largeselection
Active Member
- Joined
- Aug 4, 2008
- Messages
- 358
So I ran a regression on different "type" scenarios and got the following. I see that the R-Square is not a great fit (<95%) but I was hoping I might be able to use this regression to figure out some relationships and make some determinations about which "Type" would yield the best results. In the results the coefficient for "Type F" is this highest, so would I interpret that to mean that if an observation is of Type F then it could be expected to have the highest results? The only weird thing is that when I pivot the original data on type and results, "Type F" does not have the highest Sum of the Types, nor does it have the highest average. So why would the regression put that type as having the strongest positive relationship?
Sorry if I'm being confusing, but I don't have so much experience with regressing in excel (and almost no experience using dummy variables).
Thanks for any help, links, etc to help me understand this better.
Sorry if I'm being confusing, but I don't have so much experience with regressing in excel (and almost no experience using dummy variables).
Thanks for any help, links, etc to help me understand this better.
Excel Workbook | |||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|
A | B | C | D | E | F | G | H | I | |||
3 | Regression Statistics | ||||||||||
4 | Multiple R | 0.883330456 | |||||||||
5 | R Square | 0.780272694 | |||||||||
6 | Adjusted R Square | 0.776373937 | |||||||||
7 | Standard Error | 179.6441043 | |||||||||
8 | Observations | 659 | |||||||||
9 | |||||||||||
10 | ANOVA | ||||||||||
11 | df | SS | MS | F | Significance F | ||||||
12 | Regression | 8 | 74605235.27 | 9325654.408 | 288.9704138 | 2.4365E-208 | |||||
13 | Residual | 651 | 21009074.73 | 32272.0042 | |||||||
14 | Total | 659 | 95614310 | ||||||||
15 | |||||||||||
16 | Coefficients | Standard Error | t Stat | P-value | Lower 95% | Upper 95% | Lower 95.0% | Upper 95.0% | |||
17 | Intercept | 0 | #N/A | #N/A | #N/A | #N/A | #N/A | #N/A | #N/A | ||
18 | Type A | 216.8795181 | 19.71850217 | 10.99878258 | 6.3098E-26 | 178.1599782 | 255.5990579 | 178.1599782 | 255.5990579 | ||
19 | Type B | 370.1847826 | 18.72919257 | 19.76512235 | 1.80984E-68 | 333.4078656 | 406.9616996 | 333.4078656 | 406.9616996 | ||
20 | Type C | 363.5666667 | 18.93615126 | 19.19960723 | 1.94085E-65 | 326.3833625 | 400.7499708 | 326.3833625 | 400.7499708 | ||
21 | Type D | 316.2241379 | 23.58842652 | 13.40590216 | 2.30919E-36 | 269.9055579 | 362.542718 | 269.9055579 | 362.542718 | ||
22 | Type E | 308.9204545 | 19.15012586 | 16.1315104 | 1.68984E-49 | 271.3169867 | 346.5239223 | 271.3169867 | 346.5239223 | ||
23 | Type F | 439.8080808 | 18.05491181 | 24.3594699 | 1.16961E-93 | 404.3551914 | 475.2609702 | 404.3551914 | 475.2609702 | ||
24 | Type G | 275.2978723 | 18.52887459 | 14.85777622 | 3.26397E-43 | 238.9143026 | 311.681442 | 238.9143026 | 311.681442 | ||
25 | Type H | 322.6545455 | 24.22320608 | 13.32005947 | 5.70907E-36 | 275.089503 | 370.2195879 | 275.089503 | 370.2195879 | ||
Sheet15 |