Python 如何使用StackingClassifier+;逻辑回归(二元分类)

Python 如何使用StackingClassifier+;逻辑回归(二元分类),python,scikit-learn,logistic-regression,mlxtend,Python,Scikit Learn,Logistic Regression,Mlxtend,我正在尝试使用StackingClassifier和Logistic回归(二进制分类器)。 示例代码: from sklearn.datasets import load_iris from mlxtend.classifier import StackingClassifier from sklearn.linear_model import LogisticRegression iris = load_iris() X = iris.data y = iris.target y[y =

我正在尝试使用StackingClassifier和Logistic回归(二进制分类器)。 示例代码:

from sklearn.datasets import load_iris
from mlxtend.classifier import StackingClassifier
from sklearn.linear_model import LogisticRegression


iris = load_iris()
X = iris.data
y = iris.target

y[y == 2] = 1 #Make it binary classifier

LR1 = LogisticRegression(penalty='l1')
LR2 = LogisticRegression(penalty='l1')
LR3 = LogisticRegression(penalty='l1')
LR4 = LogisticRegression(penalty='l1')
LR5 = LogisticRegression(penalty='l1')


clfs1= [LR1, LR2]
clfs2= [LR3, LR4, LR5]

cls_=[]
cls_.append(clfs1)
cls_.append(clfs2)

sclf = StackingClassifier(classifiers=sum(cls_,[]), 
    meta_classifier=LogisticRegression(penalty='l1'), use_probas=True, average_probas=False)

sclf.fit(X, y)

sclf.meta_clf_.coef_ #give the weight values
对于每个分类器,初始逻辑回归给出两类的概率值。当我使用堆叠5个分类器时,
sclf.meta\u clf\u.coef\u
给出10个权重值

数组([[-0.96815163,1.25335525,-0.03120535,0.8533569,-2.6250897, 1.98034805,-0.361378,0.00571954,-0.03206343,0.53138651])

我对权重值的顺序感到困惑。意味着

  • 第一次逻辑回归的前两个值是否
    (-0.96815163,1.25335525)

  • 第一次逻辑回归的第二个值是否为
    (-0.03120535,0.8533569)

我想找出堆叠分类器的哪个逻辑回归(LR)对应哪些值

如果您的输出是:

数组([[-0.96815163,1.25335525,-0.03120535,0.8533569,-2.6250897, 1.98034805,-0.361378,0.00571954,-0.03206343,0.53138651])

那么

-0.96815163,1.2533525:LR1的概率为0和1

-0.03120535,0.8533569:LR2的概率为0和1

-2.6250897,1.98034805:LR3的概率为0和1

-0.361378,0.00571954:LR4的概率为0和1

-0.03206343,0.53138651:如果您的输出为:

数组([[-0.96815163,1.25335525,-0.03120535,0.8533569,-2.6250897, 1.98034805,-0.361378,0.00571954,-0.03206343,0.53138651])

那么

-0.96815163,1.2533525:LR1的概率为0和1

-0.03120535,0.8533569:LR2的概率为0和1

-2.6250897,1.98034805:LR3的概率为0和1

-0.361378,0.00571954:LR4的概率为0和1

-0.03206343,0.53138651:LR5的概率为0和1