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In an assignment A(I) = B, the number of elements in B and I must be the same.

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Stelios Fanourakis
Stelios Fanourakis on 17 Sep 2017
clc;
N = 100;
w = 0.5;
q = 0.01;
r = 0.1;
%%This is the transition matrix
A = [cos(w) sin(w)/w;
-w*sin(w) cos(w)];
%%This is the process noise covariance
Q = [0.5*q*(w-cos(w)*sin(w))/w^3 0.5*q*sin(w)^2/w^2;
0.5*q*sin(w)^2/w^2 0.5*q*(w+cos(w)*sin(w))/w];
% This is the true initial value
x0 = [0;0.1];
X = zeros(2,N); % The true signal
Y = zeros(1,N); % Measurements
T = 1:N; % Time
x = x0;
for i=1:N %kalman predict x(i) = A*x P(i) = A * P * A' + Q; end

Answers (1)

Image Analyst
Image Analyst on 17 Sep 2017
Edited: Image Analyst on 17 Sep 2017
For example you're trying to stuff a whole 2-by-7 matrix into an element that can take only one number.
For another example
A = [2,3,4];
B = [3,4,5,6,7,8,9,1,2,3,4,5,6,7]
A(2) = B; % Stuff 14 numbers into a space that only holds one.
So the number of elements and the shape of "I" is not the same as "B". If you can be more specific (like by showing your code), then we'll be able to also.

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