Every few months I implement a logistic regression (binary classification) model using raw Python (or some other language). The idea is that coding is a skill that must be practiced. One rainy Pacific Northwest afternoon, I zapped out logistic regression for the Banknote Authentication (BA) problem.
The goal of the BA problem is to predict if a banknote (think euro or dollar bill) is real/authentic (class 0) or fake/forgery (class 1). The raw data is available in several places on the Internet and looks like:
3.6216, 8.6661, -2.8073, -0.44699, 0 4.5459, 8.1674, -2.4586, -1.4621, 0 . . . -3.5637, -8.3827, 12.393, -1.2823, 1 -2.5419, -0.65804, 2.6842, 1.1952, 1
There are 1,372 data items. There are four predictor variables derived from a digital image of each banknote: variance, skewness, kurtosis, entropy. I broke the dataset into a 1,000-item set for training and a 372-item set by testing. I normalized all predictor values by dividing each by 20.0 so that the normalized values are all between 0.0 and 1.0 and replaced comma delimiters with tabs. The normalized data looks like:
-0.177550 0.094775 0.009325 -0.122045 1 0.065570 0.227310 0.114675 0.011271 0 -0.200865 -0.415615 0.622735 -0.071875 1 . . .
There are many design possibilities for logistic regression. I opted for simplicity and just maintained an array of weights (one for each predictor) and a bias value. Therefore, creating the LR model is:
print("Creating logistic regression model ")
wts = np.zeros(4) # one wt per predictor
lo = -0.01; hi = 0.01
for i in range(len(wts)):
wts[i] = (hi - lo) * np.random.random() + lo
bias = 0.00
I implemented a compute_outpute() function as:
def compute_output(w, b, x):
# input x using weights w and bias b
z = 0.0
for i in range(len(w)):
z += w[i] * x[i]
z += b
p = 1.0 / (1.0 + np.exp(-z)) # logistic sigmoid
return p
Anyway, it was a fun exercise and, as always, I gained some new insights into the details of logistic regression.

Some fake upscale brand watches are very difficult to distinguish from authentic. But some fakes are easy to identify. Left: This Rolex is creative but not convincing. Center: I strongly suspect that Ghetto University is not legit. Right: An Apple watch — pretty punny.
Demo code: (replace “lt”, “gt”, lte”, “gte” with Boolean operator symbols — my blog editor chokes on them)
# banknote_logreg.py
# predict real (0) or forgery (1) from
# variance, skewness, kurtosis, entropy (all div by 20.0)
# data:
# -0.177550 0.094775 0.009325 -0.122045 1
# 0.065570 0.227310 0.114675 0.011271 0
# Anaconda3-2020.02 Python 3.7.6
# Windows 10/11
import numpy as np
# -----------------------------------------------------------
def compute_output(w, b, x):
# input x using weights w and bias b
z = 0.0
for i in range(len(w)):
z += w[i] * x[i]
z += b
p = 1.0 / (1.0 + np.exp(-z)) # logistic sigmoid
return p
# -----------------------------------------------------------
def accuracy(w, b, data_x, data_y):
n_correct = 0; n_wrong = 0
for i in range(len(data_x)):
x = data_x[i] # inputs
y = int(data_y[i]) # target 0 or 1
p = compute_output(w, b, x)
if (y == 0 and p = 0.5):
n_correct += 1
else:
n_wrong += 1
acc = (n_correct * 1.0) / (n_correct + n_wrong)
return acc
# -----------------------------------------------------------
def mse_loss(w, b, data_x, data_y):
sum = 0.0
for i in range(len(data_x)):
x = data_x[i] # inputs
y = int(data_y[i]) # target 0 or 1
p = compute_output(w, b, x)
sum += (y - p) * (y - p)
mse = sum / len(data_x)
return mse
# -----------------------------------------------------------
def main():
# 0. get ready
print("\nBegin logistic regression with raw Python demo ")
np.random.seed(1)
# 1. load data
print("\nLoading Banknote train and test data to memory ")
# variance, skewness, kurtosis, entropy (all div by 20.0)
# 0 = real, 1 = forgery
# -0.177550 0.094775 0.009325 -0.122045 1
# 0.065570 0.227310 0.114675 0.011271 0
train_file = ".\\Data\\banknote_train.txt"
train_xy = np.loadtxt(train_file, usecols=range(0,5),
delimiter="\t", comments="#", dtype=np.float32)
train_x = train_xy[:,0:4]
train_y = train_xy[:,4]
test_file = ".\\Data\\banknote_test.txt"
test_xy = np.loadtxt(test_file, usecols=range(0,5),
delimiter="\t", comments="#", dtype=np.float32)
test_x = test_xy[:,0:4]
test_y = test_xy[:,4]
# -----------------------------------------------------------
# 2. create model
print("\nCreating logistic regression model ")
wts = np.zeros(4) # one wt per predictor
lo = -0.01; hi = 0.01
for i in range(len(wts)):
wts[i] = (hi - lo) * np.random.random() + lo
bias = 0.00
# -----------------------------------------------------------
# 3. train model
lrn_rate = 0.01
max_epochs = 100
indices = np.arange(len(train_x)) # [0, 1, .. 999]
print("\nTraining using SGD with lrn_rate = %0.4f " % lrn_rate)
for epoch in range(max_epochs):
np.random.shuffle(indices)
for i in indices:
x = train_x[i] # inputs
y = train_y[i] # target 0.0 or 1.0
p = compute_output(wts, bias, x)
# update all wts and the bias
for j in range(len(wts)):
wts[j] += lrn_rate * x[j] * (y - p) # target - oupt
bias += lrn_rate * (y - p)
if epoch % 10 == 0:
loss = mse_loss(wts, bias, train_x, train_y)
print("epoch = %5d | loss = %9.4f " % (epoch, loss))
print("Done ")
# -----------------------------------------------------------
# 4. evaluate model
print("\nEvaluating trained model ")
acc_train = accuracy(wts, bias, train_x, train_y)
print("Accuracy on train data: %0.4f " % acc_train)
acc_test = accuracy(wts, bias, test_x, test_y)
print("Accuracy on test data: %0.4f " % acc_test)
# 5. use model
print("\nPrediction for [0.2, 0.3, 0.5, 0.7] banknote: ")
x = np.array([0.2, 0.3, 0.5, 0.7], dtype=np.float32)
p = compute_output(wts, bias, x)
print("%0.8f " % p)
if p "lt" 0.5: # replace here
print("class 0 (real) ")
else:
print("class 1 (forgery) ")
# 6. TODO: save trained weights and bias to file
print("\nEnd Banknote logistic regression demo ")
if __name__ == "__main__":
main()
Training data. You might lose the tabs if you copy-paste.
# banknote_train.txt # 1,000 items # variance, skewness, kurtosis, entropy (all div by 20.0) # 0 = real, 1 = forgery # -0.177550 0.094775 0.009325 -0.122045 1 0.065570 0.227310 0.114675 0.011271 0 -0.200865 -0.415615 0.622735 -0.071875 1 -0.255950 0.332430 -0.002499 -0.326030 1 0.181445 0.040661 0.081385 0.038814 0 0.051175 0.345050 -0.100310 -0.135625 0 0.232320 0.526630 -0.229260 -0.210300 0 0.188955 0.128810 0.065490 0.028275 0 0.222745 0.124880 0.051565 0.048447 0 0.219230 -0.243970 0.168310 -0.001466 0 -0.059020 0.575465 0.007783 -0.340970 0 -0.272070 0.361815 0.005469 -0.378210 1 0.084245 0.437445 -0.063205 -0.069290 0 -0.087945 -0.323120 0.423865 0.015991 1 -0.114300 -0.272420 0.290195 0.044116 1 0.140165 0.454310 -0.168340 -0.051120 0 0.287280 0.509040 -0.239285 -0.216830 0 0.036126 -0.002691 0.283515 -0.067545 0 0.207125 -0.183960 0.191405 0.081485 0 -0.066370 0.474900 0.122040 -0.263445 0 -0.034539 -0.025039 -0.017709 0.023749 1 0.155300 0.477070 -0.212680 -0.200150 0 0.195510 0.303250 -0.122670 -0.034117 0 -0.020429 0.154885 -0.148035 -0.134460 1 0.079050 0.043455 -0.115690 0.041206 1 -0.167910 -0.362020 0.572095 -0.028557 1 0.198300 0.196065 0.035287 0.016831 0 0.162925 -0.223070 0.190120 -0.007544 0 -0.091935 -0.315050 0.282530 0.009784 1 0.172830 0.476140 -0.200560 -0.179720 0 -0.076110 0.542045 0.139135 -0.204870 0 0.262115 0.551360 -0.217650 -0.205065 0 -0.218865 -0.275835 0.546950 -0.020410 1 -0.188735 0.125810 0.041671 -0.015497 1 0.151645 0.114740 0.105675 0.017542 0 -0.090380 -0.440655 0.435430 -0.010841 1 -0.252385 -0.290115 0.562200 -0.019505 1 0.032749 0.259075 0.053365 -0.021057 0 -0.014929 0.123845 -0.147560 -0.033083 1 0.203160 0.179200 0.036273 0.019741 0 0.032148 0.355090 0.017465 -0.020669 0 -0.005892 -0.078945 0.401500 -0.001402 0 0.201075 -0.135020 0.124785 0.018318 0 0.212390 0.384780 -0.138480 -0.053835 0 0.072505 0.180335 -0.202785 -0.079830 1 -0.048663 -0.320840 0.280130 0.051615 1 0.144400 0.022348 0.229535 -0.012199 0 0.130520 0.400405 -0.011796 -0.088040 0 0.133030 0.158405 0.098095 0.009331 0 -0.175300 -0.628335 0.758030 -0.037608 1 0.018990 0.035490 0.037860 -0.022220 0 0.040678 0.457830 -0.107460 -0.209070 0 -0.132030 -0.220795 0.299150 -0.006962 1 0.122635 0.148265 0.010011 -0.002824 0 -0.047962 0.004552 0.311020 -0.074140 0 -0.187515 -0.672930 0.879660 -0.138855 1 -0.135140 0.081635 0.041799 -0.004570 1 0.000864 0.434650 0.069945 -0.198340 0 0.029418 0.538635 -0.069420 -0.216380 0 -0.233825 -0.283180 0.548450 -0.016725 1 -0.144950 -0.030212 0.130225 0.068880 1 -0.128250 -0.289495 0.300610 0.002348 1 -0.228850 0.172575 0.033360 -0.047371 1 0.011216 -0.026074 -0.020193 0.060085 1 -0.274505 0.455240 -0.019379 -0.298815 1 -0.034940 -0.168855 0.206055 0.075215 1 0.047366 -0.028557 0.359515 -0.033794 0 -0.027678 -0.396165 0.335780 0.037197 1 -0.156830 0.021106 0.131125 -0.003212 1 0.190585 0.507285 -0.202315 -0.228145 0 0.128490 -0.220380 0.299280 0.003900 0 -0.144165 0.088565 0.034473 -0.023190 1 -0.062120 -0.085875 -0.026277 -0.010518 1 0.097145 0.319805 0.004612 0.029051 0 -0.131430 0.009001 0.089780 0.048641 1 0.251485 -0.248520 0.175125 -0.011876 0 0.077390 0.459070 -0.081630 -0.086875 0 0.015902 -0.049663 0.054735 0.044310 1 0.025900 0.012933 -0.042043 0.048059 1 0.148595 0.341845 -0.013510 0.035646 0 -0.019194 -0.052355 0.402570 0.024784 0 0.168780 -0.204755 0.218350 0.053490 0 -0.175900 0.143815 0.007740 -0.060430 1 -0.091955 -0.454415 0.462080 -0.005216 1 0.167915 0.517835 -0.186505 -0.184955 0 0.227985 -0.121055 0.132065 0.080840 0 0.016783 0.341845 0.034859 -0.027846 0 0.001511 -0.052560 0.070120 0.038685 1 0.010489 -0.023073 0.386335 0.045473 0 0.205985 -0.139780 0.103535 0.033706 0 0.047113 0.292805 0.093810 -0.016272 0 0.038082 0.291045 0.059795 -0.032307 0 -0.141335 -0.452035 0.453470 -0.049117 1 0.119585 0.227825 -0.249440 -0.144935 1 -0.042355 0.156645 -0.150560 -0.146940 1 -0.212200 -0.653170 0.855580 -0.140085 1 -0.124705 0.177235 -0.068605 -0.142415 1 -0.021470 -0.007347 0.002213 -0.007803 1 0.178805 0.488765 -0.198975 -0.173190 0 -0.191015 -0.652755 0.847915 -0.115260 1 -0.048035 0.134815 -0.156130 -0.065605 1 -0.017405 -0.019348 -0.023921 0.031314 1 0.246470 0.013864 0.010396 0.016831 0 -0.073905 0.007139 -0.058110 -0.024290 1 0.046485 -0.189855 0.232145 -0.014785 0 0.099090 0.463105 -0.176050 -0.093600 0 0.174925 0.158195 0.011339 -0.008255 0 0.067830 0.211790 0.106705 0.016055 0 0.133240 0.537700 -0.169970 -0.208425 0 0.200130 -0.179715 0.177865 0.013405 0 0.126835 0.129950 0.104690 0.010043 0 0.040792 0.242000 -0.263065 -0.304115 1 -0.352105 0.460000 0.012967 -0.234160 1 0.097860 -0.255765 0.430635 -0.071485 0 -0.186500 -0.648615 0.649085 -0.134200 1 0.075900 0.284730 0.004741 -0.001337 0 0.025975 -0.163165 0.154475 -0.049245 0 0.022063 0.147435 0.216125 0.035775 0 -0.069425 0.625130 0.034559 -0.377435 0 0.171230 -0.007347 0.040171 0.014568 0 0.074480 0.171440 -0.201545 -0.071295 1 0.182910 0.284320 -0.085785 -0.011876 0 -0.050580 -0.009519 -0.045299 0.000150 1 -0.000745 -0.051215 -0.047012 0.032478 1 0.258655 0.198030 -0.099150 0.020387 0 -0.337630 0.440860 -0.003099 -0.186250 1 -0.220090 -0.646855 0.782795 -0.084030 1 -0.179665 0.011484 0.035630 -0.016660 1 -0.126865 -0.347950 0.440270 0.076445 1 -0.078105 -0.110605 0.212955 0.013986 1 -0.163890 0.090115 0.009025 -0.119655 1 0.118645 0.523630 -0.150435 -0.160065 0 0.173335 -0.203620 0.214410 0.077090 0 -0.151325 -0.003104 0.034302 -0.002759 1 0.218170 0.023176 0.071405 0.101010 0 0.180385 0.342880 -0.058110 0.014116 0 0.126655 0.145675 -0.041100 -0.006122 0 -0.046794 -0.255040 0.226835 0.069330 1 0.154320 -0.129225 0.111545 0.015474 0 0.053035 0.122710 0.125940 -0.008514 0 -0.088485 0.171645 -0.060720 -0.118945 1 0.115330 0.176820 0.028776 0.020969 0 0.196460 -0.145780 0.110645 0.015409 0 0.028530 -0.001240 0.062105 -0.028105 0 -0.132395 0.506870 -0.066550 -0.273535 0 -0.056955 0.090635 0.345720 0.035064 0 -0.052775 0.039730 -0.084840 -0.023384 1 0.183510 0.149710 0.042571 0.015344 0 0.141045 0.365540 -0.040929 -0.093920 0 -0.210550 -0.623680 0.748520 -0.069420 1 0.072535 0.439515 -0.111620 -0.032630 0 -0.117050 0.618920 0.035202 -0.379180 0 0.068770 0.443965 -0.095680 -0.026876 0 -0.106665 0.078425 -0.004213 -0.087265 1 0.043101 0.134815 0.214540 0.027370 0 0.179310 -0.154785 0.140465 0.012241 0 -0.069975 -0.095810 0.125770 0.029956 1 -0.083385 -0.357675 0.394645 0.048383 1 -0.157115 -0.651825 0.783865 -0.033083 1 0.173210 0.534390 -0.170355 -0.205450 0 0.141305 0.470035 -0.165170 -0.052545 0 -0.262030 0.331290 -0.009954 -0.343035 1 0.263100 0.199170 -0.077860 0.050515 0 0.005870 0.313805 -0.077475 -0.123730 0 0.132315 -0.240760 0.317745 0.000150 0 -0.144145 0.194820 -0.009440 -0.058360 1 -0.014348 0.158920 -0.178835 -0.159480 1 0.021695 0.276975 0.101650 -0.020216 0 0.057150 0.041696 0.272760 -0.028492 0 -0.083185 0.164405 -0.113505 -0.111120 1 0.223410 0.114535 0.047883 0.041529 0 -0.167765 0.017796 0.132365 -0.018923 1 0.197300 0.342570 -0.077215 -0.027910 0 0.208680 0.166680 -0.071220 0.030215 0 0.201075 -0.109570 0.123240 0.057045 0 0.202230 0.558705 -0.217910 -0.237005 0 -0.095580 -0.308015 0.280300 0.024267 1 0.128175 0.338845 -0.030990 0.019288 0 -0.116805 0.598020 0.154175 -0.272175 0 0.208325 -0.022245 0.011724 0.013922 0 0.049148 0.171130 -0.198460 -0.085580 1 0.196310 0.301495 -0.100780 -0.003277 0 0.046485 -0.189855 0.232145 -0.014785 0 0.075385 0.097980 -0.152920 -0.006122 1 0.192085 0.501075 -0.213495 -0.245795 0 -0.092920 0.394300 -0.083215 -0.091920 0 0.136065 0.352500 -0.029404 0.020905 0 -0.144785 -0.601025 0.595745 -0.137760 1 0.008179 -0.167920 0.068745 0.067845 1 0.026187 0.182200 -0.203730 -0.099545 1 0.018990 0.035490 0.037860 -0.022220 0 0.013666 0.243865 -0.245970 -0.290990 1 -0.043670 0.082665 -0.109820 -0.039031 1 0.094965 0.383125 0.007697 -0.155540 0 -0.169315 -0.649445 0.652725 -0.136010 1 -0.244305 0.352710 -0.008626 -0.347950 1 -0.012373 0.096840 -0.123485 -0.040259 1 0.208270 -0.172475 0.182150 0.054395 0 -0.095885 0.584470 0.127270 -0.163815 0 -0.020823 0.016244 -0.016809 -0.018018 1 0.041646 0.377020 0.032503 -0.046272 0 -0.102205 0.061355 0.009282 -0.054550 1 0.081745 0.164300 0.143765 0.004353 0 0.195830 0.512455 -0.204630 -0.223295 0 -0.098950 0.161505 -0.067875 -0.129095 1 0.053185 0.184785 -0.207970 -0.096895 1 0.043802 0.340705 0.042099 -0.008578 0 -0.038924 0.170095 -0.174295 -0.177845 1 -0.033004 -0.161300 0.190290 0.059180 1 0.120040 0.467965 -0.167825 -0.167630 0 -0.039345 0.478315 -0.189335 -0.375170 0 0.191000 0.546395 -0.200560 -0.251420 0 0.249260 0.417580 -0.127125 -0.064115 0 0.187200 0.039730 0.047926 0.050385 0 -0.256080 -0.265590 0.519230 -0.053060 1 -0.006312 0.516080 -0.185605 -0.305925 0 0.206745 0.305945 -0.121470 -0.009807 0 0.033183 -0.002277 -0.009397 0.011724 1 -0.014008 0.153645 -0.169285 -0.145775 1 -0.219835 0.248005 -0.032446 -0.273595 1 -0.209790 -0.409095 0.606455 -0.080085 1 0.256510 0.433515 -0.144565 -0.075430 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Test data. You might lose the tabs if you copy-paste.
# banknote_test.txt # 372 items # variance, skewness, kurtosis, entropy (all div by 20.0) # 0 = real, 1 = forgery # -0.145730 0.202685 -0.022850 -0.201635 1 -0.022531 -0.068390 0.354290 -0.020152 0 0.095525 0.443550 -0.116930 -0.037802 0 -0.093910 -0.329325 0.242430 -0.001078 1 0.231760 -0.150435 0.133865 0.060600 0 0.079510 0.114740 0.162015 0.009202 0 -0.111700 -0.351570 0.374680 0.030667 1 -0.174585 -0.608680 0.718445 -0.030820 1 0.055250 0.372160 0.020550 -0.151660 0 -0.000345 0.464655 -0.020622 -0.098190 0 -0.072270 -0.421925 0.442415 0.048447 1 0.146165 0.302320 -0.005584 -0.029333 0 -0.127630 -0.368125 0.346275 -0.033406 1 -0.017445 0.159645 -0.170270 -0.159160 1 0.000156 -0.200305 0.089780 0.045861 1 -0.336935 0.349395 0.033917 -0.379435 1 0.328165 0.490935 -0.220565 -0.161290 0 0.026428 0.048214 0.201215 -0.052415 0 -0.024974 0.088670 -0.112345 -0.034052 1 -0.069855 0.165955 -0.069635 -0.099740 1 -0.037162 -0.016451 -0.021393 0.011659 1 0.104555 0.047179 0.227560 0.061700 0 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