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貝葉斯決策包含最小風險和最小錯誤概率兩種情況的仿真MATLAB代碼

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代碼片段和文件信息

??%px_w1:(-2,0.25)??px_w2(24)
function?[result]=bayes(xpw1pw2)
m=size(x2)
pw1_x=zeros(1m)
pw2_x=zeros(1m)
result=zeros(1m)
for?ki=1:m
????pw1_x(ki)=(pw1*normpdf(x(ki)-20.5))/(pw1*normpdf(x(ki)-20.5)+pw2*normpdf(x(ki)22))
%????pw2_x(ki)=1-pw1_x(ki)
????pw2_x(ki)=(pw2*normpdf(x(ki)22))/(pw1*normpdf(x(ki)-20.5)+pw2*normpdf(x(ki)22))
end

for?ki=1:m
????if?pw1_x(ki)>pw2_x(ki)
????????result(ki)=1
????else
????????result(ki)=2
????end?
end
%semilogy(xpw1_x‘*‘);
%semilogy(xpw2_x);

a=[-5:0.1:5]
n=size(a2)
pw1_x_plot=zeros(1n)
pw2_x_plot=zeros(1n)
for?kj=1:n
????pw1_x_plot(kj)=(pw1*normpdf(a(kj)-20.5))/(pw1*normpdf(a(kj)-20.5)+pw2*normpdf(a(kj)22))
%????pw2_x(ki)=1-pw1_x(ki)
????pw2_x_plot(kj)=(pw2*normpdf(a(kj)22))/(pw1*normpdf(a(kj)

?屬性????????????大小?????日期????時間???名稱
-----------?---------??----------?-----??----
?????目錄???????????0??2009-05-31?21:26??貝葉斯\最小錯誤率\
?????文件????????1102??2008-12-18?21:36??貝葉斯\最小錯誤率\bayes.m
?????文件?????????341??2008-12-03?20:53??貝葉斯\最小錯誤率\bayestest.m
?????目錄???????????0??2009-05-31?21:26??貝葉斯\最小風險\
?????文件?????????963??2008-12-18?21:54??貝葉斯\最小風險\bayes_danger.m
?????文件?????????341??2008-12-03?21:05??貝葉斯\最小風險\bayes_danger_test.m
?????目錄???????????0??2009-05-31?21:26??貝葉斯\

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