Multiple Linear Regression - Estimated Regression Equation |
Perceived_Ease_of_Use[t] = -0.160864 + 0.144669Relative_Advantage[t] + 0.40069Perceived_Usefulness[t] + 0.484418Information_Quality[t] + 0.0948457groupB[t] + 0.0649755genderB[t] + e[t] |
Multiple Linear Regression - Ordinary Least Squares | |||||
Variable | Parameter | S.D. | T-STAT H0: parameter = 0 | 2-tail p-value | 1-tail p-value |
(Intercept) | -0.1609 | 0.9452 | -1.7020e-01 | 0.8651 | 0.4325 |
Relative_Advantage | +0.1447 | 0.08408 | +1.7210e+00 | 0.08713 | 0.04356 |
Perceived_Usefulness | +0.4007 | 0.07812 | +5.1290e+00 | 7.744e-07 | 3.872e-07 |
Information_Quality | +0.4844 | 0.06633 | +7.3030e+00 | 9.838e-12 | 4.919e-12 |
groupB | +0.09485 | 0.3474 | +2.7300e-01 | 0.7852 | 0.3926 |
genderB | +0.06498 | 0.2895 | +2.2450e-01 | 0.8227 | 0.4113 |
Multiple Linear Regression - Regression Statistics | |
Multiple R | 0.7638 |
R-squared | 0.5834 |
Adjusted R-squared | 0.5714 |
F-TEST (value) | 48.46 |
F-TEST (DF numerator) | 5 |
F-TEST (DF denominator) | 173 |
p-value | 0 |
Multiple Linear Regression - Residual Statistics | |
Residual Standard Deviation | 1.876 |
Sum Squared Residuals | 609.1 |
Menu of Residual Diagnostics | |
Description | Link |
Histogram | Compute |
Central Tendency | Compute |
QQ Plot | Compute |
Kernel Density Plot | Compute |
Skewness/Kurtosis Test | Compute |
Skewness-Kurtosis Plot | Compute |
Harrell-Davis Plot | Compute |
Bootstrap Plot -- Central Tendency | Compute |
Blocked Bootstrap Plot -- Central Tendency | Compute |
(Partial) Autocorrelation Plot | Compute |
Spectral Analysis | Compute |
Tukey lambda PPCC Plot | Compute |
Box-Cox Normality Plot | Compute |
Summary Statistics | Compute |
Multiple Linear Regression - Actuals, Interpolation, and Residuals | |||
Time or Index | Actuals | Interpolation Forecast | Residuals Prediction Error |
1 | 10 | 15.56 | -5.56 |
2 | 15 | 15.42 | -0.4197 |
3 | 14 | 13.91 | 0.08965 |
4 | 14 | 17.23 | -3.228 |
5 | 8 | 12.7 | -4.699 |
6 | 19 | 17.8 | 1.204 |
7 | 17 | 15.99 | 1.007 |
8 | 18 | 17.31 | 0.6882 |
9 | 10 | 8.535 | 1.465 |
10 | 15 | 15.44 | -0.4433 |
11 | 16 | 13.96 | 2.038 |
12 | 12 | 12.16 | -0.1589 |
13 | 13 | 14.54 | -1.539 |
14 | 10 | 9.904 | 0.09575 |
15 | 14 | 12.82 | 1.18 |
16 | 15 | 14.96 | 0.03709 |
17 | 20 | 16.86 | 3.145 |
18 | 9 | 12.57 | -3.574 |
19 | 12 | 14.62 | -2.619 |
20 | 13 | 12.08 | 0.9248 |
21 | 16 | 14.88 | 1.121 |
22 | 12 | 14.99 | -2.992 |
23 | 14 | 14.77 | -0.7678 |
24 | 15 | 15.65 | -0.6529 |
25 | 19 | 16.71 | 2.29 |
26 | 16 | 13.07 | 2.928 |
27 | 16 | 14.36 | 1.637 |
28 | 14 | 13 | 1.002 |
29 | 14 | 14.57 | -0.5728 |
30 | 14 | 11.8 | 2.204 |
31 | 13 | 14.07 | -1.067 |
32 | 18 | 17.19 | 0.8052 |
33 | 15 | 14.13 | 0.8653 |
34 | 15 | 13.47 | 1.533 |
35 | 15 | 15.88 | -0.8773 |
36 | 13 | 12.3 | 0.7021 |
37 | 14 | 11.67 | 2.326 |
38 | 15 | 13.82 | 1.178 |
39 | 14 | 13.85 | 0.1506 |
40 | 19 | 16.62 | 2.378 |
41 | 16 | 15.51 | 0.4917 |
42 | 16 | 14.38 | 1.62 |
43 | 12 | 12.97 | -0.9708 |
44 | 10 | 10.62 | -0.6171 |
45 | 11 | 13.51 | -2.51 |
46 | 13 | 14 | -1.005 |
47 | 14 | 12.71 | 1.292 |
48 | 11 | 12.4 | -1.396 |
49 | 11 | 13 | -1.998 |
50 | 16 | 13.88 | 2.117 |
51 | 9 | 12.41 | -3.415 |
52 | 16 | 13.42 | 2.583 |
53 | 19 | 16.85 | 2.154 |
54 | 13 | 13.1 | -0.1049 |
55 | 15 | 12.3 | 2.696 |
56 | 14 | 14.24 | -0.2412 |
57 | 15 | 14.54 | 0.4606 |
58 | 11 | 10.28 | 0.7167 |
59 | 14 | 12.27 | 1.73 |
60 | 15 | 15.36 | -0.3636 |
61 | 17 | 15.5 | 1.503 |
62 | 16 | 15.47 | 0.5297 |
63 | 13 | 11.71 | 1.292 |
64 | 15 | 12.84 | 2.162 |
65 | 14 | 13.96 | 0.03758 |
66 | 15 | 14.93 | 0.06875 |
67 | 14 | 13.82 | 0.1822 |
68 | 12 | 13.1 | -1.105 |
69 | 12 | 14.51 | -2.512 |
70 | 15 | 15.51 | -0.5083 |
71 | 17 | 17.13 | -0.1338 |
72 | 13 | 13.58 | -0.5782 |
73 | 5 | 7.274 | -2.274 |
74 | 7 | 9.841 | -2.841 |
75 | 10 | 9.585 | 0.415 |
76 | 15 | 13.75 | 1.245 |
77 | 9 | 8.346 | 0.6544 |
78 | 9 | 12.06 | -3.064 |
79 | 15 | 16.07 | -1.072 |
80 | 14 | 15.15 | -1.154 |
81 | 11 | 13.95 | -2.946 |
82 | 18 | 15.71 | 2.291 |
83 | 20 | 18.6 | 1.402 |
84 | 20 | 18.6 | 1.402 |
85 | 16 | 16.68 | -0.6827 |
86 | 15 | 12.08 | 2.921 |
87 | 14 | 12.25 | 1.753 |
88 | 13 | 13.34 | -0.3374 |
89 | 18 | 18.11 | -0.1132 |
90 | 14 | 15.33 | -1.332 |
91 | 12 | 14.28 | -2.283 |
92 | 9 | 9.373 | -0.3735 |
93 | 19 | 15 | 3.999 |
94 | 13 | 12.77 | 0.2348 |
95 | 12 | 13.08 | -1.081 |
96 | 14 | 13.67 | 0.3269 |
97 | 6 | 12.14 | -6.14 |
98 | 14 | 12.45 | 1.552 |
99 | 11 | 10.7 | 0.3049 |
100 | 11 | 12.08 | -1.079 |
101 | 14 | 13.72 | 0.2765 |
102 | 12 | 14.91 | -2.913 |
103 | 19 | 18.2 | 0.8031 |
104 | 13 | 15.3 | -2.299 |
105 | 14 | 12.74 | 1.256 |
106 | 17 | 16.83 | 0.1726 |
107 | 12 | 13.21 | -1.211 |
108 | 16 | 14.44 | 1.555 |
109 | 15 | 15.73 | -0.7304 |
110 | 15 | 12.93 | 2.067 |
111 | 15 | 15.05 | -0.04664 |
112 | 16 | 14.67 | 1.33 |
113 | 15 | 17.3 | -2.301 |
114 | 12 | 10.37 | 1.634 |
115 | 13 | 11.67 | 1.326 |
116 | 14 | 14.83 | -0.8288 |
117 | 17 | 16.52 | 0.4847 |
118 | 14 | 16.48 | -2.477 |
119 | 14 | 14.32 | -0.3187 |
120 | 14 | 11.9 | 2.097 |
121 | 15 | 14.56 | 0.4418 |
122 | 11 | 14.22 | -3.218 |
123 | 11 | 13.67 | -2.673 |
124 | 16 | 15.17 | 0.8315 |
125 | 12 | 14.73 | -2.726 |
126 | 12 | 14.09 | -2.094 |
127 | 19 | 18.05 | 0.9518 |
128 | 18 | 17.81 | 0.1873 |
129 | 16 | 11.73 | 4.269 |
130 | 16 | 12.52 | 3.481 |
131 | 13 | 13.61 | -0.6121 |
132 | 11 | 11.05 | -0.04942 |
133 | 10 | 10 | -0.004488 |
134 | 14 | 13.96 | 0.03758 |
135 | 14 | 10.77 | 3.232 |
136 | 14 | 13.52 | 0.4827 |
137 | 16 | 12.27 | 3.726 |
138 | 10 | 10.07 | -0.06946 |
139 | 16 | 15.48 | 0.5234 |
140 | 7 | 11.63 | -4.63 |
141 | 16 | 14.44 | 1.555 |
142 | 15 | 11.84 | 3.16 |
143 | 17 | 15.18 | 1.824 |
144 | 11 | 12.58 | -1.576 |
145 | 11 | 10.15 | 0.8508 |
146 | 10 | 13.36 | -3.361 |
147 | 13 | 13.04 | -0.03691 |
148 | 14 | 15.62 | -1.619 |
149 | 13 | 14.32 | -1.319 |
150 | 13 | 14.19 | -1.189 |
151 | 12 | 13.07 | -1.072 |
152 | 10 | 11.67 | -1.672 |
153 | 15 | 15.01 | -0.008702 |
154 | 6 | 7.013 | -1.013 |
155 | 15 | 14.17 | 0.8279 |
156 | 15 | 15.08 | -0.0848 |
157 | 11 | 12.41 | -1.415 |
158 | 14 | 12.43 | 1.569 |
159 | 14 | 14.04 | -0.0439 |
160 | 16 | 15.36 | 0.6364 |
161 | 12 | 12.01 | -0.01422 |
162 | 15 | 13.35 | 1.646 |
163 | 20 | 16.45 | 3.55 |
164 | 12 | 13 | -1.004 |
165 | 9 | 10.52 | -1.522 |
166 | 13 | 12.85 | 0.1471 |
167 | 15 | 16.75 | -1.746 |
168 | 19 | 18.94 | 0.06265 |
169 | 11 | 11.93 | -0.9345 |
170 | 11 | 11.33 | -0.3325 |
171 | 17 | 14.99 | 2.015 |
172 | 15 | 13.17 | 1.83 |
173 | 14 | 13.11 | 0.891 |
174 | 15 | 12.93 | 2.067 |
175 | 11 | 11.98 | -0.9755 |
176 | 12 | 14.33 | -2.33 |
177 | 15 | 17.51 | -2.507 |
178 | 16 | 15.2 | 0.7962 |
179 | 16 | 15.35 | 0.6515 |
Goldfeld-Quandt test for Heteroskedasticity | |||
p-values | Alternative Hypothesis | ||
breakpoint index | greater | 2-sided | less |
9 | 0.9186 | 0.1628 | 0.0814 |
10 | 0.9336 | 0.1328 | 0.06641 |
11 | 0.9823 | 0.03532 | 0.01766 |
12 | 0.9663 | 0.06747 | 0.03373 |
13 | 0.9699 | 0.0601 | 0.03005 |
14 | 0.9492 | 0.1017 | 0.05083 |
15 | 0.9208 | 0.1583 | 0.07917 |
16 | 0.8821 | 0.2358 | 0.1179 |
17 | 0.8887 | 0.2226 | 0.1113 |
18 | 0.9311 | 0.1378 | 0.06888 |
19 | 0.9412 | 0.1176 | 0.05881 |
20 | 0.9186 | 0.1627 | 0.08137 |
21 | 0.8885 | 0.223 | 0.1115 |
22 | 0.8707 | 0.2586 | 0.1293 |
23 | 0.8308 | 0.3384 | 0.1692 |
24 | 0.7852 | 0.4296 | 0.2148 |
25 | 0.7524 | 0.4951 | 0.2476 |
26 | 0.7231 | 0.5538 | 0.2769 |
27 | 0.7823 | 0.4354 | 0.2177 |
28 | 0.7881 | 0.4238 | 0.2119 |
29 | 0.7485 | 0.503 | 0.2515 |
30 | 0.7422 | 0.5155 | 0.2578 |
31 | 0.6951 | 0.6098 | 0.3049 |
32 | 0.6504 | 0.6992 | 0.3496 |
33 | 0.6003 | 0.7994 | 0.3997 |
34 | 0.5791 | 0.8418 | 0.4209 |
35 | 0.5279 | 0.9441 | 0.4721 |
36 | 0.5839 | 0.8321 | 0.4161 |
37 | 0.6011 | 0.7978 | 0.3989 |
38 | 0.5871 | 0.8257 | 0.4129 |
39 | 0.5482 | 0.9037 | 0.4518 |
40 | 0.6057 | 0.7886 | 0.3943 |
41 | 0.5543 | 0.8914 | 0.4457 |
42 | 0.5354 | 0.9293 | 0.4646 |
43 | 0.4953 | 0.9906 | 0.5047 |
44 | 0.4493 | 0.8986 | 0.5507 |
45 | 0.5492 | 0.9017 | 0.4508 |
46 | 0.5055 | 0.9891 | 0.4945 |
47 | 0.4772 | 0.9544 | 0.5228 |
48 | 0.5077 | 0.9845 | 0.4923 |
49 | 0.4925 | 0.9849 | 0.5075 |
50 | 0.5369 | 0.9261 | 0.4631 |
51 | 0.6934 | 0.6132 | 0.3066 |
52 | 0.7587 | 0.4826 | 0.2413 |
53 | 0.7824 | 0.4352 | 0.2176 |
54 | 0.7467 | 0.5066 | 0.2533 |
55 | 0.7866 | 0.4268 | 0.2134 |
56 | 0.751 | 0.4979 | 0.249 |
57 | 0.7138 | 0.5724 | 0.2862 |
58 | 0.6749 | 0.6502 | 0.3251 |
59 | 0.6564 | 0.6872 | 0.3436 |
60 | 0.6201 | 0.7598 | 0.3799 |
61 | 0.5964 | 0.8071 | 0.4036 |
62 | 0.5531 | 0.8938 | 0.4469 |
63 | 0.5476 | 0.9049 | 0.4524 |
64 | 0.5479 | 0.9042 | 0.4521 |
65 | 0.5031 | 0.9938 | 0.4969 |
66 | 0.4585 | 0.917 | 0.5415 |
67 | 0.4137 | 0.8274 | 0.5863 |
68 | 0.3938 | 0.7876 | 0.6062 |
69 | 0.4159 | 0.8318 | 0.5841 |
70 | 0.3772 | 0.7544 | 0.6228 |
71 | 0.3439 | 0.6878 | 0.6561 |
72 | 0.3134 | 0.6268 | 0.6866 |
73 | 0.3389 | 0.6778 | 0.6611 |
74 | 0.3776 | 0.7551 | 0.6224 |
75 | 0.3508 | 0.7016 | 0.6492 |
76 | 0.3289 | 0.6579 | 0.6711 |
77 | 0.2939 | 0.5878 | 0.7061 |
78 | 0.3647 | 0.7293 | 0.6353 |
79 | 0.3468 | 0.6936 | 0.6532 |
80 | 0.3452 | 0.6905 | 0.6548 |
81 | 0.4173 | 0.8347 | 0.5827 |
82 | 0.4511 | 0.9023 | 0.5489 |
83 | 0.4318 | 0.8637 | 0.5682 |
84 | 0.4132 | 0.8265 | 0.5868 |
85 | 0.3763 | 0.7526 | 0.6237 |
86 | 0.4401 | 0.8803 | 0.5599 |
87 | 0.4356 | 0.8711 | 0.5644 |
88 | 0.3936 | 0.7872 | 0.6064 |
89 | 0.3526 | 0.7052 | 0.6474 |
90 | 0.3338 | 0.6677 | 0.6662 |
91 | 0.3506 | 0.7013 | 0.6494 |
92 | 0.3197 | 0.6394 | 0.6803 |
93 | 0.4814 | 0.9628 | 0.5186 |
94 | 0.4385 | 0.8769 | 0.5615 |
95 | 0.4129 | 0.8259 | 0.5871 |
96 | 0.3719 | 0.7437 | 0.6281 |
97 | 0.7758 | 0.4485 | 0.2242 |
98 | 0.7627 | 0.4746 | 0.2373 |
99 | 0.7343 | 0.5314 | 0.2657 |
100 | 0.7087 | 0.5827 | 0.2913 |
101 | 0.6787 | 0.6426 | 0.3213 |
102 | 0.7479 | 0.5042 | 0.2521 |
103 | 0.7169 | 0.5662 | 0.2831 |
104 | 0.732 | 0.5359 | 0.268 |
105 | 0.7193 | 0.5614 | 0.2807 |
106 | 0.6809 | 0.6381 | 0.3191 |
107 | 0.658 | 0.6841 | 0.342 |
108 | 0.6465 | 0.707 | 0.3535 |
109 | 0.6083 | 0.7835 | 0.3917 |
110 | 0.6105 | 0.779 | 0.3895 |
111 | 0.5662 | 0.8676 | 0.4338 |
112 | 0.5699 | 0.8603 | 0.4301 |
113 | 0.583 | 0.8339 | 0.417 |
114 | 0.5726 | 0.8548 | 0.4274 |
115 | 0.5574 | 0.8853 | 0.4426 |
116 | 0.5262 | 0.9475 | 0.4738 |
117 | 0.4846 | 0.9692 | 0.5154 |
118 | 0.5289 | 0.9423 | 0.4711 |
119 | 0.4824 | 0.9647 | 0.5176 |
120 | 0.4955 | 0.991 | 0.5045 |
121 | 0.4559 | 0.9118 | 0.5441 |
122 | 0.5403 | 0.9193 | 0.4597 |
123 | 0.5871 | 0.8258 | 0.4129 |
124 | 0.5448 | 0.9104 | 0.4552 |
125 | 0.6328 | 0.7344 | 0.3672 |
126 | 0.6387 | 0.7226 | 0.3613 |
127 | 0.6043 | 0.7913 | 0.3957 |
128 | 0.5582 | 0.8836 | 0.4418 |
129 | 0.7107 | 0.5785 | 0.2893 |
130 | 0.8184 | 0.3631 | 0.1816 |
131 | 0.7864 | 0.4273 | 0.2136 |
132 | 0.7468 | 0.5065 | 0.2532 |
133 | 0.705 | 0.5899 | 0.295 |
134 | 0.6593 | 0.6814 | 0.3407 |
135 | 0.8063 | 0.3875 | 0.1937 |
136 | 0.7728 | 0.4543 | 0.2272 |
137 | 0.8586 | 0.2827 | 0.1414 |
138 | 0.8257 | 0.3486 | 0.1743 |
139 | 0.7884 | 0.4233 | 0.2116 |
140 | 0.9018 | 0.1965 | 0.09823 |
141 | 0.894 | 0.2121 | 0.106 |
142 | 0.9572 | 0.08563 | 0.04281 |
143 | 0.9538 | 0.09245 | 0.04623 |
144 | 0.9406 | 0.1188 | 0.05939 |
145 | 0.9347 | 0.1306 | 0.06531 |
146 | 0.9643 | 0.07134 | 0.03567 |
147 | 0.9498 | 0.1004 | 0.0502 |
148 | 0.9535 | 0.09293 | 0.04647 |
149 | 0.942 | 0.116 | 0.058 |
150 | 0.9409 | 0.1182 | 0.05909 |
151 | 0.9189 | 0.1623 | 0.08115 |
152 | 0.907 | 0.1861 | 0.09303 |
153 | 0.8753 | 0.2495 | 0.1247 |
154 | 0.8499 | 0.3003 | 0.1501 |
155 | 0.8072 | 0.3857 | 0.1928 |
156 | 0.764 | 0.4719 | 0.236 |
157 | 0.7207 | 0.5586 | 0.2793 |
158 | 0.8069 | 0.3863 | 0.1931 |
159 | 0.7627 | 0.4746 | 0.2373 |
160 | 0.7087 | 0.5825 | 0.2913 |
161 | 0.6462 | 0.7077 | 0.3538 |
162 | 0.6547 | 0.6907 | 0.3453 |
163 | 0.7482 | 0.5036 | 0.2518 |
164 | 0.7059 | 0.5882 | 0.2941 |
165 | 0.7913 | 0.4173 | 0.2087 |
166 | 0.7022 | 0.5955 | 0.2978 |
167 | 0.592 | 0.8161 | 0.408 |
168 | 0.4623 | 0.9246 | 0.5377 |
169 | 0.3716 | 0.7432 | 0.6284 |
170 | 0.5911 | 0.8178 | 0.4089 |
Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity | |||
Description | # significant tests | % significant tests | OK/NOK |
1% type I error level | 0 | 0 | OK |
5% type I error level | 1 | 0.00617284 | OK |
10% type I error level | 7 | 0.0432099 | OK |
Ramsey RESET F-Test for powers (2 and 3) of fitted values |
> reset_test_fitted RESET test data: mylm RESET = 1.6862, df1 = 2, df2 = 171, p-value = 0.1883 |
Ramsey RESET F-Test for powers (2 and 3) of regressors |
> reset_test_regressors RESET test data: mylm RESET = 1.2178, df1 = 10, df2 = 163, p-value = 0.2831 |
Ramsey RESET F-Test for powers (2 and 3) of principal components |
> reset_test_principal_components RESET test data: mylm RESET = 1.9278, df1 = 2, df2 = 171, p-value = 0.1486 |
Variance Inflation Factors (Multicollinearity) |
> vif Relative_Advantage Perceived_Usefulness Information_Quality 1.548539 1.613161 1.676126 groupB genderB 1.219931 1.064747 |