How to compare two matrices of different dimensions?

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MRC
MRC el 29 de Abr. de 2014
Respondida: Georgia Petsios el 18 de En. de 2018
I have a matrix B of dimension bx2 and a matrix A of dimension ax5 with the following characteristics:
B=[1 18; 1 19; 3 1; 4 18; 4 20; 5 18; 6 12] %In the first column of B elements are always in ascending order but can be repeated more than once
A=[1 18 19 19 20; 2 7 8 9 10; 3 1 2 2 3; 4 18 19 19 20; 5 18 19 19 20; 6 11 12 13 14] %In the first column of A elements are always in ascending order, they start from 1 and end at a=6 and they are at a distance of 1
I want to construct a matrix C of dimension ax5
C=[1 1 1 0 0; 2 0 0 0 0; 3 1 0 0 0; 4 1 0 0 1; 5 1 0 0 0; 6 0 1 0 0]
Basically in C I do the following: I take A(i,1) and pick the rows j of A with B(j,1) equal to A(i,1); for these rows I pick B(j,2) and reports C(i,h)=1 is B(j,2)=A(i,h).

Respuesta aceptada

Andrei Bobrov
Andrei Bobrov el 29 de Abr. de 2014
Editada: Andrei Bobrov el 30 de Abr. de 2014
B=[1 18; 1 19; 3 1; 4 18; 4 20; 5 18; 6 12];
A=[1 18 19 19 20; 2 7 8 9 10; 3 1 2 2 3; 4 18 19 19 20; 5 18 19 19 20; 6 11 12 13 14];
x = accumarray(B(:,1),B(:,2),[max(B(:,1)),1],@(x){x});
C = [A(:,1),cell2mat(arrayfun(@(z)ismember(A(z,2:end),x{z}),A(:,1),'un',0))];
add
A = [5 18 19 19 20
2 7 8 9 10
6 11 12 13 14
1 18 19 19 20
4 18 19 19 20
8 30 21 0 15];
B=[1 18; 1 19; 3 1; 4 18; 4 20; 5 18; 6 12];
x = accumarray(B(:,1),B(:,2),[max(B(:,1)),1],@(x){x});
C = zeros(size(A));
C(:,1) = A(:,1);
[l,ii] = ismember(A(:,1),(1:numel(x))');
ix = find(l);
ia = ii(l);
C(l,2:end) = cell2mat(arrayfun(@(y,z)ismember(A(y,2:end),x{z}),ix,ia,'un',0));
  2 comentarios
MRC
MRC el 29 de Abr. de 2014
Editada: MRC el 29 de Abr. de 2014
I have just realized that if the last/first element of B(:,1) is different from the last/first element of A(:,1) (6 in this case), the code does not work. Could you fix it? Thanks
Andrei Bobrov
Andrei Bobrov el 30 de Abr. de 2014
Hi Cris! Please see code in this answer after word add.

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Georgia Petsios
Georgia Petsios el 18 de En. de 2018
this solution doesnt work with double matrices..

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