Possible to simplify vector expression?
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While writing a script...
My goal was to have a vector defined with a long list of terms that show the difference in adjacent temperatures for an already defined column of values(male_temperature).
temp_diff = [(male_temperature(1) - male_temperature(2)) (male_temperature(2) - male_temperature(3)) all the way to (male_temperature(23) - male_temperature(24))]
after much trouble and research, managed to simplify it to:
for k = 1:23;
v = genvarname('d', who);
eval([v ' = male_temperature(k) - male_temperature(k+1)']);
end
temp_diff = [d d1 d2 d3 d4 d5 d6 d7 d8 d9 d10 d11 d12 d13 d14 d15 d16 d17 d18 d19 d20 d21 d22]
clear d d1 d2 d3 d4 d5 d6 d7 d8 d9 d10 d11 d12 d13 d14 d15 d16 d17 d18 d19 d20 d21 d22
Is there a better way to simplify this or a different way of doing this. Is there any way to better simplify the vector expression (temp_diff) at all? It is inefficient having to type out all these variables.
1 个评论
John Mahoney
2014-12-5
Do you want this?
temp_diff = diff(male_temperature)
Actually, since you define temp_diff as [mt(1) - mt(2), …] I think you want
temp_diff = -diff(male_temperature)
采纳的回答
Devin Mair
2014-12-5
for step = 1:23
temp_diff(step) = male_temperature(step) - male_temperature(step +1);
end
I think this would work for you, based on my understanding of the problem.
3 个评论
John Mahoney
2014-12-5
Ryan, It looks like both outputs are a single row of numbers. The reason the second output has "Columns 1 through 6" etc is because of the length of the array on the screen. Try
a = 2:30
and you will see the same thing.
Btw, take a look at my answer to your problem above. I think it has several advantages. You don't need to know the length of the array, and therefore you can't screw up looping over the correct number (-1). Also, for very large data sets it can be faster. More importantly, it is just good to be aware of the functions within Matlab that can perform simple tasks on entire arrays "at once" - so called "vectorized" functions. Good luck - John
Devin Mair
2014-12-5
Using the built in function is definitely preferable. John's method should be used in this case.
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