**R-english – Freakonometrics**, and kindly contributed to R-bloggers)

In a previous post, I discussed how it was possible to scrap the NSERC website to get stats about discovery grants. Since we just got the new 2018 figures, I thought it would be a good opportunity to update my graphs,

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 | library(XML) library(stringr) url="http://www.nserc-crsng.gc.ca/NSERC-CRSNG/FundingDecisions-DecisionsFinancement/ResearchGrants-SubventionsDeRecherche/ResultsGSC-ResultatsCSS_eng.asp" download.file(url,destfile = "GSC.html") library(XML) tables=readHTMLTable("GSC.html") GSC=tables[[1]]$V1 GSC=as.character(GSC[-(1:2)]) namesGSC=tables[[1]]$V2 namesGSC=as.character(namesGSC[-(1:2)]) Correction = function(x) as.numeric(gsub('[$,]', '', x)) YEAR=2013:2018 for(i in 1:length(YEAR)){ y=YEAR[i] grants= function(gsc){ url=paste("http://www.nserc-crsng.gc.ca/NSERC-CRSNG/FundingDecisions-DecisionsFinancement/ResearchGrants-SubventionsDeRecherche/ResultsGSCDetail-ResultatsCSSDetails_eng.asp?Year=",y,"&GSC=",gsc,sep="") download.file(url,destfile = "GSC.html") library(XML) tables=readHTMLTable("GSC.html") X=as.character(tables[[1]]$"Awarded Amount") A=as.numeric(Vectorize(Correction)(X)) return(c(median(A),mean(A),as.numeric(quantile(A,(1:99)/100)))) } M=Vectorize(grants)(GSC[1:12]) plot(M[3:101,8],(1:99)/100,type="s",xlim=c(0,130000),xlab= paste("Annual Discovery Grant (CAN) - ",y,sep=""),ylab="") lines(M[3:101,5],(1:99)/100,type="s",col="red") lines(M[3:101,4],(1:99)/100,type="s",col="blue") abline(v=M[3,5],lty=2,col=rgb(1,0,0,.4)) idx=which(M[3:101,8]<M[3,5]) lines(M[2+idx,8],(idx)/100,type="s",lwd=4) legend("bottomright",c("maths","physics","chemestry"), col=c("black","red","blue"),lty=1,bty="n")} |

With those functions, I plot the cumulative distribution functions for three disciplines, manely *maths*, *physics* and *chemistry*. I added a line for the lowest value in physics (the vertical line), and the bold line shows the proportion of researchers in maths who got *less* than the lowest amount in physics,

Hence, in 2013, 60% of the researchers in maths get less than any researcher in physics (and more than 90% in maths get less than *any* researcher in chemistry). Then, from 2014 to 2018, we get

It is rather constant : 50% of the researchers in mathematics in Canada get less than any researcher in physics, or in chemistry. I don’t understand why, but it’s interesting to observe that this is very stable…

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**R-english – Freakonometrics**.

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