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I run a code and get a cell like in below. after so many reading and coding and running I concluded that I don't know how a cell works. I read the help file in matlab website many times, yet I couldnt get it. Can you make me to understand why this code works how I wanted it to be?
(p.s. I know english but not so fluently so it might be the problem even though I don't think so.)
tvA = {'A1','A2','A3','A4','A5','A6','A7'};
tvB = {'B1','B2','B3','B4','B5','B6','B7','B8','B9','B10'};
tvC = {'C1','C2','C3','C4','C5','C6','C7','C8','C9','C10','C11','C12'};
for j1 = 1:7
for i = 1:12
for t=1:10
tempVarABC{j1,t,i}=[tvA{j1} '_' tvB{t} '_' tvC{i}] ;
end
end
end
tP_ABC = permute(tempVarABC,[2 3 1]); % shouldn't this be [3 1 2]?
tvReshaped = reshape(tP_ABC,10,[]);

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 Akzeptierte Antwort

DGM
DGM am 23 Apr. 2022
Ran in:

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Ran in:
I'm not really sure if the answer you're getting is the answer you want or if you just want an explanation of why you're getting it. Maybe this will help.
tvA = {'A1','A2','A3','A4','A5','A6','A7'};
tvB = {'B1','B2','B3','B4','B5','B6','B7','B8','B9','B10'};
tvC = {'C1','C2','C3','C4','C5','C6','C7','C8','C9','C10','C11','C12'};
for j1 = 1:7
for i = 1:12
for t = 1:10
% note subscript order
% [Ax Bx Cx] corresponds to dims [1 2 3]
tempVarABC{j1,t,i}=[tvA{j1} '_' tvB{t} '_' tvC{i}] ;
end
end
end
% the permuted array dims will now correspond to [Bx Cx Ax]
tP_ABC = permute(tempVarABC,[2 3 1]); % shouldn't this be [3 1 2]?
% dim2 of reshaped array is equal to numel(tvA)*numel(tvC)
tvReshaped = reshape(tP_ABC,numel(tvB),[]) % dim1 is long enough to span B
tvReshaped = 10×84 cell array
{'A1_B1_C1' } {'A1_B1_C2' } {'A1_B1_C3' } {'A1_B1_C4' } {'A1_B1_C5' } {'A1_B1_C6' } {'A1_B1_C7' } {'A1_B1_C8' } {'A1_B1_C9' } {'A1_B1_C10' } {'A1_B1_C11' } {'A1_B1_C12' } {'A2_B1_C1' } {'A2_B1_C2' } {'A2_B1_C3' } {'A2_B1_C4' } {'A2_B1_C5' } {'A2_B1_C6' } {'A2_B1_C7' } {'A2_B1_C8' } {'A2_B1_C9' } {'A2_B1_C10' } {'A2_B1_C11' } {'A2_B1_C12' } {'A3_B1_C1' } {'A3_B1_C2' } {'A3_B1_C3' } {'A3_B1_C4' } {'A3_B1_C5' } {'A3_B1_C6' } {'A3_B1_C7' } {'A3_B1_C8' } {'A3_B1_C9' } {'A3_B1_C10' } {'A3_B1_C11' } {'A3_B1_C12' } {'A4_B1_C1' } {'A4_B1_C2' } {'A4_B1_C3' } {'A4_B1_C4' } {'A4_B1_C5' } {'A4_B1_C6' } {'A4_B1_C7' } {'A4_B1_C8' } {'A4_B1_C9' } {'A4_B1_C10' } {'A4_B1_C11' } {'A4_B1_C12' } {'A5_B1_C1' } {'A5_B1_C2' } {'A5_B1_C3' } {'A5_B1_C4' } {'A5_B1_C5' } {'A5_B1_C6' } {'A5_B1_C7' } {'A5_B1_C8' } {'A5_B1_C9' } {'A5_B1_C10' } {'A5_B1_C11' } {'A5_B1_C12' } {'A6_B1_C1' } {'A6_B1_C2' } {'A6_B1_C3' } {'A6_B1_C4' } {'A6_B1_C5' } {'A6_B1_C6' } {'A6_B1_C7' } {'A6_B1_C8' } {'A6_B1_C9' } {'A6_B1_C10' } {'A6_B1_C11' } {'A6_B1_C12' } {'A7_B1_C1' } {'A7_B1_C2' } {'A7_B1_C3' } {'A7_B1_C4' } {'A7_B1_C5' } {'A7_B1_C6' } {'A7_B1_C7' } {'A7_B1_C8' } {'A7_B1_C9' } {'A7_B1_C10' } {'A7_B1_C11' } {'A7_B1_C12' } {'A1_B2_C1' } {'A1_B2_C2' } {'A1_B2_C3' } {'A1_B2_C4' } {'A1_B2_C5' } {'A1_B2_C6' } {'A1_B2_C7' } {'A1_B2_C8' } {'A1_B2_C9' } {'A1_B2_C10' } {'A1_B2_C11' } {'A1_B2_C12' } {'A2_B2_C1' } {'A2_B2_C2' } {'A2_B2_C3' } {'A2_B2_C4' } {'A2_B2_C5' } {'A2_B2_C6' } {'A2_B2_C7' } {'A2_B2_C8' } {'A2_B2_C9' } {'A2_B2_C10' } {'A2_B2_C11' } {'A2_B2_C12' } {'A3_B2_C1' } {'A3_B2_C2' } {'A3_B2_C3' } {'A3_B2_C4' } {'A3_B2_C5' } {'A3_B2_C6' } {'A3_B2_C7' } {'A3_B2_C8' } {'A3_B2_C9' } {'A3_B2_C10' } {'A3_B2_C11' } {'A3_B2_C12' } {'A4_B2_C1' } {'A4_B2_C2' } {'A4_B2_C3' } {'A4_B2_C4' } {'A4_B2_C5' } {'A4_B2_C6' } {'A4_B2_C7' } {'A4_B2_C8' } {'A4_B2_C9' } {'A4_B2_C10' } {'A4_B2_C11' } {'A4_B2_C12' } {'A5_B2_C1' } {'A5_B2_C2' } {'A5_B2_C3' } {'A5_B2_C4' } {'A5_B2_C5' } {'A5_B2_C6' } {'A5_B2_C7' } {'A5_B2_C8' } {'A5_B2_C9' } {'A5_B2_C10' } {'A5_B2_C11' } {'A5_B2_C12' } {'A6_B2_C1' } {'A6_B2_C2' } {'A6_B2_C3' } {'A6_B2_C4' } {'A6_B2_C5' } {'A6_B2_C6' } {'A6_B2_C7' } {'A6_B2_C8' } {'A6_B2_C9' } {'A6_B2_C10' } {'A6_B2_C11' } {'A6_B2_C12' } {'A7_B2_C1' } {'A7_B2_C2' } {'A7_B2_C3' } {'A7_B2_C4' } {'A7_B2_C5' } {'A7_B2_C6' } {'A7_B2_C7' } {'A7_B2_C8' } {'A7_B2_C9' } {'A7_B2_C10' } {'A7_B2_C11' } {'A7_B2_C12' } {'A1_B3_C1' } {'A1_B3_C2' } {'A1_B3_C3' } {'A1_B3_C4' } {'A1_B3_C5' } {'A1_B3_C6' } {'A1_B3_C7' } {'A1_B3_C8' } {'A1_B3_C9' } {'A1_B3_C10' } {'A1_B3_C11' } {'A1_B3_C12' } {'A2_B3_C1' } {'A2_B3_C2' } {'A2_B3_C3' } {'A2_B3_C4' } {'A2_B3_C5' } {'A2_B3_C6' } {'A2_B3_C7' } {'A2_B3_C8' } {'A2_B3_C9' } {'A2_B3_C10' } {'A2_B3_C11' } {'A2_B3_C12' } {'A3_B3_C1' } {'A3_B3_C2' } {'A3_B3_C3' } {'A3_B3_C4' } {'A3_B3_C5' } {'A3_B3_C6' } {'A3_B3_C7' } {'A3_B3_C8' } {'A3_B3_C9' } {'A3_B3_C10' } {'A3_B3_C11' } {'A3_B3_C12' } {'A4_B3_C1' } {'A4_B3_C2' } {'A4_B3_C3' } {'A4_B3_C4' } {'A4_B3_C5' } {'A4_B3_C6' } {'A4_B3_C7' } {'A4_B3_C8' } {'A4_B3_C9' } {'A4_B3_C10' } {'A4_B3_C11' } {'A4_B3_C12' } {'A5_B3_C1' } {'A5_B3_C2' } {'A5_B3_C3' } {'A5_B3_C4' } {'A5_B3_C5' } {'A5_B3_C6' } {'A5_B3_C7' } {'A5_B3_C8' } {'A5_B3_C9' } {'A5_B3_C10' } {'A5_B3_C11' } {'A5_B3_C12' } {'A6_B3_C1' } {'A6_B3_C2' } {'A6_B3_C3' } {'A6_B3_C4' } {'A6_B3_C5' } {'A6_B3_C6' } {'A6_B3_C7' } {'A6_B3_C8' } {'A6_B3_C9' } {'A6_B3_C10' } {'A6_B3_C11' } {'A6_B3_C12' } {'A7_B3_C1' } {'A7_B3_C2' } {'A7_B3_C3' } {'A7_B3_C4' } {'A7_B3_C5' } {'A7_B3_C6' } {'A7_B3_C7' } {'A7_B3_C8' } {'A7_B3_C9' } {'A7_B3_C10' } {'A7_B3_C11' } {'A7_B3_C12' } {'A1_B4_C1' } {'A1_B4_C2' } {'A1_B4_C3' } {'A1_B4_C4' } {'A1_B4_C5' } {'A1_B4_C6' } {'A1_B4_C7' } {'A1_B4_C8' } {'A1_B4_C9' } {'A1_B4_C10' } {'A1_B4_C11' } {'A1_B4_C12' } {'A2_B4_C1' } {'A2_B4_C2' } {'A2_B4_C3' } {'A2_B4_C4' } {'A2_B4_C5' } {'A2_B4_C6' } {'A2_B4_C7' } {'A2_B4_C8' } {'A2_B4_C9' } {'A2_B4_C10' } {'A2_B4_C11' } {'A2_B4_C12' } {'A3_B4_C1' } {'A3_B4_C2' } {'A3_B4_C3' } {'A3_B4_C4' } {'A3_B4_C5' } {'A3_B4_C6' } {'A3_B4_C7' } {'A3_B4_C8' } {'A3_B4_C9' } {'A3_B4_C10' } {'A3_B4_C11' } {'A3_B4_C12' } {'A4_B4_C1' } {'A4_B4_C2' } {'A4_B4_C3' } {'A4_B4_C4' } {'A4_B4_C5' } {'A4_B4_C6' } {'A4_B4_C7' } {'A4_B4_C8' } {'A4_B4_C9' } {'A4_B4_C10' } {'A4_B4_C11' } {'A4_B4_C12' } {'A5_B4_C1' } {'A5_B4_C2' } {'A5_B4_C3' } {'A5_B4_C4' } {'A5_B4_C5' } {'A5_B4_C6' } {'A5_B4_C7' } {'A5_B4_C8' } {'A5_B4_C9' } {'A5_B4_C10' } {'A5_B4_C11' } {'A5_B4_C12' } {'A6_B4_C1' } {'A6_B4_C2' } {'A6_B4_C3' } {'A6_B4_C4' } {'A6_B4_C5' } {'A6_B4_C6' } {'A6_B4_C7' } {'A6_B4_C8' } {'A6_B4_C9' } {'A6_B4_C10' } {'A6_B4_C11' } {'A6_B4_C12' } {'A7_B4_C1' } {'A7_B4_C2' } {'A7_B4_C3' } {'A7_B4_C4' } {'A7_B4_C5' } {'A7_B4_C6' } {'A7_B4_C7' } {'A7_B4_C8' } {'A7_B4_C9' } {'A7_B4_C10' } {'A7_B4_C11' } {'A7_B4_C12' } {'A1_B5_C1' } {'A1_B5_C2' } {'A1_B5_C3' } {'A1_B5_C4' } {'A1_B5_C5' } {'A1_B5_C6' } {'A1_B5_C7' } {'A1_B5_C8' } {'A1_B5_C9' } {'A1_B5_C10' } {'A1_B5_C11' } {'A1_B5_C12' } {'A2_B5_C1' } {'A2_B5_C2' } {'A2_B5_C3' } {'A2_B5_C4' } {'A2_B5_C5' } {'A2_B5_C6' } {'A2_B5_C7' } {'A2_B5_C8' } {'A2_B5_C9' } {'A2_B5_C10' } {'A2_B5_C11' } {'A2_B5_C12' } {'A3_B5_C1' } {'A3_B5_C2' } {'A3_B5_C3' } {'A3_B5_C4' } {'A3_B5_C5' } {'A3_B5_C6' } {'A3_B5_C7' } {'A3_B5_C8' } {'A3_B5_C9' } {'A3_B5_C10' } {'A3_B5_C11' } {'A3_B5_C12' } {'A4_B5_C1' } {'A4_B5_C2' } {'A4_B5_C3' } {'A4_B5_C4' } {'A4_B5_C5' } {'A4_B5_C6' } {'A4_B5_C7' } {'A4_B5_C8' } {'A4_B5_C9' } {'A4_B5_C10' } {'A4_B5_C11' } {'A4_B5_C12' } {'A5_B5_C1' } {'A5_B5_C2' } {'A5_B5_C3' } {'A5_B5_C4' } {'A5_B5_C5' } {'A5_B5_C6' } {'A5_B5_C7' } {'A5_B5_C8' } {'A5_B5_C9' } {'A5_B5_C10' } {'A5_B5_C11' } {'A5_B5_C12' } {'A6_B5_C1' } {'A6_B5_C2' } {'A6_B5_C3' } {'A6_B5_C4' } {'A6_B5_C5' } {'A6_B5_C6' } {'A6_B5_C7' } {'A6_B5_C8' } {'A6_B5_C9' } {'A6_B5_C10' } {'A6_B5_C11' } {'A6_B5_C12' } {'A7_B5_C1' } {'A7_B5_C2' } {'A7_B5_C3' } {'A7_B5_C4' } {'A7_B5_C5' } {'A7_B5_C6' } {'A7_B5_C7' } {'A7_B5_C8' } {'A7_B5_C9' } {'A7_B5_C10' } {'A7_B5_C11' } {'A7_B5_C12' } {'A1_B6_C1' } {'A1_B6_C2' } {'A1_B6_C3' } {'A1_B6_C4' } {'A1_B6_C5' } {'A1_B6_C6' } {'A1_B6_C7' } {'A1_B6_C8' } {'A1_B6_C9' } {'A1_B6_C10' } {'A1_B6_C11' } {'A1_B6_C12' } {'A2_B6_C1' } {'A2_B6_C2' } {'A2_B6_C3' } {'A2_B6_C4' } {'A2_B6_C5' } {'A2_B6_C6' } {'A2_B6_C7' } {'A2_B6_C8' } {'A2_B6_C9' } {'A2_B6_C10' } {'A2_B6_C11' } {'A2_B6_C12' } {'A3_B6_C1' } {'A3_B6_C2' } {'A3_B6_C3' } {'A3_B6_C4' } {'A3_B6_C5' } {'A3_B6_C6' } {'A3_B6_C7' } {'A3_B6_C8' } {'A3_B6_C9' } {'A3_B6_C10' } {'A3_B6_C11' } {'A3_B6_C12' } {'A4_B6_C1' } {'A4_B6_C2' } {'A4_B6_C3' } {'A4_B6_C4' } {'A4_B6_C5' } {'A4_B6_C6' } {'A4_B6_C7' } {'A4_B6_C8' } {'A4_B6_C9' } {'A4_B6_C10' } {'A4_B6_C11' } {'A4_B6_C12' } {'A5_B6_C1' } {'A5_B6_C2' } {'A5_B6_C3' } {'A5_B6_C4' } {'A5_B6_C5' } {'A5_B6_C6' } {'A5_B6_C7' } {'A5_B6_C8' } {'A5_B6_C9' } {'A5_B6_C10' } {'A5_B6_C11' } {'A5_B6_C12' } {'A6_B6_C1' } {'A6_B6_C2' } {'A6_B6_C3' } {'A6_B6_C4' } {'A6_B6_C5' } {'A6_B6_C6' } {'A6_B6_C7' } {'A6_B6_C8' } {'A6_B6_C9' } {'A6_B6_C10' } {'A6_B6_C11' } {'A6_B6_C12' } {'A7_B6_C1' } {'A7_B6_C2' } {'A7_B6_C3' } {'A7_B6_C4' } {'A7_B6_C5' } {'A7_B6_C6' } {'A7_B6_C7' } {'A7_B6_C8' } {'A7_B6_C9' } {'A7_B6_C10' } {'A7_B6_C11' } {'A7_B6_C12' } {'A1_B7_C1' } {'A1_B7_C2' } {'A1_B7_C3' } {'A1_B7_C4' } {'A1_B7_C5' } {'A1_B7_C6' } {'A1_B7_C7' } {'A1_B7_C8' } {'A1_B7_C9' } {'A1_B7_C10' } {'A1_B7_C11' } {'A1_B7_C12' } {'A2_B7_C1' } {'A2_B7_C2' } {'A2_B7_C3' } {'A2_B7_C4' } {'A2_B7_C5' } {'A2_B7_C6' } {'A2_B7_C7' } {'A2_B7_C8' } {'A2_B7_C9' } {'A2_B7_C10' } {'A2_B7_C11' } {'A2_B7_C12' } {'A3_B7_C1' } {'A3_B7_C2' } {'A3_B7_C3' } {'A3_B7_C4' } {'A3_B7_C5' } {'A3_B7_C6' } {'A3_B7_C7' } {'A3_B7_C8' } {'A3_B7_C9' } {'A3_B7_C10' } {'A3_B7_C11' } {'A3_B7_C12' } {'A4_B7_C1' } {'A4_B7_C2' } {'A4_B7_C3' } {'A4_B7_C4' } {'A4_B7_C5' } {'A4_B7_C6' } {'A4_B7_C7' } {'A4_B7_C8' } {'A4_B7_C9' } {'A4_B7_C10' } {'A4_B7_C11' } {'A4_B7_C12' } {'A5_B7_C1' } {'A5_B7_C2' } {'A5_B7_C3' } {'A5_B7_C4' } {'A5_B7_C5' } {'A5_B7_C6' } {'A5_B7_C7' } {'A5_B7_C8' } {'A5_B7_C9' } {'A5_B7_C10' } {'A5_B7_C11' } {'A5_B7_C12' } {'A6_B7_C1' } {'A6_B7_C2' } {'A6_B7_C3' } {'A6_B7_C4' } {'A6_B7_C5' } {'A6_B7_C6' } {'A6_B7_C7' } {'A6_B7_C8' } {'A6_B7_C9' } {'A6_B7_C10' } {'A6_B7_C11' } {'A6_B7_C12' } {'A7_B7_C1' } {'A7_B7_C2' } {'A7_B7_C3' } {'A7_B7_C4' } {'A7_B7_C5' } {'A7_B7_C6' } {'A7_B7_C7' } {'A7_B7_C8' } {'A7_B7_C9' } {'A7_B7_C10' } {'A7_B7_C11' } {'A7_B7_C12' } {'A1_B8_C1' } {'A1_B8_C2' } {'A1_B8_C3' } {'A1_B8_C4' } {'A1_B8_C5' } {'A1_B8_C6' } {'A1_B8_C7' } {'A1_B8_C8' } {'A1_B8_C9' } {'A1_B8_C10' } {'A1_B8_C11' } {'A1_B8_C12' } {'A2_B8_C1' } {'A2_B8_C2' } {'A2_B8_C3' } {'A2_B8_C4' } {'A2_B8_C5' } {'A2_B8_C6' } {'A2_B8_C7' } {'A2_B8_C8' } {'A2_B8_C9' } {'A2_B8_C10' } {'A2_B8_C11' } {'A2_B8_C12' } {'A3_B8_C1' } {'A3_B8_C2' } {'A3_B8_C3' } {'A3_B8_C4' } {'A3_B8_C5' } {'A3_B8_C6' } {'A3_B8_C7' } {'A3_B8_C8' } {'A3_B8_C9' } {'A3_B8_C10' } {'A3_B8_C11' } {'A3_B8_C12' } {'A4_B8_C1' } {'A4_B8_C2' } {'A4_B8_C3' } {'A4_B8_C4' } {'A4_B8_C5' } {'A4_B8_C6' } {'A4_B8_C7' } {'A4_B8_C8' } {'A4_B8_C9' } {'A4_B8_C10' } {'A4_B8_C11' } {'A4_B8_C12' } {'A5_B8_C1' } {'A5_B8_C2' } {'A5_B8_C3' } {'A5_B8_C4' } {'A5_B8_C5' } {'A5_B8_C6' } {'A5_B8_C7' } {'A5_B8_C8' } {'A5_B8_C9' } {'A5_B8_C10' } {'A5_B8_C11' } {'A5_B8_C12' } {'A6_B8_C1' } {'A6_B8_C2' } {'A6_B8_C3' } {'A6_B8_C4' } {'A6_B8_C5' } {'A6_B8_C6' } {'A6_B8_C7' } {'A6_B8_C8' } {'A6_B8_C9' } {'A6_B8_C10' } {'A6_B8_C11' } {'A6_B8_C12' } {'A7_B8_C1' } {'A7_B8_C2' } {'A7_B8_C3' } {'A7_B8_C4' } {'A7_B8_C5' } {'A7_B8_C6' } {'A7_B8_C7' } {'A7_B8_C8' } {'A7_B8_C9' } {'A7_B8_C10' } {'A7_B8_C11' } {'A7_B8_C12' } {'A1_B9_C1' } {'A1_B9_C2' } {'A1_B9_C3' } {'A1_B9_C4' } {'A1_B9_C5' } {'A1_B9_C6' } {'A1_B9_C7' } {'A1_B9_C8' } {'A1_B9_C9' } {'A1_B9_C10' } {'A1_B9_C11' } {'A1_B9_C12' } {'A2_B9_C1' } {'A2_B9_C2' } {'A2_B9_C3' } {'A2_B9_C4' } {'A2_B9_C5' } {'A2_B9_C6' } {'A2_B9_C7' } {'A2_B9_C8' } {'A2_B9_C9' } {'A2_B9_C10' } {'A2_B9_C11' } {'A2_B9_C12' } {'A3_B9_C1' } {'A3_B9_C2' } {'A3_B9_C3' } {'A3_B9_C4' } {'A3_B9_C5' } {'A3_B9_C6' } {'A3_B9_C7' } {'A3_B9_C8' } {'A3_B9_C9' } {'A3_B9_C10' } {'A3_B9_C11' } {'A3_B9_C12' } {'A4_B9_C1' } {'A4_B9_C2' } {'A4_B9_C3' } {'A4_B9_C4' } {'A4_B9_C5' } {'A4_B9_C6' } {'A4_B9_C7' } {'A4_B9_C8' } {'A4_B9_C9' } {'A4_B9_C10' } {'A4_B9_C11' } {'A4_B9_C12' } {'A5_B9_C1' } {'A5_B9_C2' } {'A5_B9_C3' } {'A5_B9_C4' } {'A5_B9_C5' } {'A5_B9_C6' } {'A5_B9_C7' } {'A5_B9_C8' } {'A5_B9_C9' } {'A5_B9_C10' } {'A5_B9_C11' } {'A5_B9_C12' } {'A6_B9_C1' } {'A6_B9_C2' } {'A6_B9_C3' } {'A6_B9_C4' } {'A6_B9_C5' } {'A6_B9_C6' } {'A6_B9_C7' } {'A6_B9_C8' } {'A6_B9_C9' } {'A6_B9_C10' } {'A6_B9_C11' } {'A6_B9_C12' } {'A7_B9_C1' } {'A7_B9_C2' } {'A7_B9_C3' } {'A7_B9_C4' } {'A7_B9_C5' } {'A7_B9_C6' } {'A7_B9_C7' } {'A7_B9_C8' } {'A7_B9_C9' } {'A7_B9_C10' } {'A7_B9_C11' } {'A7_B9_C12' } {'A1_B10_C1'} {'A1_B10_C2'} {'A1_B10_C3'} {'A1_B10_C4'} {'A1_B10_C5'} {'A1_B10_C6'} {'A1_B10_C7'} {'A1_B10_C8'} {'A1_B10_C9'} {'A1_B10_C10'} {'A1_B10_C11'} {'A1_B10_C12'} {'A2_B10_C1'} {'A2_B10_C2'} {'A2_B10_C3'} {'A2_B10_C4'} {'A2_B10_C5'} {'A2_B10_C6'} {'A2_B10_C7'} {'A2_B10_C8'} {'A2_B10_C9'} {'A2_B10_C10'} {'A2_B10_C11'} {'A2_B10_C12'} {'A3_B10_C1'} {'A3_B10_C2'} {'A3_B10_C3'} {'A3_B10_C4'} {'A3_B10_C5'} {'A3_B10_C6'} {'A3_B10_C7'} {'A3_B10_C8'} {'A3_B10_C9'} {'A3_B10_C10'} {'A3_B10_C11'} {'A3_B10_C12'} {'A4_B10_C1'} {'A4_B10_C2'} {'A4_B10_C3'} {'A4_B10_C4'} {'A4_B10_C5'} {'A4_B10_C6'} {'A4_B10_C7'} {'A4_B10_C8'} {'A4_B10_C9'} {'A4_B10_C10'} {'A4_B10_C11'} {'A4_B10_C12'} {'A5_B10_C1'} {'A5_B10_C2'} {'A5_B10_C3'} {'A5_B10_C4'} {'A5_B10_C5'} {'A5_B10_C6'} {'A5_B10_C7'} {'A5_B10_C8'} {'A5_B10_C9'} {'A5_B10_C10'} {'A5_B10_C11'} {'A5_B10_C12'} {'A6_B10_C1'} {'A6_B10_C2'} {'A6_B10_C3'} {'A6_B10_C4'} {'A6_B10_C5'} {'A6_B10_C6'} {'A6_B10_C7'} {'A6_B10_C8'} {'A6_B10_C9'} {'A6_B10_C10'} {'A6_B10_C11'} {'A6_B10_C12'} {'A7_B10_C1'} {'A7_B10_C2'} {'A7_B10_C3'} {'A7_B10_C4'} {'A7_B10_C5'} {'A7_B10_C6'} {'A7_B10_C7'} {'A7_B10_C8'} {'A7_B10_C9'} {'A7_B10_C10'} {'A7_B10_C11'} {'A7_B10_C12'}
Alternatively, a different permutation might be instructive:
% the permuted array dims correspond to [Cx Ax Bx]
tP_ABC = permute(tempVarABC,[3 1 2]);
% dim2 of reshaped array is equal to numel(tvA)*numel(tvB)
tvReshaped = reshape(tP_ABC,numel(tvC),[]) % dim1 is long enough to span C
tvReshaped = 12×70 cell array
{'A1_B1_C1' } {'A2_B1_C1' } {'A3_B1_C1' } {'A4_B1_C1' } {'A5_B1_C1' } {'A6_B1_C1' } {'A7_B1_C1' } {'A1_B2_C1' } {'A2_B2_C1' } {'A3_B2_C1' } {'A4_B2_C1' } {'A5_B2_C1' } {'A6_B2_C1' } {'A7_B2_C1' } {'A1_B3_C1' } {'A2_B3_C1' } {'A3_B3_C1' } {'A4_B3_C1' } {'A5_B3_C1' } {'A6_B3_C1' } {'A7_B3_C1' } {'A1_B4_C1' } {'A2_B4_C1' } {'A3_B4_C1' } {'A4_B4_C1' } {'A5_B4_C1' } {'A6_B4_C1' } {'A7_B4_C1' } {'A1_B5_C1' } {'A2_B5_C1' } {'A3_B5_C1' } {'A4_B5_C1' } {'A5_B5_C1' } {'A6_B5_C1' } {'A7_B5_C1' } {'A1_B6_C1' } {'A2_B6_C1' } {'A3_B6_C1' } {'A4_B6_C1' } {'A5_B6_C1' } {'A6_B6_C1' } {'A7_B6_C1' } {'A1_B7_C1' } {'A2_B7_C1' } {'A3_B7_C1' } {'A4_B7_C1' } {'A5_B7_C1' } {'A6_B7_C1' } {'A7_B7_C1' } {'A1_B8_C1' } {'A2_B8_C1' } {'A3_B8_C1' } {'A4_B8_C1' } {'A5_B8_C1' } {'A6_B8_C1' } {'A7_B8_C1' } {'A1_B9_C1' } {'A2_B9_C1' } {'A3_B9_C1' } {'A4_B9_C1' } {'A5_B9_C1' } {'A6_B9_C1' } {'A7_B9_C1' } {'A1_B10_C1' } {'A2_B10_C1' } {'A3_B10_C1' } {'A4_B10_C1' } {'A5_B10_C1' } {'A6_B10_C1' } {'A7_B10_C1' } {'A1_B1_C2' } {'A2_B1_C2' } {'A3_B1_C2' } {'A4_B1_C2' } {'A5_B1_C2' } {'A6_B1_C2' } {'A7_B1_C2' } {'A1_B2_C2' } {'A2_B2_C2' } {'A3_B2_C2' } {'A4_B2_C2' } {'A5_B2_C2' } {'A6_B2_C2' } {'A7_B2_C2' } {'A1_B3_C2' } {'A2_B3_C2' } {'A3_B3_C2' } {'A4_B3_C2' } {'A5_B3_C2' } {'A6_B3_C2' } {'A7_B3_C2' } {'A1_B4_C2' } {'A2_B4_C2' } {'A3_B4_C2' } {'A4_B4_C2' } {'A5_B4_C2' } {'A6_B4_C2' } {'A7_B4_C2' } {'A1_B5_C2' } {'A2_B5_C2' } {'A3_B5_C2' } {'A4_B5_C2' } {'A5_B5_C2' } {'A6_B5_C2' } {'A7_B5_C2' } {'A1_B6_C2' } {'A2_B6_C2' } {'A3_B6_C2' } {'A4_B6_C2' } {'A5_B6_C2' } {'A6_B6_C2' } {'A7_B6_C2' } {'A1_B7_C2' } {'A2_B7_C2' } {'A3_B7_C2' } {'A4_B7_C2' } {'A5_B7_C2' } {'A6_B7_C2' } {'A7_B7_C2' } {'A1_B8_C2' } {'A2_B8_C2' } {'A3_B8_C2' } {'A4_B8_C2' } {'A5_B8_C2' } {'A6_B8_C2' } {'A7_B8_C2' } {'A1_B9_C2' } {'A2_B9_C2' } {'A3_B9_C2' } {'A4_B9_C2' } {'A5_B9_C2' } {'A6_B9_C2' } {'A7_B9_C2' } {'A1_B10_C2' } {'A2_B10_C2' } {'A3_B10_C2' } {'A4_B10_C2' } {'A5_B10_C2' } {'A6_B10_C2' } {'A7_B10_C2' } {'A1_B1_C3' } {'A2_B1_C3' } {'A3_B1_C3' } {'A4_B1_C3' } {'A5_B1_C3' } {'A6_B1_C3' } {'A7_B1_C3' } {'A1_B2_C3' } {'A2_B2_C3' } {'A3_B2_C3' } {'A4_B2_C3' } {'A5_B2_C3' } {'A6_B2_C3' } {'A7_B2_C3' } {'A1_B3_C3' } {'A2_B3_C3' } {'A3_B3_C3' } {'A4_B3_C3' } {'A5_B3_C3' } {'A6_B3_C3' } {'A7_B3_C3' } {'A1_B4_C3' } {'A2_B4_C3' } {'A3_B4_C3' } {'A4_B4_C3' } {'A5_B4_C3' } {'A6_B4_C3' } {'A7_B4_C3' } {'A1_B5_C3' } {'A2_B5_C3' } {'A3_B5_C3' } {'A4_B5_C3' } {'A5_B5_C3' } {'A6_B5_C3' } {'A7_B5_C3' } {'A1_B6_C3' } {'A2_B6_C3' } {'A3_B6_C3' } {'A4_B6_C3' } {'A5_B6_C3' } {'A6_B6_C3' } {'A7_B6_C3' } {'A1_B7_C3' } {'A2_B7_C3' } {'A3_B7_C3' } {'A4_B7_C3' } {'A5_B7_C3' } {'A6_B7_C3' } {'A7_B7_C3' } {'A1_B8_C3' } {'A2_B8_C3' } {'A3_B8_C3' } {'A4_B8_C3' } {'A5_B8_C3' } {'A6_B8_C3' } {'A7_B8_C3' } {'A1_B9_C3' } {'A2_B9_C3' } {'A3_B9_C3' } {'A4_B9_C3' } {'A5_B9_C3' } {'A6_B9_C3' } {'A7_B9_C3' } {'A1_B10_C3' } {'A2_B10_C3' } {'A3_B10_C3' } {'A4_B10_C3' } {'A5_B10_C3' } {'A6_B10_C3' } {'A7_B10_C3' } {'A1_B1_C4' } {'A2_B1_C4' } {'A3_B1_C4' } {'A4_B1_C4' } {'A5_B1_C4' } {'A6_B1_C4' } {'A7_B1_C4' } {'A1_B2_C4' } {'A2_B2_C4' } {'A3_B2_C4' } {'A4_B2_C4' } {'A5_B2_C4' } {'A6_B2_C4' } {'A7_B2_C4' } {'A1_B3_C4' } {'A2_B3_C4' } {'A3_B3_C4' } {'A4_B3_C4' } {'A5_B3_C4' } {'A6_B3_C4' } {'A7_B3_C4' } {'A1_B4_C4' } {'A2_B4_C4' } {'A3_B4_C4' } {'A4_B4_C4' } {'A5_B4_C4' } {'A6_B4_C4' } {'A7_B4_C4' } {'A1_B5_C4' } {'A2_B5_C4' } {'A3_B5_C4' } {'A4_B5_C4' } {'A5_B5_C4' } {'A6_B5_C4' } {'A7_B5_C4' } {'A1_B6_C4' } {'A2_B6_C4' } {'A3_B6_C4' } {'A4_B6_C4' } {'A5_B6_C4' } {'A6_B6_C4' } {'A7_B6_C4' } {'A1_B7_C4' } {'A2_B7_C4' } {'A3_B7_C4' } {'A4_B7_C4' } {'A5_B7_C4' } {'A6_B7_C4' } {'A7_B7_C4' } {'A1_B8_C4' } {'A2_B8_C4' } {'A3_B8_C4' } {'A4_B8_C4' } {'A5_B8_C4' } {'A6_B8_C4' } {'A7_B8_C4' } {'A1_B9_C4' } {'A2_B9_C4' } {'A3_B9_C4' } {'A4_B9_C4' } {'A5_B9_C4' } {'A6_B9_C4' } {'A7_B9_C4' } {'A1_B10_C4' } {'A2_B10_C4' } {'A3_B10_C4' } {'A4_B10_C4' } {'A5_B10_C4' } {'A6_B10_C4' } {'A7_B10_C4' } {'A1_B1_C5' } {'A2_B1_C5' } {'A3_B1_C5' } {'A4_B1_C5' } {'A5_B1_C5' } {'A6_B1_C5' } {'A7_B1_C5' } {'A1_B2_C5' } {'A2_B2_C5' } {'A3_B2_C5' } {'A4_B2_C5' } {'A5_B2_C5' } {'A6_B2_C5' } {'A7_B2_C5' } {'A1_B3_C5' } {'A2_B3_C5' } {'A3_B3_C5' } {'A4_B3_C5' } {'A5_B3_C5' } {'A6_B3_C5' } {'A7_B3_C5' } {'A1_B4_C5' } {'A2_B4_C5' } {'A3_B4_C5' } {'A4_B4_C5' } {'A5_B4_C5' } {'A6_B4_C5' } {'A7_B4_C5' } {'A1_B5_C5' } {'A2_B5_C5' } {'A3_B5_C5' } {'A4_B5_C5' } {'A5_B5_C5' } {'A6_B5_C5' } {'A7_B5_C5' } {'A1_B6_C5' } {'A2_B6_C5' } {'A3_B6_C5' } {'A4_B6_C5' } {'A5_B6_C5' } {'A6_B6_C5' } {'A7_B6_C5' } {'A1_B7_C5' } {'A2_B7_C5' } {'A3_B7_C5' } {'A4_B7_C5' } {'A5_B7_C5' } {'A6_B7_C5' } {'A7_B7_C5' } {'A1_B8_C5' } {'A2_B8_C5' } {'A3_B8_C5' } {'A4_B8_C5' } {'A5_B8_C5' } {'A6_B8_C5' } {'A7_B8_C5' } {'A1_B9_C5' } {'A2_B9_C5' } {'A3_B9_C5' } {'A4_B9_C5' } {'A5_B9_C5' } {'A6_B9_C5' } {'A7_B9_C5' } {'A1_B10_C5' } {'A2_B10_C5' } {'A3_B10_C5' } {'A4_B10_C5' } {'A5_B10_C5' } {'A6_B10_C5' } {'A7_B10_C5' } {'A1_B1_C6' } {'A2_B1_C6' } {'A3_B1_C6' } {'A4_B1_C6' } {'A5_B1_C6' } {'A6_B1_C6' } {'A7_B1_C6' } {'A1_B2_C6' } {'A2_B2_C6' } {'A3_B2_C6' } {'A4_B2_C6' } {'A5_B2_C6' } {'A6_B2_C6' } {'A7_B2_C6' } {'A1_B3_C6' } {'A2_B3_C6' } {'A3_B3_C6' } {'A4_B3_C6' } {'A5_B3_C6' } {'A6_B3_C6' } {'A7_B3_C6' } {'A1_B4_C6' } {'A2_B4_C6' } {'A3_B4_C6' } {'A4_B4_C6' } {'A5_B4_C6' } {'A6_B4_C6' } {'A7_B4_C6' } {'A1_B5_C6' } {'A2_B5_C6' } {'A3_B5_C6' } {'A4_B5_C6' } {'A5_B5_C6' } {'A6_B5_C6' } {'A7_B5_C6' } {'A1_B6_C6' } {'A2_B6_C6' } {'A3_B6_C6' } {'A4_B6_C6' } {'A5_B6_C6' } {'A6_B6_C6' } {'A7_B6_C6' } {'A1_B7_C6' } {'A2_B7_C6' } {'A3_B7_C6' } {'A4_B7_C6' } {'A5_B7_C6' } {'A6_B7_C6' } {'A7_B7_C6' } {'A1_B8_C6' } {'A2_B8_C6' } {'A3_B8_C6' } {'A4_B8_C6' } {'A5_B8_C6' } {'A6_B8_C6' } {'A7_B8_C6' } {'A1_B9_C6' } {'A2_B9_C6' } {'A3_B9_C6' } {'A4_B9_C6' } {'A5_B9_C6' } {'A6_B9_C6' } {'A7_B9_C6' } {'A1_B10_C6' } {'A2_B10_C6' } {'A3_B10_C6' } {'A4_B10_C6' } {'A5_B10_C6' } {'A6_B10_C6' } {'A7_B10_C6' } {'A1_B1_C7' } {'A2_B1_C7' } {'A3_B1_C7' } {'A4_B1_C7' } {'A5_B1_C7' } {'A6_B1_C7' } {'A7_B1_C7' } {'A1_B2_C7' } {'A2_B2_C7' } {'A3_B2_C7' } {'A4_B2_C7' } {'A5_B2_C7' } {'A6_B2_C7' } {'A7_B2_C7' } {'A1_B3_C7' } {'A2_B3_C7' } {'A3_B3_C7' } {'A4_B3_C7' } {'A5_B3_C7' } {'A6_B3_C7' } {'A7_B3_C7' } {'A1_B4_C7' } {'A2_B4_C7' } {'A3_B4_C7' } {'A4_B4_C7' } {'A5_B4_C7' } {'A6_B4_C7' } {'A7_B4_C7' } {'A1_B5_C7' } {'A2_B5_C7' } {'A3_B5_C7' } {'A4_B5_C7' } {'A5_B5_C7' } {'A6_B5_C7' } {'A7_B5_C7' } {'A1_B6_C7' } {'A2_B6_C7' } {'A3_B6_C7' } {'A4_B6_C7' } {'A5_B6_C7' } {'A6_B6_C7' } {'A7_B6_C7' } {'A1_B7_C7' } {'A2_B7_C7' } {'A3_B7_C7' } {'A4_B7_C7' } {'A5_B7_C7' } {'A6_B7_C7' } {'A7_B7_C7' } {'A1_B8_C7' } {'A2_B8_C7' } {'A3_B8_C7' } {'A4_B8_C7' } {'A5_B8_C7' } {'A6_B8_C7' } {'A7_B8_C7' } {'A1_B9_C7' } {'A2_B9_C7' } {'A3_B9_C7' } {'A4_B9_C7' } {'A5_B9_C7' } {'A6_B9_C7' } {'A7_B9_C7' } {'A1_B10_C7' } {'A2_B10_C7' } {'A3_B10_C7' } {'A4_B10_C7' } {'A5_B10_C7' } {'A6_B10_C7' } {'A7_B10_C7' } {'A1_B1_C8' } {'A2_B1_C8' } {'A3_B1_C8' } {'A4_B1_C8' } {'A5_B1_C8' } {'A6_B1_C8' } {'A7_B1_C8' } {'A1_B2_C8' } {'A2_B2_C8' } {'A3_B2_C8' } {'A4_B2_C8' } {'A5_B2_C8' } {'A6_B2_C8' } {'A7_B2_C8' } {'A1_B3_C8' } {'A2_B3_C8' } {'A3_B3_C8' } {'A4_B3_C8' } {'A5_B3_C8' } {'A6_B3_C8' } {'A7_B3_C8' } {'A1_B4_C8' } {'A2_B4_C8' } {'A3_B4_C8' } {'A4_B4_C8' } {'A5_B4_C8' } {'A6_B4_C8' } {'A7_B4_C8' } {'A1_B5_C8' } {'A2_B5_C8' } {'A3_B5_C8' } {'A4_B5_C8' } {'A5_B5_C8' } {'A6_B5_C8' } {'A7_B5_C8' } {'A1_B6_C8' } {'A2_B6_C8' } {'A3_B6_C8' } {'A4_B6_C8' } {'A5_B6_C8' } {'A6_B6_C8' } {'A7_B6_C8' } {'A1_B7_C8' } {'A2_B7_C8' } {'A3_B7_C8' } {'A4_B7_C8' } {'A5_B7_C8' } {'A6_B7_C8' } {'A7_B7_C8' } {'A1_B8_C8' } {'A2_B8_C8' } {'A3_B8_C8' } {'A4_B8_C8' } {'A5_B8_C8' } {'A6_B8_C8' } {'A7_B8_C8' } {'A1_B9_C8' } {'A2_B9_C8' } {'A3_B9_C8' } {'A4_B9_C8' } {'A5_B9_C8' } {'A6_B9_C8' } {'A7_B9_C8' } {'A1_B10_C8' } {'A2_B10_C8' } {'A3_B10_C8' } {'A4_B10_C8' } {'A5_B10_C8' } {'A6_B10_C8' } {'A7_B10_C8' } {'A1_B1_C9' } {'A2_B1_C9' } {'A3_B1_C9' } {'A4_B1_C9' } {'A5_B1_C9' } {'A6_B1_C9' } {'A7_B1_C9' } {'A1_B2_C9' } {'A2_B2_C9' } {'A3_B2_C9' } {'A4_B2_C9' } {'A5_B2_C9' } {'A6_B2_C9' } {'A7_B2_C9' } {'A1_B3_C9' } {'A2_B3_C9' } {'A3_B3_C9' } {'A4_B3_C9' } {'A5_B3_C9' } {'A6_B3_C9' } {'A7_B3_C9' } {'A1_B4_C9' } {'A2_B4_C9' } {'A3_B4_C9' } {'A4_B4_C9' } {'A5_B4_C9' } {'A6_B4_C9' } {'A7_B4_C9' } {'A1_B5_C9' } {'A2_B5_C9' } {'A3_B5_C9' } {'A4_B5_C9' } {'A5_B5_C9' } {'A6_B5_C9' } {'A7_B5_C9' } {'A1_B6_C9' } {'A2_B6_C9' } {'A3_B6_C9' } {'A4_B6_C9' } {'A5_B6_C9' } {'A6_B6_C9' } {'A7_B6_C9' } {'A1_B7_C9' } {'A2_B7_C9' } {'A3_B7_C9' } {'A4_B7_C9' } {'A5_B7_C9' } {'A6_B7_C9' } {'A7_B7_C9' } {'A1_B8_C9' } {'A2_B8_C9' } {'A3_B8_C9' } {'A4_B8_C9' } {'A5_B8_C9' } {'A6_B8_C9' } {'A7_B8_C9' } {'A1_B9_C9' } {'A2_B9_C9' } {'A3_B9_C9' } {'A4_B9_C9' } {'A5_B9_C9' } {'A6_B9_C9' } {'A7_B9_C9' } {'A1_B10_C9' } {'A2_B10_C9' } {'A3_B10_C9' } {'A4_B10_C9' } {'A5_B10_C9' } {'A6_B10_C9' } {'A7_B10_C9' } {'A1_B1_C10'} {'A2_B1_C10'} {'A3_B1_C10'} {'A4_B1_C10'} {'A5_B1_C10'} {'A6_B1_C10'} {'A7_B1_C10'} {'A1_B2_C10'} {'A2_B2_C10'} {'A3_B2_C10'} {'A4_B2_C10'} {'A5_B2_C10'} {'A6_B2_C10'} {'A7_B2_C10'} {'A1_B3_C10'} {'A2_B3_C10'} {'A3_B3_C10'} {'A4_B3_C10'} {'A5_B3_C10'} {'A6_B3_C10'} {'A7_B3_C10'} {'A1_B4_C10'} {'A2_B4_C10'} {'A3_B4_C10'} {'A4_B4_C10'} {'A5_B4_C10'} {'A6_B4_C10'} {'A7_B4_C10'} {'A1_B5_C10'} {'A2_B5_C10'} {'A3_B5_C10'} {'A4_B5_C10'} {'A5_B5_C10'} {'A6_B5_C10'} {'A7_B5_C10'} {'A1_B6_C10'} {'A2_B6_C10'} {'A3_B6_C10'} {'A4_B6_C10'} {'A5_B6_C10'} {'A6_B6_C10'} {'A7_B6_C10'} {'A1_B7_C10'} {'A2_B7_C10'} {'A3_B7_C10'} {'A4_B7_C10'} {'A5_B7_C10'} {'A6_B7_C10'} {'A7_B7_C10'} {'A1_B8_C10'} {'A2_B8_C10'} {'A3_B8_C10'} {'A4_B8_C10'} {'A5_B8_C10'} {'A6_B8_C10'} {'A7_B8_C10'} {'A1_B9_C10'} {'A2_B9_C10'} {'A3_B9_C10'} {'A4_B9_C10'} {'A5_B9_C10'} {'A6_B9_C10'} {'A7_B9_C10'} {'A1_B10_C10'} {'A2_B10_C10'} {'A3_B10_C10'} {'A4_B10_C10'} {'A5_B10_C10'} {'A6_B10_C10'} {'A7_B10_C10'} {'A1_B1_C11'} {'A2_B1_C11'} {'A3_B1_C11'} {'A4_B1_C11'} {'A5_B1_C11'} {'A6_B1_C11'} {'A7_B1_C11'} {'A1_B2_C11'} {'A2_B2_C11'} {'A3_B2_C11'} {'A4_B2_C11'} {'A5_B2_C11'} {'A6_B2_C11'} {'A7_B2_C11'} {'A1_B3_C11'} {'A2_B3_C11'} {'A3_B3_C11'} {'A4_B3_C11'} {'A5_B3_C11'} {'A6_B3_C11'} {'A7_B3_C11'} {'A1_B4_C11'} {'A2_B4_C11'} {'A3_B4_C11'} {'A4_B4_C11'} {'A5_B4_C11'} {'A6_B4_C11'} {'A7_B4_C11'} {'A1_B5_C11'} {'A2_B5_C11'} {'A3_B5_C11'} {'A4_B5_C11'} {'A5_B5_C11'} {'A6_B5_C11'} {'A7_B5_C11'} {'A1_B6_C11'} {'A2_B6_C11'} {'A3_B6_C11'} {'A4_B6_C11'} {'A5_B6_C11'} {'A6_B6_C11'} {'A7_B6_C11'} {'A1_B7_C11'} {'A2_B7_C11'} {'A3_B7_C11'} {'A4_B7_C11'} {'A5_B7_C11'} {'A6_B7_C11'} {'A7_B7_C11'} {'A1_B8_C11'} {'A2_B8_C11'} {'A3_B8_C11'} {'A4_B8_C11'} {'A5_B8_C11'} {'A6_B8_C11'} {'A7_B8_C11'} {'A1_B9_C11'} {'A2_B9_C11'} {'A3_B9_C11'} {'A4_B9_C11'} {'A5_B9_C11'} {'A6_B9_C11'} {'A7_B9_C11'} {'A1_B10_C11'} {'A2_B10_C11'} {'A3_B10_C11'} {'A4_B10_C11'} {'A5_B10_C11'} {'A6_B10_C11'} {'A7_B10_C11'} {'A1_B1_C12'} {'A2_B1_C12'} {'A3_B1_C12'} {'A4_B1_C12'} {'A5_B1_C12'} {'A6_B1_C12'} {'A7_B1_C12'} {'A1_B2_C12'} {'A2_B2_C12'} {'A3_B2_C12'} {'A4_B2_C12'} {'A5_B2_C12'} {'A6_B2_C12'} {'A7_B2_C12'} {'A1_B3_C12'} {'A2_B3_C12'} {'A3_B3_C12'} {'A4_B3_C12'} {'A5_B3_C12'} {'A6_B3_C12'} {'A7_B3_C12'} {'A1_B4_C12'} {'A2_B4_C12'} {'A3_B4_C12'} {'A4_B4_C12'} {'A5_B4_C12'} {'A6_B4_C12'} {'A7_B4_C12'} {'A1_B5_C12'} {'A2_B5_C12'} {'A3_B5_C12'} {'A4_B5_C12'} {'A5_B5_C12'} {'A6_B5_C12'} {'A7_B5_C12'} {'A1_B6_C12'} {'A2_B6_C12'} {'A3_B6_C12'} {'A4_B6_C12'} {'A5_B6_C12'} {'A6_B6_C12'} {'A7_B6_C12'} {'A1_B7_C12'} {'A2_B7_C12'} {'A3_B7_C12'} {'A4_B7_C12'} {'A5_B7_C12'} {'A6_B7_C12'} {'A7_B7_C12'} {'A1_B8_C12'} {'A2_B8_C12'} {'A3_B8_C12'} {'A4_B8_C12'} {'A5_B8_C12'} {'A6_B8_C12'} {'A7_B8_C12'} {'A1_B9_C12'} {'A2_B9_C12'} {'A3_B9_C12'} {'A4_B9_C12'} {'A5_B9_C12'} {'A6_B9_C12'} {'A7_B9_C12'} {'A1_B10_C12'} {'A2_B10_C12'} {'A3_B10_C12'} {'A4_B10_C12'} {'A5_B10_C12'} {'A6_B10_C12'} {'A7_B10_C12'}
% the permuted array dims correspond to [Cx Bx Ax]
tP_ABC = permute(tempVarABC,[3 2 1]);
% dim2 of reshaped array is equal to numel(tvA)*numel(tvB)
tvReshaped = reshape(tP_ABC,numel(tvC),[]) % dim1 is long enough to span C
tvReshaped = 12×70 cell array
{'A1_B1_C1' } {'A1_B2_C1' } {'A1_B3_C1' } {'A1_B4_C1' } {'A1_B5_C1' } {'A1_B6_C1' } {'A1_B7_C1' } {'A1_B8_C1' } {'A1_B9_C1' } {'A1_B10_C1' } {'A2_B1_C1' } {'A2_B2_C1' } {'A2_B3_C1' } {'A2_B4_C1' } {'A2_B5_C1' } {'A2_B6_C1' } {'A2_B7_C1' } {'A2_B8_C1' } {'A2_B9_C1' } {'A2_B10_C1' } {'A3_B1_C1' } {'A3_B2_C1' } {'A3_B3_C1' } {'A3_B4_C1' } {'A3_B5_C1' } {'A3_B6_C1' } {'A3_B7_C1' } {'A3_B8_C1' } {'A3_B9_C1' } {'A3_B10_C1' } {'A4_B1_C1' } {'A4_B2_C1' } {'A4_B3_C1' } {'A4_B4_C1' } {'A4_B5_C1' } {'A4_B6_C1' } {'A4_B7_C1' } {'A4_B8_C1' } {'A4_B9_C1' } {'A4_B10_C1' } {'A5_B1_C1' } {'A5_B2_C1' } {'A5_B3_C1' } {'A5_B4_C1' } {'A5_B5_C1' } {'A5_B6_C1' } {'A5_B7_C1' } {'A5_B8_C1' } {'A5_B9_C1' } {'A5_B10_C1' } {'A6_B1_C1' } {'A6_B2_C1' } {'A6_B3_C1' } {'A6_B4_C1' } {'A6_B5_C1' } {'A6_B6_C1' } {'A6_B7_C1' } {'A6_B8_C1' } {'A6_B9_C1' } {'A6_B10_C1' } {'A7_B1_C1' } {'A7_B2_C1' } {'A7_B3_C1' } {'A7_B4_C1' } {'A7_B5_C1' } {'A7_B6_C1' } {'A7_B7_C1' } {'A7_B8_C1' } {'A7_B9_C1' } {'A7_B10_C1' } {'A1_B1_C2' } {'A1_B2_C2' } {'A1_B3_C2' } {'A1_B4_C2' } {'A1_B5_C2' } {'A1_B6_C2' } {'A1_B7_C2' } {'A1_B8_C2' } {'A1_B9_C2' } {'A1_B10_C2' } {'A2_B1_C2' } {'A2_B2_C2' } {'A2_B3_C2' } {'A2_B4_C2' } {'A2_B5_C2' } {'A2_B6_C2' } {'A2_B7_C2' } {'A2_B8_C2' } {'A2_B9_C2' } {'A2_B10_C2' } {'A3_B1_C2' } {'A3_B2_C2' } {'A3_B3_C2' } {'A3_B4_C2' } {'A3_B5_C2' } {'A3_B6_C2' } {'A3_B7_C2' } {'A3_B8_C2' } {'A3_B9_C2' } {'A3_B10_C2' } {'A4_B1_C2' } {'A4_B2_C2' } {'A4_B3_C2' } {'A4_B4_C2' } {'A4_B5_C2' } {'A4_B6_C2' } {'A4_B7_C2' } {'A4_B8_C2' } {'A4_B9_C2' } {'A4_B10_C2' } {'A5_B1_C2' } {'A5_B2_C2' } {'A5_B3_C2' } {'A5_B4_C2' } {'A5_B5_C2' } {'A5_B6_C2' } {'A5_B7_C2' } {'A5_B8_C2' } {'A5_B9_C2' } {'A5_B10_C2' } {'A6_B1_C2' } {'A6_B2_C2' } {'A6_B3_C2' } {'A6_B4_C2' } {'A6_B5_C2' } {'A6_B6_C2' } {'A6_B7_C2' } {'A6_B8_C2' } {'A6_B9_C2' } {'A6_B10_C2' } {'A7_B1_C2' } {'A7_B2_C2' } {'A7_B3_C2' } {'A7_B4_C2' } {'A7_B5_C2' } {'A7_B6_C2' } {'A7_B7_C2' } {'A7_B8_C2' } {'A7_B9_C2' } {'A7_B10_C2' } {'A1_B1_C3' } {'A1_B2_C3' } {'A1_B3_C3' } {'A1_B4_C3' } {'A1_B5_C3' } {'A1_B6_C3' } {'A1_B7_C3' } {'A1_B8_C3' } {'A1_B9_C3' } {'A1_B10_C3' } {'A2_B1_C3' } {'A2_B2_C3' } {'A2_B3_C3' } {'A2_B4_C3' } {'A2_B5_C3' } {'A2_B6_C3' } {'A2_B7_C3' } {'A2_B8_C3' } {'A2_B9_C3' } {'A2_B10_C3' } {'A3_B1_C3' } {'A3_B2_C3' } {'A3_B3_C3' } {'A3_B4_C3' } {'A3_B5_C3' } {'A3_B6_C3' } {'A3_B7_C3' } {'A3_B8_C3' } {'A3_B9_C3' } {'A3_B10_C3' } {'A4_B1_C3' } {'A4_B2_C3' } {'A4_B3_C3' } {'A4_B4_C3' } {'A4_B5_C3' } {'A4_B6_C3' } {'A4_B7_C3' } {'A4_B8_C3' } {'A4_B9_C3' } {'A4_B10_C3' } {'A5_B1_C3' } {'A5_B2_C3' } {'A5_B3_C3' } {'A5_B4_C3' } {'A5_B5_C3' } {'A5_B6_C3' } {'A5_B7_C3' } {'A5_B8_C3' } {'A5_B9_C3' } {'A5_B10_C3' } {'A6_B1_C3' } {'A6_B2_C3' } {'A6_B3_C3' } {'A6_B4_C3' } {'A6_B5_C3' } {'A6_B6_C3' } {'A6_B7_C3' } {'A6_B8_C3' } {'A6_B9_C3' } {'A6_B10_C3' } {'A7_B1_C3' } {'A7_B2_C3' } {'A7_B3_C3' } {'A7_B4_C3' } {'A7_B5_C3' } {'A7_B6_C3' } {'A7_B7_C3' } {'A7_B8_C3' } {'A7_B9_C3' } {'A7_B10_C3' } {'A1_B1_C4' } {'A1_B2_C4' } {'A1_B3_C4' } {'A1_B4_C4' } {'A1_B5_C4' } {'A1_B6_C4' } {'A1_B7_C4' } {'A1_B8_C4' } {'A1_B9_C4' } {'A1_B10_C4' } {'A2_B1_C4' } {'A2_B2_C4' } {'A2_B3_C4' } {'A2_B4_C4' } {'A2_B5_C4' } {'A2_B6_C4' } {'A2_B7_C4' } {'A2_B8_C4' } {'A2_B9_C4' } {'A2_B10_C4' } {'A3_B1_C4' } {'A3_B2_C4' } {'A3_B3_C4' } {'A3_B4_C4' } {'A3_B5_C4' } {'A3_B6_C4' } {'A3_B7_C4' } {'A3_B8_C4' } {'A3_B9_C4' } {'A3_B10_C4' } {'A4_B1_C4' } {'A4_B2_C4' } {'A4_B3_C4' } {'A4_B4_C4' } {'A4_B5_C4' } {'A4_B6_C4' } {'A4_B7_C4' } {'A4_B8_C4' } {'A4_B9_C4' } {'A4_B10_C4' } {'A5_B1_C4' } {'A5_B2_C4' } {'A5_B3_C4' } {'A5_B4_C4' } {'A5_B5_C4' } {'A5_B6_C4' } {'A5_B7_C4' } {'A5_B8_C4' } {'A5_B9_C4' } {'A5_B10_C4' } {'A6_B1_C4' } {'A6_B2_C4' } {'A6_B3_C4' } {'A6_B4_C4' } {'A6_B5_C4' } {'A6_B6_C4' } {'A6_B7_C4' } {'A6_B8_C4' } {'A6_B9_C4' } {'A6_B10_C4' } {'A7_B1_C4' } {'A7_B2_C4' } {'A7_B3_C4' } {'A7_B4_C4' } {'A7_B5_C4' } {'A7_B6_C4' } {'A7_B7_C4' } {'A7_B8_C4' } {'A7_B9_C4' } {'A7_B10_C4' } {'A1_B1_C5' } {'A1_B2_C5' } {'A1_B3_C5' } {'A1_B4_C5' } {'A1_B5_C5' } {'A1_B6_C5' } {'A1_B7_C5' } {'A1_B8_C5' } {'A1_B9_C5' } {'A1_B10_C5' } {'A2_B1_C5' } {'A2_B2_C5' } {'A2_B3_C5' } {'A2_B4_C5' } {'A2_B5_C5' } {'A2_B6_C5' } {'A2_B7_C5' } {'A2_B8_C5' } {'A2_B9_C5' } {'A2_B10_C5' } {'A3_B1_C5' } {'A3_B2_C5' } {'A3_B3_C5' } {'A3_B4_C5' } {'A3_B5_C5' } {'A3_B6_C5' } {'A3_B7_C5' } {'A3_B8_C5' } {'A3_B9_C5' } {'A3_B10_C5' } {'A4_B1_C5' } {'A4_B2_C5' } {'A4_B3_C5' } {'A4_B4_C5' } {'A4_B5_C5' } {'A4_B6_C5' } {'A4_B7_C5' } {'A4_B8_C5' } {'A4_B9_C5' } {'A4_B10_C5' } {'A5_B1_C5' } {'A5_B2_C5' } {'A5_B3_C5' } {'A5_B4_C5' } {'A5_B5_C5' } {'A5_B6_C5' } {'A5_B7_C5' } {'A5_B8_C5' } {'A5_B9_C5' } {'A5_B10_C5' } {'A6_B1_C5' } {'A6_B2_C5' } {'A6_B3_C5' } {'A6_B4_C5' } {'A6_B5_C5' } {'A6_B6_C5' } {'A6_B7_C5' } {'A6_B8_C5' } {'A6_B9_C5' } {'A6_B10_C5' } {'A7_B1_C5' } {'A7_B2_C5' } {'A7_B3_C5' } {'A7_B4_C5' } {'A7_B5_C5' } {'A7_B6_C5' } {'A7_B7_C5' } {'A7_B8_C5' } {'A7_B9_C5' } {'A7_B10_C5' } {'A1_B1_C6' } {'A1_B2_C6' } {'A1_B3_C6' } {'A1_B4_C6' } {'A1_B5_C6' } {'A1_B6_C6' } {'A1_B7_C6' } {'A1_B8_C6' } {'A1_B9_C6' } {'A1_B10_C6' } {'A2_B1_C6' } {'A2_B2_C6' } {'A2_B3_C6' } {'A2_B4_C6' } {'A2_B5_C6' } {'A2_B6_C6' } {'A2_B7_C6' } {'A2_B8_C6' } {'A2_B9_C6' } {'A2_B10_C6' } {'A3_B1_C6' } {'A3_B2_C6' } {'A3_B3_C6' } {'A3_B4_C6' } {'A3_B5_C6' } {'A3_B6_C6' } {'A3_B7_C6' } {'A3_B8_C6' } {'A3_B9_C6' } {'A3_B10_C6' } {'A4_B1_C6' } {'A4_B2_C6' } {'A4_B3_C6' } {'A4_B4_C6' } {'A4_B5_C6' } {'A4_B6_C6' } {'A4_B7_C6' } {'A4_B8_C6' } {'A4_B9_C6' } {'A4_B10_C6' } {'A5_B1_C6' } {'A5_B2_C6' } {'A5_B3_C6' } {'A5_B4_C6' } {'A5_B5_C6' } {'A5_B6_C6' } {'A5_B7_C6' } {'A5_B8_C6' } {'A5_B9_C6' } {'A5_B10_C6' } {'A6_B1_C6' } {'A6_B2_C6' } {'A6_B3_C6' } {'A6_B4_C6' } {'A6_B5_C6' } {'A6_B6_C6' } {'A6_B7_C6' } {'A6_B8_C6' } {'A6_B9_C6' } {'A6_B10_C6' } {'A7_B1_C6' } {'A7_B2_C6' } {'A7_B3_C6' } {'A7_B4_C6' } {'A7_B5_C6' } {'A7_B6_C6' } {'A7_B7_C6' } {'A7_B8_C6' } {'A7_B9_C6' } {'A7_B10_C6' } {'A1_B1_C7' } {'A1_B2_C7' } {'A1_B3_C7' } {'A1_B4_C7' } {'A1_B5_C7' } {'A1_B6_C7' } {'A1_B7_C7' } {'A1_B8_C7' } {'A1_B9_C7' } {'A1_B10_C7' } {'A2_B1_C7' } {'A2_B2_C7' } {'A2_B3_C7' } {'A2_B4_C7' } {'A2_B5_C7' } {'A2_B6_C7' } {'A2_B7_C7' } {'A2_B8_C7' } {'A2_B9_C7' } {'A2_B10_C7' } {'A3_B1_C7' } {'A3_B2_C7' } {'A3_B3_C7' } {'A3_B4_C7' } {'A3_B5_C7' } {'A3_B6_C7' } {'A3_B7_C7' } {'A3_B8_C7' } {'A3_B9_C7' } {'A3_B10_C7' } {'A4_B1_C7' } {'A4_B2_C7' } {'A4_B3_C7' } {'A4_B4_C7' } {'A4_B5_C7' } {'A4_B6_C7' } {'A4_B7_C7' } {'A4_B8_C7' } {'A4_B9_C7' } {'A4_B10_C7' } {'A5_B1_C7' } {'A5_B2_C7' } {'A5_B3_C7' } {'A5_B4_C7' } {'A5_B5_C7' } {'A5_B6_C7' } {'A5_B7_C7' } {'A5_B8_C7' } {'A5_B9_C7' } {'A5_B10_C7' } {'A6_B1_C7' } {'A6_B2_C7' } {'A6_B3_C7' } {'A6_B4_C7' } {'A6_B5_C7' } {'A6_B6_C7' } {'A6_B7_C7' } {'A6_B8_C7' } {'A6_B9_C7' } {'A6_B10_C7' } {'A7_B1_C7' } {'A7_B2_C7' } {'A7_B3_C7' } {'A7_B4_C7' } {'A7_B5_C7' } {'A7_B6_C7' } {'A7_B7_C7' } {'A7_B8_C7' } {'A7_B9_C7' } {'A7_B10_C7' } {'A1_B1_C8' } {'A1_B2_C8' } {'A1_B3_C8' } {'A1_B4_C8' } {'A1_B5_C8' } {'A1_B6_C8' } {'A1_B7_C8' } {'A1_B8_C8' } {'A1_B9_C8' } {'A1_B10_C8' } {'A2_B1_C8' } {'A2_B2_C8' } {'A2_B3_C8' } {'A2_B4_C8' } {'A2_B5_C8' } {'A2_B6_C8' } {'A2_B7_C8' } {'A2_B8_C8' } {'A2_B9_C8' } {'A2_B10_C8' } {'A3_B1_C8' } {'A3_B2_C8' } {'A3_B3_C8' } {'A3_B4_C8' } {'A3_B5_C8' } {'A3_B6_C8' } {'A3_B7_C8' } {'A3_B8_C8' } {'A3_B9_C8' } {'A3_B10_C8' } {'A4_B1_C8' } {'A4_B2_C8' } {'A4_B3_C8' } {'A4_B4_C8' } {'A4_B5_C8' } {'A4_B6_C8' } {'A4_B7_C8' } {'A4_B8_C8' } {'A4_B9_C8' } {'A4_B10_C8' } {'A5_B1_C8' } {'A5_B2_C8' } {'A5_B3_C8' } {'A5_B4_C8' } {'A5_B5_C8' } {'A5_B6_C8' } {'A5_B7_C8' } {'A5_B8_C8' } {'A5_B9_C8' } {'A5_B10_C8' } {'A6_B1_C8' } {'A6_B2_C8' } {'A6_B3_C8' } {'A6_B4_C8' } {'A6_B5_C8' } {'A6_B6_C8' } {'A6_B7_C8' } {'A6_B8_C8' } {'A6_B9_C8' } {'A6_B10_C8' } {'A7_B1_C8' } {'A7_B2_C8' } {'A7_B3_C8' } {'A7_B4_C8' } {'A7_B5_C8' } {'A7_B6_C8' } {'A7_B7_C8' } {'A7_B8_C8' } {'A7_B9_C8' } {'A7_B10_C8' } {'A1_B1_C9' } {'A1_B2_C9' } {'A1_B3_C9' } {'A1_B4_C9' } {'A1_B5_C9' } {'A1_B6_C9' } {'A1_B7_C9' } {'A1_B8_C9' } {'A1_B9_C9' } {'A1_B10_C9' } {'A2_B1_C9' } {'A2_B2_C9' } {'A2_B3_C9' } {'A2_B4_C9' } {'A2_B5_C9' } {'A2_B6_C9' } {'A2_B7_C9' } {'A2_B8_C9' } {'A2_B9_C9' } {'A2_B10_C9' } {'A3_B1_C9' } {'A3_B2_C9' } {'A3_B3_C9' } {'A3_B4_C9' } {'A3_B5_C9' } {'A3_B6_C9' } {'A3_B7_C9' } {'A3_B8_C9' } {'A3_B9_C9' } {'A3_B10_C9' } {'A4_B1_C9' } {'A4_B2_C9' } {'A4_B3_C9' } {'A4_B4_C9' } {'A4_B5_C9' } {'A4_B6_C9' } {'A4_B7_C9' } {'A4_B8_C9' } {'A4_B9_C9' } {'A4_B10_C9' } {'A5_B1_C9' } {'A5_B2_C9' } {'A5_B3_C9' } {'A5_B4_C9' } {'A5_B5_C9' } {'A5_B6_C9' } {'A5_B7_C9' } {'A5_B8_C9' } {'A5_B9_C9' } {'A5_B10_C9' } {'A6_B1_C9' } {'A6_B2_C9' } {'A6_B3_C9' } {'A6_B4_C9' } {'A6_B5_C9' } {'A6_B6_C9' } {'A6_B7_C9' } {'A6_B8_C9' } {'A6_B9_C9' } {'A6_B10_C9' } {'A7_B1_C9' } {'A7_B2_C9' } {'A7_B3_C9' } {'A7_B4_C9' } {'A7_B5_C9' } {'A7_B6_C9' } {'A7_B7_C9' } {'A7_B8_C9' } {'A7_B9_C9' } {'A7_B10_C9' } {'A1_B1_C10'} {'A1_B2_C10'} {'A1_B3_C10'} {'A1_B4_C10'} {'A1_B5_C10'} {'A1_B6_C10'} {'A1_B7_C10'} {'A1_B8_C10'} {'A1_B9_C10'} {'A1_B10_C10'} {'A2_B1_C10'} {'A2_B2_C10'} {'A2_B3_C10'} {'A2_B4_C10'} {'A2_B5_C10'} {'A2_B6_C10'} {'A2_B7_C10'} {'A2_B8_C10'} {'A2_B9_C10'} {'A2_B10_C10'} {'A3_B1_C10'} {'A3_B2_C10'} {'A3_B3_C10'} {'A3_B4_C10'} {'A3_B5_C10'} {'A3_B6_C10'} {'A3_B7_C10'} {'A3_B8_C10'} {'A3_B9_C10'} {'A3_B10_C10'} {'A4_B1_C10'} {'A4_B2_C10'} {'A4_B3_C10'} {'A4_B4_C10'} {'A4_B5_C10'} {'A4_B6_C10'} {'A4_B7_C10'} {'A4_B8_C10'} {'A4_B9_C10'} {'A4_B10_C10'} {'A5_B1_C10'} {'A5_B2_C10'} {'A5_B3_C10'} {'A5_B4_C10'} {'A5_B5_C10'} {'A5_B6_C10'} {'A5_B7_C10'} {'A5_B8_C10'} {'A5_B9_C10'} {'A5_B10_C10'} {'A6_B1_C10'} {'A6_B2_C10'} {'A6_B3_C10'} {'A6_B4_C10'} {'A6_B5_C10'} {'A6_B6_C10'} {'A6_B7_C10'} {'A6_B8_C10'} {'A6_B9_C10'} {'A6_B10_C10'} {'A7_B1_C10'} {'A7_B2_C10'} {'A7_B3_C10'} {'A7_B4_C10'} {'A7_B5_C10'} {'A7_B6_C10'} {'A7_B7_C10'} {'A7_B8_C10'} {'A7_B9_C10'} {'A7_B10_C10'} {'A1_B1_C11'} {'A1_B2_C11'} {'A1_B3_C11'} {'A1_B4_C11'} {'A1_B5_C11'} {'A1_B6_C11'} {'A1_B7_C11'} {'A1_B8_C11'} {'A1_B9_C11'} {'A1_B10_C11'} {'A2_B1_C11'} {'A2_B2_C11'} {'A2_B3_C11'} {'A2_B4_C11'} {'A2_B5_C11'} {'A2_B6_C11'} {'A2_B7_C11'} {'A2_B8_C11'} {'A2_B9_C11'} {'A2_B10_C11'} {'A3_B1_C11'} {'A3_B2_C11'} {'A3_B3_C11'} {'A3_B4_C11'} {'A3_B5_C11'} {'A3_B6_C11'} {'A3_B7_C11'} {'A3_B8_C11'} {'A3_B9_C11'} {'A3_B10_C11'} {'A4_B1_C11'} {'A4_B2_C11'} {'A4_B3_C11'} {'A4_B4_C11'} {'A4_B5_C11'} {'A4_B6_C11'} {'A4_B7_C11'} {'A4_B8_C11'} {'A4_B9_C11'} {'A4_B10_C11'} {'A5_B1_C11'} {'A5_B2_C11'} {'A5_B3_C11'} {'A5_B4_C11'} {'A5_B5_C11'} {'A5_B6_C11'} {'A5_B7_C11'} {'A5_B8_C11'} {'A5_B9_C11'} {'A5_B10_C11'} {'A6_B1_C11'} {'A6_B2_C11'} {'A6_B3_C11'} {'A6_B4_C11'} {'A6_B5_C11'} {'A6_B6_C11'} {'A6_B7_C11'} {'A6_B8_C11'} {'A6_B9_C11'} {'A6_B10_C11'} {'A7_B1_C11'} {'A7_B2_C11'} {'A7_B3_C11'} {'A7_B4_C11'} {'A7_B5_C11'} {'A7_B6_C11'} {'A7_B7_C11'} {'A7_B8_C11'} {'A7_B9_C11'} {'A7_B10_C11'} {'A1_B1_C12'} {'A1_B2_C12'} {'A1_B3_C12'} {'A1_B4_C12'} {'A1_B5_C12'} {'A1_B6_C12'} {'A1_B7_C12'} {'A1_B8_C12'} {'A1_B9_C12'} {'A1_B10_C12'} {'A2_B1_C12'} {'A2_B2_C12'} {'A2_B3_C12'} {'A2_B4_C12'} {'A2_B5_C12'} {'A2_B6_C12'} {'A2_B7_C12'} {'A2_B8_C12'} {'A2_B9_C12'} {'A2_B10_C12'} {'A3_B1_C12'} {'A3_B2_C12'} {'A3_B3_C12'} {'A3_B4_C12'} {'A3_B5_C12'} {'A3_B6_C12'} {'A3_B7_C12'} {'A3_B8_C12'} {'A3_B9_C12'} {'A3_B10_C12'} {'A4_B1_C12'} {'A4_B2_C12'} {'A4_B3_C12'} {'A4_B4_C12'} {'A4_B5_C12'} {'A4_B6_C12'} {'A4_B7_C12'} {'A4_B8_C12'} {'A4_B9_C12'} {'A4_B10_C12'} {'A5_B1_C12'} {'A5_B2_C12'} {'A5_B3_C12'} {'A5_B4_C12'} {'A5_B5_C12'} {'A5_B6_C12'} {'A5_B7_C12'} {'A5_B8_C12'} {'A5_B9_C12'} {'A5_B10_C12'} {'A6_B1_C12'} {'A6_B2_C12'} {'A6_B3_C12'} {'A6_B4_C12'} {'A6_B5_C12'} {'A6_B6_C12'} {'A6_B7_C12'} {'A6_B8_C12'} {'A6_B9_C12'} {'A6_B10_C12'} {'A7_B1_C12'} {'A7_B2_C12'} {'A7_B3_C12'} {'A7_B4_C12'} {'A7_B5_C12'} {'A7_B6_C12'} {'A7_B7_C12'} {'A7_B8_C12'} {'A7_B9_C12'} {'A7_B10_C12'}

3 Kommentare
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Emirhan Solmaz
Emirhan Solmaz am 23 Apr. 2022
when the code ends, I take what I want. But I don't get it why it runs correctly. I think it should be permute[3 1 2]. the permute fonction does basicly change dimensions, am I wrong? So the source of the problem must come from structure of cell array. So, that is why I said I dont know how a cell works. I just want to understand why this code runs and gives the right answer. Btw, thank you for your attention.
DGM
DGM am 24 Apr. 2022
Bearbeitet: DGM am 24 Apr. 2022
Ran in:
Ran in:
Dealing with cell arrays can be cumbersome, but I think you get the cell array part just fine. Maybe you mistook the way your loops were structuring the array, or maybe it's the reshaping/permutation that's the cause of confusion. I'm going to reduce the example so that maybe it's a bit easier to see what's going on.
% shorter example
tvA = {'A1','A2','A3'};
tvB = {'B1','B2','B3'};
tvC = {'C1','C2','C3'};
for j1 = 1:numel(tvA) % this is dim 1
for i = 1:numel(tvC) % this is dim 3
for t = 1:numel(tvB) % this is dim 2
% note subscript order
% [Ax Bx Cx] corresponds to dims [1 2 3]
tempVarABC{j1,t,i}=[tvA{j1} '_' tvB{t} '_' tvC{i}] ;
end
end
end
% given the vector [2 3 1]:
% the permuted array dims will now correspond to [Bx Cx Ax]
% Bx will vary along dim 1 instead of dim 2
% Cx will vary along dim 2 instead of dim 3
% Ax will vary along dim 3 instead of dim 1
tP_ABC = permute(tempVarABC,[2 3 1]) % shouldn't this be [3 1 2]?
tP_ABC = 3×3×3 cell array
tP_ABC(:,:,1) = {'A1_B1_C1'} {'A1_B1_C2'} {'A1_B1_C3'} {'A1_B2_C1'} {'A1_B2_C2'} {'A1_B2_C3'} {'A1_B3_C1'} {'A1_B3_C2'} {'A1_B3_C3'} tP_ABC(:,:,2) = {'A2_B1_C1'} {'A2_B1_C2'} {'A2_B1_C3'} {'A2_B2_C1'} {'A2_B2_C2'} {'A2_B2_C3'} {'A2_B3_C1'} {'A2_B3_C2'} {'A2_B3_C3'} tP_ABC(:,:,3) = {'A3_B1_C1'} {'A3_B1_C2'} {'A3_B1_C3'} {'A3_B2_C1'} {'A3_B2_C2'} {'A3_B2_C3'} {'A3_B3_C1'} {'A3_B3_C2'} {'A3_B3_C3'}
% dim1 of reshaped array is long enough to span B
% dim2 of reshaped array is equal to numel(tvA)*numel(tvC)
% the result is the horizontal concatenation of the pages of tP_ABC
tvReshaped = reshape(tP_ABC,numel(tvB),[])
tvReshaped = 3×9 cell array
{'A1_B1_C1'} {'A1_B1_C2'} {'A1_B1_C3'} {'A2_B1_C1'} {'A2_B1_C2'} {'A2_B1_C3'} {'A3_B1_C1'} {'A3_B1_C2'} {'A3_B1_C3'} {'A1_B2_C1'} {'A1_B2_C2'} {'A1_B2_C3'} {'A2_B2_C1'} {'A2_B2_C2'} {'A2_B2_C3'} {'A3_B2_C1'} {'A3_B2_C2'} {'A3_B2_C3'} {'A1_B3_C1'} {'A1_B3_C2'} {'A1_B3_C3'} {'A2_B3_C1'} {'A2_B3_C2'} {'A2_B3_C3'} {'A3_B3_C1'} {'A3_B3_C2'} {'A3_B3_C3'}
I think there's two things going on here. I think you might be looking at the loop structure and thinking that the cell array is shaped such that its dimensions correspond to the order of the loops instead of the order of the indices in the output assignment. If you're looking at the loop order, you might think the cell array dimensions correspond to [A C B] instead of [A B C].
If you then mistake the way the argument to permute() works, you might come to the conclusion you're pointing at. When you say permute(tempVarABC,[3 1 2]), that means that dimensions [1 2 3] of the output array are taken from dimensions [3 1 2] of the input array, not the other way around. If you had that relationship inverted, you might conclude that [3 1 2] means to map input dimensions [1 2 3] to output dimensions [3 1 2].
If the cell array dimensions are thought to be ordered as [A C B], then this hypothetical permutation would map such that the output is ordered as [B C A].
That's just a wild guess on my part. If I'm totally wrong, feel free to explain your reasoning for why you expect [3 1 2] would result in what you want.
Emirhan Solmaz
Emirhan Solmaz am 24 Apr. 2022
it is a bit clearer now. I hope I will totally understand on the road. Thank you so much for your effort.

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Weitere Antworten (1)

Image Analyst
Image Analyst am 23 Apr. 2022

0 Stimmen

I think the FAQ has a pretty good discussion of cell arrays:
https://matlab.fandom.com/wiki/FAQ#What_is_a_cell_array.3F

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