An educational psychologist is examining response times to an on-screen stimulus.  The researcher believes there might be a weak effect from age, but expects a more pronounced effect for different color contrasts.  She decides to examine a black on white (B/W) combination compared to 2 alternatives:  red on white (R/W) and yellow on blue (Y/B).  Here is the data for response times (in milliseconds):
 Color Scheme
  B/W    R/W    Y/B  
Age  16–17   29
5
18
18
41
17
2
21
17
18
20
5
2
2
22
41
33
13
7
19
23
19
28
2
  18–19   38
18
37
16
2
20
36
40
15
23
2
14
22
12
10
18
27
40
35
49
32
27
3
35
  20–21   17
40
25
24
19
28
22
2
29
19
41
29
27
20
2
31
3
32
47
21
40
47
43
30
Using SPSS (or similar software), conduct a 2-way fixed-effects ANOVA with α=0.05\displaystyle \alpha={0.05}.  Though not specifically assessed here, you are encouraged to examine the data for normality, outliers, group and marginal statistics, and generate a means plot.  Fill in the summary table:  P-values should be accurate to 4 decimal places and all other values accurate to 3 decimal places.
SourceSSdfMSF-ratioP-valuePartial η2\displaystyle \eta^{{2}}
Age (A\displaystyle {A})2
Color (B\displaystyle {B})2
Interaction (A×B)\displaystyle {\left({A}\times{B}\right)}4
Error63


Provide the conclusions for this 2-way ANOVA.

What is the conclusion regarding the main effect for age (A\displaystyle {A} or rows):
What is the conclusion regarding the main effect for color (B\displaystyle {B} or columns):
What is the conclusion regarding an interaction effect between age and color (A×B\displaystyle {A}\times{B}):