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Last active September 2, 2015 02:16
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This is a quick test of a new workflow for generating plots and visualizations around Major League Soccer. This data focuses upon preview data for Columbus Crew SC's game against FC Dallas on September 6, 2015

# Read in data
preview <- read.csv('preview.csv')
# Simple plots
plot(preview$Cpts,pch=19,col="#ffd407",main="Points earned (by game) - Columbus Crew SC and FC Dallas",xlab="Games played",ylab="Points earned",xlim=c(1,30),ylim=c(0,45),type="s")
par(new=T)
plot(preview$Dpts,pch=19,col="red",xlim=c(1,30),ylim=c(0,45),xlab="",ylab="",type="s")
text("Matt Bernhardt\n@BernhardtSoccer\nMassiveReportData.com",x=31,y=0,col="gray",adj=c(1,0))
par(new=F)
plot(preview$Cppg,pch=19,col="#ffd407",main="Points per game (by game) - Columbus Crew SC and FC Dallas",xlab="Games played",ylab="Points per game",xlim=c(1,30),ylim=c(0,3),type="o")
par(new=T)
plot(preview$Dppg,pch=19,col="red",xlim=c(1,30),ylim=c(0,3),xlab="",ylab="",type="o")
text("Matt Bernhardt\n@BernhardtSoccer\nMassiveReportData.com",x=31,y=0,col="gray",adj=c(1,0))
par(new=F)
plot(preview$Chhi,pch=19,col="#ffd407",main="Playing time concentration (by game) - Columbus Crew SC and FC Dallas",xlab="Games played",ylab="Playing time concentration",xlim=c(1,30),ylim=c(0,1),type="o")
par(new=T)
plot(preview$Dhhi,pch=19,col="red",xlim=c(1,30),ylim=c(0,1),xlab="",ylab="",type="o")
text("Matt Bernhardt\n@BernhardtSoccer\nMassiveReportData.com",x=31,y=0,col="gray",adj=c(1,0))
par(new=F)
Version: 1.0
RestoreWorkspace: Default
SaveWorkspace: Default
AlwaysSaveHistory: Default
EnableCodeIndexing: Yes
UseSpacesForTab: Yes
NumSpacesForTab: 2
Encoding: UTF-8
RnwWeave: Sweave
LaTeX: pdfLaTeX
Chhi Cpts Cppg Dhhi Dpts Dppg
0.938832772 0 0 0.965028058 3 3
0.85962963 3 1.5 0.923002245 6 3
0.801833594 3 1 0.923556553 9 3
0.716766491 4 1 0.877147106 10 2.5
0.732105051 5 1 0.84921898 10 2
0.750548011 8 1.333333333 0.809912117 10 1.666666667
0.758912304 11 1.571428571 0.795004552 13 1.857142857
0.768848479 11 1.375 0.756973564 14 1.75
0.768918695 14 1.555555556 0.720784107 17 1.888888889
0.770456532 14 1.4 0.699496057 20 2
0.766506787 15 1.363636364 0.688729156 21 1.909090909
0.759236084 16 1.333333333 0.688200419 21 1.75
0.725510041 16 1.230769231 0.677781728 21 1.615384615
0.72129929 16 1.142857143 0.665343441 22 1.571428571
0.731682563 17 1.133333333 0.653809174 22 1.466666667
0.689028951 20 1.25 0.628348985 25 1.5625
0.698527089 23 1.352941176 0.624361516 26 1.529411765
0.707105092 24 1.333333333 0.624634784 29 1.611111111
0.66712175 24 1.263157895 0.609442976 29 1.526315789
0.677033334 27 1.35 0.609170661 32 1.6
0.68252138 27 1.285714286 0.609616834 35 1.666666667
0.679719705 30 1.363636364 0.612013996 38 1.727272727
0.678594682 33 1.434782609 0.61478935 41 1.782608696
0.677722829 34 1.416666667 0.616503274 41 1.708333333
0.675768209 34 1.36 0.614744788 41 1.64
0.672940598 37 1.423076923 0.610513961 41 1.576923077
0.673246586 38 1.407407407 0.609216964 44 1.62962963
0.672562939 41 1.464285714
0.671690994 44 1.517241379
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