library(purrr)
library(dplyr)
library(magrittr)
library(DirichletMultinomial)
load("shannon_curated_v3.rda")
## group all bootstrap within one file
fit_genus_bootstrap_curated = vector("list",2)
load("fit_genus_list_1_curated_v3.rda")
fit_genus_bootstrap_curated[[1]] = fit_genus_list
load("fit_genus_list_2_curated_v3.rda")
fit_genus_bootstrap_curated[[2]] = fit_genus_list
load("fit_genus_list_3_curated_v3.rda")
fit_genus_bootstrap_curated[[3]] = fit_genus_list
load("fit_genus_list_4_curated_v3.rda")
fit_genus_bootstrap_curated[[4]] = fit_genus_list
load("fit_genus_list_5_curated_v3.rda")
fit_genus_bootstrap_curated[[5]] = fit_genus_list
extract BIC and Laplace coefficients from boostrap models
BIC_list = map(fit_genus_bootstrap_curated, function(z) map(z, function(y) sapply(y, function(x){attr(x,"goodnessOfFit")[["BIC"]]})))
lplc_list = map(fit_genus_bootstrap_curated, function(z) map(z, function(y) sapply(y, function(x){attr(x,"goodnessOfFit")[["Laplace"]]})))
k = map(fit_genus_bootstrap_curated, function(z) map(z, function(y) sapply(y, function(x){attr(x,"mixture")$Weight %>% length})))[[1]][[1]]
BIC_df = NULL
for(i in 1:5) {
for(j in 1:5){
BIC_df=cbind(BIC_df,BIC_list[[i]][[j]])
}
}
lplc_df = NULL
for(i in 1:5) {
for(j in 1:5){
lplc_df=cbind(lplc_df,lplc_list[[i]][[j]])
}
}
plot BIC and laplace results
nb_seed=5
cowplot::plot_grid(
BIC_df %>% as.data.frame %>%
mutate(`Dirichlet component`=k) %>%
reshape2::melt(id.vars="Dirichlet component") %>%
mutate(seed=rep(sort(rep(1:nb_seed, length(k))),5)) %>%
mutate(boot=sort(rep(paste0("boot_",1:5), length(k)*nb_seed))) %>%
ggplot() + geom_line(aes(x=`Dirichlet component`,y=value,group=variable,color=boot)) +
ggtitle("BIC optimun") + #xlab("Dirichlet component") +
theme_bw() + scale_x_continuous(limits = c(1,101), breaks = scales::pretty_breaks(n = 20)),
lplc_df %>% as.data.frame %>%
mutate(`Dirichlet component`=k) %>%
reshape2::melt(id.vars="Dirichlet component") %>%
mutate(seed=rep(sort(rep(1:nb_seed, length(k))),5)) %>%
mutate(boot=sort(rep(paste0("boot_",1:5), length(k)*nb_seed))) %>%
ggplot() + geom_line(aes(x=`Dirichlet component`,y=value,group=variable,color=boot)) +
ggtitle("Laplace optimun") + #xlab("Dirichlet component") +
theme_bw() + scale_x_continuous(limits = c(1,101), breaks = scales::pretty_breaks(n = 20)),
BIC_df %>% as.data.frame %>%
mutate(`Dirichlet component`=k) %>%
reshape2::melt(id.vars="Dirichlet component") %>%
mutate(seed=rep(sort(rep(1:nb_seed, length(k))),5)) %>%
mutate(boot=sort(rep(paste0("boot_",1:5), length(k)*nb_seed))) %>%
group_by(boot,seed) %>%
filter(value==min(value)) %>%
ggplot() + geom_bar(aes(x=`Dirichlet component`)) +
ggtitle("BIC optimun") +
xlab("Dirichlet components")+
theme_bw() + scale_x_continuous(limits = c(1,30), breaks = scales::pretty_breaks(n = 30)),
lplc_df %>% as.data.frame %>%
mutate(`Dirichlet component`=k) %>%
reshape2::melt(id.vars="Dirichlet component") %>%
mutate(seed=rep(sort(rep(1:nb_seed, length(k))),5)) %>%
mutate(boot=sort(rep(paste0("boot_",1:5), length(k)*nb_seed))) %>%
group_by(boot,seed) %>%
filter(value==min(value)) %>%
ggplot() + geom_bar(aes(x=`Dirichlet component`)) +
ggtitle("Laplace optimun") +
xlim(1,30) + xlab("Dirichlet components")+
theme_bw() + scale_x_continuous(limits = c(1,30), breaks = scales::pretty_breaks(n = 30)),
labels = "AUTO"
)
Scale for 'x' is already present. Adding another scale for 'x', which will replace the existing
scale.

ggsave(filename = "figures/figS3.pdf")
Saving 12 x 6 in image
BIC and Laplace have a global optimun among differents seeds and
bootstraps. All bootstraps found at least one model optimal fit at k=24.
Majority of best model based on Laplace were k=24. For BIC, k=24 was
also found as an optimum. For downstream, analysis we then choose
k=24.
boot=1
seed=1
fit_genus_list = fit_genus_bootstrap_curated[[boot]]
best_genus_lplc = 24
best_genus_lplc_idx = which(sapply(fit_genus_list[[seed]], function(x) attr(x,"mixture")$Weight %>% length)==best_genus_lplc) # 19th items from list corresponded to k=24 here
enterotypes_curated =
fit_genus_list[[seed]][[best_genus_lplc_idx]] %>%
mixture(assign=TRUE) %>% as.data.frame %>% set_colnames(c("Enterotypes_id"))
###################################################
### code chunk number 11: posterior-mean-diff
###################################################
p0 <- fitted(fit_genus_list[[seed]][[1]], scale=TRUE) # scale by theta
pbest <- fitted(fit_genus_list[[seed]][[best_genus_lplc_idx]], scale=TRUE)
colnames(pbest) <- paste("m", 1:best_genus_lplc, sep="")
(meandiff <- colSums(abs(pbest - as.vector(p0))))
m1 m2 m3 m4 m5 m6 m7 m8 m9 m10
0.5150830 0.6794278 0.7418365 1.1821217 1.1740381 0.5320536 0.4839814 0.5281410 0.3535401 0.5849210
m11 m12 m13 m14 m15 m16 m17 m18 m19 m20
0.6168881 1.0230422 1.1717559 0.7744601 0.5246573 1.5678386 0.7076409 0.4040203 1.6276143 1.0186103
m21 m22 m23 m24
1.4157758 1.0864123 0.9955640 1.2710302
sum(meandiff)
[1] 20.98045
###################################################
### code chunk number 12: table-1
###################################################
diff <- rowSums(abs(pbest - as.vector(p0)))
o <- order(diff, decreasing=TRUE)
cdiff <- cumsum(diff[o]) / sum(diff)
df <- head(cbind(Mean=p0[o], pbest[o,], diff=diff[o], cdiff), 30)
df %>% as.data.frame()
df_curated_v3 = df %>% as.data.frame()
m_order = df %>% as.data.frame() %>% select(-Mean, -diff,-cdiff) %>% BiotypeR::dist.JSD() %>% hclust(method="complete") %>% unclass %>% .$order
#m_order = df %>% as.data.frame() %>% select(-Mean, -diff,-cdiff) %>% t %>% dist() %>% hclust(method="complete") %>% unclass %>% .$order
df %>% as.data.frame() %>%
tibble::rownames_to_column("taxa") %>%
mutate(taxa=factor(taxa, levels=row.names(df))) %>%
reshape2::melt(id.vars="taxa") %>%
filter(!variable %in% c("Mean","diff","cdiff")) %>%
mutate(variable = variable %>% as.character) %>%
mutate(variable = variable %>% factor(levels=paste0("m",1:24)[m_order]) ) -> genus_alpha_weight_curated
save(genus_alpha_weight_curated, file="genus_alpha_weight_curated.rda")
df %>% as.data.frame() %>%
tibble::rownames_to_column("taxa") %>%
mutate(taxa=factor(taxa, levels=row.names(df))) %>%
reshape2::melt(id.vars="taxa") %>%
filter(variable %in% c("Mean","diff","cdiff"))
df %>% as.data.frame() %>%
tibble::rownames_to_column("taxa") %>%
mutate(taxa=factor(taxa, levels=row.names(df))) %>%
reshape2::melt(id.vars="taxa") %>%
filter(!variable %in% c("Mean","diff","cdiff")) %>%
mutate(variable = variable %>% as.character) %>%
mutate(variable = variable %>% factor(levels=paste0("m",1:24)[m_order]) ) %>% #pull(variable)
#group_by(taxa) %>%
#mutate(total = sum(value)) %>%
#mutate(value=value/total) %>%
ggplot() +
geom_tile(aes(x=variable,y=taxa,fill=log10(value))) +
scale_fill_viridis_c("DMM model alpha") +
ylab("taxa") +
xlab("DMM components")

NA
NA
correlation between DMM alpha_weight and shannon alpha
diversity
df %>% as.data.frame() %>%
tibble::rownames_to_column("taxa") %>%
mutate(taxa=factor(taxa, levels=row.names(df))) %>%
reshape2::melt(id.vars="taxa") %>%
filter(!variable %in% c("Mean","diff","cdiff")) %>%
mutate(variable = variable %>% as.character) %>%
mutate(variable = variable %>% factor(levels=paste0("m",1:24)[m_order]) ) %>%
merge(
shannon_curated_v3 %>%
merge(enterotypes_curated, by="row.names") %>%
mutate(Enterotypes_id=paste0("m",Enterotypes_id)) %>%
group_by(Enterotypes_id) %>%
summarise(m=median(shannon)),
by.x="variable", by.y="Enterotypes_id"
) %>%
group_by(taxa) %>%
do(broom::tidy(cor.test(.$value, .$m, method="spearman"))) %>%
ungroup() %>%
mutate(p.value = p.adjust(p.value, method = "fdr") %>% round(4)) %>%
arrange(desc(abs(estimate))) %>%
select(taxa,estimate,p.value)-> cor_alpha_table
write.csv2(cor_alpha_table, file="cor_alpha_table.csv")
# df_curated_v3 %>%
# select(Mean,diff) %>%
# merge(cor_alpha_table,.,by.x="taxa", by.y="row.names") %>%
# ggplot(aes(x=abs(estimate),y=diff)) + geom_point()
# #ggrepel::geom_label_repel(aes(label=taxa), max.overlaps = 20)
look at theta per component
#fitted(fit_genus_list[[1]][[best_genus_lplc]])
mixturewt(fit_genus_list[[seed]][[1]])
mixturewt(fit_genus_list[[seed]][[best_genus_lplc_idx]])
mixturewt(fit_genus_list[[seed]][[best_genus_lplc_idx]]) %>%
tibble::rowid_to_column("k") %>%
ggplot() +
geom_bar(aes(x=k,y=theta),stat="identity") +
geom_hline(yintercept = mixturewt(fit_genus_list[[seed]][[1]])$theta, col="red") +
xlab("DMM partitions") + ylab("theta extracted from DMM modelling") +
scale_x_continuous(breaks = 1:24) +
cowplot::theme_cowplot() -> figS4A
figS4A

df %>% as.data.frame() %>%
select(-diff,-cdiff,-Mean) %>%
mutate_at(1:19,~log10(.)) %>%
t %>%
as.data.frame %>%
ade4::dudi.pca(scannf = F,nf=3) %>% .$li %>% ade4::s.label()

df %>% as.data.frame() %>%
select(-diff,-cdiff,-Mean) %>%
tibble::rownames_to_column("taxa") %>%
#mutate(taxa2=taxa) %>%
#mutate(taxa2=ifelse())
as_tibble %>%
.[c(1:3,8,11,30),] %>%
reshape2::melt(id.vars="taxa") %>%
group_by(variable) %>%
mutate(ymax=cumsum(value)) %>%
mutate(ymin=c(0, head(ymax, n=-1))) %>%
#ggplot() + geom_bar(aes(y=value,x=variable,fill=taxa),stat="identity")
ggplot(aes(ymax=ymax, ymin=ymin, xmax=4, xmin=3, fill=taxa)) +
geom_rect() +
coord_polar(theta="y") +
facet_wrap(~variable) +
xlim(c(2, 4)) + theme_void() +
scale_fill_brewer("",type="qual")

ggsave("curated_v3_microbiota_types.pdf")
Saving 15 x 8 in image
classify data with the choosen model
load("curated_v3_genus_count.rda")
predict(fit_genus_list[[1]][[best_genus_lplc_idx]], t(curated_v3_genus_count), assign = TRUE) %>%
reshape2::melt() %>%
group_by(Var1) %>%
filter(value==max(value)) %>%
dplyr::rename(`sample_name`="Var1", Enterotypes_id="Var2") %>%
mutate(set=ifelse(sample_name %in% row.names(attr(fit_genus_list[[1]][[best_genus_lplc_idx]],"group")), "train", "predicted")) -> enterotypes_prediction
table(enterotypes_prediction$value > 0.50) %>% prop.table()
FALSE TRUE
0.03160195 0.96839805
table(enterotypes_prediction$value > 0.80) %>% prop.table()
FALSE TRUE
0.2524794 0.7475206
enterotypes_prediction %>%
ggplot() + geom_histogram(aes(x=value), bins = 50) +
#facet_wrap(~set) +
scale_x_continuous(limits = c(0,1.05), labels = scales::percent) +
xlab("classification confidence") +
ylab("number of samples") +
cowplot::theme_cowplot() -> figS4B
figS4B

NA
NA
cowplot::plot_grid(figS4A,figS4B, labels = "AUTO", rel_widths = c(1.7,1))
Avis : Removed 2 rows containing missing values (geom_bar).

ggsave("figures/figS4.pdf", h=5, w=10)
enterotypes_prediction %>%
#as.data.frame %>%
#rbind(data.frame(sample_name = outliers,Enterotypes_id=NA,value=NA,set="outliers", stringsAsFactors = FALSE)) %>%
write.csv2(file="enterotypes_curated_v3_prediction.csv")
combine CMD and AGP DMM weights


permanova en AGP/curated dmm partitions
anova(vegan::betadisper(microbiota_types_jsd, microbiota_annotation$dataset ))
vegan::adonis(microbiota_types_jsd~microbiota_annotation$dataset)
---
title: "curated metagenomics data V3 enterotying"
output: html_notebook
---

```{r}
library(purrr)
library(dplyr)
library(magrittr)
library(DirichletMultinomial)

load("shannon_curated_v3.rda")

```



```{r}

## group all bootstrap within one file
fit_genus_bootstrap_curated = vector("list",2)
load("fit_genus_list_1_curated_v3.rda")
fit_genus_bootstrap_curated[[1]] = fit_genus_list
load("fit_genus_list_2_curated_v3.rda")
fit_genus_bootstrap_curated[[2]] = fit_genus_list
load("fit_genus_list_3_curated_v3.rda")
fit_genus_bootstrap_curated[[3]] = fit_genus_list
load("fit_genus_list_4_curated_v3.rda")
fit_genus_bootstrap_curated[[4]] = fit_genus_list
load("fit_genus_list_5_curated_v3.rda")
fit_genus_bootstrap_curated[[5]] = fit_genus_list

```

extract BIC and Laplace coefficients from boostrap models  

```{r}
BIC_list = map(fit_genus_bootstrap_curated, function(z) map(z, function(y) sapply(y, function(x){attr(x,"goodnessOfFit")[["BIC"]]}))) 
lplc_list = map(fit_genus_bootstrap_curated, function(z) map(z, function(y) sapply(y, function(x){attr(x,"goodnessOfFit")[["Laplace"]]})))
k = map(fit_genus_bootstrap_curated, function(z) map(z, function(y) sapply(y, function(x){attr(x,"mixture")$Weight %>% length})))[[1]][[1]]


BIC_df = NULL

for(i in 1:5) {
  for(j in 1:5){
    
    BIC_df=cbind(BIC_df,BIC_list[[i]][[j]])
    
  }
}



lplc_df = NULL

for(i in 1:5) {
  for(j in 1:5){
    
    lplc_df=cbind(lplc_df,lplc_list[[i]][[j]])
    
  }
}
```


plot BIC and laplace results
```{r fig.height=6, fig.width=12}

nb_seed=5

cowplot::plot_grid(

BIC_df %>% as.data.frame %>% 
  mutate(`Dirichlet component`=k) %>%
  reshape2::melt(id.vars="Dirichlet component") %>% 
  mutate(seed=rep(sort(rep(1:nb_seed, length(k))),5)) %>%
  mutate(boot=sort(rep(paste0("boot_",1:5), length(k)*nb_seed))) %>%
  ggplot() + geom_line(aes(x=`Dirichlet component`,y=value,group=variable,color=boot)) +
  ggtitle("BIC optimun") + #xlab("Dirichlet component") +
  theme_bw() + scale_x_continuous(limits = c(1,101), breaks = scales::pretty_breaks(n = 20)),

lplc_df %>% as.data.frame %>% 
  mutate(`Dirichlet component`=k) %>%
  reshape2::melt(id.vars="Dirichlet component") %>% 
  mutate(seed=rep(sort(rep(1:nb_seed, length(k))),5)) %>%
  mutate(boot=sort(rep(paste0("boot_",1:5), length(k)*nb_seed))) %>%
  ggplot() + geom_line(aes(x=`Dirichlet component`,y=value,group=variable,color=boot)) +
  ggtitle("Laplace optimun") + #xlab("Dirichlet component") +
  theme_bw() + scale_x_continuous(limits = c(1,101), breaks = scales::pretty_breaks(n = 20)),



BIC_df %>% as.data.frame %>% 
  mutate(`Dirichlet component`=k) %>%
  reshape2::melt(id.vars="Dirichlet component") %>% 
  mutate(seed=rep(sort(rep(1:nb_seed, length(k))),5)) %>%
  mutate(boot=sort(rep(paste0("boot_",1:5), length(k)*nb_seed))) %>%
  group_by(boot,seed) %>%
  filter(value==min(value)) %>%
  ggplot() + geom_bar(aes(x=`Dirichlet component`)) + 
  ggtitle("BIC optimun") + 
  xlab("Dirichlet components")+
  theme_bw() + scale_x_continuous(limits = c(1,30), breaks = scales::pretty_breaks(n = 30)),


lplc_df %>% as.data.frame %>% 
  mutate(`Dirichlet component`=k) %>%
  reshape2::melt(id.vars="Dirichlet component") %>% 
  mutate(seed=rep(sort(rep(1:nb_seed, length(k))),5)) %>%
  mutate(boot=sort(rep(paste0("boot_",1:5), length(k)*nb_seed))) %>%
  group_by(boot,seed) %>%
  filter(value==min(value)) %>%
  ggplot() + geom_bar(aes(x=`Dirichlet component`)) + 
  ggtitle("Laplace optimun") + 
  xlim(1,30) +  xlab("Dirichlet components")+
  theme_bw() + scale_x_continuous(limits = c(1,30), breaks = scales::pretty_breaks(n = 30)),
labels = "AUTO"
)

ggsave(filename = "figures/figS3.pdf")

```

BIC and Laplace have a global optimun among differents seeds and bootstraps. All bootstraps found at least one model optimal fit at k=24. Majority of best model based on Laplace were k=24. For BIC, k=24 was also found as an optimum. For downstream, analysis we then choose k=24.

```{r}

boot=1
seed=1
fit_genus_list = fit_genus_bootstrap_curated[[boot]]
best_genus_lplc = 24 
best_genus_lplc_idx = which(sapply(fit_genus_list[[seed]], function(x) attr(x,"mixture")$Weight %>% length)==best_genus_lplc) # 19th items from list corresponded to k=24 here


enterotypes_curated =

  fit_genus_list[[seed]][[best_genus_lplc_idx]] %>%
  mixture(assign=TRUE) %>% as.data.frame %>% set_colnames(c("Enterotypes_id"))







```



```{r fig.height=6, fig.width=14}


###################################################
### code chunk number 11: posterior-mean-diff
###################################################
p0 <- fitted(fit_genus_list[[seed]][[1]], scale=TRUE)     # scale by theta
pbest <- fitted(fit_genus_list[[seed]][[best_genus_lplc_idx]], scale=TRUE)
colnames(pbest) <- paste("m", 1:best_genus_lplc, sep="")
(meandiff <- colSums(abs(pbest - as.vector(p0))))
sum(meandiff)


###################################################
### code chunk number 12: table-1
###################################################
diff <- rowSums(abs(pbest - as.vector(p0)))
o <- order(diff, decreasing=TRUE)
cdiff <- cumsum(diff[o]) / sum(diff)
df <- head(cbind(Mean=p0[o], pbest[o,], diff=diff[o], cdiff), 30)
df %>% as.data.frame()

df_curated_v3 = df %>% as.data.frame()


m_order = df %>% as.data.frame() %>% select(-Mean, -diff,-cdiff)  %>% BiotypeR::dist.JSD() %>% hclust(method="complete") %>% unclass %>% .$order
#m_order = df %>% as.data.frame() %>% select(-Mean, -diff,-cdiff)  %>% t %>% dist() %>% hclust(method="complete") %>% unclass %>% .$order 


df %>% as.data.frame() %>%
  tibble::rownames_to_column("taxa") %>%
  mutate(taxa=factor(taxa, levels=row.names(df))) %>% 
  reshape2::melt(id.vars="taxa") %>%
  filter(!variable %in% c("Mean","diff","cdiff")) %>%
  mutate(variable = variable %>% as.character) %>% 
  mutate(variable = variable %>% factor(levels=paste0("m",1:24)[m_order]) )  -> genus_alpha_weight_curated

save(genus_alpha_weight_curated, file="genus_alpha_weight_curated.rda")


df %>% as.data.frame() %>%
  tibble::rownames_to_column("taxa") %>%
  mutate(taxa=factor(taxa, levels=row.names(df))) %>% 
  reshape2::melt(id.vars="taxa") %>%
  filter(variable %in% c("Mean","diff","cdiff"))


df %>% as.data.frame() %>%
  tibble::rownames_to_column("taxa") %>%
  mutate(taxa=factor(taxa, levels=row.names(df))) %>% 
  reshape2::melt(id.vars="taxa") %>%
  filter(!variable %in% c("Mean","diff","cdiff")) %>%
  mutate(variable = variable %>% as.character) %>% 
  mutate(variable = variable %>% factor(levels=paste0("m",1:24)[m_order]) ) %>% #pull(variable)
  #group_by(taxa) %>%
  #mutate(total = sum(value)) %>%
  #mutate(value=value/total) %>%
  ggplot() + 
  geom_tile(aes(x=variable,y=taxa,fill=log10(value))) + 
  scale_fill_viridis_c("DMM model alpha") +
  ylab("taxa") +
  xlab("DMM components")
  
  
```


### correlation between DMM alpha_weight and shannon alpha diversity

```{r}






df %>% as.data.frame() %>%
  tibble::rownames_to_column("taxa") %>%
  mutate(taxa=factor(taxa, levels=row.names(df))) %>% 
  reshape2::melt(id.vars="taxa") %>%
  filter(!variable %in% c("Mean","diff","cdiff")) %>%
  mutate(variable = variable %>% as.character) %>% 
  mutate(variable = variable %>% factor(levels=paste0("m",1:24)[m_order]) ) %>%
  
  merge(
    
    shannon_curated_v3 %>%
  merge(enterotypes_curated, by="row.names") %>%
  mutate(Enterotypes_id=paste0("m",Enterotypes_id)) %>%
  group_by(Enterotypes_id) %>%
  summarise(m=median(shannon)),
  
  by.x="variable", by.y="Enterotypes_id"
    
    
    
  ) %>%
  group_by(taxa) %>%
  do(broom::tidy(cor.test(.$value, .$m, method="spearman"))) %>%
  ungroup() %>%
  mutate(p.value = p.adjust(p.value, method = "fdr") %>% round(4)) %>%
  arrange(desc(abs(estimate))) %>%
  select(taxa,estimate,p.value)-> cor_alpha_table
  
write.csv2(cor_alpha_table, file="cor_alpha_table.csv")



# df_curated_v3 %>%
#   select(Mean,diff) %>%
#   merge(cor_alpha_table,.,by.x="taxa", by.y="row.names") %>%
#   ggplot(aes(x=abs(estimate),y=diff)) + geom_point()
#   #ggrepel::geom_label_repel(aes(label=taxa), max.overlaps = 20)


```





look at theta per component
```{r}

#fitted(fit_genus_list[[1]][[best_genus_lplc]])

mixturewt(fit_genus_list[[seed]][[1]])

mixturewt(fit_genus_list[[seed]][[best_genus_lplc_idx]])

mixturewt(fit_genus_list[[seed]][[best_genus_lplc_idx]]) %>% 
  tibble::rowid_to_column("k") %>% 
  ggplot() + 
  geom_bar(aes(x=k,y=theta),stat="identity") + 
  geom_hline(yintercept = mixturewt(fit_genus_list[[seed]][[1]])$theta, col="red") + 
  xlab("DMM partitions") + ylab("theta extracted from DMM modelling") +
  scale_x_continuous(breaks = 1:24) +
  cowplot::theme_cowplot() -> figS4A
  
figS4A  

```






```{r fig.height=8, fig.width=15}

df %>% as.data.frame() %>%
  select(-diff,-cdiff,-Mean) %>%
  mutate_at(1:19,~log10(.)) %>%
  t %>%
  as.data.frame %>%
  ade4::dudi.pca(scannf = F,nf=3) %>% .$li %>% ade4::s.label()




df %>% as.data.frame() %>%
  select(-diff,-cdiff,-Mean) %>%
  tibble::rownames_to_column("taxa") %>%
  #mutate(taxa2=taxa) %>%
  #mutate(taxa2=ifelse())
    as_tibble %>%
  .[c(1:3,8,11,30),] %>%
  reshape2::melt(id.vars="taxa") %>%
  group_by(variable) %>%
  mutate(ymax=cumsum(value)) %>%
  mutate(ymin=c(0, head(ymax, n=-1))) %>%
  #ggplot() + geom_bar(aes(y=value,x=variable,fill=taxa),stat="identity") 
  ggplot(aes(ymax=ymax, ymin=ymin, xmax=4, xmin=3, fill=taxa)) + 
  geom_rect() +      
  coord_polar(theta="y") + 
  facet_wrap(~variable) + 
  xlim(c(2, 4)) + theme_void() +
  scale_fill_brewer("",type="qual")

ggsave("curated_v3_microbiota_types.pdf")


```




### classify data with the choosen model


```{r}
load("curated_v3_genus_count.rda")


predict(fit_genus_list[[1]][[best_genus_lplc_idx]], t(curated_v3_genus_count), assign = TRUE) %>%
  reshape2::melt() %>%
  group_by(Var1) %>%
  filter(value==max(value)) %>%
  dplyr::rename(`sample_name`="Var1", Enterotypes_id="Var2") %>%
  mutate(set=ifelse(sample_name %in% row.names(attr(fit_genus_list[[1]][[best_genus_lplc_idx]],"group")), "train", "predicted")) -> enterotypes_prediction

table(enterotypes_prediction$value > 0.50) %>% prop.table()
table(enterotypes_prediction$value > 0.80) %>% prop.table()

enterotypes_prediction %>%
  ggplot() + geom_histogram(aes(x=value), bins = 50) + 
  #facet_wrap(~set) + 
  scale_x_continuous(limits = c(0,1.05), labels = scales::percent) +
  xlab("classification confidence") +
  ylab("number of samples") +
  cowplot::theme_cowplot() -> figS4B

figS4B


```


```{r fig.height=4, fig.width=10}


cowplot::plot_grid(figS4A,figS4B, labels = "AUTO", rel_widths = c(1.7,1))

ggsave("figures/figS4.pdf", h=5, w=10)


```



```{r}

enterotypes_prediction %>%
  #as.data.frame %>%
  #rbind(data.frame(sample_name = outliers,Enterotypes_id=NA,value=NA,set="outliers", stringsAsFactors = FALSE)) %>%
  write.csv2(file="enterotypes_curated_v3_prediction.csv")






```






## combine CMD and AGP DMM weights

```{r fig.height=5, fig.width=10}

load("../df_gutzilla.rda")

row.names(df_gutzilla) = sapply(row.names(df_gutzilla) %>% strsplit(split="g__"), function(x) ifelse(is.na(x[2]), paste0(sample(LETTERS, 1),sample(LETTERS, 1)), x[2]))

colnames(df_gutzilla) = colnames(df_gutzilla) %>% gsub("m","M", .) 

merge(df_curated_v3 %>% select(-m19,-m22,-m23,-m24),df_gutzilla, by="row.names") %>% 
  select(contains("m",ignore.case = TRUE)) %>% 
  select(-Mean.x,-Mean.y, -Row.names) %>% 
  colnames() %>%
  tibble::tibble(Microbiota=.) %>%
  mutate(dataset=ifelse(Microbiota %>% grepl("\\M", .), "AGP","CuratedMGdb")) %>%
  #mutate(random=rnorm(18+19)) %>%
  #merge(microbiota_types_alpha_diversity, by.x="Microbiota", by.y="Enterotypes_id") %>%
  #select(-rank, -Shannon) %>%
  #select(-rank) %>%
  #dplyr::rename(`Shannon scaled`="scale") %>%
  #merge(diet_coa, by.x="Microbiota", by.y ="row.names", all = TRUE ) %>%
  #select(-Axis2) %>%
  #dplyr::rename
  tibble::column_to_rownames("Microbiota") -> microbiota_annotation

save(microbiota_annotation, file="figures/microbiota_annotation.rda")


merge(df_curated_v3%>% select(-m19,-m22,-m23,-m24),df_gutzilla, by="row.names") %>% 
  select(contains("m",ignore.case = TRUE)) %>% 
  select(-Mean.x,-Mean.y) %>%
  #mutate(Row.names = Row.names %>% str_split_fixed(pattern =";",  n = 6) %>% .[,6] %>% gsub("g__","",.)) %>%
  tibble::column_to_rownames("Row.names") %>% as.matrix() -> microbiota_types

save(microbiota_types, file="figures/microbiota_types.rda")



microbiota_types_jsd = Rfast::Dist(t(microbiota_types)) 
colnames(microbiota_types_jsd) = row.names(microbiota_types_jsd) = colnames(microbiota_types)

microbiota_types_jsd = microbiota_types_jsd %>% as.dist() %>% sqrt()

ann_colors = list(
    dataset = c(AGP="pink", CuratedMGdb="lightblue"),
    `Shannon scaled` = RColorBrewer::brewer.pal(4, name="OrRd"),
    Axis1 = RColorBrewer::brewer.pal(4, name="BrBG"),
    Axis2 = RColorBrewer::brewer.pal(4, name="BrBG")
)


  #as.matrix %>% #log10() %>%
  pheatmap::pheatmap(mat=log10(microbiota_types), cutree_cols = 7, annotation_col = microbiota_annotation, cellwidth = 10, cellheight = 20, clustering_distance_cols = microbiota_types_jsd, annotation_colors = ann_colors, color=viridis::viridis_pal()(100)) %>% ggplotify::as.ggplot() -> fig3A
fig3A
ggsave("dmm_types_clustering_curated_agp.pdf")

```

### permanova en AGP/curated dmm partitions

```{r}
anova(vegan::betadisper(microbiota_types_jsd, microbiota_annotation$dataset ))


vegan::adonis(microbiota_types_jsd~microbiota_annotation$dataset)


```



