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Author's title

Author*The author of this computation has been verified*
R Software Modulerwasp_multipleregression.wasp
Title produced by softwareMultiple Regression
Date of computationTue, 25 Nov 2008 00:14:27 -0700
Cite this page as followsStatistical Computations at FreeStatistics.org, Office for Research Development and Education, URL https://freestatistics.org/blog/index.php?v=date/2008/Nov/25/t1227597344dhgvv8gp7ix3jte.htm/, Retrieved Thu, 09 May 2024 07:47:00 +0000
Statistical Computations at FreeStatistics.org, Office for Research Development and Education, URL https://freestatistics.org/blog/index.php?pk=25564, Retrieved Thu, 09 May 2024 07:47:00 +0000
QR Codes:

Original text written by user:
IsPrivate?No (this computation is public)
User-defined keywords
Estimated Impact214
Family? (F = Feedback message, R = changed R code, M = changed R Module, P = changed Parameters, D = changed Data)
-     [Multiple Regression] [Taak 6 - Q1 (1)] [2008-11-16 10:36:13] [46c5a5fbda57fdfa1d4ef48658f82a0c]
F         [Multiple Regression] [Task 6 - Q1] [2008-11-25 07:14:27] [e7b118d7688fea522247297d6fc6c452] [Current]
Feedback Forum
2008-11-29 13:52:42 [Kevin Neelen] [reply
Er is hier gewerkt met het juiste model om deze vraagstelling te kunnen oplossen, namelijk het Multiple Regression Model.

Als we deze berekening bestuderen, zien we dat er geen sprake is van een lineaire trend en dummy. Uit de eerste tabellen kunnen we dan opmaken dat er 1717 slachtoffers zouden zijn wanneer het dragen van de gordel niet verplicht was en dat wanneer het dragen van de gordel verplicht zou zijn, er 396 minder slachtoffers zouden zijn. Het negatieve teken bij 396 is dus economisch te verantwoorden: namelijk dat er door het verplicht maken van het dragen van de gordel en minder slachtoffers zouden moeten zijn. Tevens zien we dat er bij de resultaten rekening moet worden gehouden met de standaardfout. Dit is het aantal dat we naast die resultaten kunnen zitten. Zo zouden er 396 mensen gered zijn als het dragen van de gordel verplicht zou zijn, maar dit cijfer kan schommelen tussen 339 (-57 S.D.) en 453 (+S.D.). In de volgende tabel kunnen we zien dat bij (Adjusted) R-squared 19% van de resultaten verklaard kan worden wat significant is aangezien de P-waarde bijzonder klein is.

Nadien kunnen we hieraan de monthly dummies toevoegen. Dat heeft de student hier ook gedeaan. Hier kunnen we dan weer opmaken dat er een voorspelling gemaakt wordt dat er 2165 slachtoffers zouden zijn in december van het allereerste jaar (= de referentiemaand) wanneer het dragen van de gordel niet verplicht zou zijn en dat er ten opzichte van die referentiemaand in januari 442 slachtoffers gered zouden worden als dit wel verplicht zou worden. Al deze cijfers zijn economisch te verklaren: deze mintekens duiden er op dat door het verplicht worden van het dragen van een gordel, het aantal slachtoffers doet dalen. We kunnen eveneens opmaken dat in december er altijd het meeste slachtoffers vallen en dat april de veiligste maand is. We zien hier namelijk de grootste aftrek wat erop duidt dat er hier het meeste slachtoffers gered worden. We kunnen zien dat de seizoensinvloeden significant verschillend zijn van 0 tot en met de maand oktober en dat november een twijfelgeval is met een P-waarde van 5,88%.

Helemaal op het einde wordt dat de lineaire trend toegevoegd aan de gegevenreeks. Dat is niet gebeurd in door de student. Ik heb even onze eige compuation toegevoegd: http://www.freestatistics.org/blog/index.php?v=date/2008/Nov/19/t1227095407e23t9x1jjxmlvlc.htm Hier wordt er een nieuwe variabele t ingevoegd. Deze geeft het 'volgnummer' van de gegeven weer in de tijdreeks op zich: de allereerste maand = 1, tweede maand = 2, .... Zo kunnen we hier zien dat de voorspelling voor de eerste maand zegt: 2324 slachtoffers minus 451 als dragen gordel verplicht wordt minus 1,76 (aantal minder slachtoffers door trends zoals ondermeer verbeterde wagens, betere controles, ...). Voor de andere maanden geldt hetzelfde maar wordt enkel het laatste cijfer vermenigvuldigt met de t-waarde.

De kritiek die hierbij wel gegeven kan worden, is dat een trend of seizoensinvloeden deterministisch zijn, met andere woorden dat ze nooit ophouden. Dit is niet bepaald realistisch te noemen, maar het is alleszins een beter model dan de voorgaande.
2008-11-29 13:54:59 [Kevin Neelen] [reply
Het toevoegen van de dummy wordt door de student gedaan, maar wel in een volgende compuation uiteraard. Deze uitleg had daar moeten staan :)
2008-11-30 14:56:23 [Chi-Kwong Man] [reply
De student heeft de correcte toepassing gebruikt, namelijk Multiple Regression Software.

Zoals uit de commentaar blijkt van de corige student is er geen sprake van een dummy en lineaire trend. Dus wanneer men geen gordels draagt zijn er 1717 slachtoffers en als men een gordel draagt 396 slachtoffers minder zoals men uit de tabel kan afleiden. In de volgende tabel kunnen we een percentage van 19% zien bij R-squared, dit is een percentage van de resultaten dat kan worden verklaard
en de p-waarde is zeer zeer klein (dit is de kans die duidt op de kans dat we ernaast zitten).

Post a new message
Dataseries X:
1687	0
1508	0
1507	0
1385	0
1632	0
1511	0
1559	0
1630	0
1579	0
1653	0
2152	0
2148	0
1752	0
1765	0
1717	0
1558	0
1575	0
1520	0
1805	0
1800	0
1719	0
2008	0
2242	0
2478	0
2030	0
1655	0
1693	0
1623	0
1805	0
1746	0
1795	0
1926	0
1619	0
1992	0
2233	0
2192	0
2080	0
1768	0
1835	0
1569	0
1976	0
1853	0
1965	0
1689	0
1778	0
1976	0
2397	0
2654	0
2097	0
1963	0
1677	0
1941	0
2003	0
1813	0
2012	0
1912	0
2084	0
2080	0
2118	0
2150	0
1608	0
1503	0
1548	0
1382	0
1731	0
1798	0
1779	0
1887	0
2004	0
2077	0
2092	0
2051	0
1577	0
1356	0
1652	0
1382	0
1519	0
1421	0
1442	0
1543	0
1656	0
1561	0
1905	0
2199	0
1473	0
1655	0
1407	0
1395	0
1530	0
1309	0
1526	0
1327	0
1627	0
1748	0
1958	0
2274	0
1648	0
1401	0
1411	0
1403	0
1394	0
1520	0
1528	0
1643	0
1515	0
1685	0
2000	0
2215	0
1956	0
1462	0
1563	0
1459	0
1446	0
1622	0
1657	0
1638	0
1643	0
1683	0
2050	0
2262	0
1813	0
1445	0
1762	0
1461	0
1556	0
1431	0
1427	0
1554	0
1645	0
1653	0
2016	0
2207	0
1665	0
1361	0
1506	0
1360	0
1453	0
1522	0
1460	0
1552	0
1548	0
1827	0
1737	0
1941	0
1474	0
1458	0
1542	0
1404	0
1522	0
1385	0
1641	0
1510	0
1681	0
1938	0
1868	0
1726	0
1456	0
1445	0
1456	0
1365	0
1487	0
1558	0
1488	0
1684	0
1594	0
1850	0
1998	0
2079	0
1494	0
1057	1
1218	1
1168	1
1236	1
1076	1
1174	1
1139	1
1427	1
1487	1
1483	1
1513	1
1357	1
1165	1
1282	1
1110	1
1297	1
1185	1
1222	1
1284	1
1444	1
1575	1
1737	1
1763	1




Summary of computational transaction
Raw Inputview raw input (R code)
Raw Outputview raw output of R engine
Computing time8 seconds
R Server'Sir Ronald Aylmer Fisher' @ 193.190.124.24

\begin{tabular}{lllllllll}
\hline
Summary of computational transaction \tabularnewline
Raw Input & view raw input (R code)  \tabularnewline
Raw Output & view raw output of R engine  \tabularnewline
Computing time & 8 seconds \tabularnewline
R Server & 'Sir Ronald Aylmer Fisher' @ 193.190.124.24 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=25564&T=0

[TABLE]
[ROW][C]Summary of computational transaction[/C][/ROW]
[ROW][C]Raw Input[/C][C]view raw input (R code) [/C][/ROW]
[ROW][C]Raw Output[/C][C]view raw output of R engine [/C][/ROW]
[ROW][C]Computing time[/C][C]8 seconds[/C][/ROW]
[ROW][C]R Server[/C][C]'Sir Ronald Aylmer Fisher' @ 193.190.124.24[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=25564&T=0

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=25564&T=0

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Summary of computational transaction
Raw Inputview raw input (R code)
Raw Outputview raw output of R engine
Computing time8 seconds
R Server'Sir Ronald Aylmer Fisher' @ 193.190.124.24







Multiple Linear Regression - Estimated Regression Equation
Aantal_slachtoffers[t] = + 1717.75147928994 -396.055827116028Dummy_factor[t] + e[t]

\begin{tabular}{lllllllll}
\hline
Multiple Linear Regression - Estimated Regression Equation \tabularnewline
Aantal_slachtoffers[t] =  +  1717.75147928994 -396.055827116028Dummy_factor[t]  + e[t] \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=25564&T=1

[TABLE]
[ROW][C]Multiple Linear Regression - Estimated Regression Equation[/C][/ROW]
[ROW][C]Aantal_slachtoffers[t] =  +  1717.75147928994 -396.055827116028Dummy_factor[t]  + e[t][/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=25564&T=1

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=25564&T=1

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Multiple Linear Regression - Estimated Regression Equation
Aantal_slachtoffers[t] = + 1717.75147928994 -396.055827116028Dummy_factor[t] + e[t]







Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STATH0: parameter = 02-tail p-value1-tail p-value
(Intercept)1717.7514792899420.00033485.886100
Dummy_factor-396.05582711602857.786173-6.853800

\begin{tabular}{lllllllll}
\hline
Multiple Linear Regression - Ordinary Least Squares \tabularnewline
Variable & Parameter & S.D. & T-STATH0: parameter = 0 & 2-tail p-value & 1-tail p-value \tabularnewline
(Intercept) & 1717.75147928994 & 20.000334 & 85.8861 & 0 & 0 \tabularnewline
Dummy_factor & -396.055827116028 & 57.786173 & -6.8538 & 0 & 0 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=25564&T=2

[TABLE]
[ROW][C]Multiple Linear Regression - Ordinary Least Squares[/C][/ROW]
[ROW][C]Variable[/C][C]Parameter[/C][C]S.D.[/C][C]T-STATH0: parameter = 0[/C][C]2-tail p-value[/C][C]1-tail p-value[/C][/ROW]
[ROW][C](Intercept)[/C][C]1717.75147928994[/C][C]20.000334[/C][C]85.8861[/C][C]0[/C][C]0[/C][/ROW]
[ROW][C]Dummy_factor[/C][C]-396.055827116028[/C][C]57.786173[/C][C]-6.8538[/C][C]0[/C][C]0[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=25564&T=2

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=25564&T=2

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STATH0: parameter = 02-tail p-value1-tail p-value
(Intercept)1717.7514792899420.00033485.886100
Dummy_factor-396.05582711602857.786173-6.853800







Multiple Linear Regression - Regression Statistics
Multiple R0.445226892939612
R-squared0.198226986196661
Adjusted R-squared0.194007128229275
F-TEST (value)46.9748005095662
F-TEST (DF numerator)1
F-TEST (DF denominator)190
p-value9.762957109416e-11
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation260.004336317031
Sum Squared Residuals12844428.4316954

\begin{tabular}{lllllllll}
\hline
Multiple Linear Regression - Regression Statistics \tabularnewline
Multiple R & 0.445226892939612 \tabularnewline
R-squared & 0.198226986196661 \tabularnewline
Adjusted R-squared & 0.194007128229275 \tabularnewline
F-TEST (value) & 46.9748005095662 \tabularnewline
F-TEST (DF numerator) & 1 \tabularnewline
F-TEST (DF denominator) & 190 \tabularnewline
p-value & 9.762957109416e-11 \tabularnewline
Multiple Linear Regression - Residual Statistics \tabularnewline
Residual Standard Deviation & 260.004336317031 \tabularnewline
Sum Squared Residuals & 12844428.4316954 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=25564&T=3

[TABLE]
[ROW][C]Multiple Linear Regression - Regression Statistics[/C][/ROW]
[ROW][C]Multiple R[/C][C]0.445226892939612[/C][/ROW]
[ROW][C]R-squared[/C][C]0.198226986196661[/C][/ROW]
[ROW][C]Adjusted R-squared[/C][C]0.194007128229275[/C][/ROW]
[ROW][C]F-TEST (value)[/C][C]46.9748005095662[/C][/ROW]
[ROW][C]F-TEST (DF numerator)[/C][C]1[/C][/ROW]
[ROW][C]F-TEST (DF denominator)[/C][C]190[/C][/ROW]
[ROW][C]p-value[/C][C]9.762957109416e-11[/C][/ROW]
[ROW][C]Multiple Linear Regression - Residual Statistics[/C][/ROW]
[ROW][C]Residual Standard Deviation[/C][C]260.004336317031[/C][/ROW]
[ROW][C]Sum Squared Residuals[/C][C]12844428.4316954[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=25564&T=3

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=25564&T=3

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Multiple Linear Regression - Regression Statistics
Multiple R0.445226892939612
R-squared0.198226986196661
Adjusted R-squared0.194007128229275
F-TEST (value)46.9748005095662
F-TEST (DF numerator)1
F-TEST (DF denominator)190
p-value9.762957109416e-11
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation260.004336317031
Sum Squared Residuals12844428.4316954







Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolationForecastResidualsPrediction Error
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2018001717.7514792899482.2485207100591
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10215201717.75147928994-197.751479289941
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13316651717.75147928994-52.7514792899409
13413611717.75147928994-356.751479289941
13515061717.75147928994-211.751479289941
13613601717.75147928994-357.751479289941
13714531717.75147928994-264.751479289941
13815221717.75147928994-195.751479289941
13914601717.75147928994-257.751479289941
14015521717.75147928994-165.751479289941
14115481717.75147928994-169.751479289941
14218271717.75147928994109.248520710059
14317371717.7514792899419.2485207100591
14419411717.75147928994223.248520710059
14514741717.75147928994-243.751479289941
14614581717.75147928994-259.751479289941
14715421717.75147928994-175.751479289941
14814041717.75147928994-313.751479289941
14915221717.75147928994-195.751479289941
15013851717.75147928994-332.751479289941
15116411717.75147928994-76.7514792899409
15215101717.75147928994-207.751479289941
15316811717.75147928994-36.7514792899409
15419381717.75147928994220.248520710059
15518681717.75147928994150.248520710059
15617261717.751479289948.24852071005914
15714561717.75147928994-261.751479289941
15814451717.75147928994-272.751479289941
15914561717.75147928994-261.751479289941
16013651717.75147928994-352.751479289941
16114871717.75147928994-230.751479289941
16215581717.75147928994-159.751479289941
16314881717.75147928994-229.751479289941
16416841717.75147928994-33.7514792899409
16515941717.75147928994-123.751479289941
16618501717.75147928994132.248520710059
16719981717.75147928994280.248520710059
16820791717.75147928994361.248520710059
16914941717.75147928994-223.751479289941
17010571321.69565217391-264.695652173913
17112181321.69565217391-103.695652173913
17211681321.69565217391-153.695652173913
17312361321.69565217391-85.695652173913
17410761321.69565217391-245.695652173913
17511741321.69565217391-147.695652173913
17611391321.69565217391-182.695652173913
17714271321.69565217391105.304347826087
17814871321.69565217391165.304347826087
17914831321.69565217391161.304347826087
18015131321.69565217391191.304347826087
18113571321.6956521739135.3043478260869
18211651321.69565217391-156.695652173913
18312821321.69565217391-39.6956521739131
18411101321.69565217391-211.695652173913
18512971321.69565217391-24.6956521739131
18611851321.69565217391-136.695652173913
18712221321.69565217391-99.695652173913
18812841321.69565217391-37.6956521739131
18914441321.69565217391122.304347826087
19015751321.69565217391253.304347826087
19117371321.69565217391415.304347826087
19217631321.69565217391441.304347826087

\begin{tabular}{lllllllll}
\hline
Multiple Linear Regression - Actuals, Interpolation, and Residuals \tabularnewline
Time or Index & Actuals & InterpolationForecast & ResidualsPrediction Error \tabularnewline
1 & 1687 & 1717.75147928994 & -30.7514792899354 \tabularnewline
2 & 1508 & 1717.75147928994 & -209.751479289941 \tabularnewline
3 & 1507 & 1717.75147928994 & -210.751479289941 \tabularnewline
4 & 1385 & 1717.75147928994 & -332.751479289941 \tabularnewline
5 & 1632 & 1717.75147928994 & -85.7514792899409 \tabularnewline
6 & 1511 & 1717.75147928994 & -206.751479289941 \tabularnewline
7 & 1559 & 1717.75147928994 & -158.751479289941 \tabularnewline
8 & 1630 & 1717.75147928994 & -87.7514792899409 \tabularnewline
9 & 1579 & 1717.75147928994 & -138.751479289941 \tabularnewline
10 & 1653 & 1717.75147928994 & -64.7514792899408 \tabularnewline
11 & 2152 & 1717.75147928994 & 434.248520710059 \tabularnewline
12 & 2148 & 1717.75147928994 & 430.248520710059 \tabularnewline
13 & 1752 & 1717.75147928994 & 34.2485207100591 \tabularnewline
14 & 1765 & 1717.75147928994 & 47.2485207100591 \tabularnewline
15 & 1717 & 1717.75147928994 & -0.751479289940856 \tabularnewline
16 & 1558 & 1717.75147928994 & -159.751479289941 \tabularnewline
17 & 1575 & 1717.75147928994 & -142.751479289941 \tabularnewline
18 & 1520 & 1717.75147928994 & -197.751479289941 \tabularnewline
19 & 1805 & 1717.75147928994 & 87.2485207100591 \tabularnewline
20 & 1800 & 1717.75147928994 & 82.2485207100591 \tabularnewline
21 & 1719 & 1717.75147928994 & 1.24852071005914 \tabularnewline
22 & 2008 & 1717.75147928994 & 290.248520710059 \tabularnewline
23 & 2242 & 1717.75147928994 & 524.248520710059 \tabularnewline
24 & 2478 & 1717.75147928994 & 760.248520710059 \tabularnewline
25 & 2030 & 1717.75147928994 & 312.248520710059 \tabularnewline
26 & 1655 & 1717.75147928994 & -62.7514792899409 \tabularnewline
27 & 1693 & 1717.75147928994 & -24.7514792899409 \tabularnewline
28 & 1623 & 1717.75147928994 & -94.7514792899409 \tabularnewline
29 & 1805 & 1717.75147928994 & 87.2485207100591 \tabularnewline
30 & 1746 & 1717.75147928994 & 28.2485207100591 \tabularnewline
31 & 1795 & 1717.75147928994 & 77.2485207100591 \tabularnewline
32 & 1926 & 1717.75147928994 & 208.248520710059 \tabularnewline
33 & 1619 & 1717.75147928994 & -98.7514792899409 \tabularnewline
34 & 1992 & 1717.75147928994 & 274.248520710059 \tabularnewline
35 & 2233 & 1717.75147928994 & 515.248520710059 \tabularnewline
36 & 2192 & 1717.75147928994 & 474.248520710059 \tabularnewline
37 & 2080 & 1717.75147928994 & 362.248520710059 \tabularnewline
38 & 1768 & 1717.75147928994 & 50.2485207100591 \tabularnewline
39 & 1835 & 1717.75147928994 & 117.248520710059 \tabularnewline
40 & 1569 & 1717.75147928994 & -148.751479289941 \tabularnewline
41 & 1976 & 1717.75147928994 & 258.248520710059 \tabularnewline
42 & 1853 & 1717.75147928994 & 135.248520710059 \tabularnewline
43 & 1965 & 1717.75147928994 & 247.248520710059 \tabularnewline
44 & 1689 & 1717.75147928994 & -28.7514792899409 \tabularnewline
45 & 1778 & 1717.75147928994 & 60.2485207100591 \tabularnewline
46 & 1976 & 1717.75147928994 & 258.248520710059 \tabularnewline
47 & 2397 & 1717.75147928994 & 679.248520710059 \tabularnewline
48 & 2654 & 1717.75147928994 & 936.24852071006 \tabularnewline
49 & 2097 & 1717.75147928994 & 379.248520710059 \tabularnewline
50 & 1963 & 1717.75147928994 & 245.248520710059 \tabularnewline
51 & 1677 & 1717.75147928994 & -40.7514792899409 \tabularnewline
52 & 1941 & 1717.75147928994 & 223.248520710059 \tabularnewline
53 & 2003 & 1717.75147928994 & 285.248520710059 \tabularnewline
54 & 1813 & 1717.75147928994 & 95.2485207100591 \tabularnewline
55 & 2012 & 1717.75147928994 & 294.248520710059 \tabularnewline
56 & 1912 & 1717.75147928994 & 194.248520710059 \tabularnewline
57 & 2084 & 1717.75147928994 & 366.248520710059 \tabularnewline
58 & 2080 & 1717.75147928994 & 362.248520710059 \tabularnewline
59 & 2118 & 1717.75147928994 & 400.248520710059 \tabularnewline
60 & 2150 & 1717.75147928994 & 432.248520710059 \tabularnewline
61 & 1608 & 1717.75147928994 & -109.751479289941 \tabularnewline
62 & 1503 & 1717.75147928994 & -214.751479289941 \tabularnewline
63 & 1548 & 1717.75147928994 & -169.751479289941 \tabularnewline
64 & 1382 & 1717.75147928994 & -335.751479289941 \tabularnewline
65 & 1731 & 1717.75147928994 & 13.2485207100591 \tabularnewline
66 & 1798 & 1717.75147928994 & 80.2485207100591 \tabularnewline
67 & 1779 & 1717.75147928994 & 61.2485207100591 \tabularnewline
68 & 1887 & 1717.75147928994 & 169.248520710059 \tabularnewline
69 & 2004 & 1717.75147928994 & 286.248520710059 \tabularnewline
70 & 2077 & 1717.75147928994 & 359.248520710059 \tabularnewline
71 & 2092 & 1717.75147928994 & 374.248520710059 \tabularnewline
72 & 2051 & 1717.75147928994 & 333.248520710059 \tabularnewline
73 & 1577 & 1717.75147928994 & -140.751479289941 \tabularnewline
74 & 1356 & 1717.75147928994 & -361.751479289941 \tabularnewline
75 & 1652 & 1717.75147928994 & -65.7514792899408 \tabularnewline
76 & 1382 & 1717.75147928994 & -335.751479289941 \tabularnewline
77 & 1519 & 1717.75147928994 & -198.751479289941 \tabularnewline
78 & 1421 & 1717.75147928994 & -296.751479289941 \tabularnewline
79 & 1442 & 1717.75147928994 & -275.751479289941 \tabularnewline
80 & 1543 & 1717.75147928994 & -174.751479289941 \tabularnewline
81 & 1656 & 1717.75147928994 & -61.7514792899409 \tabularnewline
82 & 1561 & 1717.75147928994 & -156.751479289941 \tabularnewline
83 & 1905 & 1717.75147928994 & 187.248520710059 \tabularnewline
84 & 2199 & 1717.75147928994 & 481.248520710059 \tabularnewline
85 & 1473 & 1717.75147928994 & -244.751479289941 \tabularnewline
86 & 1655 & 1717.75147928994 & -62.7514792899409 \tabularnewline
87 & 1407 & 1717.75147928994 & -310.751479289941 \tabularnewline
88 & 1395 & 1717.75147928994 & -322.751479289941 \tabularnewline
89 & 1530 & 1717.75147928994 & -187.751479289941 \tabularnewline
90 & 1309 & 1717.75147928994 & -408.751479289941 \tabularnewline
91 & 1526 & 1717.75147928994 & -191.751479289941 \tabularnewline
92 & 1327 & 1717.75147928994 & -390.751479289941 \tabularnewline
93 & 1627 & 1717.75147928994 & -90.7514792899409 \tabularnewline
94 & 1748 & 1717.75147928994 & 30.2485207100591 \tabularnewline
95 & 1958 & 1717.75147928994 & 240.248520710059 \tabularnewline
96 & 2274 & 1717.75147928994 & 556.248520710059 \tabularnewline
97 & 1648 & 1717.75147928994 & -69.7514792899408 \tabularnewline
98 & 1401 & 1717.75147928994 & -316.751479289941 \tabularnewline
99 & 1411 & 1717.75147928994 & -306.751479289941 \tabularnewline
100 & 1403 & 1717.75147928994 & -314.751479289941 \tabularnewline
101 & 1394 & 1717.75147928994 & -323.751479289941 \tabularnewline
102 & 1520 & 1717.75147928994 & -197.751479289941 \tabularnewline
103 & 1528 & 1717.75147928994 & -189.751479289941 \tabularnewline
104 & 1643 & 1717.75147928994 & -74.7514792899409 \tabularnewline
105 & 1515 & 1717.75147928994 & -202.751479289941 \tabularnewline
106 & 1685 & 1717.75147928994 & -32.7514792899409 \tabularnewline
107 & 2000 & 1717.75147928994 & 282.248520710059 \tabularnewline
108 & 2215 & 1717.75147928994 & 497.248520710059 \tabularnewline
109 & 1956 & 1717.75147928994 & 238.248520710059 \tabularnewline
110 & 1462 & 1717.75147928994 & -255.751479289941 \tabularnewline
111 & 1563 & 1717.75147928994 & -154.751479289941 \tabularnewline
112 & 1459 & 1717.75147928994 & -258.751479289941 \tabularnewline
113 & 1446 & 1717.75147928994 & -271.751479289941 \tabularnewline
114 & 1622 & 1717.75147928994 & -95.7514792899409 \tabularnewline
115 & 1657 & 1717.75147928994 & -60.7514792899409 \tabularnewline
116 & 1638 & 1717.75147928994 & -79.7514792899409 \tabularnewline
117 & 1643 & 1717.75147928994 & -74.7514792899409 \tabularnewline
118 & 1683 & 1717.75147928994 & -34.7514792899409 \tabularnewline
119 & 2050 & 1717.75147928994 & 332.248520710059 \tabularnewline
120 & 2262 & 1717.75147928994 & 544.248520710059 \tabularnewline
121 & 1813 & 1717.75147928994 & 95.2485207100591 \tabularnewline
122 & 1445 & 1717.75147928994 & -272.751479289941 \tabularnewline
123 & 1762 & 1717.75147928994 & 44.2485207100591 \tabularnewline
124 & 1461 & 1717.75147928994 & -256.751479289941 \tabularnewline
125 & 1556 & 1717.75147928994 & -161.751479289941 \tabularnewline
126 & 1431 & 1717.75147928994 & -286.751479289941 \tabularnewline
127 & 1427 & 1717.75147928994 & -290.751479289941 \tabularnewline
128 & 1554 & 1717.75147928994 & -163.751479289941 \tabularnewline
129 & 1645 & 1717.75147928994 & -72.7514792899409 \tabularnewline
130 & 1653 & 1717.75147928994 & -64.7514792899408 \tabularnewline
131 & 2016 & 1717.75147928994 & 298.248520710059 \tabularnewline
132 & 2207 & 1717.75147928994 & 489.248520710059 \tabularnewline
133 & 1665 & 1717.75147928994 & -52.7514792899409 \tabularnewline
134 & 1361 & 1717.75147928994 & -356.751479289941 \tabularnewline
135 & 1506 & 1717.75147928994 & -211.751479289941 \tabularnewline
136 & 1360 & 1717.75147928994 & -357.751479289941 \tabularnewline
137 & 1453 & 1717.75147928994 & -264.751479289941 \tabularnewline
138 & 1522 & 1717.75147928994 & -195.751479289941 \tabularnewline
139 & 1460 & 1717.75147928994 & -257.751479289941 \tabularnewline
140 & 1552 & 1717.75147928994 & -165.751479289941 \tabularnewline
141 & 1548 & 1717.75147928994 & -169.751479289941 \tabularnewline
142 & 1827 & 1717.75147928994 & 109.248520710059 \tabularnewline
143 & 1737 & 1717.75147928994 & 19.2485207100591 \tabularnewline
144 & 1941 & 1717.75147928994 & 223.248520710059 \tabularnewline
145 & 1474 & 1717.75147928994 & -243.751479289941 \tabularnewline
146 & 1458 & 1717.75147928994 & -259.751479289941 \tabularnewline
147 & 1542 & 1717.75147928994 & -175.751479289941 \tabularnewline
148 & 1404 & 1717.75147928994 & -313.751479289941 \tabularnewline
149 & 1522 & 1717.75147928994 & -195.751479289941 \tabularnewline
150 & 1385 & 1717.75147928994 & -332.751479289941 \tabularnewline
151 & 1641 & 1717.75147928994 & -76.7514792899409 \tabularnewline
152 & 1510 & 1717.75147928994 & -207.751479289941 \tabularnewline
153 & 1681 & 1717.75147928994 & -36.7514792899409 \tabularnewline
154 & 1938 & 1717.75147928994 & 220.248520710059 \tabularnewline
155 & 1868 & 1717.75147928994 & 150.248520710059 \tabularnewline
156 & 1726 & 1717.75147928994 & 8.24852071005914 \tabularnewline
157 & 1456 & 1717.75147928994 & -261.751479289941 \tabularnewline
158 & 1445 & 1717.75147928994 & -272.751479289941 \tabularnewline
159 & 1456 & 1717.75147928994 & -261.751479289941 \tabularnewline
160 & 1365 & 1717.75147928994 & -352.751479289941 \tabularnewline
161 & 1487 & 1717.75147928994 & -230.751479289941 \tabularnewline
162 & 1558 & 1717.75147928994 & -159.751479289941 \tabularnewline
163 & 1488 & 1717.75147928994 & -229.751479289941 \tabularnewline
164 & 1684 & 1717.75147928994 & -33.7514792899409 \tabularnewline
165 & 1594 & 1717.75147928994 & -123.751479289941 \tabularnewline
166 & 1850 & 1717.75147928994 & 132.248520710059 \tabularnewline
167 & 1998 & 1717.75147928994 & 280.248520710059 \tabularnewline
168 & 2079 & 1717.75147928994 & 361.248520710059 \tabularnewline
169 & 1494 & 1717.75147928994 & -223.751479289941 \tabularnewline
170 & 1057 & 1321.69565217391 & -264.695652173913 \tabularnewline
171 & 1218 & 1321.69565217391 & -103.695652173913 \tabularnewline
172 & 1168 & 1321.69565217391 & -153.695652173913 \tabularnewline
173 & 1236 & 1321.69565217391 & -85.695652173913 \tabularnewline
174 & 1076 & 1321.69565217391 & -245.695652173913 \tabularnewline
175 & 1174 & 1321.69565217391 & -147.695652173913 \tabularnewline
176 & 1139 & 1321.69565217391 & -182.695652173913 \tabularnewline
177 & 1427 & 1321.69565217391 & 105.304347826087 \tabularnewline
178 & 1487 & 1321.69565217391 & 165.304347826087 \tabularnewline
179 & 1483 & 1321.69565217391 & 161.304347826087 \tabularnewline
180 & 1513 & 1321.69565217391 & 191.304347826087 \tabularnewline
181 & 1357 & 1321.69565217391 & 35.3043478260869 \tabularnewline
182 & 1165 & 1321.69565217391 & -156.695652173913 \tabularnewline
183 & 1282 & 1321.69565217391 & -39.6956521739131 \tabularnewline
184 & 1110 & 1321.69565217391 & -211.695652173913 \tabularnewline
185 & 1297 & 1321.69565217391 & -24.6956521739131 \tabularnewline
186 & 1185 & 1321.69565217391 & -136.695652173913 \tabularnewline
187 & 1222 & 1321.69565217391 & -99.695652173913 \tabularnewline
188 & 1284 & 1321.69565217391 & -37.6956521739131 \tabularnewline
189 & 1444 & 1321.69565217391 & 122.304347826087 \tabularnewline
190 & 1575 & 1321.69565217391 & 253.304347826087 \tabularnewline
191 & 1737 & 1321.69565217391 & 415.304347826087 \tabularnewline
192 & 1763 & 1321.69565217391 & 441.304347826087 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=25564&T=4

[TABLE]
[ROW][C]Multiple Linear Regression - Actuals, Interpolation, and Residuals[/C][/ROW]
[ROW][C]Time or Index[/C][C]Actuals[/C][C]InterpolationForecast[/C][C]ResidualsPrediction Error[/C][/ROW]
[ROW][C]1[/C][C]1687[/C][C]1717.75147928994[/C][C]-30.7514792899354[/C][/ROW]
[ROW][C]2[/C][C]1508[/C][C]1717.75147928994[/C][C]-209.751479289941[/C][/ROW]
[ROW][C]3[/C][C]1507[/C][C]1717.75147928994[/C][C]-210.751479289941[/C][/ROW]
[ROW][C]4[/C][C]1385[/C][C]1717.75147928994[/C][C]-332.751479289941[/C][/ROW]
[ROW][C]5[/C][C]1632[/C][C]1717.75147928994[/C][C]-85.7514792899409[/C][/ROW]
[ROW][C]6[/C][C]1511[/C][C]1717.75147928994[/C][C]-206.751479289941[/C][/ROW]
[ROW][C]7[/C][C]1559[/C][C]1717.75147928994[/C][C]-158.751479289941[/C][/ROW]
[ROW][C]8[/C][C]1630[/C][C]1717.75147928994[/C][C]-87.7514792899409[/C][/ROW]
[ROW][C]9[/C][C]1579[/C][C]1717.75147928994[/C][C]-138.751479289941[/C][/ROW]
[ROW][C]10[/C][C]1653[/C][C]1717.75147928994[/C][C]-64.7514792899408[/C][/ROW]
[ROW][C]11[/C][C]2152[/C][C]1717.75147928994[/C][C]434.248520710059[/C][/ROW]
[ROW][C]12[/C][C]2148[/C][C]1717.75147928994[/C][C]430.248520710059[/C][/ROW]
[ROW][C]13[/C][C]1752[/C][C]1717.75147928994[/C][C]34.2485207100591[/C][/ROW]
[ROW][C]14[/C][C]1765[/C][C]1717.75147928994[/C][C]47.2485207100591[/C][/ROW]
[ROW][C]15[/C][C]1717[/C][C]1717.75147928994[/C][C]-0.751479289940856[/C][/ROW]
[ROW][C]16[/C][C]1558[/C][C]1717.75147928994[/C][C]-159.751479289941[/C][/ROW]
[ROW][C]17[/C][C]1575[/C][C]1717.75147928994[/C][C]-142.751479289941[/C][/ROW]
[ROW][C]18[/C][C]1520[/C][C]1717.75147928994[/C][C]-197.751479289941[/C][/ROW]
[ROW][C]19[/C][C]1805[/C][C]1717.75147928994[/C][C]87.2485207100591[/C][/ROW]
[ROW][C]20[/C][C]1800[/C][C]1717.75147928994[/C][C]82.2485207100591[/C][/ROW]
[ROW][C]21[/C][C]1719[/C][C]1717.75147928994[/C][C]1.24852071005914[/C][/ROW]
[ROW][C]22[/C][C]2008[/C][C]1717.75147928994[/C][C]290.248520710059[/C][/ROW]
[ROW][C]23[/C][C]2242[/C][C]1717.75147928994[/C][C]524.248520710059[/C][/ROW]
[ROW][C]24[/C][C]2478[/C][C]1717.75147928994[/C][C]760.248520710059[/C][/ROW]
[ROW][C]25[/C][C]2030[/C][C]1717.75147928994[/C][C]312.248520710059[/C][/ROW]
[ROW][C]26[/C][C]1655[/C][C]1717.75147928994[/C][C]-62.7514792899409[/C][/ROW]
[ROW][C]27[/C][C]1693[/C][C]1717.75147928994[/C][C]-24.7514792899409[/C][/ROW]
[ROW][C]28[/C][C]1623[/C][C]1717.75147928994[/C][C]-94.7514792899409[/C][/ROW]
[ROW][C]29[/C][C]1805[/C][C]1717.75147928994[/C][C]87.2485207100591[/C][/ROW]
[ROW][C]30[/C][C]1746[/C][C]1717.75147928994[/C][C]28.2485207100591[/C][/ROW]
[ROW][C]31[/C][C]1795[/C][C]1717.75147928994[/C][C]77.2485207100591[/C][/ROW]
[ROW][C]32[/C][C]1926[/C][C]1717.75147928994[/C][C]208.248520710059[/C][/ROW]
[ROW][C]33[/C][C]1619[/C][C]1717.75147928994[/C][C]-98.7514792899409[/C][/ROW]
[ROW][C]34[/C][C]1992[/C][C]1717.75147928994[/C][C]274.248520710059[/C][/ROW]
[ROW][C]35[/C][C]2233[/C][C]1717.75147928994[/C][C]515.248520710059[/C][/ROW]
[ROW][C]36[/C][C]2192[/C][C]1717.75147928994[/C][C]474.248520710059[/C][/ROW]
[ROW][C]37[/C][C]2080[/C][C]1717.75147928994[/C][C]362.248520710059[/C][/ROW]
[ROW][C]38[/C][C]1768[/C][C]1717.75147928994[/C][C]50.2485207100591[/C][/ROW]
[ROW][C]39[/C][C]1835[/C][C]1717.75147928994[/C][C]117.248520710059[/C][/ROW]
[ROW][C]40[/C][C]1569[/C][C]1717.75147928994[/C][C]-148.751479289941[/C][/ROW]
[ROW][C]41[/C][C]1976[/C][C]1717.75147928994[/C][C]258.248520710059[/C][/ROW]
[ROW][C]42[/C][C]1853[/C][C]1717.75147928994[/C][C]135.248520710059[/C][/ROW]
[ROW][C]43[/C][C]1965[/C][C]1717.75147928994[/C][C]247.248520710059[/C][/ROW]
[ROW][C]44[/C][C]1689[/C][C]1717.75147928994[/C][C]-28.7514792899409[/C][/ROW]
[ROW][C]45[/C][C]1778[/C][C]1717.75147928994[/C][C]60.2485207100591[/C][/ROW]
[ROW][C]46[/C][C]1976[/C][C]1717.75147928994[/C][C]258.248520710059[/C][/ROW]
[ROW][C]47[/C][C]2397[/C][C]1717.75147928994[/C][C]679.248520710059[/C][/ROW]
[ROW][C]48[/C][C]2654[/C][C]1717.75147928994[/C][C]936.24852071006[/C][/ROW]
[ROW][C]49[/C][C]2097[/C][C]1717.75147928994[/C][C]379.248520710059[/C][/ROW]
[ROW][C]50[/C][C]1963[/C][C]1717.75147928994[/C][C]245.248520710059[/C][/ROW]
[ROW][C]51[/C][C]1677[/C][C]1717.75147928994[/C][C]-40.7514792899409[/C][/ROW]
[ROW][C]52[/C][C]1941[/C][C]1717.75147928994[/C][C]223.248520710059[/C][/ROW]
[ROW][C]53[/C][C]2003[/C][C]1717.75147928994[/C][C]285.248520710059[/C][/ROW]
[ROW][C]54[/C][C]1813[/C][C]1717.75147928994[/C][C]95.2485207100591[/C][/ROW]
[ROW][C]55[/C][C]2012[/C][C]1717.75147928994[/C][C]294.248520710059[/C][/ROW]
[ROW][C]56[/C][C]1912[/C][C]1717.75147928994[/C][C]194.248520710059[/C][/ROW]
[ROW][C]57[/C][C]2084[/C][C]1717.75147928994[/C][C]366.248520710059[/C][/ROW]
[ROW][C]58[/C][C]2080[/C][C]1717.75147928994[/C][C]362.248520710059[/C][/ROW]
[ROW][C]59[/C][C]2118[/C][C]1717.75147928994[/C][C]400.248520710059[/C][/ROW]
[ROW][C]60[/C][C]2150[/C][C]1717.75147928994[/C][C]432.248520710059[/C][/ROW]
[ROW][C]61[/C][C]1608[/C][C]1717.75147928994[/C][C]-109.751479289941[/C][/ROW]
[ROW][C]62[/C][C]1503[/C][C]1717.75147928994[/C][C]-214.751479289941[/C][/ROW]
[ROW][C]63[/C][C]1548[/C][C]1717.75147928994[/C][C]-169.751479289941[/C][/ROW]
[ROW][C]64[/C][C]1382[/C][C]1717.75147928994[/C][C]-335.751479289941[/C][/ROW]
[ROW][C]65[/C][C]1731[/C][C]1717.75147928994[/C][C]13.2485207100591[/C][/ROW]
[ROW][C]66[/C][C]1798[/C][C]1717.75147928994[/C][C]80.2485207100591[/C][/ROW]
[ROW][C]67[/C][C]1779[/C][C]1717.75147928994[/C][C]61.2485207100591[/C][/ROW]
[ROW][C]68[/C][C]1887[/C][C]1717.75147928994[/C][C]169.248520710059[/C][/ROW]
[ROW][C]69[/C][C]2004[/C][C]1717.75147928994[/C][C]286.248520710059[/C][/ROW]
[ROW][C]70[/C][C]2077[/C][C]1717.75147928994[/C][C]359.248520710059[/C][/ROW]
[ROW][C]71[/C][C]2092[/C][C]1717.75147928994[/C][C]374.248520710059[/C][/ROW]
[ROW][C]72[/C][C]2051[/C][C]1717.75147928994[/C][C]333.248520710059[/C][/ROW]
[ROW][C]73[/C][C]1577[/C][C]1717.75147928994[/C][C]-140.751479289941[/C][/ROW]
[ROW][C]74[/C][C]1356[/C][C]1717.75147928994[/C][C]-361.751479289941[/C][/ROW]
[ROW][C]75[/C][C]1652[/C][C]1717.75147928994[/C][C]-65.7514792899408[/C][/ROW]
[ROW][C]76[/C][C]1382[/C][C]1717.75147928994[/C][C]-335.751479289941[/C][/ROW]
[ROW][C]77[/C][C]1519[/C][C]1717.75147928994[/C][C]-198.751479289941[/C][/ROW]
[ROW][C]78[/C][C]1421[/C][C]1717.75147928994[/C][C]-296.751479289941[/C][/ROW]
[ROW][C]79[/C][C]1442[/C][C]1717.75147928994[/C][C]-275.751479289941[/C][/ROW]
[ROW][C]80[/C][C]1543[/C][C]1717.75147928994[/C][C]-174.751479289941[/C][/ROW]
[ROW][C]81[/C][C]1656[/C][C]1717.75147928994[/C][C]-61.7514792899409[/C][/ROW]
[ROW][C]82[/C][C]1561[/C][C]1717.75147928994[/C][C]-156.751479289941[/C][/ROW]
[ROW][C]83[/C][C]1905[/C][C]1717.75147928994[/C][C]187.248520710059[/C][/ROW]
[ROW][C]84[/C][C]2199[/C][C]1717.75147928994[/C][C]481.248520710059[/C][/ROW]
[ROW][C]85[/C][C]1473[/C][C]1717.75147928994[/C][C]-244.751479289941[/C][/ROW]
[ROW][C]86[/C][C]1655[/C][C]1717.75147928994[/C][C]-62.7514792899409[/C][/ROW]
[ROW][C]87[/C][C]1407[/C][C]1717.75147928994[/C][C]-310.751479289941[/C][/ROW]
[ROW][C]88[/C][C]1395[/C][C]1717.75147928994[/C][C]-322.751479289941[/C][/ROW]
[ROW][C]89[/C][C]1530[/C][C]1717.75147928994[/C][C]-187.751479289941[/C][/ROW]
[ROW][C]90[/C][C]1309[/C][C]1717.75147928994[/C][C]-408.751479289941[/C][/ROW]
[ROW][C]91[/C][C]1526[/C][C]1717.75147928994[/C][C]-191.751479289941[/C][/ROW]
[ROW][C]92[/C][C]1327[/C][C]1717.75147928994[/C][C]-390.751479289941[/C][/ROW]
[ROW][C]93[/C][C]1627[/C][C]1717.75147928994[/C][C]-90.7514792899409[/C][/ROW]
[ROW][C]94[/C][C]1748[/C][C]1717.75147928994[/C][C]30.2485207100591[/C][/ROW]
[ROW][C]95[/C][C]1958[/C][C]1717.75147928994[/C][C]240.248520710059[/C][/ROW]
[ROW][C]96[/C][C]2274[/C][C]1717.75147928994[/C][C]556.248520710059[/C][/ROW]
[ROW][C]97[/C][C]1648[/C][C]1717.75147928994[/C][C]-69.7514792899408[/C][/ROW]
[ROW][C]98[/C][C]1401[/C][C]1717.75147928994[/C][C]-316.751479289941[/C][/ROW]
[ROW][C]99[/C][C]1411[/C][C]1717.75147928994[/C][C]-306.751479289941[/C][/ROW]
[ROW][C]100[/C][C]1403[/C][C]1717.75147928994[/C][C]-314.751479289941[/C][/ROW]
[ROW][C]101[/C][C]1394[/C][C]1717.75147928994[/C][C]-323.751479289941[/C][/ROW]
[ROW][C]102[/C][C]1520[/C][C]1717.75147928994[/C][C]-197.751479289941[/C][/ROW]
[ROW][C]103[/C][C]1528[/C][C]1717.75147928994[/C][C]-189.751479289941[/C][/ROW]
[ROW][C]104[/C][C]1643[/C][C]1717.75147928994[/C][C]-74.7514792899409[/C][/ROW]
[ROW][C]105[/C][C]1515[/C][C]1717.75147928994[/C][C]-202.751479289941[/C][/ROW]
[ROW][C]106[/C][C]1685[/C][C]1717.75147928994[/C][C]-32.7514792899409[/C][/ROW]
[ROW][C]107[/C][C]2000[/C][C]1717.75147928994[/C][C]282.248520710059[/C][/ROW]
[ROW][C]108[/C][C]2215[/C][C]1717.75147928994[/C][C]497.248520710059[/C][/ROW]
[ROW][C]109[/C][C]1956[/C][C]1717.75147928994[/C][C]238.248520710059[/C][/ROW]
[ROW][C]110[/C][C]1462[/C][C]1717.75147928994[/C][C]-255.751479289941[/C][/ROW]
[ROW][C]111[/C][C]1563[/C][C]1717.75147928994[/C][C]-154.751479289941[/C][/ROW]
[ROW][C]112[/C][C]1459[/C][C]1717.75147928994[/C][C]-258.751479289941[/C][/ROW]
[ROW][C]113[/C][C]1446[/C][C]1717.75147928994[/C][C]-271.751479289941[/C][/ROW]
[ROW][C]114[/C][C]1622[/C][C]1717.75147928994[/C][C]-95.7514792899409[/C][/ROW]
[ROW][C]115[/C][C]1657[/C][C]1717.75147928994[/C][C]-60.7514792899409[/C][/ROW]
[ROW][C]116[/C][C]1638[/C][C]1717.75147928994[/C][C]-79.7514792899409[/C][/ROW]
[ROW][C]117[/C][C]1643[/C][C]1717.75147928994[/C][C]-74.7514792899409[/C][/ROW]
[ROW][C]118[/C][C]1683[/C][C]1717.75147928994[/C][C]-34.7514792899409[/C][/ROW]
[ROW][C]119[/C][C]2050[/C][C]1717.75147928994[/C][C]332.248520710059[/C][/ROW]
[ROW][C]120[/C][C]2262[/C][C]1717.75147928994[/C][C]544.248520710059[/C][/ROW]
[ROW][C]121[/C][C]1813[/C][C]1717.75147928994[/C][C]95.2485207100591[/C][/ROW]
[ROW][C]122[/C][C]1445[/C][C]1717.75147928994[/C][C]-272.751479289941[/C][/ROW]
[ROW][C]123[/C][C]1762[/C][C]1717.75147928994[/C][C]44.2485207100591[/C][/ROW]
[ROW][C]124[/C][C]1461[/C][C]1717.75147928994[/C][C]-256.751479289941[/C][/ROW]
[ROW][C]125[/C][C]1556[/C][C]1717.75147928994[/C][C]-161.751479289941[/C][/ROW]
[ROW][C]126[/C][C]1431[/C][C]1717.75147928994[/C][C]-286.751479289941[/C][/ROW]
[ROW][C]127[/C][C]1427[/C][C]1717.75147928994[/C][C]-290.751479289941[/C][/ROW]
[ROW][C]128[/C][C]1554[/C][C]1717.75147928994[/C][C]-163.751479289941[/C][/ROW]
[ROW][C]129[/C][C]1645[/C][C]1717.75147928994[/C][C]-72.7514792899409[/C][/ROW]
[ROW][C]130[/C][C]1653[/C][C]1717.75147928994[/C][C]-64.7514792899408[/C][/ROW]
[ROW][C]131[/C][C]2016[/C][C]1717.75147928994[/C][C]298.248520710059[/C][/ROW]
[ROW][C]132[/C][C]2207[/C][C]1717.75147928994[/C][C]489.248520710059[/C][/ROW]
[ROW][C]133[/C][C]1665[/C][C]1717.75147928994[/C][C]-52.7514792899409[/C][/ROW]
[ROW][C]134[/C][C]1361[/C][C]1717.75147928994[/C][C]-356.751479289941[/C][/ROW]
[ROW][C]135[/C][C]1506[/C][C]1717.75147928994[/C][C]-211.751479289941[/C][/ROW]
[ROW][C]136[/C][C]1360[/C][C]1717.75147928994[/C][C]-357.751479289941[/C][/ROW]
[ROW][C]137[/C][C]1453[/C][C]1717.75147928994[/C][C]-264.751479289941[/C][/ROW]
[ROW][C]138[/C][C]1522[/C][C]1717.75147928994[/C][C]-195.751479289941[/C][/ROW]
[ROW][C]139[/C][C]1460[/C][C]1717.75147928994[/C][C]-257.751479289941[/C][/ROW]
[ROW][C]140[/C][C]1552[/C][C]1717.75147928994[/C][C]-165.751479289941[/C][/ROW]
[ROW][C]141[/C][C]1548[/C][C]1717.75147928994[/C][C]-169.751479289941[/C][/ROW]
[ROW][C]142[/C][C]1827[/C][C]1717.75147928994[/C][C]109.248520710059[/C][/ROW]
[ROW][C]143[/C][C]1737[/C][C]1717.75147928994[/C][C]19.2485207100591[/C][/ROW]
[ROW][C]144[/C][C]1941[/C][C]1717.75147928994[/C][C]223.248520710059[/C][/ROW]
[ROW][C]145[/C][C]1474[/C][C]1717.75147928994[/C][C]-243.751479289941[/C][/ROW]
[ROW][C]146[/C][C]1458[/C][C]1717.75147928994[/C][C]-259.751479289941[/C][/ROW]
[ROW][C]147[/C][C]1542[/C][C]1717.75147928994[/C][C]-175.751479289941[/C][/ROW]
[ROW][C]148[/C][C]1404[/C][C]1717.75147928994[/C][C]-313.751479289941[/C][/ROW]
[ROW][C]149[/C][C]1522[/C][C]1717.75147928994[/C][C]-195.751479289941[/C][/ROW]
[ROW][C]150[/C][C]1385[/C][C]1717.75147928994[/C][C]-332.751479289941[/C][/ROW]
[ROW][C]151[/C][C]1641[/C][C]1717.75147928994[/C][C]-76.7514792899409[/C][/ROW]
[ROW][C]152[/C][C]1510[/C][C]1717.75147928994[/C][C]-207.751479289941[/C][/ROW]
[ROW][C]153[/C][C]1681[/C][C]1717.75147928994[/C][C]-36.7514792899409[/C][/ROW]
[ROW][C]154[/C][C]1938[/C][C]1717.75147928994[/C][C]220.248520710059[/C][/ROW]
[ROW][C]155[/C][C]1868[/C][C]1717.75147928994[/C][C]150.248520710059[/C][/ROW]
[ROW][C]156[/C][C]1726[/C][C]1717.75147928994[/C][C]8.24852071005914[/C][/ROW]
[ROW][C]157[/C][C]1456[/C][C]1717.75147928994[/C][C]-261.751479289941[/C][/ROW]
[ROW][C]158[/C][C]1445[/C][C]1717.75147928994[/C][C]-272.751479289941[/C][/ROW]
[ROW][C]159[/C][C]1456[/C][C]1717.75147928994[/C][C]-261.751479289941[/C][/ROW]
[ROW][C]160[/C][C]1365[/C][C]1717.75147928994[/C][C]-352.751479289941[/C][/ROW]
[ROW][C]161[/C][C]1487[/C][C]1717.75147928994[/C][C]-230.751479289941[/C][/ROW]
[ROW][C]162[/C][C]1558[/C][C]1717.75147928994[/C][C]-159.751479289941[/C][/ROW]
[ROW][C]163[/C][C]1488[/C][C]1717.75147928994[/C][C]-229.751479289941[/C][/ROW]
[ROW][C]164[/C][C]1684[/C][C]1717.75147928994[/C][C]-33.7514792899409[/C][/ROW]
[ROW][C]165[/C][C]1594[/C][C]1717.75147928994[/C][C]-123.751479289941[/C][/ROW]
[ROW][C]166[/C][C]1850[/C][C]1717.75147928994[/C][C]132.248520710059[/C][/ROW]
[ROW][C]167[/C][C]1998[/C][C]1717.75147928994[/C][C]280.248520710059[/C][/ROW]
[ROW][C]168[/C][C]2079[/C][C]1717.75147928994[/C][C]361.248520710059[/C][/ROW]
[ROW][C]169[/C][C]1494[/C][C]1717.75147928994[/C][C]-223.751479289941[/C][/ROW]
[ROW][C]170[/C][C]1057[/C][C]1321.69565217391[/C][C]-264.695652173913[/C][/ROW]
[ROW][C]171[/C][C]1218[/C][C]1321.69565217391[/C][C]-103.695652173913[/C][/ROW]
[ROW][C]172[/C][C]1168[/C][C]1321.69565217391[/C][C]-153.695652173913[/C][/ROW]
[ROW][C]173[/C][C]1236[/C][C]1321.69565217391[/C][C]-85.695652173913[/C][/ROW]
[ROW][C]174[/C][C]1076[/C][C]1321.69565217391[/C][C]-245.695652173913[/C][/ROW]
[ROW][C]175[/C][C]1174[/C][C]1321.69565217391[/C][C]-147.695652173913[/C][/ROW]
[ROW][C]176[/C][C]1139[/C][C]1321.69565217391[/C][C]-182.695652173913[/C][/ROW]
[ROW][C]177[/C][C]1427[/C][C]1321.69565217391[/C][C]105.304347826087[/C][/ROW]
[ROW][C]178[/C][C]1487[/C][C]1321.69565217391[/C][C]165.304347826087[/C][/ROW]
[ROW][C]179[/C][C]1483[/C][C]1321.69565217391[/C][C]161.304347826087[/C][/ROW]
[ROW][C]180[/C][C]1513[/C][C]1321.69565217391[/C][C]191.304347826087[/C][/ROW]
[ROW][C]181[/C][C]1357[/C][C]1321.69565217391[/C][C]35.3043478260869[/C][/ROW]
[ROW][C]182[/C][C]1165[/C][C]1321.69565217391[/C][C]-156.695652173913[/C][/ROW]
[ROW][C]183[/C][C]1282[/C][C]1321.69565217391[/C][C]-39.6956521739131[/C][/ROW]
[ROW][C]184[/C][C]1110[/C][C]1321.69565217391[/C][C]-211.695652173913[/C][/ROW]
[ROW][C]185[/C][C]1297[/C][C]1321.69565217391[/C][C]-24.6956521739131[/C][/ROW]
[ROW][C]186[/C][C]1185[/C][C]1321.69565217391[/C][C]-136.695652173913[/C][/ROW]
[ROW][C]187[/C][C]1222[/C][C]1321.69565217391[/C][C]-99.695652173913[/C][/ROW]
[ROW][C]188[/C][C]1284[/C][C]1321.69565217391[/C][C]-37.6956521739131[/C][/ROW]
[ROW][C]189[/C][C]1444[/C][C]1321.69565217391[/C][C]122.304347826087[/C][/ROW]
[ROW][C]190[/C][C]1575[/C][C]1321.69565217391[/C][C]253.304347826087[/C][/ROW]
[ROW][C]191[/C][C]1737[/C][C]1321.69565217391[/C][C]415.304347826087[/C][/ROW]
[ROW][C]192[/C][C]1763[/C][C]1321.69565217391[/C][C]441.304347826087[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=25564&T=4

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=25564&T=4

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolationForecastResidualsPrediction Error
116871717.75147928994-30.7514792899354
215081717.75147928994-209.751479289941
315071717.75147928994-210.751479289941
413851717.75147928994-332.751479289941
516321717.75147928994-85.7514792899409
615111717.75147928994-206.751479289941
715591717.75147928994-158.751479289941
816301717.75147928994-87.7514792899409
915791717.75147928994-138.751479289941
1016531717.75147928994-64.7514792899408
1121521717.75147928994434.248520710059
1221481717.75147928994430.248520710059
1317521717.7514792899434.2485207100591
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1517171717.75147928994-0.751479289940856
1615581717.75147928994-159.751479289941
1715751717.75147928994-142.751479289941
1815201717.75147928994-197.751479289941
1918051717.7514792899487.2485207100591
2018001717.7514792899482.2485207100591
2117191717.751479289941.24852071005914
2220081717.75147928994290.248520710059
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2918051717.7514792899487.2485207100591
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4920971717.75147928994379.248520710059
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5116771717.75147928994-40.7514792899409
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5921181717.75147928994400.248520710059
6021501717.75147928994432.248520710059
6116081717.75147928994-109.751479289941
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6315481717.75147928994-169.751479289941
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6517311717.7514792899413.2485207100591
6617981717.7514792899480.2485207100591
6717791717.7514792899461.2485207100591
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7120921717.75147928994374.248520710059
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7315771717.75147928994-140.751479289941
7413561717.75147928994-361.751479289941
7516521717.75147928994-65.7514792899408
7613821717.75147928994-335.751479289941
7715191717.75147928994-198.751479289941
7814211717.75147928994-296.751479289941
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8421991717.75147928994481.248520710059
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8915301717.75147928994-187.751479289941
9013091717.75147928994-408.751479289941
9115261717.75147928994-191.751479289941
9213271717.75147928994-390.751479289941
9316271717.75147928994-90.7514792899409
9417481717.7514792899430.2485207100591
9519581717.75147928994240.248520710059
9622741717.75147928994556.248520710059
9716481717.75147928994-69.7514792899408
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10014031717.75147928994-314.751479289941
10113941717.75147928994-323.751479289941
10215201717.75147928994-197.751479289941
10315281717.75147928994-189.751479289941
10416431717.75147928994-74.7514792899409
10515151717.75147928994-202.751479289941
10616851717.75147928994-32.7514792899409
10720001717.75147928994282.248520710059
10822151717.75147928994497.248520710059
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11214591717.75147928994-258.751479289941
11314461717.75147928994-271.751479289941
11416221717.75147928994-95.7514792899409
11516571717.75147928994-60.7514792899409
11616381717.75147928994-79.7514792899409
11716431717.75147928994-74.7514792899409
11816831717.75147928994-34.7514792899409
11920501717.75147928994332.248520710059
12022621717.75147928994544.248520710059
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12317621717.7514792899444.2485207100591
12414611717.75147928994-256.751479289941
12515561717.75147928994-161.751479289941
12614311717.75147928994-286.751479289941
12714271717.75147928994-290.751479289941
12815541717.75147928994-163.751479289941
12916451717.75147928994-72.7514792899409
13016531717.75147928994-64.7514792899408
13120161717.75147928994298.248520710059
13222071717.75147928994489.248520710059
13316651717.75147928994-52.7514792899409
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13515061717.75147928994-211.751479289941
13613601717.75147928994-357.751479289941
13714531717.75147928994-264.751479289941
13815221717.75147928994-195.751479289941
13914601717.75147928994-257.751479289941
14015521717.75147928994-165.751479289941
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14218271717.75147928994109.248520710059
14317371717.7514792899419.2485207100591
14419411717.75147928994223.248520710059
14514741717.75147928994-243.751479289941
14614581717.75147928994-259.751479289941
14715421717.75147928994-175.751479289941
14814041717.75147928994-313.751479289941
14915221717.75147928994-195.751479289941
15013851717.75147928994-332.751479289941
15116411717.75147928994-76.7514792899409
15215101717.75147928994-207.751479289941
15316811717.75147928994-36.7514792899409
15419381717.75147928994220.248520710059
15518681717.75147928994150.248520710059
15617261717.751479289948.24852071005914
15714561717.75147928994-261.751479289941
15814451717.75147928994-272.751479289941
15914561717.75147928994-261.751479289941
16013651717.75147928994-352.751479289941
16114871717.75147928994-230.751479289941
16215581717.75147928994-159.751479289941
16314881717.75147928994-229.751479289941
16416841717.75147928994-33.7514792899409
16515941717.75147928994-123.751479289941
16618501717.75147928994132.248520710059
16719981717.75147928994280.248520710059
16820791717.75147928994361.248520710059
16914941717.75147928994-223.751479289941
17010571321.69565217391-264.695652173913
17112181321.69565217391-103.695652173913
17211681321.69565217391-153.695652173913
17312361321.69565217391-85.695652173913
17410761321.69565217391-245.695652173913
17511741321.69565217391-147.695652173913
17611391321.69565217391-182.695652173913
17714271321.69565217391105.304347826087
17814871321.69565217391165.304347826087
17914831321.69565217391161.304347826087
18015131321.69565217391191.304347826087
18113571321.6956521739135.3043478260869
18211651321.69565217391-156.695652173913
18312821321.69565217391-39.6956521739131
18411101321.69565217391-211.695652173913
18512971321.69565217391-24.6956521739131
18611851321.69565217391-136.695652173913
18712221321.69565217391-99.695652173913
18812841321.69565217391-37.6956521739131
18914441321.69565217391122.304347826087
19015751321.69565217391253.304347826087
19117371321.69565217391415.304347826087
19217631321.69565217391441.304347826087







Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
50.1559308029189440.3118616058378880.844069197081056
60.06649352737734470.1329870547546890.933506472622655
70.02567383314294040.05134766628588080.97432616685706
80.01221739680733030.02443479361466060.98778260319267
90.004379978104602920.008759956209205830.995620021895397
100.002240159817864130.004480319635728250.997759840182136
110.2235801583455510.4471603166911010.77641984165445
120.5039813540008250.992037291998350.496018645999175
130.4208412053123040.8416824106246070.579158794687696
140.3453656525640860.6907313051281720.654634347435914
150.2700182093786300.5400364187572610.72998179062137
160.2190644244158520.4381288488317040.780935575584148
170.1710750448748180.3421500897496370.828924955125182
180.1407115265465930.2814230530931850.859288473453407
190.1140922425588590.2281844851177170.885907757441141
200.09007928733986690.1801585746797340.909920712660133
210.0638847643680760.1277695287361520.936115235631924
220.08828604303362070.1765720860672410.91171395696638
230.2540366087170350.508073217434070.745963391282965
240.7041345159405080.5917309681189830.295865484059492
250.7099494063259890.5801011873480230.290050593674011
260.6617327503331520.6765344993336960.338267249666848
270.6065222704779010.7869554590441980.393477729522099
280.5597189438136970.8805621123726060.440281056186303
290.5037375415697180.9925249168605640.496262458430282
300.4449608348989580.8899216697979160.555039165101042
310.3901828560403290.7803657120806570.609817143959671
320.3621281127465610.7242562254931230.637871887253439
330.3227248265256090.6454496530512180.677275173474391
340.3184699397357430.6369398794714860.681530060264257
350.4475027759995330.8950055519990660.552497224000467
360.5401905183494390.9196189633011220.459809481650561
370.5622945098448020.8754109803103960.437705490155198
380.5106860002932680.9786279994134630.489313999706732
390.4622777891552320.9245555783104650.537722210844768
400.4432414467682040.8864828935364090.556758553231796
410.4257386735252530.8514773470505050.574261326474747
420.3820739067215540.7641478134431070.617926093278446
430.3620115673263840.7240231346527670.637988432673616
440.3219927317477250.6439854634954510.678007268252275
450.2794282905145580.5588565810291160.720571709485442
460.2656486170042530.5312972340085060.734351382995747
470.4937822328476490.9875644656952980.506217767152351
480.8899375407916190.2201249184167620.110062459208381
490.9011136623684070.1977726752631870.0988863376315933
500.8919312802842850.2161374394314300.108068719715715
510.8749587704768280.2500824590463440.125041229523172
520.8619242688046230.2761514623907550.138075731195377
530.8577418676605710.2845162646788570.142258132339429
540.833787220623450.3324255587530990.166212779376550
550.8316835171299290.3366329657401420.168316482870071
560.8134521521322490.3730956957355030.186547847867751
570.8299900464796020.3400199070407960.170009953520398
580.8452939376681140.3094121246637720.154706062331886
590.869886556799950.2602268864001000.130113443200050
600.8999731806219020.2000536387561950.100026819378098
610.8929115381189770.2141769237620450.107088461881023
620.899813657648210.2003726847035800.100186342351790
630.8987191232890920.2025617534218150.101280876710908
640.9242215772354530.1515568455290940.0757784227645468
650.9102741546203670.1794516907592650.0897258453796325
660.8947925365983930.2104149268032140.105207463401607
670.8771697946178040.2456604107643920.122830205382196
680.8640972653708240.2718054692583510.135902734629176
690.8678736410287260.2642527179425490.132126358971274
700.8871764413456120.2256471173087750.112823558654388
710.9084496324115170.1831007351769660.0915503675884829
720.9208695043335420.1582609913329170.0791304956664583
730.9160102994141070.1679794011717860.0839897005858932
740.9404025394138450.1191949211723110.0595974605861555
750.9312922476935140.1374155046129730.0687077523064863
760.9469560558531370.1060878882937260.0530439441468632
770.9458816420170680.1082367159658630.0541183579829316
780.9534363149400040.09312737011999190.0465636850599959
790.9577669083245750.08446618335085020.0422330916754251
800.954411751576560.0911764968468810.0455882484234405
810.9457911981509690.1084176036980630.0542088018490313
820.9401750357771440.1196499284457110.0598249642228557
830.9361310619796970.1277378760406070.0638689380203034
840.9663385663714640.0673228672570730.0336614336285365
850.966916074785160.0661678504296810.0330839252148405
860.9601641193441550.07967176131169050.0398358806558452
870.9652770693352240.0694458613295530.0347229306647765
880.9703794550258670.05924108994826540.0296205449741327
890.9674640511590650.06507189768186920.0325359488409346
900.9777373032384310.0445253935231380.022262696761569
910.97532264804520.04935470390960.0246773519548
920.9821276036826250.03574479263475090.0178723963173755
930.9779039316311570.04419213673768590.0220960683688429
940.9725800354559550.05483992908809090.0274199645440455
950.9736521992866830.05269560142663460.0263478007133173
960.9921478667486580.01570426650268470.00785213325134237
970.9899441772202630.02011164555947370.0100558227797368
980.991080474977210.01783905004557950.00891952502278976
990.991852053029110.01629589394178150.00814794697089075
1000.9926891558394360.01462168832112720.00731084416056362
1010.9935879656446240.01282406871075100.00641203435537552
1020.9925874706751830.01482505864963350.00741252932481676
1030.9913343111926220.01733137761475530.00866568880737766
1040.9887866234665020.02242675306699640.0112133765334982
1050.9871974269032140.02560514619357120.0128025730967856
1060.9834887348306130.03302253033877320.0165112651693866
1070.9862100740678750.02757985186424970.0137899259321249
1080.9954812256947070.009037548610585450.00451877430529273
1090.9960743394012850.007851321197429210.00392566059871461
1100.9958082135513870.008383572897225780.00419178644861289
1110.9947125552945240.01057488941095250.00528744470547626
1120.994383716676210.01123256664757900.00561628332378949
1130.9942027655540470.01159446889190660.0057972344459533
1140.9923718888698070.01525622226038540.0076281111301927
1150.989937178797550.02012564240489920.0100628212024496
1160.9868899382317050.02622012353658970.0131100617682949
1170.9830387537074290.03392249258514230.0169612462925711
1180.978201029612120.04359794077576160.0217989703878808
1190.9854990285980250.02900194280394990.0145009714019749
1200.9972737379465190.005452524106962470.00272626205348123
1210.9968405001714030.006318999657194860.00315949982859743
1220.9966043287120030.006791342575994760.00339567128799738
1230.9957319034927090.008536193014582830.00426809650729142
1240.9952319354744660.009536129051068430.00476806452553421
1250.993835719564880.01232856087024070.00616428043512034
1260.9935791126770050.01284177464598930.00642088732299466
1270.9933935035118350.01321299297633030.00660649648816513
1280.9915246851074790.01695062978504220.00847531489252108
1290.9886554883036150.02268902339277020.0113445116963851
1300.984959359786210.03008128042757930.0150406402137896
1310.990221626959950.01955674608010090.00977837304005047
1320.9982799910709060.00344001785818850.00172000892909425
1330.9975916247830560.004816750433887580.00240837521694379
1340.997892812725710.004214374548578230.00210718727428912
1350.997293898802090.005412202395820780.00270610119791039
1360.9976776922153970.004644615569205940.00232230778460297
1370.997354591339330.005290817321341440.00264540866067072
1380.9965465538433560.006906892313288440.00345344615664422
1390.99604528987740.007909420245200820.00395471012260041
1400.9946869708300080.01062605833998440.00531302916999218
1410.9929574252000930.01408514959981320.00704257479990659
1420.9920330096054330.01593398078913350.00796699039456673
1430.9895837712358810.0208324575282370.0104162287641185
1440.9920816591491310.01583668170173770.00791834085086885
1450.9904494844043830.0191010311912350.0095505155956175
1460.9889497073390560.02210058532188870.0110502926609444
1470.9854560608942650.02908787821146920.0145439391057346
1480.9855711345140450.02885773097190940.0144288654859547
1490.9817801746925750.03643965061485050.0182198253074253
1500.9835227096634280.03295458067314440.0164772903365722
1510.9772488977752520.04550220444949580.0227511022247479
1520.9726400953125070.05471980937498520.0273599046874926
1530.9629255490837120.07414890183257640.0370744509162882
1540.9673025224909830.06539495501803460.0326974775090173
1550.9666855442480890.06662891150382250.0333144557519112
1560.9571917212437640.08561655751247280.0428082787562364
1570.9511038397950780.0977923204098450.0488961602049225
1580.9465733352094960.1068533295810070.0534266647905037
1590.941989759761460.1160204804770810.0580102402385407
1600.9539463886338830.09210722273223490.0460536113661174
1610.9517820151660470.09643596966790610.0482179848339531
1620.9437816756742470.1124366486515070.0562183243257533
1630.9488528298300860.1022943403398270.0511471701699137
1640.933869588053220.1322608238935590.0661304119467795
1650.932017991595130.135964016809740.06798200840487
1660.9084084086103110.1831831827793770.0915915913896886
1670.8966955716601020.2066088566797950.103304428339898
1680.9463249453451660.1073501093096680.0536750546548339
1690.925761978392230.1484760432155410.0742380216077705
1700.9320741472713060.1358517054573880.0679258527286941
1710.9121986283845660.1756027432308670.0878013716154336
1720.8971397501106840.2057204997786310.102860249889316
1730.8679723755156910.2640552489686180.132027624484309
1740.8840554441978720.2318891116042550.115944555802128
1750.8717410280954920.2565179438090150.128258971904507
1760.8759804634073520.2480390731852960.124019536592648
1770.8294723493283930.3410553013432150.170527650671607
1780.7812488548959410.4375022902081180.218751145104059
1790.7230854296552360.5538291406895280.276914570344764
1800.6680979070948290.6638041858103410.331902092905171
1810.5736344001114190.8527311997771620.426365599888581
1820.5400640857924250.919871828415150.459935914207575
1830.4498561837194870.8997123674389750.550143816280513
1840.491029489233680.982058978467360.50897051076632
1850.4034626872200280.8069253744400560.596537312779972
1860.4288955432867320.8577910865734640.571104456713268
1870.4881409628525450.976281925705090.511859037147455

\begin{tabular}{lllllllll}
\hline
Goldfeld-Quandt test for Heteroskedasticity \tabularnewline
p-values & Alternative Hypothesis \tabularnewline
breakpoint index & greater & 2-sided & less \tabularnewline
5 & 0.155930802918944 & 0.311861605837888 & 0.844069197081056 \tabularnewline
6 & 0.0664935273773447 & 0.132987054754689 & 0.933506472622655 \tabularnewline
7 & 0.0256738331429404 & 0.0513476662858808 & 0.97432616685706 \tabularnewline
8 & 0.0122173968073303 & 0.0244347936146606 & 0.98778260319267 \tabularnewline
9 & 0.00437997810460292 & 0.00875995620920583 & 0.995620021895397 \tabularnewline
10 & 0.00224015981786413 & 0.00448031963572825 & 0.997759840182136 \tabularnewline
11 & 0.223580158345551 & 0.447160316691101 & 0.77641984165445 \tabularnewline
12 & 0.503981354000825 & 0.99203729199835 & 0.496018645999175 \tabularnewline
13 & 0.420841205312304 & 0.841682410624607 & 0.579158794687696 \tabularnewline
14 & 0.345365652564086 & 0.690731305128172 & 0.654634347435914 \tabularnewline
15 & 0.270018209378630 & 0.540036418757261 & 0.72998179062137 \tabularnewline
16 & 0.219064424415852 & 0.438128848831704 & 0.780935575584148 \tabularnewline
17 & 0.171075044874818 & 0.342150089749637 & 0.828924955125182 \tabularnewline
18 & 0.140711526546593 & 0.281423053093185 & 0.859288473453407 \tabularnewline
19 & 0.114092242558859 & 0.228184485117717 & 0.885907757441141 \tabularnewline
20 & 0.0900792873398669 & 0.180158574679734 & 0.909920712660133 \tabularnewline
21 & 0.063884764368076 & 0.127769528736152 & 0.936115235631924 \tabularnewline
22 & 0.0882860430336207 & 0.176572086067241 & 0.91171395696638 \tabularnewline
23 & 0.254036608717035 & 0.50807321743407 & 0.745963391282965 \tabularnewline
24 & 0.704134515940508 & 0.591730968118983 & 0.295865484059492 \tabularnewline
25 & 0.709949406325989 & 0.580101187348023 & 0.290050593674011 \tabularnewline
26 & 0.661732750333152 & 0.676534499333696 & 0.338267249666848 \tabularnewline
27 & 0.606522270477901 & 0.786955459044198 & 0.393477729522099 \tabularnewline
28 & 0.559718943813697 & 0.880562112372606 & 0.440281056186303 \tabularnewline
29 & 0.503737541569718 & 0.992524916860564 & 0.496262458430282 \tabularnewline
30 & 0.444960834898958 & 0.889921669797916 & 0.555039165101042 \tabularnewline
31 & 0.390182856040329 & 0.780365712080657 & 0.609817143959671 \tabularnewline
32 & 0.362128112746561 & 0.724256225493123 & 0.637871887253439 \tabularnewline
33 & 0.322724826525609 & 0.645449653051218 & 0.677275173474391 \tabularnewline
34 & 0.318469939735743 & 0.636939879471486 & 0.681530060264257 \tabularnewline
35 & 0.447502775999533 & 0.895005551999066 & 0.552497224000467 \tabularnewline
36 & 0.540190518349439 & 0.919618963301122 & 0.459809481650561 \tabularnewline
37 & 0.562294509844802 & 0.875410980310396 & 0.437705490155198 \tabularnewline
38 & 0.510686000293268 & 0.978627999413463 & 0.489313999706732 \tabularnewline
39 & 0.462277789155232 & 0.924555578310465 & 0.537722210844768 \tabularnewline
40 & 0.443241446768204 & 0.886482893536409 & 0.556758553231796 \tabularnewline
41 & 0.425738673525253 & 0.851477347050505 & 0.574261326474747 \tabularnewline
42 & 0.382073906721554 & 0.764147813443107 & 0.617926093278446 \tabularnewline
43 & 0.362011567326384 & 0.724023134652767 & 0.637988432673616 \tabularnewline
44 & 0.321992731747725 & 0.643985463495451 & 0.678007268252275 \tabularnewline
45 & 0.279428290514558 & 0.558856581029116 & 0.720571709485442 \tabularnewline
46 & 0.265648617004253 & 0.531297234008506 & 0.734351382995747 \tabularnewline
47 & 0.493782232847649 & 0.987564465695298 & 0.506217767152351 \tabularnewline
48 & 0.889937540791619 & 0.220124918416762 & 0.110062459208381 \tabularnewline
49 & 0.901113662368407 & 0.197772675263187 & 0.0988863376315933 \tabularnewline
50 & 0.891931280284285 & 0.216137439431430 & 0.108068719715715 \tabularnewline
51 & 0.874958770476828 & 0.250082459046344 & 0.125041229523172 \tabularnewline
52 & 0.861924268804623 & 0.276151462390755 & 0.138075731195377 \tabularnewline
53 & 0.857741867660571 & 0.284516264678857 & 0.142258132339429 \tabularnewline
54 & 0.83378722062345 & 0.332425558753099 & 0.166212779376550 \tabularnewline
55 & 0.831683517129929 & 0.336632965740142 & 0.168316482870071 \tabularnewline
56 & 0.813452152132249 & 0.373095695735503 & 0.186547847867751 \tabularnewline
57 & 0.829990046479602 & 0.340019907040796 & 0.170009953520398 \tabularnewline
58 & 0.845293937668114 & 0.309412124663772 & 0.154706062331886 \tabularnewline
59 & 0.86988655679995 & 0.260226886400100 & 0.130113443200050 \tabularnewline
60 & 0.899973180621902 & 0.200053638756195 & 0.100026819378098 \tabularnewline
61 & 0.892911538118977 & 0.214176923762045 & 0.107088461881023 \tabularnewline
62 & 0.89981365764821 & 0.200372684703580 & 0.100186342351790 \tabularnewline
63 & 0.898719123289092 & 0.202561753421815 & 0.101280876710908 \tabularnewline
64 & 0.924221577235453 & 0.151556845529094 & 0.0757784227645468 \tabularnewline
65 & 0.910274154620367 & 0.179451690759265 & 0.0897258453796325 \tabularnewline
66 & 0.894792536598393 & 0.210414926803214 & 0.105207463401607 \tabularnewline
67 & 0.877169794617804 & 0.245660410764392 & 0.122830205382196 \tabularnewline
68 & 0.864097265370824 & 0.271805469258351 & 0.135902734629176 \tabularnewline
69 & 0.867873641028726 & 0.264252717942549 & 0.132126358971274 \tabularnewline
70 & 0.887176441345612 & 0.225647117308775 & 0.112823558654388 \tabularnewline
71 & 0.908449632411517 & 0.183100735176966 & 0.0915503675884829 \tabularnewline
72 & 0.920869504333542 & 0.158260991332917 & 0.0791304956664583 \tabularnewline
73 & 0.916010299414107 & 0.167979401171786 & 0.0839897005858932 \tabularnewline
74 & 0.940402539413845 & 0.119194921172311 & 0.0595974605861555 \tabularnewline
75 & 0.931292247693514 & 0.137415504612973 & 0.0687077523064863 \tabularnewline
76 & 0.946956055853137 & 0.106087888293726 & 0.0530439441468632 \tabularnewline
77 & 0.945881642017068 & 0.108236715965863 & 0.0541183579829316 \tabularnewline
78 & 0.953436314940004 & 0.0931273701199919 & 0.0465636850599959 \tabularnewline
79 & 0.957766908324575 & 0.0844661833508502 & 0.0422330916754251 \tabularnewline
80 & 0.95441175157656 & 0.091176496846881 & 0.0455882484234405 \tabularnewline
81 & 0.945791198150969 & 0.108417603698063 & 0.0542088018490313 \tabularnewline
82 & 0.940175035777144 & 0.119649928445711 & 0.0598249642228557 \tabularnewline
83 & 0.936131061979697 & 0.127737876040607 & 0.0638689380203034 \tabularnewline
84 & 0.966338566371464 & 0.067322867257073 & 0.0336614336285365 \tabularnewline
85 & 0.96691607478516 & 0.066167850429681 & 0.0330839252148405 \tabularnewline
86 & 0.960164119344155 & 0.0796717613116905 & 0.0398358806558452 \tabularnewline
87 & 0.965277069335224 & 0.069445861329553 & 0.0347229306647765 \tabularnewline
88 & 0.970379455025867 & 0.0592410899482654 & 0.0296205449741327 \tabularnewline
89 & 0.967464051159065 & 0.0650718976818692 & 0.0325359488409346 \tabularnewline
90 & 0.977737303238431 & 0.044525393523138 & 0.022262696761569 \tabularnewline
91 & 0.9753226480452 & 0.0493547039096 & 0.0246773519548 \tabularnewline
92 & 0.982127603682625 & 0.0357447926347509 & 0.0178723963173755 \tabularnewline
93 & 0.977903931631157 & 0.0441921367376859 & 0.0220960683688429 \tabularnewline
94 & 0.972580035455955 & 0.0548399290880909 & 0.0274199645440455 \tabularnewline
95 & 0.973652199286683 & 0.0526956014266346 & 0.0263478007133173 \tabularnewline
96 & 0.992147866748658 & 0.0157042665026847 & 0.00785213325134237 \tabularnewline
97 & 0.989944177220263 & 0.0201116455594737 & 0.0100558227797368 \tabularnewline
98 & 0.99108047497721 & 0.0178390500455795 & 0.00891952502278976 \tabularnewline
99 & 0.99185205302911 & 0.0162958939417815 & 0.00814794697089075 \tabularnewline
100 & 0.992689155839436 & 0.0146216883211272 & 0.00731084416056362 \tabularnewline
101 & 0.993587965644624 & 0.0128240687107510 & 0.00641203435537552 \tabularnewline
102 & 0.992587470675183 & 0.0148250586496335 & 0.00741252932481676 \tabularnewline
103 & 0.991334311192622 & 0.0173313776147553 & 0.00866568880737766 \tabularnewline
104 & 0.988786623466502 & 0.0224267530669964 & 0.0112133765334982 \tabularnewline
105 & 0.987197426903214 & 0.0256051461935712 & 0.0128025730967856 \tabularnewline
106 & 0.983488734830613 & 0.0330225303387732 & 0.0165112651693866 \tabularnewline
107 & 0.986210074067875 & 0.0275798518642497 & 0.0137899259321249 \tabularnewline
108 & 0.995481225694707 & 0.00903754861058545 & 0.00451877430529273 \tabularnewline
109 & 0.996074339401285 & 0.00785132119742921 & 0.00392566059871461 \tabularnewline
110 & 0.995808213551387 & 0.00838357289722578 & 0.00419178644861289 \tabularnewline
111 & 0.994712555294524 & 0.0105748894109525 & 0.00528744470547626 \tabularnewline
112 & 0.99438371667621 & 0.0112325666475790 & 0.00561628332378949 \tabularnewline
113 & 0.994202765554047 & 0.0115944688919066 & 0.0057972344459533 \tabularnewline
114 & 0.992371888869807 & 0.0152562222603854 & 0.0076281111301927 \tabularnewline
115 & 0.98993717879755 & 0.0201256424048992 & 0.0100628212024496 \tabularnewline
116 & 0.986889938231705 & 0.0262201235365897 & 0.0131100617682949 \tabularnewline
117 & 0.983038753707429 & 0.0339224925851423 & 0.0169612462925711 \tabularnewline
118 & 0.97820102961212 & 0.0435979407757616 & 0.0217989703878808 \tabularnewline
119 & 0.985499028598025 & 0.0290019428039499 & 0.0145009714019749 \tabularnewline
120 & 0.997273737946519 & 0.00545252410696247 & 0.00272626205348123 \tabularnewline
121 & 0.996840500171403 & 0.00631899965719486 & 0.00315949982859743 \tabularnewline
122 & 0.996604328712003 & 0.00679134257599476 & 0.00339567128799738 \tabularnewline
123 & 0.995731903492709 & 0.00853619301458283 & 0.00426809650729142 \tabularnewline
124 & 0.995231935474466 & 0.00953612905106843 & 0.00476806452553421 \tabularnewline
125 & 0.99383571956488 & 0.0123285608702407 & 0.00616428043512034 \tabularnewline
126 & 0.993579112677005 & 0.0128417746459893 & 0.00642088732299466 \tabularnewline
127 & 0.993393503511835 & 0.0132129929763303 & 0.00660649648816513 \tabularnewline
128 & 0.991524685107479 & 0.0169506297850422 & 0.00847531489252108 \tabularnewline
129 & 0.988655488303615 & 0.0226890233927702 & 0.0113445116963851 \tabularnewline
130 & 0.98495935978621 & 0.0300812804275793 & 0.0150406402137896 \tabularnewline
131 & 0.99022162695995 & 0.0195567460801009 & 0.00977837304005047 \tabularnewline
132 & 0.998279991070906 & 0.0034400178581885 & 0.00172000892909425 \tabularnewline
133 & 0.997591624783056 & 0.00481675043388758 & 0.00240837521694379 \tabularnewline
134 & 0.99789281272571 & 0.00421437454857823 & 0.00210718727428912 \tabularnewline
135 & 0.99729389880209 & 0.00541220239582078 & 0.00270610119791039 \tabularnewline
136 & 0.997677692215397 & 0.00464461556920594 & 0.00232230778460297 \tabularnewline
137 & 0.99735459133933 & 0.00529081732134144 & 0.00264540866067072 \tabularnewline
138 & 0.996546553843356 & 0.00690689231328844 & 0.00345344615664422 \tabularnewline
139 & 0.9960452898774 & 0.00790942024520082 & 0.00395471012260041 \tabularnewline
140 & 0.994686970830008 & 0.0106260583399844 & 0.00531302916999218 \tabularnewline
141 & 0.992957425200093 & 0.0140851495998132 & 0.00704257479990659 \tabularnewline
142 & 0.992033009605433 & 0.0159339807891335 & 0.00796699039456673 \tabularnewline
143 & 0.989583771235881 & 0.020832457528237 & 0.0104162287641185 \tabularnewline
144 & 0.992081659149131 & 0.0158366817017377 & 0.00791834085086885 \tabularnewline
145 & 0.990449484404383 & 0.019101031191235 & 0.0095505155956175 \tabularnewline
146 & 0.988949707339056 & 0.0221005853218887 & 0.0110502926609444 \tabularnewline
147 & 0.985456060894265 & 0.0290878782114692 & 0.0145439391057346 \tabularnewline
148 & 0.985571134514045 & 0.0288577309719094 & 0.0144288654859547 \tabularnewline
149 & 0.981780174692575 & 0.0364396506148505 & 0.0182198253074253 \tabularnewline
150 & 0.983522709663428 & 0.0329545806731444 & 0.0164772903365722 \tabularnewline
151 & 0.977248897775252 & 0.0455022044494958 & 0.0227511022247479 \tabularnewline
152 & 0.972640095312507 & 0.0547198093749852 & 0.0273599046874926 \tabularnewline
153 & 0.962925549083712 & 0.0741489018325764 & 0.0370744509162882 \tabularnewline
154 & 0.967302522490983 & 0.0653949550180346 & 0.0326974775090173 \tabularnewline
155 & 0.966685544248089 & 0.0666289115038225 & 0.0333144557519112 \tabularnewline
156 & 0.957191721243764 & 0.0856165575124728 & 0.0428082787562364 \tabularnewline
157 & 0.951103839795078 & 0.097792320409845 & 0.0488961602049225 \tabularnewline
158 & 0.946573335209496 & 0.106853329581007 & 0.0534266647905037 \tabularnewline
159 & 0.94198975976146 & 0.116020480477081 & 0.0580102402385407 \tabularnewline
160 & 0.953946388633883 & 0.0921072227322349 & 0.0460536113661174 \tabularnewline
161 & 0.951782015166047 & 0.0964359696679061 & 0.0482179848339531 \tabularnewline
162 & 0.943781675674247 & 0.112436648651507 & 0.0562183243257533 \tabularnewline
163 & 0.948852829830086 & 0.102294340339827 & 0.0511471701699137 \tabularnewline
164 & 0.93386958805322 & 0.132260823893559 & 0.0661304119467795 \tabularnewline
165 & 0.93201799159513 & 0.13596401680974 & 0.06798200840487 \tabularnewline
166 & 0.908408408610311 & 0.183183182779377 & 0.0915915913896886 \tabularnewline
167 & 0.896695571660102 & 0.206608856679795 & 0.103304428339898 \tabularnewline
168 & 0.946324945345166 & 0.107350109309668 & 0.0536750546548339 \tabularnewline
169 & 0.92576197839223 & 0.148476043215541 & 0.0742380216077705 \tabularnewline
170 & 0.932074147271306 & 0.135851705457388 & 0.0679258527286941 \tabularnewline
171 & 0.912198628384566 & 0.175602743230867 & 0.0878013716154336 \tabularnewline
172 & 0.897139750110684 & 0.205720499778631 & 0.102860249889316 \tabularnewline
173 & 0.867972375515691 & 0.264055248968618 & 0.132027624484309 \tabularnewline
174 & 0.884055444197872 & 0.231889111604255 & 0.115944555802128 \tabularnewline
175 & 0.871741028095492 & 0.256517943809015 & 0.128258971904507 \tabularnewline
176 & 0.875980463407352 & 0.248039073185296 & 0.124019536592648 \tabularnewline
177 & 0.829472349328393 & 0.341055301343215 & 0.170527650671607 \tabularnewline
178 & 0.781248854895941 & 0.437502290208118 & 0.218751145104059 \tabularnewline
179 & 0.723085429655236 & 0.553829140689528 & 0.276914570344764 \tabularnewline
180 & 0.668097907094829 & 0.663804185810341 & 0.331902092905171 \tabularnewline
181 & 0.573634400111419 & 0.852731199777162 & 0.426365599888581 \tabularnewline
182 & 0.540064085792425 & 0.91987182841515 & 0.459935914207575 \tabularnewline
183 & 0.449856183719487 & 0.899712367438975 & 0.550143816280513 \tabularnewline
184 & 0.49102948923368 & 0.98205897846736 & 0.50897051076632 \tabularnewline
185 & 0.403462687220028 & 0.806925374440056 & 0.596537312779972 \tabularnewline
186 & 0.428895543286732 & 0.857791086573464 & 0.571104456713268 \tabularnewline
187 & 0.488140962852545 & 0.97628192570509 & 0.511859037147455 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=25564&T=5

[TABLE]
[ROW][C]Goldfeld-Quandt test for Heteroskedasticity[/C][/ROW]
[ROW][C]p-values[/C][C]Alternative Hypothesis[/C][/ROW]
[ROW][C]breakpoint index[/C][C]greater[/C][C]2-sided[/C][C]less[/C][/ROW]
[ROW][C]5[/C][C]0.155930802918944[/C][C]0.311861605837888[/C][C]0.844069197081056[/C][/ROW]
[ROW][C]6[/C][C]0.0664935273773447[/C][C]0.132987054754689[/C][C]0.933506472622655[/C][/ROW]
[ROW][C]7[/C][C]0.0256738331429404[/C][C]0.0513476662858808[/C][C]0.97432616685706[/C][/ROW]
[ROW][C]8[/C][C]0.0122173968073303[/C][C]0.0244347936146606[/C][C]0.98778260319267[/C][/ROW]
[ROW][C]9[/C][C]0.00437997810460292[/C][C]0.00875995620920583[/C][C]0.995620021895397[/C][/ROW]
[ROW][C]10[/C][C]0.00224015981786413[/C][C]0.00448031963572825[/C][C]0.997759840182136[/C][/ROW]
[ROW][C]11[/C][C]0.223580158345551[/C][C]0.447160316691101[/C][C]0.77641984165445[/C][/ROW]
[ROW][C]12[/C][C]0.503981354000825[/C][C]0.99203729199835[/C][C]0.496018645999175[/C][/ROW]
[ROW][C]13[/C][C]0.420841205312304[/C][C]0.841682410624607[/C][C]0.579158794687696[/C][/ROW]
[ROW][C]14[/C][C]0.345365652564086[/C][C]0.690731305128172[/C][C]0.654634347435914[/C][/ROW]
[ROW][C]15[/C][C]0.270018209378630[/C][C]0.540036418757261[/C][C]0.72998179062137[/C][/ROW]
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[ROW][C]161[/C][C]0.951782015166047[/C][C]0.0964359696679061[/C][C]0.0482179848339531[/C][/ROW]
[ROW][C]162[/C][C]0.943781675674247[/C][C]0.112436648651507[/C][C]0.0562183243257533[/C][/ROW]
[ROW][C]163[/C][C]0.948852829830086[/C][C]0.102294340339827[/C][C]0.0511471701699137[/C][/ROW]
[ROW][C]164[/C][C]0.93386958805322[/C][C]0.132260823893559[/C][C]0.0661304119467795[/C][/ROW]
[ROW][C]165[/C][C]0.93201799159513[/C][C]0.13596401680974[/C][C]0.06798200840487[/C][/ROW]
[ROW][C]166[/C][C]0.908408408610311[/C][C]0.183183182779377[/C][C]0.0915915913896886[/C][/ROW]
[ROW][C]167[/C][C]0.896695571660102[/C][C]0.206608856679795[/C][C]0.103304428339898[/C][/ROW]
[ROW][C]168[/C][C]0.946324945345166[/C][C]0.107350109309668[/C][C]0.0536750546548339[/C][/ROW]
[ROW][C]169[/C][C]0.92576197839223[/C][C]0.148476043215541[/C][C]0.0742380216077705[/C][/ROW]
[ROW][C]170[/C][C]0.932074147271306[/C][C]0.135851705457388[/C][C]0.0679258527286941[/C][/ROW]
[ROW][C]171[/C][C]0.912198628384566[/C][C]0.175602743230867[/C][C]0.0878013716154336[/C][/ROW]
[ROW][C]172[/C][C]0.897139750110684[/C][C]0.205720499778631[/C][C]0.102860249889316[/C][/ROW]
[ROW][C]173[/C][C]0.867972375515691[/C][C]0.264055248968618[/C][C]0.132027624484309[/C][/ROW]
[ROW][C]174[/C][C]0.884055444197872[/C][C]0.231889111604255[/C][C]0.115944555802128[/C][/ROW]
[ROW][C]175[/C][C]0.871741028095492[/C][C]0.256517943809015[/C][C]0.128258971904507[/C][/ROW]
[ROW][C]176[/C][C]0.875980463407352[/C][C]0.248039073185296[/C][C]0.124019536592648[/C][/ROW]
[ROW][C]177[/C][C]0.829472349328393[/C][C]0.341055301343215[/C][C]0.170527650671607[/C][/ROW]
[ROW][C]178[/C][C]0.781248854895941[/C][C]0.437502290208118[/C][C]0.218751145104059[/C][/ROW]
[ROW][C]179[/C][C]0.723085429655236[/C][C]0.553829140689528[/C][C]0.276914570344764[/C][/ROW]
[ROW][C]180[/C][C]0.668097907094829[/C][C]0.663804185810341[/C][C]0.331902092905171[/C][/ROW]
[ROW][C]181[/C][C]0.573634400111419[/C][C]0.852731199777162[/C][C]0.426365599888581[/C][/ROW]
[ROW][C]182[/C][C]0.540064085792425[/C][C]0.91987182841515[/C][C]0.459935914207575[/C][/ROW]
[ROW][C]183[/C][C]0.449856183719487[/C][C]0.899712367438975[/C][C]0.550143816280513[/C][/ROW]
[ROW][C]184[/C][C]0.49102948923368[/C][C]0.98205897846736[/C][C]0.50897051076632[/C][/ROW]
[ROW][C]185[/C][C]0.403462687220028[/C][C]0.806925374440056[/C][C]0.596537312779972[/C][/ROW]
[ROW][C]186[/C][C]0.428895543286732[/C][C]0.857791086573464[/C][C]0.571104456713268[/C][/ROW]
[ROW][C]187[/C][C]0.488140962852545[/C][C]0.97628192570509[/C][C]0.511859037147455[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=25564&T=5

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=25564&T=5

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
50.1559308029189440.3118616058378880.844069197081056
60.06649352737734470.1329870547546890.933506472622655
70.02567383314294040.05134766628588080.97432616685706
80.01221739680733030.02443479361466060.98778260319267
90.004379978104602920.008759956209205830.995620021895397
100.002240159817864130.004480319635728250.997759840182136
110.2235801583455510.4471603166911010.77641984165445
120.5039813540008250.992037291998350.496018645999175
130.4208412053123040.8416824106246070.579158794687696
140.3453656525640860.6907313051281720.654634347435914
150.2700182093786300.5400364187572610.72998179062137
160.2190644244158520.4381288488317040.780935575584148
170.1710750448748180.3421500897496370.828924955125182
180.1407115265465930.2814230530931850.859288473453407
190.1140922425588590.2281844851177170.885907757441141
200.09007928733986690.1801585746797340.909920712660133
210.0638847643680760.1277695287361520.936115235631924
220.08828604303362070.1765720860672410.91171395696638
230.2540366087170350.508073217434070.745963391282965
240.7041345159405080.5917309681189830.295865484059492
250.7099494063259890.5801011873480230.290050593674011
260.6617327503331520.6765344993336960.338267249666848
270.6065222704779010.7869554590441980.393477729522099
280.5597189438136970.8805621123726060.440281056186303
290.5037375415697180.9925249168605640.496262458430282
300.4449608348989580.8899216697979160.555039165101042
310.3901828560403290.7803657120806570.609817143959671
320.3621281127465610.7242562254931230.637871887253439
330.3227248265256090.6454496530512180.677275173474391
340.3184699397357430.6369398794714860.681530060264257
350.4475027759995330.8950055519990660.552497224000467
360.5401905183494390.9196189633011220.459809481650561
370.5622945098448020.8754109803103960.437705490155198
380.5106860002932680.9786279994134630.489313999706732
390.4622777891552320.9245555783104650.537722210844768
400.4432414467682040.8864828935364090.556758553231796
410.4257386735252530.8514773470505050.574261326474747
420.3820739067215540.7641478134431070.617926093278446
430.3620115673263840.7240231346527670.637988432673616
440.3219927317477250.6439854634954510.678007268252275
450.2794282905145580.5588565810291160.720571709485442
460.2656486170042530.5312972340085060.734351382995747
470.4937822328476490.9875644656952980.506217767152351
480.8899375407916190.2201249184167620.110062459208381
490.9011136623684070.1977726752631870.0988863376315933
500.8919312802842850.2161374394314300.108068719715715
510.8749587704768280.2500824590463440.125041229523172
520.8619242688046230.2761514623907550.138075731195377
530.8577418676605710.2845162646788570.142258132339429
540.833787220623450.3324255587530990.166212779376550
550.8316835171299290.3366329657401420.168316482870071
560.8134521521322490.3730956957355030.186547847867751
570.8299900464796020.3400199070407960.170009953520398
580.8452939376681140.3094121246637720.154706062331886
590.869886556799950.2602268864001000.130113443200050
600.8999731806219020.2000536387561950.100026819378098
610.8929115381189770.2141769237620450.107088461881023
620.899813657648210.2003726847035800.100186342351790
630.8987191232890920.2025617534218150.101280876710908
640.9242215772354530.1515568455290940.0757784227645468
650.9102741546203670.1794516907592650.0897258453796325
660.8947925365983930.2104149268032140.105207463401607
670.8771697946178040.2456604107643920.122830205382196
680.8640972653708240.2718054692583510.135902734629176
690.8678736410287260.2642527179425490.132126358971274
700.8871764413456120.2256471173087750.112823558654388
710.9084496324115170.1831007351769660.0915503675884829
720.9208695043335420.1582609913329170.0791304956664583
730.9160102994141070.1679794011717860.0839897005858932
740.9404025394138450.1191949211723110.0595974605861555
750.9312922476935140.1374155046129730.0687077523064863
760.9469560558531370.1060878882937260.0530439441468632
770.9458816420170680.1082367159658630.0541183579829316
780.9534363149400040.09312737011999190.0465636850599959
790.9577669083245750.08446618335085020.0422330916754251
800.954411751576560.0911764968468810.0455882484234405
810.9457911981509690.1084176036980630.0542088018490313
820.9401750357771440.1196499284457110.0598249642228557
830.9361310619796970.1277378760406070.0638689380203034
840.9663385663714640.0673228672570730.0336614336285365
850.966916074785160.0661678504296810.0330839252148405
860.9601641193441550.07967176131169050.0398358806558452
870.9652770693352240.0694458613295530.0347229306647765
880.9703794550258670.05924108994826540.0296205449741327
890.9674640511590650.06507189768186920.0325359488409346
900.9777373032384310.0445253935231380.022262696761569
910.97532264804520.04935470390960.0246773519548
920.9821276036826250.03574479263475090.0178723963173755
930.9779039316311570.04419213673768590.0220960683688429
940.9725800354559550.05483992908809090.0274199645440455
950.9736521992866830.05269560142663460.0263478007133173
960.9921478667486580.01570426650268470.00785213325134237
970.9899441772202630.02011164555947370.0100558227797368
980.991080474977210.01783905004557950.00891952502278976
990.991852053029110.01629589394178150.00814794697089075
1000.9926891558394360.01462168832112720.00731084416056362
1010.9935879656446240.01282406871075100.00641203435537552
1020.9925874706751830.01482505864963350.00741252932481676
1030.9913343111926220.01733137761475530.00866568880737766
1040.9887866234665020.02242675306699640.0112133765334982
1050.9871974269032140.02560514619357120.0128025730967856
1060.9834887348306130.03302253033877320.0165112651693866
1070.9862100740678750.02757985186424970.0137899259321249
1080.9954812256947070.009037548610585450.00451877430529273
1090.9960743394012850.007851321197429210.00392566059871461
1100.9958082135513870.008383572897225780.00419178644861289
1110.9947125552945240.01057488941095250.00528744470547626
1120.994383716676210.01123256664757900.00561628332378949
1130.9942027655540470.01159446889190660.0057972344459533
1140.9923718888698070.01525622226038540.0076281111301927
1150.989937178797550.02012564240489920.0100628212024496
1160.9868899382317050.02622012353658970.0131100617682949
1170.9830387537074290.03392249258514230.0169612462925711
1180.978201029612120.04359794077576160.0217989703878808
1190.9854990285980250.02900194280394990.0145009714019749
1200.9972737379465190.005452524106962470.00272626205348123
1210.9968405001714030.006318999657194860.00315949982859743
1220.9966043287120030.006791342575994760.00339567128799738
1230.9957319034927090.008536193014582830.00426809650729142
1240.9952319354744660.009536129051068430.00476806452553421
1250.993835719564880.01232856087024070.00616428043512034
1260.9935791126770050.01284177464598930.00642088732299466
1270.9933935035118350.01321299297633030.00660649648816513
1280.9915246851074790.01695062978504220.00847531489252108
1290.9886554883036150.02268902339277020.0113445116963851
1300.984959359786210.03008128042757930.0150406402137896
1310.990221626959950.01955674608010090.00977837304005047
1320.9982799910709060.00344001785818850.00172000892909425
1330.9975916247830560.004816750433887580.00240837521694379
1340.997892812725710.004214374548578230.00210718727428912
1350.997293898802090.005412202395820780.00270610119791039
1360.9976776922153970.004644615569205940.00232230778460297
1370.997354591339330.005290817321341440.00264540866067072
1380.9965465538433560.006906892313288440.00345344615664422
1390.99604528987740.007909420245200820.00395471012260041
1400.9946869708300080.01062605833998440.00531302916999218
1410.9929574252000930.01408514959981320.00704257479990659
1420.9920330096054330.01593398078913350.00796699039456673
1430.9895837712358810.0208324575282370.0104162287641185
1440.9920816591491310.01583668170173770.00791834085086885
1450.9904494844043830.0191010311912350.0095505155956175
1460.9889497073390560.02210058532188870.0110502926609444
1470.9854560608942650.02908787821146920.0145439391057346
1480.9855711345140450.02885773097190940.0144288654859547
1490.9817801746925750.03643965061485050.0182198253074253
1500.9835227096634280.03295458067314440.0164772903365722
1510.9772488977752520.04550220444949580.0227511022247479
1520.9726400953125070.05471980937498520.0273599046874926
1530.9629255490837120.07414890183257640.0370744509162882
1540.9673025224909830.06539495501803460.0326974775090173
1550.9666855442480890.06662891150382250.0333144557519112
1560.9571917212437640.08561655751247280.0428082787562364
1570.9511038397950780.0977923204098450.0488961602049225
1580.9465733352094960.1068533295810070.0534266647905037
1590.941989759761460.1160204804770810.0580102402385407
1600.9539463886338830.09210722273223490.0460536113661174
1610.9517820151660470.09643596966790610.0482179848339531
1620.9437816756742470.1124366486515070.0562183243257533
1630.9488528298300860.1022943403398270.0511471701699137
1640.933869588053220.1322608238935590.0661304119467795
1650.932017991595130.135964016809740.06798200840487
1660.9084084086103110.1831831827793770.0915915913896886
1670.8966955716601020.2066088566797950.103304428339898
1680.9463249453451660.1073501093096680.0536750546548339
1690.925761978392230.1484760432155410.0742380216077705
1700.9320741472713060.1358517054573880.0679258527286941
1710.9121986283845660.1756027432308670.0878013716154336
1720.8971397501106840.2057204997786310.102860249889316
1730.8679723755156910.2640552489686180.132027624484309
1740.8840554441978720.2318891116042550.115944555802128
1750.8717410280954920.2565179438090150.128258971904507
1760.8759804634073520.2480390731852960.124019536592648
1770.8294723493283930.3410553013432150.170527650671607
1780.7812488548959410.4375022902081180.218751145104059
1790.7230854296552360.5538291406895280.276914570344764
1800.6680979070948290.6638041858103410.331902092905171
1810.5736344001114190.8527311997771620.426365599888581
1820.5400640857924250.919871828415150.459935914207575
1830.4498561837194870.8997123674389750.550143816280513
1840.491029489233680.982058978467360.50897051076632
1850.4034626872200280.8069253744400560.596537312779972
1860.4288955432867320.8577910865734640.571104456713268
1870.4881409628525450.976281925705090.511859037147455







Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level180.098360655737705NOK
5% type I error level630.344262295081967NOK
10% type I error level830.453551912568306NOK

\begin{tabular}{lllllllll}
\hline
Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity \tabularnewline
Description & # significant tests & % significant tests & OK/NOK \tabularnewline
1% type I error level & 18 & 0.098360655737705 & NOK \tabularnewline
5% type I error level & 63 & 0.344262295081967 & NOK \tabularnewline
10% type I error level & 83 & 0.453551912568306 & NOK \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=25564&T=6

[TABLE]
[ROW][C]Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity[/C][/ROW]
[ROW][C]Description[/C][C]# significant tests[/C][C]% significant tests[/C][C]OK/NOK[/C][/ROW]
[ROW][C]1% type I error level[/C][C]18[/C][C]0.098360655737705[/C][C]NOK[/C][/ROW]
[ROW][C]5% type I error level[/C][C]63[/C][C]0.344262295081967[/C][C]NOK[/C][/ROW]
[ROW][C]10% type I error level[/C][C]83[/C][C]0.453551912568306[/C][C]NOK[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=25564&T=6

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=25564&T=6

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level180.098360655737705NOK
5% type I error level630.344262295081967NOK
10% type I error level830.453551912568306NOK



Parameters (Session):
par1 = 1 ; par2 = Do not include Seasonal Dummies ; par3 = No Linear Trend ;
Parameters (R input):
par1 = 1 ; par2 = Do not include Seasonal Dummies ; par3 = No Linear Trend ;
R code (references can be found in the software module):
library(lattice)
library(lmtest)
n25 <- 25 #minimum number of obs. for Goldfeld-Quandt test
par1 <- as.numeric(par1)
x <- t(y)
k <- length(x[1,])
n <- length(x[,1])
x1 <- cbind(x[,par1], x[,1:k!=par1])
mycolnames <- c(colnames(x)[par1], colnames(x)[1:k!=par1])
colnames(x1) <- mycolnames #colnames(x)[par1]
x <- x1
if (par3 == 'First Differences'){
x2 <- array(0, dim=c(n-1,k), dimnames=list(1:(n-1), paste('(1-B)',colnames(x),sep='')))
for (i in 1:n-1) {
for (j in 1:k) {
x2[i,j] <- x[i+1,j] - x[i,j]
}
}
x <- x2
}
if (par2 == 'Include Monthly Dummies'){
x2 <- array(0, dim=c(n,11), dimnames=list(1:n, paste('M', seq(1:11), sep ='')))
for (i in 1:11){
x2[seq(i,n,12),i] <- 1
}
x <- cbind(x, x2)
}
if (par2 == 'Include Quarterly Dummies'){
x2 <- array(0, dim=c(n,3), dimnames=list(1:n, paste('Q', seq(1:3), sep ='')))
for (i in 1:3){
x2[seq(i,n,4),i] <- 1
}
x <- cbind(x, x2)
}
k <- length(x[1,])
if (par3 == 'Linear Trend'){
x <- cbind(x, c(1:n))
colnames(x)[k+1] <- 't'
}
x
k <- length(x[1,])
df <- as.data.frame(x)
(mylm <- lm(df))
(mysum <- summary(mylm))
if (n > n25) {
kp3 <- k + 3
nmkm3 <- n - k - 3
gqarr <- array(NA, dim=c(nmkm3-kp3+1,3))
numgqtests <- 0
numsignificant1 <- 0
numsignificant5 <- 0
numsignificant10 <- 0
for (mypoint in kp3:nmkm3) {
j <- 0
numgqtests <- numgqtests + 1
for (myalt in c('greater', 'two.sided', 'less')) {
j <- j + 1
gqarr[mypoint-kp3+1,j] <- gqtest(mylm, point=mypoint, alternative=myalt)$p.value
}
if (gqarr[mypoint-kp3+1,2] < 0.01) numsignificant1 <- numsignificant1 + 1
if (gqarr[mypoint-kp3+1,2] < 0.05) numsignificant5 <- numsignificant5 + 1
if (gqarr[mypoint-kp3+1,2] < 0.10) numsignificant10 <- numsignificant10 + 1
}
gqarr
}
bitmap(file='test0.png')
plot(x[,1], type='l', main='Actuals and Interpolation', ylab='value of Actuals and Interpolation (dots)', xlab='time or index')
points(x[,1]-mysum$resid)
grid()
dev.off()
bitmap(file='test1.png')
plot(mysum$resid, type='b', pch=19, main='Residuals', ylab='value of Residuals', xlab='time or index')
grid()
dev.off()
bitmap(file='test2.png')
hist(mysum$resid, main='Residual Histogram', xlab='values of Residuals')
grid()
dev.off()
bitmap(file='test3.png')
densityplot(~mysum$resid,col='black',main='Residual Density Plot', xlab='values of Residuals')
dev.off()
bitmap(file='test4.png')
qqnorm(mysum$resid, main='Residual Normal Q-Q Plot')
qqline(mysum$resid)
grid()
dev.off()
(myerror <- as.ts(mysum$resid))
bitmap(file='test5.png')
dum <- cbind(lag(myerror,k=1),myerror)
dum
dum1 <- dum[2:length(myerror),]
dum1
z <- as.data.frame(dum1)
z
plot(z,main=paste('Residual Lag plot, lowess, and regression line'), ylab='values of Residuals', xlab='lagged values of Residuals')
lines(lowess(z))
abline(lm(z))
grid()
dev.off()
bitmap(file='test6.png')
acf(mysum$resid, lag.max=length(mysum$resid)/2, main='Residual Autocorrelation Function')
grid()
dev.off()
bitmap(file='test7.png')
pacf(mysum$resid, lag.max=length(mysum$resid)/2, main='Residual Partial Autocorrelation Function')
grid()
dev.off()
bitmap(file='test8.png')
opar <- par(mfrow = c(2,2), oma = c(0, 0, 1.1, 0))
plot(mylm, las = 1, sub='Residual Diagnostics')
par(opar)
dev.off()
if (n > n25) {
bitmap(file='test9.png')
plot(kp3:nmkm3,gqarr[,2], main='Goldfeld-Quandt test',ylab='2-sided p-value',xlab='breakpoint')
grid()
dev.off()
}
load(file='createtable')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a, 'Multiple Linear Regression - Estimated Regression Equation', 1, TRUE)
a<-table.row.end(a)
myeq <- colnames(x)[1]
myeq <- paste(myeq, '[t] = ', sep='')
for (i in 1:k){
if (mysum$coefficients[i,1] > 0) myeq <- paste(myeq, '+', '')
myeq <- paste(myeq, mysum$coefficients[i,1], sep=' ')
if (rownames(mysum$coefficients)[i] != '(Intercept)') {
myeq <- paste(myeq, rownames(mysum$coefficients)[i], sep='')
if (rownames(mysum$coefficients)[i] != 't') myeq <- paste(myeq, '[t]', sep='')
}
}
myeq <- paste(myeq, ' + e[t]')
a<-table.row.start(a)
a<-table.element(a, myeq)
a<-table.row.end(a)
a<-table.end(a)
table.save(a,file='mytable1.tab')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a,hyperlink('ols1.htm','Multiple Linear Regression - Ordinary Least Squares',''), 6, TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'Variable',header=TRUE)
a<-table.element(a,'Parameter',header=TRUE)
a<-table.element(a,'S.D.',header=TRUE)
a<-table.element(a,'T-STAT
H0: parameter = 0',header=TRUE)
a<-table.element(a,'2-tail p-value',header=TRUE)
a<-table.element(a,'1-tail p-value',header=TRUE)
a<-table.row.end(a)
for (i in 1:k){
a<-table.row.start(a)
a<-table.element(a,rownames(mysum$coefficients)[i],header=TRUE)
a<-table.element(a,mysum$coefficients[i,1])
a<-table.element(a, round(mysum$coefficients[i,2],6))
a<-table.element(a, round(mysum$coefficients[i,3],4))
a<-table.element(a, round(mysum$coefficients[i,4],6))
a<-table.element(a, round(mysum$coefficients[i,4]/2,6))
a<-table.row.end(a)
}
a<-table.end(a)
table.save(a,file='mytable2.tab')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a, 'Multiple Linear Regression - Regression Statistics', 2, TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Multiple R',1,TRUE)
a<-table.element(a, sqrt(mysum$r.squared))
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'R-squared',1,TRUE)
a<-table.element(a, mysum$r.squared)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Adjusted R-squared',1,TRUE)
a<-table.element(a, mysum$adj.r.squared)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'F-TEST (value)',1,TRUE)
a<-table.element(a, mysum$fstatistic[1])
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'F-TEST (DF numerator)',1,TRUE)
a<-table.element(a, mysum$fstatistic[2])
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'F-TEST (DF denominator)',1,TRUE)
a<-table.element(a, mysum$fstatistic[3])
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'p-value',1,TRUE)
a<-table.element(a, 1-pf(mysum$fstatistic[1],mysum$fstatistic[2],mysum$fstatistic[3]))
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Multiple Linear Regression - Residual Statistics', 2, TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Residual Standard Deviation',1,TRUE)
a<-table.element(a, mysum$sigma)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Sum Squared Residuals',1,TRUE)
a<-table.element(a, sum(myerror*myerror))
a<-table.row.end(a)
a<-table.end(a)
table.save(a,file='mytable3.tab')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a, 'Multiple Linear Regression - Actuals, Interpolation, and Residuals', 4, TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Time or Index', 1, TRUE)
a<-table.element(a, 'Actuals', 1, TRUE)
a<-table.element(a, 'Interpolation
Forecast', 1, TRUE)
a<-table.element(a, 'Residuals
Prediction Error', 1, TRUE)
a<-table.row.end(a)
for (i in 1:n) {
a<-table.row.start(a)
a<-table.element(a,i, 1, TRUE)
a<-table.element(a,x[i])
a<-table.element(a,x[i]-mysum$resid[i])
a<-table.element(a,mysum$resid[i])
a<-table.row.end(a)
}
a<-table.end(a)
table.save(a,file='mytable4.tab')
if (n > n25) {
a<-table.start()
a<-table.row.start(a)
a<-table.element(a,'Goldfeld-Quandt test for Heteroskedasticity',4,TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'p-values',header=TRUE)
a<-table.element(a,'Alternative Hypothesis',3,header=TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'breakpoint index',header=TRUE)
a<-table.element(a,'greater',header=TRUE)
a<-table.element(a,'2-sided',header=TRUE)
a<-table.element(a,'less',header=TRUE)
a<-table.row.end(a)
for (mypoint in kp3:nmkm3) {
a<-table.row.start(a)
a<-table.element(a,mypoint,header=TRUE)
a<-table.element(a,gqarr[mypoint-kp3+1,1])
a<-table.element(a,gqarr[mypoint-kp3+1,2])
a<-table.element(a,gqarr[mypoint-kp3+1,3])
a<-table.row.end(a)
}
a<-table.end(a)
table.save(a,file='mytable5.tab')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a,'Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity',4,TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'Description',header=TRUE)
a<-table.element(a,'# significant tests',header=TRUE)
a<-table.element(a,'% significant tests',header=TRUE)
a<-table.element(a,'OK/NOK',header=TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'1% type I error level',header=TRUE)
a<-table.element(a,numsignificant1)
a<-table.element(a,numsignificant1/numgqtests)
if (numsignificant1/numgqtests < 0.01) dum <- 'OK' else dum <- 'NOK'
a<-table.element(a,dum)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'5% type I error level',header=TRUE)
a<-table.element(a,numsignificant5)
a<-table.element(a,numsignificant5/numgqtests)
if (numsignificant5/numgqtests < 0.05) dum <- 'OK' else dum <- 'NOK'
a<-table.element(a,dum)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'10% type I error level',header=TRUE)
a<-table.element(a,numsignificant10)
a<-table.element(a,numsignificant10/numgqtests)
if (numsignificant10/numgqtests < 0.1) dum <- 'OK' else dum <- 'NOK'
a<-table.element(a,dum)
a<-table.row.end(a)
a<-table.end(a)
table.save(a,file='mytable6.tab')
}