Multiple Linear Regression - Estimated Regression Equation |
Intention_to_Use[t] = + 1.51583 + 0.233562Perceived_Usefulness[t] + 0.239425Perceived_Ease_of_Use[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) | +1.516 | 0.6485 | +2.3370e+00 | 0.02054 | 0.01027 |
Perceived_Usefulness | +0.2336 | 0.06943 | +3.3640e+00 | 0.0009422 | 0.0004711 |
Perceived_Ease_of_Use | +0.2394 | 0.05539 | +4.3230e+00 | 2.575e-05 | 1.287e-05 |
Multiple Linear Regression - Regression Statistics | |
Multiple R | 0.5635 |
R-squared | 0.3175 |
Adjusted R-squared | 0.3098 |
F-TEST (value) | 40.94 |
F-TEST (DF numerator) | 2 |
F-TEST (DF denominator) | 176 |
p-value | 2.442e-15 |
Multiple Linear Regression - Residual Statistics | |
Residual Standard Deviation | 1.631 |
Sum Squared Residuals | 468.2 |
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 | 6.246 | 3.754 |
2 | 8 | 7.209 | 0.7907 |
3 | 8 | 7.671 | 0.3295 |
4 | 9 | 8.138 | 0.8624 |
5 | 5 | 4.833 | 0.1674 |
6 | 10 | 9.101 | 0.8988 |
7 | 8 | 8.389 | -0.3888 |
8 | 9 | 8.862 | 0.1382 |
9 | 8 | 5.311 | 2.689 |
10 | 7 | 7.91 | -0.9099 |
11 | 10 | 7.682 | 2.318 |
12 | 10 | 6.491 | 3.509 |
13 | 9 | 7.431 | 1.569 |
14 | 4 | 5.545 | -1.545 |
15 | 4 | 7.203 | -3.203 |
16 | 8 | 7.676 | 0.3236 |
17 | 9 | 9.808 | -0.8078 |
18 | 10 | 6.006 | 3.994 |
19 | 8 | 7.192 | 0.8083 |
20 | 5 | 6.964 | -1.964 |
21 | 10 | 8.149 | 1.851 |
22 | 8 | 6.958 | 1.042 |
23 | 7 | 7.437 | -0.437 |
24 | 8 | 7.91 | 0.09006 |
25 | 8 | 9.568 | -1.568 |
26 | 9 | 8.149 | 0.8506 |
27 | 8 | 7.916 | 0.0842 |
28 | 6 | 6.97 | -0.9698 |
29 | 8 | 7.437 | 0.563 |
30 | 8 | 7.437 | 0.563 |
31 | 5 | 6.73 | -1.73 |
32 | 9 | 9.329 | -0.3289 |
33 | 8 | 7.91 | 0.09006 |
34 | 8 | 7.209 | 0.7907 |
35 | 8 | 7.91 | 0.09006 |
36 | 6 | 7.431 | -1.431 |
37 | 6 | 6.97 | -0.9698 |
38 | 9 | 7.209 | 1.791 |
39 | 8 | 7.437 | 0.563 |
40 | 9 | 8.868 | 0.1324 |
41 | 10 | 8.149 | 1.851 |
42 | 8 | 8.149 | -0.1494 |
43 | 8 | 7.192 | 0.8083 |
44 | 7 | 5.311 | 1.689 |
45 | 7 | 6.719 | 0.2813 |
46 | 10 | 7.431 | 2.569 |
47 | 8 | 6.97 | 1.03 |
48 | 7 | 6.719 | 0.2813 |
49 | 10 | 6.252 | 3.748 |
50 | 7 | 7.682 | -0.6822 |
51 | 7 | 6.006 | 0.9937 |
52 | 9 | 7.449 | 1.551 |
53 | 9 | 8.868 | 0.1324 |
54 | 8 | 7.198 | 0.8025 |
55 | 6 | 7.209 | -1.209 |
56 | 8 | 6.97 | 1.03 |
57 | 9 | 7.91 | 1.09 |
58 | 2 | 5.551 | -3.551 |
59 | 6 | 7.203 | -1.203 |
60 | 8 | 7.91 | 0.09006 |
61 | 8 | 8.155 | -0.1552 |
62 | 7 | 8.616 | -1.616 |
63 | 8 | 6.497 | 1.503 |
64 | 6 | 7.209 | -1.209 |
65 | 10 | 7.203 | 2.797 |
66 | 10 | 7.443 | 2.557 |
67 | 10 | 7.203 | 2.797 |
68 | 8 | 6.958 | 1.042 |
69 | 8 | 6.725 | 1.275 |
70 | 7 | 7.91 | -0.9099 |
71 | 10 | 8.856 | 1.144 |
72 | 5 | 6.964 | -1.964 |
73 | 3 | 4.581 | -1.581 |
74 | 2 | 5.06 | -3.06 |
75 | 3 | 5.545 | -2.545 |
76 | 4 | 7.676 | -3.676 |
77 | 2 | 5.072 | -3.072 |
78 | 6 | 5.773 | 0.2273 |
79 | 8 | 7.91 | 0.09006 |
80 | 8 | 7.671 | 0.3295 |
81 | 5 | 6.952 | -1.952 |
82 | 10 | 7.928 | 2.072 |
83 | 9 | 9.808 | -0.8078 |
84 | 8 | 9.808 | -1.808 |
85 | 9 | 8.383 | 0.6171 |
86 | 8 | 7.209 | 0.7907 |
87 | 5 | 7.671 | -2.671 |
88 | 7 | 6.73 | 0.2696 |
89 | 9 | 9.329 | -0.3289 |
90 | 8 | 7.437 | 0.563 |
91 | 4 | 6.958 | -2.958 |
92 | 7 | 5.072 | 1.928 |
93 | 8 | 9.335 | -1.335 |
94 | 7 | 7.198 | -0.1975 |
95 | 7 | 6.257 | 0.7426 |
96 | 9 | 7.203 | 1.797 |
97 | 6 | 5.288 | 0.712 |
98 | 7 | 6.97 | 0.03017 |
99 | 4 | 6.018 | -2.018 |
100 | 6 | 6.252 | -0.2516 |
101 | 10 | 7.203 | 2.797 |
102 | 9 | 6.958 | 2.042 |
103 | 10 | 9.335 | 0.6652 |
104 | 8 | 7.431 | 0.5689 |
105 | 4 | 6.97 | -2.97 |
106 | 8 | 8.622 | -0.6224 |
107 | 5 | 6.257 | -1.257 |
108 | 8 | 8.149 | -0.1494 |
109 | 9 | 8.377 | 0.6229 |
110 | 8 | 7.209 | 0.7907 |
111 | 4 | 7.443 | -3.443 |
112 | 8 | 8.149 | -0.1494 |
113 | 10 | 7.91 | 2.09 |
114 | 6 | 6.491 | -0.491 |
115 | 7 | 6.73 | 0.2696 |
116 | 10 | 7.671 | 2.329 |
117 | 9 | 9.089 | -0.08948 |
118 | 8 | 7.671 | 0.3295 |
119 | 3 | 7.437 | -4.437 |
120 | 8 | 6.736 | 1.264 |
121 | 7 | 7.676 | -0.6764 |
122 | 7 | 6.719 | 0.2813 |
123 | 8 | 6.485 | 1.515 |
124 | 8 | 8.149 | -0.1494 |
125 | 7 | 6.491 | 0.509 |
126 | 7 | 6.958 | 0.04189 |
127 | 9 | 9.568 | -0.5683 |
128 | 9 | 9.095 | -0.09534 |
129 | 9 | 6.748 | 2.252 |
130 | 4 | 7.449 | -3.449 |
131 | 6 | 6.73 | -0.7304 |
132 | 6 | 6.018 | -0.018 |
133 | 6 | 5.545 | 0.455 |
134 | 8 | 7.203 | 0.7966 |
135 | 3 | 6.269 | -3.269 |
136 | 8 | 6.97 | 1.03 |
137 | 8 | 7.449 | 0.5513 |
138 | 6 | 5.545 | 0.455 |
139 | 10 | 7.916 | 2.084 |
140 | 2 | 5.294 | -3.294 |
141 | 9 | 8.149 | 0.8506 |
142 | 6 | 7.209 | -1.209 |
143 | 6 | 7.922 | -1.922 |
144 | 5 | 6.719 | -1.719 |
145 | 4 | 5.784 | -1.784 |
146 | 7 | 6.713 | 0.2872 |
147 | 5 | 6.497 | -1.497 |
148 | 8 | 7.904 | 0.09592 |
149 | 6 | 7.198 | -1.198 |
150 | 9 | 7.198 | 1.802 |
151 | 6 | 7.192 | -1.192 |
152 | 4 | 6.479 | -2.479 |
153 | 7 | 7.91 | -0.9099 |
154 | 2 | 3.653 | -1.653 |
155 | 8 | 7.443 | 0.5572 |
156 | 9 | 8.143 | 0.8565 |
157 | 6 | 6.485 | -0.4851 |
158 | 5 | 6.269 | -1.269 |
159 | 7 | 7.437 | -0.437 |
160 | 8 | 8.149 | -0.1494 |
161 | 4 | 6.491 | -2.491 |
162 | 9 | 7.443 | 1.557 |
163 | 9 | 9.808 | -0.8078 |
164 | 9 | 6.491 | 2.509 |
165 | 7 | 5.072 | 1.928 |
166 | 5 | 6.73 | -1.73 |
167 | 7 | 8.611 | -1.611 |
168 | 9 | 9.568 | -0.5683 |
169 | 8 | 6.252 | 1.748 |
170 | 6 | 6.719 | -0.7187 |
171 | 9 | 7.688 | 1.312 |
172 | 8 | 7.676 | 0.3236 |
173 | 7 | 7.203 | -0.2034 |
174 | 7 | 7.209 | -0.2093 |
175 | 7 | 5.551 | 1.449 |
176 | 8 | 7.192 | 0.8083 |
177 | 10 | 8.143 | 1.857 |
178 | 6 | 8.149 | -2.149 |
179 | 6 | 8.149 | -2.149 |
Goldfeld-Quandt test for Heteroskedasticity | |||
p-values | Alternative Hypothesis | ||
breakpoint index | greater | 2-sided | less |
6 | 0.5705 | 0.8591 | 0.4295 |
7 | 0.4558 | 0.9115 | 0.5442 |
8 | 0.314 | 0.628 | 0.686 |
9 | 0.3142 | 0.6285 | 0.6858 |
10 | 0.3365 | 0.673 | 0.6635 |
11 | 0.3641 | 0.7283 | 0.6359 |
12 | 0.4475 | 0.895 | 0.5525 |
13 | 0.3607 | 0.7213 | 0.6393 |
14 | 0.6271 | 0.7457 | 0.3729 |
15 | 0.8851 | 0.2298 | 0.1149 |
16 | 0.8423 | 0.3154 | 0.1577 |
17 | 0.8001 | 0.3998 | 0.1999 |
18 | 0.8447 | 0.3107 | 0.1553 |
19 | 0.8083 | 0.3835 | 0.1917 |
20 | 0.8709 | 0.2583 | 0.1291 |
21 | 0.8658 | 0.2684 | 0.1342 |
22 | 0.8295 | 0.341 | 0.1705 |
23 | 0.8019 | 0.3961 | 0.1981 |
24 | 0.7565 | 0.487 | 0.2435 |
25 | 0.7417 | 0.5167 | 0.2583 |
26 | 0.6983 | 0.6035 | 0.3017 |
27 | 0.6417 | 0.7167 | 0.3583 |
28 | 0.6149 | 0.7701 | 0.3851 |
29 | 0.557 | 0.8859 | 0.443 |
30 | 0.4986 | 0.9972 | 0.5014 |
31 | 0.5398 | 0.9205 | 0.4602 |
32 | 0.4848 | 0.9696 | 0.5152 |
33 | 0.4289 | 0.8577 | 0.5711 |
34 | 0.3927 | 0.7854 | 0.6073 |
35 | 0.3407 | 0.6813 | 0.6593 |
36 | 0.3841 | 0.7682 | 0.6159 |
37 | 0.3562 | 0.7124 | 0.6438 |
38 | 0.3727 | 0.7454 | 0.6273 |
39 | 0.3244 | 0.6488 | 0.6756 |
40 | 0.2846 | 0.5692 | 0.7154 |
41 | 0.295 | 0.59 | 0.705 |
42 | 0.2523 | 0.5046 | 0.7477 |
43 | 0.2155 | 0.4311 | 0.7844 |
44 | 0.1955 | 0.391 | 0.8045 |
45 | 0.1685 | 0.337 | 0.8315 |
46 | 0.1944 | 0.3888 | 0.8056 |
47 | 0.169 | 0.3381 | 0.831 |
48 | 0.146 | 0.292 | 0.854 |
49 | 0.2452 | 0.4904 | 0.7548 |
50 | 0.2162 | 0.4324 | 0.7838 |
51 | 0.1925 | 0.385 | 0.8075 |
52 | 0.1893 | 0.3787 | 0.8107 |
53 | 0.16 | 0.3201 | 0.84 |
54 | 0.1355 | 0.2711 | 0.8645 |
55 | 0.1329 | 0.2659 | 0.8671 |
56 | 0.1144 | 0.2289 | 0.8856 |
57 | 0.09971 | 0.1994 | 0.9003 |
58 | 0.2756 | 0.5512 | 0.7244 |
59 | 0.2694 | 0.5388 | 0.7306 |
60 | 0.2338 | 0.4676 | 0.7662 |
61 | 0.1999 | 0.3997 | 0.8001 |
62 | 0.2132 | 0.4265 | 0.7868 |
63 | 0.2033 | 0.4067 | 0.7967 |
64 | 0.1914 | 0.3827 | 0.8086 |
65 | 0.2511 | 0.5022 | 0.7489 |
66 | 0.3063 | 0.6125 | 0.6937 |
67 | 0.3778 | 0.7556 | 0.6222 |
68 | 0.3487 | 0.6974 | 0.6513 |
69 | 0.3265 | 0.6531 | 0.6735 |
70 | 0.3075 | 0.6149 | 0.6925 |
71 | 0.2887 | 0.5775 | 0.7113 |
72 | 0.3328 | 0.6656 | 0.6672 |
73 | 0.3979 | 0.7957 | 0.6021 |
74 | 0.5534 | 0.8933 | 0.4466 |
75 | 0.6268 | 0.7463 | 0.3732 |
76 | 0.7852 | 0.4295 | 0.2148 |
77 | 0.8571 | 0.2858 | 0.1429 |
78 | 0.8323 | 0.3353 | 0.1677 |
79 | 0.8046 | 0.3908 | 0.1954 |
80 | 0.7754 | 0.4491 | 0.2246 |
81 | 0.7936 | 0.4128 | 0.2064 |
82 | 0.8117 | 0.3766 | 0.1883 |
83 | 0.7906 | 0.4188 | 0.2094 |
84 | 0.7978 | 0.4044 | 0.2022 |
85 | 0.7712 | 0.4576 | 0.2288 |
86 | 0.7457 | 0.5087 | 0.2543 |
87 | 0.7994 | 0.4013 | 0.2006 |
88 | 0.769 | 0.462 | 0.231 |
89 | 0.7362 | 0.5276 | 0.2638 |
90 | 0.7048 | 0.5904 | 0.2952 |
91 | 0.7821 | 0.4358 | 0.2179 |
92 | 0.7944 | 0.4111 | 0.2056 |
93 | 0.7834 | 0.4333 | 0.2166 |
94 | 0.7508 | 0.4983 | 0.2492 |
95 | 0.7241 | 0.5519 | 0.2759 |
96 | 0.7333 | 0.5333 | 0.2667 |
97 | 0.7063 | 0.5874 | 0.2937 |
98 | 0.6688 | 0.6623 | 0.3312 |
99 | 0.6874 | 0.6251 | 0.3126 |
100 | 0.6492 | 0.7016 | 0.3508 |
101 | 0.7284 | 0.5433 | 0.2716 |
102 | 0.7545 | 0.4909 | 0.2455 |
103 | 0.7257 | 0.5486 | 0.2743 |
104 | 0.6951 | 0.6097 | 0.3049 |
105 | 0.7746 | 0.4509 | 0.2254 |
106 | 0.7445 | 0.511 | 0.2555 |
107 | 0.7276 | 0.5448 | 0.2724 |
108 | 0.6899 | 0.6201 | 0.3101 |
109 | 0.6583 | 0.6834 | 0.3417 |
110 | 0.6286 | 0.7428 | 0.3714 |
111 | 0.7574 | 0.4852 | 0.2426 |
112 | 0.7211 | 0.5577 | 0.2789 |
113 | 0.7517 | 0.4965 | 0.2483 |
114 | 0.7171 | 0.5658 | 0.2829 |
115 | 0.6801 | 0.6398 | 0.3199 |
116 | 0.7339 | 0.5322 | 0.2661 |
117 | 0.696 | 0.608 | 0.304 |
118 | 0.6601 | 0.6799 | 0.3399 |
119 | 0.8682 | 0.2636 | 0.1318 |
120 | 0.861 | 0.278 | 0.139 |
121 | 0.8369 | 0.3262 | 0.1631 |
122 | 0.8102 | 0.3797 | 0.1898 |
123 | 0.8176 | 0.3647 | 0.1824 |
124 | 0.7846 | 0.4308 | 0.2154 |
125 | 0.7564 | 0.4872 | 0.2436 |
126 | 0.72 | 0.5599 | 0.28 |
127 | 0.6816 | 0.6368 | 0.3184 |
128 | 0.6372 | 0.7256 | 0.3628 |
129 | 0.6859 | 0.6281 | 0.3141 |
130 | 0.8144 | 0.3711 | 0.1856 |
131 | 0.7837 | 0.4325 | 0.2163 |
132 | 0.747 | 0.5059 | 0.253 |
133 | 0.7168 | 0.5664 | 0.2832 |
134 | 0.6901 | 0.6199 | 0.3099 |
135 | 0.8162 | 0.3676 | 0.1838 |
136 | 0.7982 | 0.4035 | 0.2018 |
137 | 0.7634 | 0.4732 | 0.2366 |
138 | 0.7324 | 0.5352 | 0.2676 |
139 | 0.772 | 0.456 | 0.228 |
140 | 0.8538 | 0.2924 | 0.1462 |
141 | 0.8388 | 0.3225 | 0.1612 |
142 | 0.817 | 0.3661 | 0.183 |
143 | 0.8272 | 0.3457 | 0.1728 |
144 | 0.8201 | 0.3598 | 0.1799 |
145 | 0.8267 | 0.3465 | 0.1733 |
146 | 0.7949 | 0.4102 | 0.2051 |
147 | 0.7917 | 0.4165 | 0.2083 |
148 | 0.7511 | 0.4978 | 0.2489 |
149 | 0.72 | 0.5601 | 0.28 |
150 | 0.7549 | 0.4902 | 0.2451 |
151 | 0.7154 | 0.5691 | 0.2846 |
152 | 0.7669 | 0.4661 | 0.2331 |
153 | 0.7266 | 0.5468 | 0.2734 |
154 | 0.7996 | 0.4009 | 0.2004 |
155 | 0.7563 | 0.4873 | 0.2437 |
156 | 0.733 | 0.5339 | 0.267 |
157 | 0.6871 | 0.6258 | 0.3129 |
158 | 0.7177 | 0.5646 | 0.2823 |
159 | 0.6562 | 0.6877 | 0.3438 |
160 | 0.5848 | 0.8304 | 0.4152 |
161 | 0.7807 | 0.4386 | 0.2193 |
162 | 0.7669 | 0.4663 | 0.2331 |
163 | 0.7109 | 0.5781 | 0.2891 |
164 | 0.7538 | 0.4924 | 0.2462 |
165 | 0.6949 | 0.6101 | 0.3051 |
166 | 0.7747 | 0.4506 | 0.2253 |
167 | 0.7178 | 0.5644 | 0.2822 |
168 | 0.6447 | 0.7107 | 0.3553 |
169 | 0.5777 | 0.8446 | 0.4223 |
170 | 0.5293 | 0.9413 | 0.4707 |
171 | 0.6728 | 0.6543 | 0.3272 |
172 | 0.5715 | 0.857 | 0.4285 |
173 | 0.4042 | 0.8084 | 0.5958 |
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 | 0 | 0 | OK |
10% type I error level | 0 | 0 | OK |
Ramsey RESET F-Test for powers (2 and 3) of fitted values |
> reset_test_fitted RESET test data: mylm RESET = 2.3578, df1 = 2, df2 = 174, p-value = 0.09765 |
Ramsey RESET F-Test for powers (2 and 3) of regressors |
> reset_test_regressors RESET test data: mylm RESET = 1.4404, df1 = 4, df2 = 172, p-value = 0.2227 |
Ramsey RESET F-Test for powers (2 and 3) of principal components |
> reset_test_principal_components RESET test data: mylm RESET = 2.2902, df1 = 2, df2 = 174, p-value = 0.1043 |
Variance Inflation Factors (Multicollinearity) |
> vif Perceived_Usefulness Perceived_Ease_of_Use 1.686359 1.686359 |