Multiple Linear Regression - Estimated Regression Equation |
y[t] = + 561.4 + 22.6909090909091x[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) | 561.4 | 5.042763 | 111.3279 | 0 | 0 |
x | 22.6909090909091 | 11.875097 | 1.9108 | 0.060893 | 0.030447 |
Multiple Linear Regression - Regression Statistics | |
Multiple R | 0.241407204914485 |
R-squared | 0.0582774385846243 |
Adjusted R-squared | 0.0423160392386011 |
F-TEST (value) | 3.65114845642552 |
F-TEST (DF numerator) | 1 |
F-TEST (DF denominator) | 59 |
p-value | 0.0608933048341368 |
Multiple Linear Regression - Residual Statistics | |
Residual Standard Deviation | 35.6577205586551 |
Sum Squared Residuals | 75016.9090909091 |
Multiple Linear Regression - Actuals, Interpolation, and Residuals | |||
Time or Index | Actuals | Interpolation Forecast | Residuals Prediction Error |
1 | 523 | 561.4 | -38.4000000000001 |
2 | 519 | 561.4 | -42.4 |
3 | 509 | 561.4 | -52.4 |
4 | 512 | 561.4 | -49.4 |
5 | 519 | 561.4 | -42.4 |
6 | 517 | 561.4 | -44.4 |
7 | 510 | 561.4 | -51.4 |
8 | 509 | 561.4 | -52.4 |
9 | 501 | 561.4 | -60.4 |
10 | 507 | 561.4 | -54.4 |
11 | 569 | 561.4 | 7.6 |
12 | 580 | 561.4 | 18.6 |
13 | 578 | 584.090909090909 | -6.09090909090909 |
14 | 565 | 584.090909090909 | -19.0909090909091 |
15 | 547 | 584.090909090909 | -37.0909090909091 |
16 | 555 | 561.4 | -6.4 |
17 | 562 | 561.4 | 0.600000000000003 |
18 | 561 | 561.4 | -0.399999999999997 |
19 | 555 | 561.4 | -6.4 |
20 | 544 | 561.4 | -17.4 |
21 | 537 | 561.4 | -24.4 |
22 | 543 | 561.4 | -18.4 |
23 | 594 | 561.4 | 32.6 |
24 | 611 | 584.090909090909 | 26.9090909090909 |
25 | 613 | 584.090909090909 | 28.9090909090909 |
26 | 611 | 584.090909090909 | 26.9090909090909 |
27 | 594 | 584.090909090909 | 9.9090909090909 |
28 | 595 | 584.090909090909 | 10.9090909090909 |
29 | 591 | 561.4 | 29.6 |
30 | 589 | 561.4 | 27.6 |
31 | 584 | 561.4 | 22.6 |
32 | 573 | 561.4 | 11.6 |
33 | 567 | 561.4 | 5.6 |
34 | 569 | 561.4 | 7.6 |
35 | 621 | 561.4 | 59.6 |
36 | 629 | 561.4 | 67.6 |
37 | 628 | 561.4 | 66.6 |
38 | 612 | 561.4 | 50.6 |
39 | 595 | 561.4 | 33.6 |
40 | 597 | 561.4 | 35.6 |
41 | 593 | 561.4 | 31.6 |
42 | 590 | 561.4 | 28.6 |
43 | 580 | 561.4 | 18.6 |
44 | 574 | 561.4 | 12.6 |
45 | 573 | 561.4 | 11.6 |
46 | 573 | 561.4 | 11.6 |
47 | 620 | 561.4 | 58.6 |
48 | 626 | 561.4 | 64.6 |
49 | 620 | 561.4 | 58.6 |
50 | 588 | 584.090909090909 | 3.90909090909091 |
51 | 566 | 584.090909090909 | -18.0909090909091 |
52 | 557 | 584.090909090909 | -27.0909090909091 |
53 | 561 | 561.4 | -0.399999999999997 |
54 | 549 | 561.4 | -12.4 |
55 | 532 | 561.4 | -29.4 |
56 | 526 | 561.4 | -35.4 |
57 | 511 | 561.4 | -50.4 |
58 | 499 | 561.4 | -62.4 |
59 | 555 | 561.4 | -6.4 |
60 | 565 | 561.4 | 3.60000000000000 |
61 | 542 | 561.4 | -19.4 |