my-vignette
library(autoScorecard)
#Quick Modeling
##step 1: Import Data
accepts <- read.csv(system.file("extdata", "accepts.csv", package = "autoScorecard" ))
##step 2: Create scorecard
##Considering efficiency and readability, many parameters of this automatic modeling function
##are default, which requires high-precision modeling and needs to be manually established step by step
auto_scorecard1 <- auto_scorecard( feature = accepts[1:2000,], key_var= "application_id",
y_var = "bad_ind",sample_rate = 0.7, points0 = 600, odds0=1/20, pdo = 50,
max_depth =3,tree_p = 0.1, missing_rate = 0, single_var_rate = 1, iv_set=0.02,
char_to_number = TRUE , na.omit = TRUE)
#> Start: AIC=873.27
#> bad_ind ~ application_id + vehicle_year + vehicle_make + tot_derog +
#> tot_tr + age_oldest_tr + tot_open_tr + tot_rev_tr + tot_rev_debt +
#> tot_rev_line + rev_util + fico_score + purch_price + msrp +
#> down_pyt + loan_term + loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - application_id 1 831.27 871.27
#> - purch_price 1 831.40 871.40
#> - msrp 1 832.05 872.05
#> - tot_tr 1 832.12 872.12
#> - tot_open_tr 1 832.40 872.40
#> - vehicle_year 1 832.95 872.95
#> - tot_rev_line 1 833.09 873.09
#> <none> 831.27 873.27
#> - tot_income 1 833.94 873.94
#> - vehicle_make 1 834.31 874.31
#> - down_pyt 1 834.90 874.90
#> - loan_term 1 835.25 875.25
#> - tot_rev_tr 1 836.28 876.28
#> - veh_mileage 1 836.68 876.68
#> - loan_amt 1 836.72 876.72
#> - age_oldest_tr 1 837.63 877.63
#> - tot_derog 1 838.33 878.33
#> - tot_rev_debt 1 839.33 879.33
#> - rev_util 1 844.21 884.21
#> - ltv 1 848.13 888.13
#> - fico_score 1 853.94 893.94
#>
#> Step: AIC=871.27
#> bad_ind ~ vehicle_year + vehicle_make + tot_derog + tot_tr +
#> age_oldest_tr + tot_open_tr + tot_rev_tr + tot_rev_debt +
#> tot_rev_line + rev_util + fico_score + purch_price + msrp +
#> down_pyt + loan_term + loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - purch_price 1 831.40 869.40
#> - msrp 1 832.05 870.05
#> - tot_tr 1 832.12 870.12
#> - tot_open_tr 1 832.40 870.40
#> - vehicle_year 1 832.95 870.95
#> - tot_rev_line 1 833.09 871.09
#> <none> 831.27 871.27
#> - tot_income 1 833.94 871.94
#> - vehicle_make 1 834.31 872.31
#> - down_pyt 1 834.90 872.90
#> - loan_term 1 835.25 873.25
#> + application_id 1 831.27 873.27
#> - tot_rev_tr 1 836.29 874.29
#> - veh_mileage 1 836.68 874.68
#> - loan_amt 1 836.72 874.72
#> - age_oldest_tr 1 837.63 875.63
#> - tot_derog 1 838.33 876.33
#> - tot_rev_debt 1 839.34 877.34
#> - rev_util 1 844.23 882.23
#> - ltv 1 848.17 886.17
#> - fico_score 1 853.98 891.98
#>
#> Step: AIC=869.4
#> bad_ind ~ vehicle_year + vehicle_make + tot_derog + tot_tr +
#> age_oldest_tr + tot_open_tr + tot_rev_tr + tot_rev_debt +
#> tot_rev_line + rev_util + fico_score + msrp + down_pyt +
#> loan_term + loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - tot_tr 1 832.30 868.30
#> - tot_open_tr 1 832.56 868.56
#> - msrp 1 832.67 868.67
#> - vehicle_year 1 833.01 869.01
#> - tot_rev_line 1 833.23 869.23
#> <none> 831.40 869.40
#> - tot_income 1 834.19 870.19
#> - vehicle_make 1 834.44 870.44
#> - down_pyt 1 835.01 871.01
#> + purch_price 1 831.27 871.27
#> + application_id 1 831.40 871.40
#> - loan_term 1 835.48 871.48
#> - tot_rev_tr 1 836.36 872.36
#> - veh_mileage 1 836.91 872.91
#> - age_oldest_tr 1 837.75 873.75
#> - tot_derog 1 838.40 874.40
#> - loan_amt 1 838.49 874.49
#> - tot_rev_debt 1 839.57 875.57
#> - rev_util 1 844.38 880.38
#> - ltv 1 848.45 884.45
#> - fico_score 1 854.27 890.27
#>
#> Step: AIC=868.3
#> bad_ind ~ vehicle_year + vehicle_make + tot_derog + age_oldest_tr +
#> tot_open_tr + tot_rev_tr + tot_rev_debt + tot_rev_line +
#> rev_util + fico_score + msrp + down_pyt + loan_term + loan_amt +
#> ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - tot_open_tr 1 833.16 867.16
#> - msrp 1 833.62 867.62
#> - vehicle_year 1 833.94 867.94
#> <none> 832.30 868.30
#> - vehicle_make 1 835.20 869.20
#> + tot_tr 1 831.40 869.40
#> - tot_income 1 835.52 869.52
#> - tot_rev_line 1 835.68 869.68
#> - down_pyt 1 835.93 869.93
#> + purch_price 1 832.12 870.12
#> + application_id 1 832.30 870.30
#> - loan_term 1 836.40 870.40
#> - tot_rev_tr 1 837.03 871.03
#> - veh_mileage 1 837.89 871.89
#> - tot_derog 1 838.45 872.45
#> - loan_amt 1 839.30 873.30
#> - age_oldest_tr 1 840.67 874.67
#> - tot_rev_debt 1 840.80 874.80
#> - rev_util 1 845.37 879.37
#> - ltv 1 849.58 883.58
#> - fico_score 1 854.62 888.62
#>
#> Step: AIC=867.16
#> bad_ind ~ vehicle_year + vehicle_make + tot_derog + age_oldest_tr +
#> tot_rev_tr + tot_rev_debt + tot_rev_line + rev_util + fico_score +
#> msrp + down_pyt + loan_term + loan_amt + ltv + tot_income +
#> veh_mileage
#>
#> Df Deviance AIC
#> - msrp 1 834.49 866.49
#> - vehicle_year 1 835.01 867.01
#> <none> 833.16 867.16
#> - tot_income 1 836.11 868.11
#> - vehicle_make 1 836.14 868.14
#> - tot_rev_line 1 836.20 868.20
#> + tot_open_tr 1 832.30 868.30
#> + tot_tr 1 832.56 868.56
#> - down_pyt 1 836.77 868.77
#> + purch_price 1 832.96 868.96
#> - tot_rev_tr 1 837.03 869.03
#> + application_id 1 833.16 869.16
#> - loan_term 1 837.25 869.25
#> - veh_mileage 1 838.82 870.82
#> - tot_derog 1 839.20 871.20
#> - loan_amt 1 839.94 871.94
#> - tot_rev_debt 1 841.17 873.17
#> - age_oldest_tr 1 841.29 873.29
#> - rev_util 1 847.28 879.28
#> - ltv 1 850.90 882.90
#> - fico_score 1 855.29 887.29
#>
#> Step: AIC=866.49
#> bad_ind ~ vehicle_year + vehicle_make + tot_derog + age_oldest_tr +
#> tot_rev_tr + tot_rev_debt + tot_rev_line + rev_util + fico_score +
#> down_pyt + loan_term + loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - vehicle_year 1 835.55 865.55
#> <none> 834.49 866.49
#> + msrp 1 833.16 867.16
#> + tot_open_tr 1 833.62 867.62
#> - vehicle_make 1 837.66 867.66
#> - tot_rev_line 1 837.67 867.67
#> - tot_income 1 837.68 867.68
#> + purch_price 1 833.71 867.71
#> + tot_tr 1 833.85 867.85
#> - tot_rev_tr 1 838.25 868.25
#> + application_id 1 834.49 868.49
#> - down_pyt 1 838.76 868.76
#> - loan_term 1 839.15 869.15
#> - veh_mileage 1 840.23 870.23
#> - tot_derog 1 840.24 870.24
#> - age_oldest_tr 1 842.58 872.58
#> - tot_rev_debt 1 842.89 872.89
#> - loan_amt 1 843.20 873.20
#> - rev_util 1 848.45 878.45
#> - ltv 1 851.91 881.91
#> - fico_score 1 857.15 887.15
#>
#> Step: AIC=865.55
#> bad_ind ~ vehicle_make + tot_derog + age_oldest_tr + tot_rev_tr +
#> tot_rev_debt + tot_rev_line + rev_util + fico_score + down_pyt +
#> loan_term + loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> <none> 835.55 865.55
#> + vehicle_year 1 834.49 866.49
#> + tot_open_tr 1 834.51 866.51
#> - vehicle_make 1 838.58 866.58
#> - tot_rev_line 1 838.60 866.60
#> - tot_income 1 838.75 866.75
#> + tot_tr 1 834.93 866.93
#> + msrp 1 835.01 867.01
#> + purch_price 1 835.15 867.15
#> - tot_rev_tr 1 839.49 867.49
#> + application_id 1 835.55 867.55
#> - down_pyt 1 839.62 867.62
#> - loan_term 1 840.07 868.07
#> - veh_mileage 1 840.39 868.39
#> - tot_derog 1 841.35 869.35
#> - loan_amt 1 843.51 871.51
#> - age_oldest_tr 1 843.60 871.60
#> - tot_rev_debt 1 843.94 871.94
#> - rev_util 1 849.68 877.68
#> - ltv 1 853.00 881.00
#> - fico_score 1 857.67 885.67
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)
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)
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#Step-by-Step Modeling
##step 1: Import Data
accepts <- read.csv(system.file("extdata", "accepts.csv", package = "autoScorecard" ))
##step 2: Data Description
data_detect1 <- data_detect( df = accepts, key_var = c("application_id","account_number") ,
y_var = "bad_ind" )
head(data_detect1)
#> variable class nrow missing_rate unique_count identical_rate min
#> 1 vehicle_year integer 5845 0.0001710864 21 0.356372968 0
#> 2 vehicle_make character 5845 0.0000000000 155 0.190248075 NA
#> 3 bankruptcy_ind character 5845 0.0000000000 3 0.886227545 NA
#> 4 tot_derog integer 5845 0.0364414029 30 0.488793841 0
#> 5 tot_tr integer 5845 0.0364414029 68 0.039349872 0
#> 6 age_oldest_tr integer 5845 0.0369546621 461 0.007869974 1
#> p25 p50 p75 max mean sd cv
#> 1 1997 1999 2000 9999 1901.793634 488.024392 0.2566127
#> 2 NA NA NA NA NA NA NA
#> 3 NA NA NA NA NA NA NA
#> 4 0 0 2 32 1.910156 3.274744 1.7143852
#> 5 9 16 24 77 17.084695 10.814056 0.6329675
#> 6 78 137 205 588 154.304317 99.940540 0.6476847
##step 3: Data Filtering
feature<- filter_var( df = accepts , key_var = c("application_id","account_number"), y_var = "bad_ind" ,
missing_rate = 0 , single_var_rate = 1 ,
iv_set = 0.02, char_to_number = TRUE , na.omit = TRUE )
##step 4: Select Training Sample
d = sort( sample( nrow( feature ), nrow( feature )*0.7))
train <- feature[d,]
test <- feature[-d,]
##step 5: Data Distribution Comparison
comparison_two_data( df1 = train , df2 = test ,key_var = c("application_id","account_number"), y_var="bad_ind")
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+JZmhr/TQgrw2qx4IHyMmkML/GME0PqLAR9LRhRQgQ76ChIxNd2171XpoIbOT9nO7FYL9xa0SQyoQz3UPXVrdP1eRTjT0fB+k2aLFTRW8DVJqLc5kOJRMytXGQ2yk12iCViRhLrZr2qaLJKiIChOhEAcHMQmhwL4XpRAHNJwKEiAAhIkCICBAiAoSIACEiQIgIECIChIgAISJAiAgQIgKEiAAhIkCICBAiAoSIACEiQIgIEKL/AyfSwXpYMvb2AAAAAElFTkSuQmCC)
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Mld3PUmxI24xhD21RAF/WTBMhvaR/6HTYnH7xv9TvMW357d2LtSazXfdZ3Dl/bOh/i6C/7hH7QFfxc9mb19aJe4UjyI3fzhAQQIQFESAAREkCEBBAhAURIABESQIQEECEBREgAERJAhAQQIQFESAAREkCEBBAhAURIABESQIQEECEBROj/SRJTr8UGK10AAAAASUVORK5CYII=)
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IMKqIstAY1HcjpD5fjBjXvopTKG2Q3awsNat5WCzFIV+ihY5DudfVLdguynMtrQboe9d5TbF8fVAVH9ZtOH1R9vAat20/86RrrpEHrcBQL7+dVdfejmOmt9U3RyxjFmknKxQfXB53c2ur1DVJx935qs0nPgxo3bMZwHnT6veznxfgh/IE6Tug+KD4p5wFkTIeEutzwd9Hvhx7+aW6y1wAd1TIBbgHSAW4B0gFuAdIBbgHSAW4B0gFuAdIBbgHSAW4B0gFuAdIBbgHSAW4B0gFuAdIBbgHSAW4B0gFuAdIBbgHSAW4B0gFuAdIBbgHSAW4B0vF/psJ/7cO4s6kAAAAASUVORK5CYII=)
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2OvG9Jb70NkGxb9sqob6dJ+zWE+hzKk+5Xfc/c1bGdJAh0AT6gDxI/dIPiJO9r5He2H68tf0yfmiZKaFhHfQE+QaAL8EkSyMyzd9737O/0+FfFPSFrumLov/i7u2KzJj2okynQknzSLaizbn94xUw9/4qpPz2Tdk7x+mDbHNbBWNBCfFIE6nl7Y94ZpiNkO1ZZtydn0mpaPd9f/6AcqB7iwzp5Ai3KJ0Ug/TZIK364WUNNoqZYdtLPGuf7G30hmq2j3CpGjUrJvT6I3+6GdRShbapAi/JJEkjFEyq4snGH7skWt6O4Q73l15oLqy9ivzG2vHN4rce8qyN/tAlx0AX4LHuz+rCqVziS+PDdPAAWCAALBIAFAsACAWCBALBAAFggACwQABYIAAsEgAUCwAIBYIEAsEAAWCAALBAAFggACwSABQLAAgFggQCwQAD+B5uDF3eyHi9MAAAAAElFTkSuQmCC)
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EgQAwIEAMCxIAAMSBADAgQAwLEgAAxIEAMCBADAsSAADEgQAwIEAMCxIAAMSBADAgQAwL0f23qJciDZguPAAAAAElFTkSuQmCC)
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AhIkCICBAiAoSIACEiQIgIECIChIgAISJAiP4PwtSyxMtuMrUAAAAASUVORK5CYII=)
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PIxvwsAzqKcmhOOpJbtTr1ZnsTrNPSV0a8O42XX2XI7KHs1Puo2Q8njs4kANAZ/IBtEPth3mMvK636dm+CdVpune6qatHQMA53GALoDH6CAKl+VhlS3+5NsDGkiy6r+hff2SvmLdKDOJGA1vQTXoJ63ewPr5iK514x8adTpG2jeDjpNIdxUkrQSn5CABnfTp23BdMa0hmLXbedLdKiW32+PbwXDais4sM4cYBW9RMCyL7H3vYaohNVwTwT02s8317KC1EdreVaOKrEltzDif12M4wjDB1DAa3qJwiQfY+9HnfInHRwPRp3iKf8anVh5UU0xxrzmcM3ss7bOPxHHTAOOoOfdSerrzf1CEeQH5rNAyJAgAgQIAIEiAABIkCACBAgAgSIAAEiQIAIECACBIgAASJAgAgQIAIEiAABIkCACBAgAgSIAAEiQIAIEKD/Aud4dvNAnzIrAAAAAElFTkSuQmCC)
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1T2mSAgYMCJ9l82i927iG8OiV6mtOkuqfpiotdZFCd6h4qO1zfuS8/LS5vWzQ193SAg4QAJ7ne+gPbJqXV7biqlj+jI3Vq9Yjjxc49cOfjwuCotGkABwkBjeSy37j8fj1uUPlXh0FlUvXAb2lQtV/b0zLI1vP+xCDb2doflBZUG+R7nSdlkHuWfvAUI/VBe9MHbZtM52/QpmlBDzfY9Bq0CUexsJ9tRjHzwK8fxY77ysjYoM25GVTOfq7f+z7oYlfVqm2QifPzoOqfGn4etP5qXc16Dm5HvjZNXdpkgINkWXS+5DEbsGBZTPhkUAhz1VA/S++TegzqiJ0O8FE9TUBagHZAWoB2QFqAdkBagHZAWoB2QFqAdkBagHZAWoB2QFqAdkBagHZAWoB2QFqAdkBagHZAWoB2QFqAdkBagHZAWoB2QFqAdkBagHZAWoB2/B/ngq/+o2Es9AAAAABJRU5ErkJggg==)
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7xtjXUpTEnaDPZmJ9pQHv7gG2705H3ROm9twGSy8t9MvDsNF1+raF2DqV7FrV+qnmXxp0kAdAKftAYpL6YDNWbwmeSt4ddXn6dPlfVpKEwjX0OPApoBT9JgGw7exs+1b493BpyRVdV/Rf/6D6x0SIdpMkEtKSf9BLUuLAffmI2nf+JwXevSHdB8fLk8gzTUErQQn5SALW+w6fat4f7dR5m3Z67Ig3N6vPd5Q8QQE0VD9PkAVrUTwogsxrkAM+Ica0GNKL2cPsQIn3g+e7KfBDVvrN8AEcVTMm9PKmfbsM0YGifCmhRP0mAoD8BnSvX7zBncocPvX4HrPI72A/WfIjtRt36yuEbU+e7NPrLIaEftIKfZS9W32xqCUeSH7maRySAEAkgRAIIkQBCJIAQCSBEAgiRAEIkgBAJIEQCCJEAQiSAEAkgRAIIkQBCJIAQCSBEAgiRAEIkgBAJIET/A28PCY7BODf9AAAAAElFTkSuQmCC)
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ITA6jz7dT5vmD2huyF1arbU1+kVbP6dHv5owqguor756QBWtVPDCD9NEij3rZoWw3ViJrk7nWeMuHp9kp/EdWut9woR5Vaknt5J3678c9RhnaxgFb1EwVI9SdU58r2O/SVbHIz6Heop/wa88XqL7HbGFuOHF7qOt+fI380Ef2gM/hZd7D6elOPcET54dE8EAMCYkBADAiIAQExICAGBMSAgBgQEAMCYkBADAiIAQExICAGBMSAgBgQEAMCYkBADAiIAQExICAGBPQ/TvMbVtlLKBIAAAAASUVORK5CYII=)
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b8OOZd8CCgM/hBATL97I3/Zvs+uDdki66o+i/+OZyx2SLtxUkEtKQffAk62WbfP2MmnnvG1HenSA+NotxtTKfpx8kpQQv5wQDqfftvtu+Dx3Vezbo9DEVadavH24sfVQOqq7gfJw3Qon4wgPRqEPmO3qHXUJ2oCZaZ9L3G8fZSn4hmO1julKNGTcm9eJDvIfXjKENbLKBF/aAAqfGEGlzZcYfOyQZ3o3GHWuXXmROrT2K/jY28cvhW1/khjvzSIcZBZ/Cz7MXq/aqWcKD88NU8IAYEiAEBYkCAGBAgBgSIAQFiQIAYECAGBIgBAWJAgBgQIAYEiAEBYkCAGBAgBgSIAQFiQIAYECAGBIgBAfo/lQPLwkA4om8AAAAASUVORK5CYII=)
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in/OruwNqD2G+Mrc8cvrF9fsijf9SIOOgMftY9WX23qUc4UH7kbB6QAAIkgAAJIEACCJAAAiSAAAkgQAIIkAACJIAACSBAAgiQAAIkgAAJIEACCJAAAiSAAAkgQAIIkAACJIAA/R+kcOmJ67XZQQAAAABJRU5ErkJggg==)
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prFG/27pz9fSglqJAfDKDWt1fnu4LZGXIZ61m3x65I6271fH/zg25ATRXv7xMHqKgfDCDzNoj6mmDXa+hO1CarTNpe43x/ay5Ete4sb7WjSk/JvdmrL6b199GG1lhARf2gAOl4QgdXLu4wObnk7SDu0G/5be2FNRfR3i28US6ql6bOd/uoP7aIOOgCfsrerL5a1CscKD9yNw9IAAESQIAEECABBEgAARJAgAQQIAEESAABEkCABBAgAQRIAAESQIAEECABBEgAARJAgAQQIAEESAABEkCA/g+3aDiq0BMDFAAAAABJRU5ErkJggg==)
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)
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q/aVq9O03GrzHUrqE86fPKdOcYexIEoDP4Aesg8UNnKL6kC635dtMm999Vrs5dVaOG/GOkQwygM/hBATLtrDFkvt20yf233cuif/Gv7ooFQ9o7JhHQnH7wEdTYat+/Yk33Ku7ubffXXkh3leLmYPP0j8mJoJn8YAC1vp0y3wVmZ8ieWK26PXUhrZrVl5vN96oC1UXcPyYN0Kx+MID00yB7tReWbTVUI2qS283WzNvu9YWotp3lvXJUqSW5m4P47do/RhnaYgHN6gcFSPUnVOfK9jv0mWzyvtfvUE/57c2F1RfRjBYepIvqa13mu2Pkjz2iH3QGP/MOVu8W9QgHyg+P5gExIEAMCBADAsSAADEgQAwIEAMCxIAAMSBADAgQAwLEgAAxIEAMCBADAsSAADEgQAwIEAMCxIAAMSBADAjQ/wGEvjKdOn6wnQAAAABJRU5ErkJggg==)
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O9VEvtzLLpbYBkz2WvjHp3moxfY6hdQ9l/ZXd3TPeKahDQFfyAdZD4S59QfEkXWvvC7TbZnqtfppuqChoaHmNecg4CuoIfFCDTzhpD9pXtbXJryIauKPpP/tpdMWdID46JBDSnH3wEXWy1P7xi5rj+FVP/9kK6qxTl7mf6nMNjUiJoJj8YQK3vXpnvArMzZDNWq26bLqRVs3re3f6oKlBdxIfHxAGa1Q8GkH4apDbvtdethmpETbLMpG01zrs7fSGqTWe5Vo4qtST39iB+uh8eowxtsIBm9YMCpPoTqnNl+x06J5tcj/od6im/2lxYfRHbbXXkyOGFLvPdMfKvGtEPuoKfeQerrxb1CAfKD4/mATEgQAwIEAMCxIAAMSBADAgQAwLEgAAxIEAMCBADAsSAADEgQAwIEAMCxIAAMSBADAgQAwLEgAAxIEAMCND/AEZaVWxPWLAsAAAAAElFTkSuQmCC)
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+htRLQvs/osQAAAABJRU5ErkJggg==)
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BCDIgQAyLEgAgxIEIMiBADIsSACDEgQgyIEAMixIAIMSBCDIgQAyLEgAj9HzCGSJFwy8eMAAAAAElFTkSuQmCC)
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jWkKlYzrqtbUjLbvV8t/1BNqDqEu9vEwYoqx8fQOptkNJ8lf1ed45dcfe15qLgfHetTkSxs5ZL6aiQU3K3h/a32/420tDOF1BWP16AZD4hkyuTd6iaTHE5yDvkW36lPrHqJHYLY4s7h9fqmrfbiB+lRx50AT95b1YfVvUKh5cfvpsHxIAAMSBADAgQAwLEgAAxIEAMCBADAsSAADEgQAwIEAMCxIAAMSBADAgQAwLEgAAxIEAMCBADAsSAADEgQP8Hlwn0S8kLwD8AAAAASUVORK5CYII=)
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a2WEBV/aAAyfaEbFyZdoe6kgluT9odcpVfq2+suol2k1zRc/hWlXkXR/zVItpBC/ip21m9XdUSDpQf7s0DYkCAGBAgBgSIAQFiQIAYECAGBIgBAWJAgBgQIAYEiAEBYkCAGBAgBgSIAQFiQIAYECAGBIgBAWJAgBgQoP8DxaQ9U610fqgAAAAASUVORK5CYII=)
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)
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q/uLz9g2Wz+nS/+0FVoLqI94+JA7SoHwwg9z77TquhGlGT7N47JhOe7vf6Qohja7lQjoRakrs7Nz/d9Y9Rho5YQIv6QQFy77N3/Q59JptcDPod6im/wlxYfRHd/vRy5PCNLvPtMfJLgegH3cDPsoPVt6t6hAPlh0fzgBgQIAYEiAEBYkCAGBAgBgSIAQFiQIAYECAGBIgBAWJAgBgQIAYEiAEBYkCAGBAgBgSIAQFiQIAYECAGBOhHv5Z+of9TgoQAAAAASUVORK5CYII=)
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YEiAEBYkCAGBAgBgSIAQFiQIAYECAGBOj/+k7x/xtBEIoAAAAASUVORK5CYII=)
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b0E16Dzrbb758xk889Y+qnU6W7TlHufqaP2c+TUoMW8hMCqPXttPmuYnaGbMFq1u2xq9Lqsvp8d/2d6kB1E+/niQO0qJ8QQO3r7J2rhrqItm+5X3dXjee7G30imnVneaccNWpK7vWD+Nu2n0cZWocCWtRPECD7Ovsu7tAl2eTdIO5Qq/x25sTqk9huqyPvHL7Ubb7LI//YBcRBF/DjB1RKr6tawhHkZ1lAH6AYEBADAmJAQAwIiAEBMSAgBgTEgIAYEBADAmJAQAwIiAEBMSAgBgTEgIAYEBADAmJAQAwIiAEBMSCg/wG5JDci4AEf5AAAAABJRU5ErkJggg==)
##step 6: Automatic binning of data
##Decision Tree Binning
treebins_train <- bins_tree(df= train, key_var= c("application_id","account_number"), y_var="bad_ind",
max_depth=3, p=0.1)
##Equal Frequency Binning
binning_eqfreq1 <- binning_eqfreq( df= train, feat= 'tot_derog', label = 'bad_ind', nbins = 3)
##Equal Width Binning
binning_eqwid1 <- binning_eqwid( df = train, feat = 'tot_derog', label = 'bad_ind', nbins = 3)
##The K-means Binning
binning_kmean1 <- binning_kmean( df = train, feat= 'loan_term', label = 'bad_ind', nbins = 3)
##Chi-Square Binning
bins_chim1 <- bins_chim( df = train[1:200,], key_var = "application_id", y_var = "bad_ind" , alpha=0.1 )
##Unsupervised Automatic Binning Function
f_1 <-bins_unsupervised( df = feature[1:200,] , id="application_id" , label="bad_ind" ,
methods = c("k_means", "equal_width","equal_freq") , bin_nums=5 )
##The Combination of Two Bins Produces the Best Binning Result
best1 <- best_iv( df=f_1 ,bin=c('bins') , method = c('method') ,variable= c( "variable" ) ,label_iv='miv' )
vs1 <- best_vs( df1 = treebins_train[,-c(3)], df2 = best1[,-c(1:2)] ,variable="variable" ,label_iv='miv' )
##step 7: Replace Feature Data by Binning Template
woe_train <- rep_woe( df= train ,key_var="application_id", y_var="bad_ind" , tool=treebins_train ,
var_label= "variable",col_woe='woe', lower='lower' ,upper ='upper' )
woe_test <- rep_woe( df= test ,key_var="application_id", y_var="bad_ind" , tool=treebins_train ,
var_label= "variable",col_woe='woe', lower='lower' ,upper ='upper' )
##step 8: Modeling
lg<-stats::glm(bad_ind~.,family=stats::binomial(link='logit'),data= woe_train)
lg_both<-stats::step(lg,direction = "both")
#> Start: AIC=2478.97
#> bad_ind ~ application_id + account_number + vehicle_year + vehicle_make +
#> tot_derog + tot_tr + age_oldest_tr + tot_open_tr + tot_rev_tr +
#> tot_rev_debt + tot_rev_line + rev_util + fico_score + purch_price +
#> msrp + down_pyt + loan_term + loan_amt + ltv + tot_income +
#> veh_mileage
#>
#> Df Deviance AIC
#> - account_number 1 2435.0 2477.0
#> - vehicle_make 1 2435.0 2477.0
#> - tot_rev_tr 1 2435.0 2477.0
#> - msrp 1 2435.3 2477.3
#> - tot_income 1 2436.3 2478.3
#> - application_id 1 2436.9 2478.9
#> <none> 2435.0 2479.0
#> - tot_tr 1 2437.0 2479.0
#> - age_oldest_tr 1 2437.4 2479.4
#> - tot_rev_debt 1 2437.6 2479.6
#> - tot_open_tr 1 2438.4 2480.4
#> - tot_rev_line 1 2438.5 2480.5
#> - loan_term 1 2438.6 2480.6
#> - purch_price 1 2439.1 2481.1
#> - loan_amt 1 2440.4 2482.4
#> - rev_util 1 2441.5 2483.5
#> - tot_derog 1 2442.1 2484.1
#> - vehicle_year 1 2442.4 2484.4
#> - down_pyt 1 2443.7 2485.7
#> - veh_mileage 1 2451.1 2493.1
#> - ltv 1 2475.7 2517.7
#> - fico_score 1 2513.7 2555.7
#>
#> Step: AIC=2476.98
#> bad_ind ~ application_id + vehicle_year + vehicle_make + tot_derog +
#> tot_tr + age_oldest_tr + tot_open_tr + tot_rev_tr + tot_rev_debt +
#> tot_rev_line + rev_util + fico_score + purch_price + msrp +
#> down_pyt + loan_term + loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - vehicle_make 1 2435.0 2475.0
#> - tot_rev_tr 1 2435.0 2475.0
#> - msrp 1 2435.3 2475.3
#> - tot_income 1 2436.3 2476.3
#> - application_id 1 2436.9 2476.9
#> <none> 2435.0 2477.0
#> - tot_tr 1 2437.0 2477.0
#> - age_oldest_tr 1 2437.4 2477.4
#> - tot_rev_debt 1 2437.6 2477.6
#> - tot_open_tr 1 2438.4 2478.4
#> - tot_rev_line 1 2438.6 2478.6
#> - loan_term 1 2438.7 2478.7
#> + account_number 1 2435.0 2479.0
#> - purch_price 1 2439.2 2479.2
#> - loan_amt 1 2440.5 2480.5
#> - rev_util 1 2441.6 2481.6
#> - tot_derog 1 2442.1 2482.1
#> - vehicle_year 1 2442.4 2482.4
#> - down_pyt 1 2443.7 2483.7
#> - veh_mileage 1 2451.1 2491.1
#> - ltv 1 2475.8 2515.8
#> - fico_score 1 2513.9 2553.9
#>
#> Step: AIC=2475
#> bad_ind ~ application_id + vehicle_year + tot_derog + tot_tr +
#> age_oldest_tr + tot_open_tr + tot_rev_tr + tot_rev_debt +
#> tot_rev_line + rev_util + fico_score + purch_price + msrp +
#> down_pyt + loan_term + loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - tot_rev_tr 1 2435.0 2473.0
#> - msrp 1 2435.3 2473.3
#> - tot_income 1 2436.3 2474.3
#> - application_id 1 2437.0 2475.0
#> <none> 2435.0 2475.0
#> - tot_tr 1 2437.0 2475.0
#> - age_oldest_tr 1 2437.4 2475.4
#> - tot_rev_debt 1 2437.6 2475.6
#> - tot_open_tr 1 2438.5 2476.5
#> - tot_rev_line 1 2438.6 2476.6
#> - loan_term 1 2438.7 2476.7
#> + vehicle_make 1 2435.0 2477.0
#> + account_number 1 2435.0 2477.0
#> - purch_price 1 2439.2 2477.2
#> - loan_amt 1 2440.5 2478.5
#> - rev_util 1 2441.6 2479.6
#> - tot_derog 1 2442.1 2480.1
#> - vehicle_year 1 2442.6 2480.6
#> - down_pyt 1 2443.7 2481.7
#> - veh_mileage 1 2451.2 2489.2
#> - ltv 1 2476.1 2514.1
#> - fico_score 1 2514.1 2552.1
#>
#> Step: AIC=2473.04
#> bad_ind ~ application_id + vehicle_year + tot_derog + tot_tr +
#> age_oldest_tr + tot_open_tr + tot_rev_debt + tot_rev_line +
#> rev_util + fico_score + purch_price + msrp + down_pyt + loan_term +
#> loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - msrp 1 2435.4 2471.4
#> - tot_income 1 2436.3 2472.3
#> - tot_tr 1 2437.0 2473.0
#> - application_id 1 2437.0 2473.0
#> <none> 2435.0 2473.0
#> - age_oldest_tr 1 2437.5 2473.5
#> - tot_rev_debt 1 2437.7 2473.7
#> - tot_open_tr 1 2438.6 2474.6
#> - tot_rev_line 1 2438.7 2474.7
#> - loan_term 1 2438.8 2474.8
#> + tot_rev_tr 1 2435.0 2475.0
#> + vehicle_make 1 2435.0 2475.0
#> + account_number 1 2435.0 2475.0
#> - purch_price 1 2439.2 2475.2
#> - loan_amt 1 2440.5 2476.5
#> - tot_derog 1 2442.1 2478.1
#> - rev_util 1 2442.4 2478.4
#> - vehicle_year 1 2442.6 2478.6
#> - down_pyt 1 2443.8 2479.8
#> - veh_mileage 1 2451.2 2487.2
#> - ltv 1 2476.2 2512.2
#> - fico_score 1 2515.8 2551.8
#>
#> Step: AIC=2471.39
#> bad_ind ~ application_id + vehicle_year + tot_derog + tot_tr +
#> age_oldest_tr + tot_open_tr + tot_rev_debt + tot_rev_line +
#> rev_util + fico_score + purch_price + down_pyt + loan_term +
#> loan_amt + ltv + tot_income + veh_mileage
#>
#> Df Deviance AIC
#> - tot_income 1 2436.6 2470.6
#> - tot_tr 1 2437.3 2471.3
#> - application_id 1 2437.4 2471.4
#> <none> 2435.4 2471.4
#> - age_oldest_tr 1 2437.8 2471.8
#> - tot_rev_debt 1 2438.0 2472.0
#> - tot_open_tr 1 2438.9 2472.9
#> - loan_term 1 2439.0 2473.0
#> + msrp 1 2435.0 2473.0
#> - tot_rev_line 1 2439.1 2473.1
#> - purch_price 1 2439.3 2473.3
#> + tot_rev_tr 1 2435.3 2473.3
#> + vehicle_make 1 2435.4 2473.4
#> + account_number 1 2435.4 2473.4
#> - loan_amt 1 2440.6 2474.6
#> - tot_derog 1 2442.5 2476.5
#> - rev_util 1 2442.7 2476.7
#> - vehicle_year 1 2443.3 2477.3
#> - down_pyt 1 2444.3 2478.3
#> - veh_mileage 1 2451.7 2485.7
#> - ltv 1 2476.2 2510.2
#> - fico_score 1 2515.9 2549.9
#>
#> Step: AIC=2470.6
#> bad_ind ~ application_id + vehicle_year + tot_derog + tot_tr +
#> age_oldest_tr + tot_open_tr + tot_rev_debt + tot_rev_line +
#> rev_util + fico_score + purch_price + down_pyt + loan_term +
#> loan_amt + ltv + veh_mileage
#>
#> Df Deviance AIC
#> <none> 2436.6 2470.6
#> - application_id 1 2438.7 2470.7
#> - tot_tr 1 2438.8 2470.8
#> - age_oldest_tr 1 2439.3 2471.3
#> - tot_rev_debt 1 2439.3 2471.3
#> + tot_income 1 2435.4 2471.4
#> - tot_open_tr 1 2440.2 2472.2
#> - loan_term 1 2440.3 2472.3
#> + msrp 1 2436.3 2472.3
#> + tot_rev_tr 1 2436.6 2472.6
#> + vehicle_make 1 2436.6 2472.6
#> + account_number 1 2436.6 2472.6
#> - tot_rev_line 1 2440.8 2472.8
#> - purch_price 1 2441.0 2473.0
#> - loan_amt 1 2441.6 2473.6
#> - tot_derog 1 2443.6 2475.6
#> - rev_util 1 2443.6 2475.6
#> - vehicle_year 1 2444.1 2476.1
#> - down_pyt 1 2445.6 2477.6
#> - veh_mileage 1 2452.8 2484.8
#> - ltv 1 2478.4 2510.4
#> - fico_score 1 2517.9 2549.9
logit<-stats::predict(lg_both,woe_test)
woe_test$lg_both_p<-exp(logit)/(1+exp(logit))
pred_both <- ROCR::prediction(woe_test$lg_both_p, woe_test$bad_ind)
perf_both <- ROCR::performance(pred_both,"tpr","fpr")
##step 9: Correlation Diagram
coe = (lg_both$coefficients)
cor1<-stats::cor( Xvar_df<- woe_train[-which(colnames(feature) %in% c("application_id","account_number","bad_ind"))])
corrplot::corrplot(cor1)
corrplot::corrplot(cor1,method = "number")
![](data:image/png;base64,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)
##step 10: Manually Input Parameters to Generate Scorecards
##scorecard
Score<-noauto_scorecard( bins_card= woe_test, fit= lg_both,bins_woe=treebins_train ,points0 = 600,
odds0 = 1/20, pdo = 50 ,k = 2)
Score_2<-noauto_scorecard( bins_card= woe_train, fit= lg_both,bins_woe=treebins_train ,points0 = 600,
odds0 = 1/20, pdo = 50 ,k = 3)
##scorecard2
Score<-noauto_scorecard2( bins_card= woe_test, fit= lg_both,bins_woe=treebins_train ,points0 = 600,
odds0 = 1/20, pdo = 50 ,k = 2)
Score_2<-noauto_scorecard2( bins_card= woe_train, fit= lg_both,bins_woe=treebins_train ,points0 = 600,
odds0 = 1/20, pdo = 50 ,k = 3)
##step 11: PSI
data_train <- Score_2$data_score
data_test <- Score$data_score
psi_1<-psi_cal( df_train = data_train , df_test = data_test,feat='Score',label='bad_ind' , nbins=10)
![](data:image/png;base64,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)
##step 12: Data Painter
plot_board( label= woe_test$bad_ind, pred = woe_test$lg_both_p )
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASAAAAEgCAMAAAAjXV6yAAAAtFBMVEUAAAAAADoAAGYAAP8AOjoAOmYAOpAAZrY6AAA6ADo6AGY6OgA6Ojo6OmY6ZmY6ZpA6ZrY6kNtmAABmADpmOgBmOjpmZmZmkJBmkLZmkNtmtrZmtttmtv+QOgCQOjqQZjqQkDqQkGaQtpCQttuQ29uQ2/+2ZgC2Zjq2kDq225C229u22/+2/7a2///bkDrbtmbbtpDb29vb2//b/7bb////AAD/tmb/25D/27b//7b//9v///+ol5F+AAAACXBIWXMAAA7DAAAOwwHHb6hkAAANHklEQVR4nO2dDXebyBWGcYgtbZvtxtrtZ+S2u6nZtO4q29bCkfn//6vzCYPE8F6YKyCc+56TWAiYeXl05wsGyCpRr7K5DSxdAghIAAEJICABBCSAgAQQkAACEkBAAghIAAEJICABBCSAgAQQkAACEkBAAghIAAEJICABBCSAgAQQkAACEkBAAghIAAEJICABBCSAgAQQkAACigB6fciMbr59ssuf36mlbz8+u9Wff6sXn7r3/XmbZe/Nx0JtdffsP206Ny+yN7+kHEGjQ3bzyJNSIAAos3mefnBLt+ZY6sX7rn3LZk1RJ7BbLSB9WMGSjodgcd/vs/CsXrbrA2SKhjow9feg4uCDWvx1aw5XLd5+rKovD778aP36+yx7+6dnB8U5VZ/fmW0OmQdUb2fL4u1HC+j1Z7XT++cuL2S1ATUZqe9/+iF78xRkor76h1q4fXTB3VgeCEgd4t2zWnB7G15q0f7mr399/9/GnA+wM0C/26rPrw9v/m4BHToCUaXmXN4mxVILUJDRwX0KMjk0FUgaIENEJeFLh/65g8VadaTdnxexDw/qu5ft3ScDKNxO1VWbZ/2jKkCF/oHVys5KjaoQUNtQdvdU/SfMRBeCJ7faGb3rDl9cB92HxrWHruNwFYn50wa01zFYZvcHAyjczn5WuA3ze5N6UnUUAmobMnVlmIn9Sh3Jxu0Zrb4goM0zAZAPOGPxDFCpDBXZ3gAKt1OfN/5QTB3eE+c0BRl3GQozsV/5sqDXdDU3WgCQroyrVhG7eewoYv6rUmfUAmR4/mV386gLVGs7/1kDKjNmQF2GwkxagPTBdrewVX8d9Pqprk0jlfR3T8HmVVcEmUjJTCm7jCDz2UVQ7BccIBxB+/amDlCR9RTt/kr6UDc9upl//Rxt5qN1kPpoO9ElqIOiPyFd8TrId1Y37U3tN2Vv4IJWrDCFM6iyTZ/lsqMYbcXUx9LX9J2tWOFasZsP1ZddrCmhAmo1LBeGgkwCQLqZ72k8cTNvfuZ6qGHKVL34/tycDbsAkNpbpaG+cC1GsJ3tMbX6QWk94RBQl6EgkwBQXTV1xzDuKNp6TPdLs3cf2oPVfwV7mI7rn63PNiBbZ/kmtdmuev20zd5+sIXhy99U8f2ue/Q7ClCXoSaTZEAiLwEEJICABBCQAAISQEACCEgAAQkgIAEEJICABBCQAAISQEACCEgAAQkgIAEEJICABBCQAAISQEACCEgAAQkgIAEEJICAAkAnPe+hSJoluEI1gMqbx4OesCmEWqoBvT7cVwc9c4ZrWvdKVAM67fYGUCmAWrqIoCJpklcWFYPXWfyc10GHtNmU0XznAjR4Rc+GZoZa4u0gqwbEoRUDOn1vY2dUJQ2Kdp4fpwUE/ByPdD8XgNKa+c5887yaGFCtzmyPx+ERVDTMkzqKXflqPosqYsfYit4UfASxG1J8lgXoOA4Qjy6SyzWfRQEyfMYA8nfecdZBFs8gQ7y6yPZo+YwBpLrQh031suXsKOaxFVPpElBsBUxBD+NLPVhNG2q0lvLFATqmANpXL7/5xfzjMuT5DGlWeXUBKLYCp6AHq7olYwSULw7QMbaCkoLuIRb3nEUs4LMGQFWxsbf/9Wytb44yt9ORboG9PqBhflIBYZnzRfq+quiJ2WkBDfSTBkjXQUBmk9KcEIkVxE5AgwwN0FA/aYB0KwZkNrGj/diYf1JAQ/00jfyoIobPc3z1EXSMrehREEEZHGrUZT5aHsN88+nqIJKfREAkDWo16gBaTCt2fUBDkmsF0CL6QceFAfIflgMotoKcAl2xE7NzASL4mRbQeSodJ8nz9hYs+aT4aZWwBRSxfE5AndkeYyuoKXBMfwkARfOZUpyAKNNf/HNfon2lDkADT3EO0gA/yYAo018O/ppQGbs4NC2gIX7aVdDIsRiY/hL0V2HXvt0LuuJQg+jnLIASIqhn+kswnoWDw7MAut5glegnHRBh+sugCDrz9fVHEGX6S00Pl/k8toJTA/xwACLID/mjxXBaQAP8nNXR83cUpwEEFQCKraCmcNoxPKivTu68EVsBoObh2ByGzuvoNQCq3MM8kwLpHNDwK5m8qrM9sgCqdNPJMbvjooTNDyi2gpyCFlsEXZSwFQAy4z6uOui8DVsDINZWbI2AeCSAaMld1NFzAzpvxIYCOu3uKRcOyYaWByi2gpxCoo+zk+T5ha2ZT9ozAEq6FeEsuZwBEGG2CdkPKyCOWxEuS9hwQITZJmQ/DIB4b0W4bMRGFDGWWx+vEEEchjgAsTYaF43YzM28AzTqFshr+LkMoIUA4k17jLgA8faDch5AxlHSpOSlRpBv5NPSdnPr0sbPKwb0+mCb+cTb1J2V2ApyCpWda3wgxXTPHUF8gAZ0XJEfJkDqp3rZbvR8+5jqaipeU4WA0qLTR1DPrRFUPzyAdM+1zPa9v5i7PkeMoMTiW5qrgr0POiD66eAzElChX6XUF9Knnf49JwFECA+qHx5Aqmzp7NCJxcK8x2iCOogoih8mQOon029FQydeD9n9oippgh8mQFS9bN/2G3L9xMQ7nclnF6CfqQHp6x/9gOzHJEBDzi4gP2yAzFskGZ7+wgGI9+wCD6DSvYWUdJ6qb+J2Hi5MpP6J5CyA/CnOUfests5qzAGoz08Xn5H9IK30c9ILAFSLEVBSBLWS843YygCR6iDSxO0JAdEmkjMBIrRitInbuTd1dUDEieRcgKCI024nA0SdBjwZINrE7XwyQNSJ5FyA4Dlg2i823RNfiBF0ec2nGldJ43PApInbEz4ShzaRvIvPqGaecA6YMnF7ymcGkSaSMwFim7xQV0FL6QcxR1ByR3GtgCjngEnJ5bWndQEinQOmJLdWQDwSQDi52Z98F0oAAWWRfqIAaix08pkZ0BXvUx2oBQLK1wuI59EUDZ+1AUp5M0twknwRgMKT9lyAeN7MshBAtRgB8byZJQunAC9jlit3BKVOeeuYIz3IEK/466Dkwep6ATG9mSVP7NrzKot0pOfsBy0NUGwFOQVWrRgQ10z71QJySrwJaf2A+uZJk66FT9qKEfywA+oLIcq18CkBUfywA+oZalCuZOYTAiJdWeUG1DdPmnItPFIFXQUQ6do8eyvWM9IgRdCEgGaJoF4RroXnqYaY/fABIt2njq+FTwqI4Ccy0hh5uiNdEwOCyiJ2Ro3mWe5TjzRiKwA0bKgRnbg9E6CoH8YISlFz4nAZEdT4WQigJrlkQ7yKZjsQEE8NXQkgODiM8ZlvsJrqZxAgPDicFtCgJ5KP9DMEEKFrf8xiohoaIMpQI9mPB9TsGW/mCYNDm14WfmiWuDWJH+YImhTQJH4G1kFocDgpoEn8DGvF8DmRSQFN4Ye5HzQxoAn8cDsXQNc2tDQ/AoiSwJIMLc3PbM6/FgkgIAEEJICABBCQAAISQEACCEgAAQkgIAEEJICABBAQE6AyvImhZHjNVKL4/PAA0k+OKb2J1sI8YvTDAshef3EzrFsL84jTDwsg+7RZN0entTCPOP3wAPpGB7C7utlamEecflgA2RLuynlrYR5x+hFAQFLEgKSSBpJmHkg6ikBMQ42D7c3bdwYc5h9q8PmRwSqQAAISQEACCEgAAQkgIAEEJICABBCQAAISQEACCEgAAQkgIAEEJICABBCQAAISQEACCEgAAQkgIAEEJICABBCQAAISQEC9gPxLzZunDgx/AoHZo9xT9ywHJg9S67wmT3dTIUAXj3wY94gG+l6n3Yjk4+oEpN0IIKsJARW2pOmEzSuP7ev+Mv/UlZdvftq6hdJ96zZTe+hPd//Tf/fOdLDn6fsf9SOLbPpqS6JvLD3p5UcNyGXmLTo3f9xmpBdAEAHpCVr6Fawnd5j6hYh6+WVrj1PlurdvSSwNlE3lN/O/l/pnZ+uoRMM9TzudSZN+ApK2d0W91POCfGa1RevGrYGiATLvGNWHrBL30yHtW4D8TElzuIe7ZzvhTUVJs1kNyEwUVLu19jQLQfrjcFzIRmtx81hnVlu0bu79NkCUVswmU7oCc9rZI7Pl22VSlx77Qf3vNwsB6X+aXbhnXRu49Iez6JTFH2ZWW6zrIFJFRCxiqhy/+aeNIPtsvr2pa2p8bq6tBxRsFsLRJUml2drTumzSH42krUMNyGdWW7wGIHPYrojZNf6ncToD5IO3aOzY/tCbf9sgavY03wfp0xn06iyCQovXAGSy8xWclilqQfK2gBdBHRRuFlj6g6mGgj0duDp92vFDudnRFkfb4rUi6LRTbaSupPXBl74RKCyKl62eaxu2Yn4zXyVaN0W2qarWnnUEufTHEjnXwRgKbNYWazfMddDNoyswulTbV683T1182db9Ct8PcpvZusf0gyr/vuRwz7oOMulXxSgaXWr1g1RmjUXvJh0QXaQWc16NtCiAgAQQkJwPAhJAQAIISAABCSAgAQQkgIAEEJAAAhJAQAIISAABCSAgAQQkgIAEEJAAAhJAQAIISAABCSCg/wPUV5asVufNQwAAAABJRU5ErkJggg==)
![](data:image/png;base64,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)