How to apply loop on following case?
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This is my code where I computed Prediction interval coverage probability for IP_OPT and now want to compute for IS_OPT and RH_OPT (line 2 and 3).
One way to write a separate code for IS_OPT and RH_OPT as I did for IP_OPT which looks not a good way to make code. How can make a loop here for three all three IS_OPT, IS_OPT and RH_OPT to get three separate figures as shown below.
IP_p = prctile(IP_OPT,[0.5 99.5],2);
IS_p = prctile(IS_OPT,[2.5 97.5],2);
RH_p = prctile(RH_OPT,[2.5 97.5],2);
% Assuming have a dataset with n_total_points
n_total_points = size(IP_OPT, 1);
% Assuming you are using a certain percentage for training (e.g., 100%)
train_percentage = 1;
n_train_points = round(train_percentage * n_total_points);
d_obs1 = ip;
q = IP_OPT;
[P50,P1,P99,P] = CI_prob(q);
PICP_train = [];
PICP_pred = [];
for i = 1:10
ind1 = 21 + (i - 1) * (-1);
upper = P(:, ind1);
lower = P(:, i);
cp_indx = (upper>=d_obs1)&(d_obs1>=lower);
% Calculate the coverage probability for the training data
CP_train = sum(cp_indx(1:n_train_points)) / n_train_points;
PICP_train = [PICP_train CP_train];
end
ref_line = 0:0.1:1;
CP_theo = [0.99 0.9:-0.1:0.1];
PICP_linear_train_without = PICP_train;
h2 = figure();
plot(CP_theo,PICP_linear_train_without,'d');
hold on;
plot(ref_line,ref_line,'-.r','linewidth',1.0);
grid on;
xlabel('Theoretical Coverage Probability');
ylabel('Actual Coverage Probability (Training)');
title('Prediction Interval Coverage Probability');
legend('Actual Training Data', 'Ideal Linear Behavior');
%% Function
function [P50,P1,P99,P] = CI_prob(q)
Y = prctile(q,[0.5 5 10 15 20 25 30 35 40 45 50 55 60 65 70 75 80 85 90 95 99.5],2);
P50 = Y(:,11);
P1 = Y(:,end);
P99 = Y(:,1);
P = Y;
% ind = [1,11,21];
% P(:,ind) = [];
end
11 个评论
VBBV
2024-3-2
Where do you use h2 in your code ? elswhere in other code snippets ?
h2 = figure()
采纳的回答
VBBV
2024-3-2
Try using the cell array for the testdata you gave
data = load('datatest.mat');
X_p = {data.IP_OPT, data.IS_OPT, data.RH_OPT} % make a cell array
D_p = [0.5 99.5;2.5 97.5;2.5 97.5]; % make a vector
for k = 1:3 % just to be sure of elements are string scalars
F_p = prctile(X_p{k},[D_p(k,:)],2); % use a cell array
n_total_points = size(F_p, 1);
% Assuming you are using a certain percentage for training (e.g., 100%)
train_percentage = 1;
n_train_points = round(train_percentage * n_total_points);
d_obs1 = ip; % what is ip here thats not define anywhere
q = X_p{k}; % use a cell array
[P50,P1,P99,P] = CI_prob(q);
%
PICP_train = [];
PICP_pred = [];
for i = 1:10
ind1 = 21 + (i - 1) * (-1);
upper = P(:, ind1);
lower = P(:, i);
cp_indx = (upper>=d_obs1)&(d_obs1>=lower);
% Calculate the coverage probability for the training data
CP_train = sum(cp_indx(1:n_train_points)) / n_train_points;
PICP_train = [PICP_train CP_train];
end
% the below lines need to be modified similar to function calls
ref_line = 0:0.1:1;
CP_theo = [0.99 0.9:-0.1:0.1];
PICP_linear_train_without = PICP_train;
h2 = figure(k);
plot(CP_theo,PICP_linear_train_without,'d');
hold on;
plot(ref_line,ref_line,'-.r','linewidth',1.0);
grid on;
% update figure labels and legends similarly for each figure if neeeded
xlabel('Theoretical Coverage Probability');
ylabel('Actual Coverage Probability (Training)');
title('Prediction Interval Coverage Probability');
legend('Actual Training Data', 'Ideal Linear Behavior');
end
%% Function
function [P50,P1,P99,P] = CI_prob(q)
Y = prctile(q,[0.5 5 10 15 20 25 30 35 40 45 50 55 60 65 70 75 80 85 90 95 99.5],2);
P50 = Y(:,11);
P1 = Y(:,end);
P99 = Y(:,1);
P = Y;
% ind = [1,11,21];
% P(:,ind) = [];
end
3 个评论
VBBV
2024-3-2
data = load('datatest.mat');
iprho = load('ipisrho.mat')
X_p = {data.IP_OPT, data.IS_OPT, data.RH_OPT} % make a cell array
ipisrho = {iprho.ip iprho.is iprho.rho};
D_p = [0.5 99.5;2.5 97.5;2.5 97.5]; % make a vector
for k = 1:3 % just to be sure of elements are string scalars
F_p = prctile(X_p{k},[D_p(k,:)],2); % use a cell array
n_total_points = size(F_p, 1);
% Assuming you are using a certain percentage for training (e.g., 100%)
train_percentage = 1;
n_train_points = round(train_percentage * n_total_points);
d_obs1 = ipisrho{k}; % use cell array like before
q = X_p{k}; % use a cell array
[P50,P1,P99,P] = CI_prob(q);
%
PICP_train = [];
PICP_pred = [];
for i = 1:10
ind1 = 21 + (i - 1) * (-1);
upper = P(:, ind1);
lower = P(:, i);
cp_indx = (upper>=d_obs1)&(d_obs1>=lower);
% Calculate the coverage probability for the training data
CP_train = sum(cp_indx(1:n_train_points)) / n_train_points;
PICP_train = [PICP_train CP_train];
end
% the below lines need to be modified similar to function calls
ref_line = 0:0.1:1;
CP_theo = [0.99 0.9:-0.1:0.1];
PICP_linear_train_without = PICP_train;
h2 = figure(k);
plot(CP_theo,PICP_linear_train_without,'d');
hold on;
plot(ref_line,ref_line,'-.r','linewidth',1.0);
grid on;
% update figure labels and legends similarly for each figure if neeeded
xlabel('Theoretical Coverage Probability');
ylabel('Actual Coverage Probability (Training)');
title('Prediction Interval Coverage Probability');
legend('Actual Training Data', 'Ideal Linear Behavior');
end
%% Function
function [P50,P1,P99,P] = CI_prob(q)
Y = prctile(q,[0.5 5 10 15 20 25 30 35 40 45 50 55 60 65 70 75 80 85 90 95 99.5],2);
P50 = Y(:,11);
P1 = Y(:,end);
P99 = Y(:,1);
P = Y;
% ind = [1,11,21];
% P(:,ind) = [];
end
更多回答(1 个)
Torsten
2024-3-1
编辑:Torsten
2024-3-1
Make a function of the part of the code that you have to run through three times and call this function for IP_OPT, IS_OPT and RH_OPT.
Consider to make the plotting in the calling script part.
2 个评论
Torsten
2024-3-1
编辑:Torsten
2024-3-1
Small example:
You want to compute x^2 for x = 1,2,3:
x = [1 2 3];
for i = 1:numel(x)
f(i) = square(x(i));
end
f
function f = square(x)
f = x^2;
end
Now imagine x = IP_OPT, IS_OPT and RH_OPT.
Put the necessary commands in a function (like the square function above) such that it returns PICP_train, PISP_train and PRHP_train when called with IP_OPT, IS_OPT and RH_OPT.
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