Resultados

Mixed Model

Model Info
Info  
Model TypeMixed ModelLinear Mixed model for continuous y
ModellmerPlayerLoad ~ 1 + Location + TrainingZone + Location:TrainingZone + ( 1 | ID_jugadora )
DistributionGaussianNormal distribution of residuals
DirectionyDependend variable scores
Optimizerbobyqa 
DF methodSatterthwaite 
Sample size1626 
Convergedyes 
Y transformnone 
C.I. methodWald 
[3]

 

Model Results

Model Fit
TypedfLRT X²p
Conditional0.915303875.104<.001
Marginal0.825293843.909<.001
[4]

 

Fixed Effects Omnibus Tests
 Fdfdf (res)p
Location497.551589<.001
TrainingZone744.241590<.001
Location ✻ TrainingZone11.6201589<.001

 

Parameter Estimates (Fixed coefficients)
95% Confidence Intervals
NamesEffectEstimateSELowerUpperdftp
(Intercept)(Intercept)0.084170.0666-0.04650.21497.231.26320.246
Location1LK - LA-0.176520.0331-0.2415-0.11151589.05-5.3290<.001
Location2LS - LA-0.786240.0328-0.8506-0.72181589.00-23.9433<.001
Location3RA - LA0.107370.03060.04740.16741589.093.5102<.001
Location4RK - LA-0.171790.0328-0.2362-0.10741589.00-5.2316<.001
Location5TS - LA-1.176540.0328-1.2410-1.11211589.00-35.8292<.001
TrainingZone1R1 - R00.220130.04500.13180.30851589.514.8885<.001
TrainingZone2R2 - R00.443970.04320.35930.52871589.5010.2822<.001
TrainingZone3R3 - R00.717490.04310.63290.80211589.7516.6362<.001
TrainingZone4R4 - R00.992380.04310.90791.07691589.6723.0312<.001
Location1 ✻ TrainingZone1(LK - LA) ✻ (R1 - R0)0.047020.1571-0.26120.35521589.000.29930.765
Location2 ✻ TrainingZone1(LS - LA) ✻ (R1 - R0)0.008030.1569-0.29970.31581589.000.05120.959
Location3 ✻ TrainingZone1(RA - LA) ✻ (R1 - R0)-0.518180.1435-0.7997-0.23671589.02-3.6103<.001
Location4 ✻ TrainingZone1(RK - LA) ✻ (R1 - R0)-0.059980.1569-0.36770.24781589.00-0.38230.702
Location5 ✻ TrainingZone1(TS - LA) ✻ (R1 - R0)-0.219610.1569-0.52740.08821589.00-1.39960.162
Location1 ✻ TrainingZone2(LK - LA) ✻ (R2 - R0)0.210110.1516-0.08720.50741589.001.38610.166
Location2 ✻ TrainingZone2(LS - LA) ✻ (R2 - R0)-0.006580.1511-0.30300.28981589.00-0.04350.965
Location3 ✻ TrainingZone2(RA - LA) ✻ (R2 - R0)-0.459550.1365-0.7273-0.19181589.02-3.3669<.001
Location4 ✻ TrainingZone2(RK - LA) ✻ (R2 - R0)0.145340.1511-0.15100.44171589.000.96180.336
Location5 ✻ TrainingZone2(TS - LA) ✻ (R2 - R0)-0.177370.1511-0.47380.11901589.00-1.17380.241
Location1 ✻ TrainingZone3(LK - LA) ✻ (R3 - R0)0.164250.1499-0.12970.45821589.001.09580.273
Location2 ✻ TrainingZone3(LS - LA) ✻ (R3 - R0)-0.177600.1496-0.47100.11581589.00-1.18750.235
Location3 ✻ TrainingZone3(RA - LA) ✻ (R3 - R0)-0.452110.1348-0.7166-0.18761589.03-3.3527<.001
Location4 ✻ TrainingZone3(RK - LA) ✻ (R3 - R0)0.166170.1496-0.12720.45951589.001.11110.267
Location5 ✻ TrainingZone3(TS - LA) ✻ (R3 - R0)-0.337370.1496-0.6307-0.04401589.00-2.25580.024
Location1 ✻ TrainingZone4(LK - LA) ✻ (R4 - R0)0.046810.1503-0.24800.34161589.000.31140.756
Location2 ✻ TrainingZone4(LS - LA) ✻ (R4 - R0)-0.328910.1499-0.6230-0.03491589.00-2.19400.028
Location3 ✻ TrainingZone4(RA - LA) ✻ (R4 - R0)-0.408550.1352-0.6737-0.14341589.03-3.02240.003
Location4 ✻ TrainingZone4(RK - LA) ✻ (R4 - R0)0.109050.1499-0.18500.40311589.000.72740.467
Location5 ✻ TrainingZone4(TS - LA) ✻ (R4 - R0)-0.448970.1499-0.7430-0.15491589.00-2.99490.003
[5]

 

Random Components
GroupsNameVarianceSDICC
ID_jugadora(Intercept)0.03480.1860.515
Residual 0.03270.181 
Nota. Number of Obs: 1626 , Number of groups: ID_jugadora 8

 

Estimated Marginal Means

Estimate Marginal Means - Location ✻ TrainingZone
95% Confidence Intervals
LocationTrainingZoneMeanSEdfLowerUpper
LAR0-0.113270.123984.15-0.35970.13315
LAR10.230650.076112.270.06530.39596
LAR20.378710.06988.720.22000.53744
LAR30.710330.06817.900.55290.86776
LAR41.050870.06858.080.89321.20857
LKR0-0.383420.123984.15-0.6298-0.13701
LKR10.007520.076512.56-0.15840.17338
LKR20.318660.07099.270.15900.47834
LKR30.604420.06898.250.44650.76238
LKR40.827520.06938.480.66920.98585
LSR0-0.798500.123984.15-1.0449-0.55208
LSR1-0.446540.076112.27-0.6119-0.28123
LSR2-0.313100.06988.72-0.4718-0.15437
LSR3-0.152500.06817.90-0.30990.00493
LSR40.036730.06858.08-0.12100.19443
RAR00.361780.104543.370.15100.57253
RAR10.187520.078113.610.01960.35539
RAR20.394200.07079.160.23470.55367
RAR30.733260.06918.370.57510.89142
RAR41.117360.06948.500.95901.27573
RKR0-0.357180.123984.15-0.6036-0.11076
RKR1-0.073240.076112.27-0.23860.09207
RKR20.280140.06988.720.12140.43887
RKR30.632590.06817.900.47520.79002
RKR40.916010.06858.080.75831.07371
TSR0-1.053150.123984.15-1.2996-0.80673
TSR1-0.928840.076112.27-1.0942-0.76353
TSR2-0.738540.06988.72-0.8973-0.57981
TSR3-0.566920.06817.90-0.7244-0.40949
TSR4-0.337980.06858.08-0.4957-0.18029

 

Results Plots

TrainingZone ✻ Location

Assumption Checks

Test for Normality of residuals
TestStatisticsp
Kolmogorov-Smirnov0.03070.093
Shapiro-Wilk0.99670.001
Nota. ties should not be present for the one-sample Kolmogorov-Smirnov test

 

Q-Q Plot

Referencias

[1] The jamovi project (2024). jamovi. (Version 2.6) [Computer Software]. Retrieved from https://www.jamovi.org.

[2] R Core Team (2024). R: A Language and environment for statistical computing. (Version 4.4) [Computer software]. Retrieved from https://cran.r-project.org. (R packages retrieved from CRAN snapshot 2024-08-07).

[3] Gallucci, M. (2019). GAMLj: General analyses for linear models. [jamovi module]. Retrieved from https://gamlj.github.io/.

[4] Gallucci, M. (2020). Model goodness of fit in GAMLj. . link.

[5] Lüdecke, Ben-Shachar, Patil & Makowski (2020). Extracting, Computing and Exploring the Parameters of Statistical Models using R. CRAN. link.