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help > RE: Contrast question
Feb 16, 2018 11:02 PM | Donald McLaren
RE: Contrast question
Hi Alex,
Yes.
For any contrast, you can simply build the components of each and subtract them. So, for this case:
0=(A-B)-(C-D)
if we distribute the subtract sign, we get:
0=A-B-C+D
resulting in the contrast vector:
1 -1 -1 1
===============================================================
Now, lets form the two contrasts separately, then subtract them.
0=A-B, gives the contrast vector 1 -1 0 0
0=C-D, gives the contract vector 0 0 1 -1
If we now subtract the C-D vector from the A-B vector, we get:
1 -1 -1 1
These are the two ways to generate any contrast and they both generate the same result.
Best,
Donald
Originally posted by Alex Rainer:
Yes.
For any contrast, you can simply build the components of each and subtract them. So, for this case:
0=(A-B)-(C-D)
if we distribute the subtract sign, we get:
0=A-B-C+D
resulting in the contrast vector:
1 -1 -1 1
===============================================================
Now, lets form the two contrasts separately, then subtract them.
0=A-B, gives the contrast vector 1 -1 0 0
0=C-D, gives the contract vector 0 0 1 -1
If we now subtract the C-D vector from the A-B vector, we get:
1 -1 -1 1
These are the two ways to generate any contrast and they both generate the same result.
Best,
Donald
Originally posted by Alex Rainer:
Hi Donald,
I have a design with, say, 4 conditions: A, B, C, D. Normally, when I set up the contrast for gPPI, I would try contrasts like A_minus_B, or C_minus_D, etc. Is there any way to construct a more complex contrasts like (A_minus_B) minus (C_minus_D)?
AR
I have a design with, say, 4 conditions: A, B, C, D. Normally, when I set up the contrast for gPPI, I would try contrasts like A_minus_B, or C_minus_D, etc. Is there any way to construct a more complex contrasts like (A_minus_B) minus (C_minus_D)?
AR
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Title | Author | Date |
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Alex Rainer | Feb 16, 2018 | |
Donald McLaren | Feb 16, 2018 | |
Alex Rainer | May 31, 2018 | |
Donald McLaren | Jun 8, 2018 | |
Alex Rainer | Feb 21, 2018 | |
Donald McLaren | Mar 1, 2018 | |
Alex Rainer | Mar 6, 2018 | |
Donald McLaren | Mar 6, 2018 | |
Alex Rainer | Mar 6, 2018 | |
Donald McLaren | Mar 6, 2018 | |
Alex Rainer | Mar 6, 2018 | |