticks.x.top,axis.ticks.x.bottom,axis.ticks.y,axis.ticks.y.left,axis.ticks.y.right,axis.ticks.theta,axis.ticks.r}}{tick marks along axes (\code{\link[ggplot2:element_line]{element_line()}}). Specify all tick marks (\code{axis.ticks}), +ticks by plane (using \code{axis.ticks.x} or \code{axis.ticks.y}), or individually +for each axis (using \code{axis.ticks.x.bottom}, \code{axis.ticks.x.top}, +\code{axis.ticks.y.left}, \code{axis.ticks.y.right}). \verb{axis.ticks.*.*} inherits from +\verb{axis.ticks.*} which inherits from \code{axis.ticks}, which in turn inherits +from \code{line}} + \item{\code{axis.minor.ticks.x.top,axis.minor.ticks.x.bottom,axis.minor.ticks.y.left,axis.minor.ticks.y.right,axis.minor.ticks.theta,axis.minor.ticks.r}}{minor tick marks along axes (\code{\link[ggplot2:element_line]{element_line()}}). \verb{axis.minor.ticks.*.*} +inherit from the corresponding major ticks \verb{axis.ticks.*.*}.} + \item{\code{axis.ticks.length,axis.ticks.length.x,axis.ticks.length.x.top,axis.ticks.length.x.bottom,axis.ticks.length.y,axis.ticks.length.y.left,axis.ticks.length.y.right,axis.ticks.length.theta,axis.ticks.length.r}}{length of tick marks (\code{unit})} + \item{\code{axis.minor.ticks.length,axis.minor.ticks.length.x,axis.minor.ticks.length.x.top,axis.minor.ticks.length.x.bottom,axis.minor.ticks.length.y,axis.minor.ticks.length.y.left,axis.minor.ticks.length.y.right,axis.minor.ticks.length.theta,axis.minor.ticks.length.r}}{length of minor tick marks (\code{unit}), or relative to \code{axis.ticks.length} when provided with \code{rel()}.} + \item{\code{axis.line,axis.line.x,axis.line.x.top,axis.line.x.bottom,axis.line.y,axis.line.y.left,axis.line.y.right,axis.line.theta,axis.line.r}}{lines along axes (\code{\link[ggplot2:element_line]{element_line()}}). Specify lines along all axes (\code{axis.line}), +lines for each plane (using \code{axis.line.x} or \code{axis.line.y}), or individually +for each axis (using \code{axis.line.x.bottom}, \code{axis.line.x.top}, +\code{axis.line.y.left}, \code{axis.line.y.right}). \verb{axis.line.*.*} inherits from +\verb{axis.line.*} which inherits from \code{axis.line}, which in turn inherits +from \code{line}} + \item{\code{legend.background}}{background of legend (\code{\link[ggplot2:element_rect]{element_rect()}}; inherits +from \code{rect})} + \item{\code{legend.margin}}{the margin around each legend (\code{\link[ggplot2:margin]{margin()}})} + \item{\code{legend.spacing,legend.spacing.x,legend.spacing.y}}{the spacing between legends (\code{unit}). \code{legend.spacing.x} & \code{legend.spacing.y} +inherit from \code{legend.spacing} or can be specified separately} + \item{\code{legend.key}}{background underneath legend keys (\code{\link[ggplot2:element_rect]{element_rect()}}; +inherits from \code{rect})} + \item{\code{legend.key.size,legend.key.height,legend.key.width}}{size of legend keys (\code{unit}); key background height & width inherit from +\code{legend.key.size} or can be specified separately} + \item{\code{legend.key.spacing,legend.key.spacing.x,legend.key.spacing.y}}{spacing +between legend keys given as a \code{unit}. Spacing in the horizontal (x) and +vertical (y) direction inherit from \code{legend.key.spacing} or can be +specified separately.} + \item{\code{legend.frame}}{frame drawn around the bar (\code{\link[ggplot2:element_rect]{element_rect()}}).} + \item{\code{legend.ticks}}{tick marks shown along bars or axes (\code{\link[ggplot2:element_line]{element_line()}})} + \item{\code{legend.ticks.length}}{length of tick marks in legend (\code{unit})} + \item{\code{legend.axis.line}}{lines along axes in legends (\code{\link[ggplot2:element_line]{element_line()}})} + \item{\code{legend.text}}{legend item labels (\code{\link[ggplot2:element_text]{element_text()}}; inherits from +\code{text})} + \item{\code{legend.text.position}}{placement of legend text relative to legend keys +or bars ("top", "right", "bottom" or "left"). The legend text placement +might be incompatible with the legend's direction for some guides.} + \item{\code{legend.title}}{title of legend (\code{\link[ggplot2:element_text]{element_text()}}; inherits from +\code{title})} + \item{\code{legend.title.position}}{placement of legend title relative to the main +legend ("top", "right", "bottom" or "left").} + \item{\code{legend.position}}{the default position of legends ("none", "left", +"right", "bottom", "top", "inside")} + \item{\code{legend.position.inside}}{A numeric vector of length two setting the +placement of legends that have the \code{"inside"} position.} + \item{\code{legend.direction}}{layout of items in legends ("horizontal" or +"vertical")} + \item{\code{legend.byrow}}{whether the legend-matrix is filled by columns +(\code{FALSE}, the default) or by rows (\code{TRUE}).} + \item{\code{legend.justification}}{anchor point for positioning legend inside plot +("center" or two-element numeric vector) or the justification according to +the plot area when positioned outside the plot} + \item{\code{legend.justification.top,legend.justification.bottom,legend.justification.left,legend.justification.right,legend.justification.inside}}{Same as \code{legend.justification} but specified per \code{legend.position} option.} + \item{\code{legend.location}}{Relative placement of legends outside the plot as a +string. Can be \code{"panel"} (default) to align legends to the panels or +\code{"plot"} to align legends to the plot as a whole.} + \item{\code{legend.box}}{arrangement of multiple legends ("horizontal" or +"vertical")} + \item{\code{legend.box.just}}{justification of each legend within the overall +bounding box, when there are multiple legends ("top", "bottom", "left", or +"right")} + \item{\code{legend.box.margin}}{margins around the full legend area, as specified +using \code{\link[ggplot2:margin]{margin()}}} + \item{\code{legend.box.background}}{background of legend area (\code{\link[ggplot2:element_rect]{element_rect()}}; +inherits from \code{rect})} + \item{\code{legend.box.spacing}}{The spacing between the plotting area and the +legend box (\code{unit})} + \item{\code{panel.background}}{background of plotting area, drawn underneath plot +(\code{\link[ggplot2:element_rect]{element_rect()}}; inherits from \code{rect})} + \item{\code{panel.border}}{border around plotting area, drawn on top of plot so that +it covers tick marks and grid lines. This should be used with +\code{fill = NA} +(\code{\link[ggplot2:element_rect]{element_rect()}}; inherits from \code{rect})} + \item{\code{panel.spacing,panel.spacing.x,panel.spacing.y}}{spacing between facet +panels (\code{unit}). \code{panel.spacing.x} & \code{panel.spacing.y} inherit from \code{panel.spacing} +or can be specified separately.} + \item{\code{panel.grid,panel.grid.major,panel.grid.minor,panel.grid.major.x,panel.grid.major.y,panel.grid.minor.x,panel.grid.minor.y}}{grid lines (\code{\link[ggplot2:element_line]{element_line()}}). Specify major grid lines, +or minor grid lines separately (using \code{panel.grid.major} or \code{panel.grid.minor}) +or individually for each axis (using \code{panel.grid.major.x}, \code{panel.grid.minor.x}, +\code{panel.grid.major.y}, \code{panel.grid.minor.y}). Y axis grid lines are horizontal +and x axis grid lines are vertical. \verb{panel.grid.*.*} inherits from +\verb{panel.grid.*} which inherits from \code{panel.grid}, which in turn inherits +from \code{line}} + \item{\code{panel.ontop}}{option to place the panel (background, gridlines) over +the data layers (\code{logical}). Usually used with a transparent or blank +\code{panel.background}.} + \item{\code{plot.background}}{background of the entire plot (\code{\link[ggplot2:element_rect]{element_rect()}}; +inherits from \code{rect})} + \item{\code{plot.title}}{plot title (text appearance) (\code{\link[ggplot2:element_text]{element_text()}}; inherits +from \code{title}) left-aligned by default} + \item{\code{plot.title.position,plot.caption.position}}{Alignment of the plot title/subtitle +and caption. The setting for \code{plot.title.position} applies to both +the title and the subtitle. A value of "panel" (the default) means that +titles and/or caption are aligned to the plot panels. A value of "plot" means +that titles and/or caption are aligned to the entire plot (minus any space +for margins and plot tag).} + \item{\code{plot.subtitle}}{plot subtitle (text appearance) (\code{\link[ggplot2:element_text]{element_text()}}; +inherits from \code{title}) left-aligned by default} + \item{\code{plot.caption}}{caption below the plot (text appearance) +(\code{\link[ggplot2:element_text]{element_text()}}; inherits from \code{title}) right-aligned by default} + \item{\code{plot.tag}}{upper-left label to identify a plot (text appearance) +(\code{\link[ggplot2:element_text]{element_text()}}; inherits from \code{title}) left-aligned by default} + \item{\code{plot.tag.position}}{The position of the tag as a string ("topleft", +"top", "topright", "left", "right", "bottomleft", "bottom", "bottomright") +or a coordinate. If a coordinate, can be a numeric vector of length 2 to +set the x,y-coordinate relative to the whole plot. The coordinate option +is unavailable for \code{plot.tag.location = "margin"}.} + \item{\code{plot.tag.location}}{The placement of the tag as a string, one of +\code{"panel"}, \code{"plot"} or \code{"margin"}. Respectively, these will place the tag +inside the panel space, anywhere in the plot as a whole, or in the margin +around the panel space.} + \item{\code{plot.margin}}{margin around entire plot (\code{unit} with the sizes of +the top, right, bottom, and left margins)} + \item{\code{strip.background,strip.background.x,strip.background.y}}{background of facet labels (\code{\link[ggplot2:element_rect]{element_rect()}}; +inherits from \code{rect}). Horizontal facet background (\code{strip.background.x}) +& vertical facet background (\code{strip.background.y}) inherit from +\code{strip.background} or can be specified separately} + \item{\code{strip.clip}}{should strip background edges and strip labels be clipped +to the extend of the strip background? Options are \code{"on"} to clip, \code{"off"} +to disable clipping or \code{"inherit"} (default) to take the clipping setting +from the parent viewport.} + \item{\code{strip.placement}}{placement of strip with respect to axes, +either "inside" or "outside". Only important when axes and strips are +on the same side of the plot.} + \item{\code{strip.text,strip.text.x,strip.text.y,strip.text.x.top,strip.text.x.bottom,strip.text.y.left,strip.text.y.right}}{facet labels (\code{\link[ggplot2:element_text]{element_text()}}; inherits from \code{text}). Horizontal facet labels (\code{strip.text.x}) & vertical +facet labels (\code{strip.text.y}) inherit from \code{strip.text} or can be specified +separately. Facet strips have dedicated position-dependent theme elements +(\code{strip.text.x.top}, \code{strip.text.x.bottom}, \code{strip.text.y.left}, \code{strip.text.y.right}) +that inherit from \code{strip.text.x} and \code{strip.text.y}, respectively. +As a consequence, some theme stylings need to be applied to +the position-dependent elements rather than to the parent elements} + \item{\code{strip.switch.pad.grid}}{space between strips and axes when strips are +switched (\code{unit})} + \item{\code{strip.switch.pad.wrap}}{space between strips and axes when strips are +switched (\code{unit})} + \item{\code{complete}}{set this to \code{TRUE} if this is a complete theme, such as +the one returned by \code{\link[ggplot2:theme_grey]{theme_grey()}}. Complete themes behave +differently when added to a ggplot object. Also, when setting +\code{complete = TRUE} all elements will be set to inherit from blank +elements.} + \item{\code{validate}}{\code{TRUE} to run \code{validate_element()}, \code{FALSE} to bypass checks.} + }} } \value{ ggplot2 theme.