41
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Acara 3 Anova

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Page 1: Acara 3 Anova

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Page 2: Acara 3 Anova

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Descriptives

>%

N ,ean Std Deviation Std rror

9+B Con'idence Interva! 'or ,ean

<o)er 7ound /pper 7ound

a%i 1+ 2 13 22 132 + 1+ 14 39 39

Sore 1+ 19 0 1+ 364 3 96 10 +6 2 +

,a!am 1+ 19 13 14 4+ 3 0 10 9 2 30

ota! 4+ 21 1 43 2 64+ 16 4+ 2 11

Descriptives

>%

,inimum ,a imuma%i 3 +

Sore 3 ++

,a!am 3 +0

ota! 3 +

Test of Homogeneity of Variances

>%

<evene Statistic d'1 d'2 Si%

2 66 2 42 06

ANOVA

>%

Sum o' S uares d' ,ean S uare Si%

7et)een ;roups 64+ 3 2 322 6 9 1 026 36

$it&in ;roups 13206 400 42 314 43

ota! 13 +1 44

Post Hoc Tests

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Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap ,ean Di''erence

?I-8@ Std rror Si%

u*e .SD

dimension2

a%i dimension3

Sore 06 6 4 + 433

,a!am 000 6 4 + 439

Sore dimension3

a%i - 06 6 4 + 433

,a!am - 06 6 4 + 1 000

,a!am dimension3

a%i - 000 6 4 + 439

Sore 06 6 4 + 1 000

7on'erroni

dimension2

a%i dimension3

Sore 06 6 4 + 6+9

,a!am 000 6 4 + 6 1

Sore dimension3

a%i - 06 6 4 + 6+9

,a!am - 06 6 4 + 1 000

,a!am dimension3

a%i - 000 6 4 + 6 1

Sore 06 6 4 + 1 000

Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap 9+B Con'idence Interva!

<o)er 7ound /pper 7ound

u*e .SD

dimension2

a%i dimension3

Sore - 66 23 0

,a!am - 3 23 3

Sore dimension3

a%i -23 0 66

,a!am -1+ 0 1+ 66

,a!am dimension3

a%i -23 3 3

Sore -1+ 66 1+ 0

7on'erroni

dimension2

a%i dimension3

Sore - 0 24 21

,a!am - 1+ 24 1+

Sore dimension3

a%i -24 21 0,a!am -16 21 16 0

,a!am dimension3

a%i -24 1+ 1+

Sore -16 0 16 21

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Homogeneous Subsets

g

8enis A!at an%*ap

N

Su set 'or a!p&a

= 0 0+

1

u*e .SD a

dimension1

Sore 1+ 19 0

,a!am 1+ 19 13

a%i 1+ 2 13

Si% 433

,eans 'or %roups in &omo%eneous su sets are disp!a ed

a /ses .armonic ,ean Samp!e SiEe = 1+ 000

Means Plots

Page 5: Acara 3 Anova

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ONEWAY HasilTangkapan BY JenisAlatTangkap /STATISTICS DESCRIPTIVES HOMOGENEITY /P OT MEANS /MISSING ANA YSIS /POSTHOC!T"#EY BON$ERRONI A PHA%&'&()'

Oneway

Notes

Output Created 13-Nov-2014 16:2+:1

Comments

Page 6: Acara 3 Anova

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Input Active Dataset DataSet0

i!ter "none#

$ei%&t "none#

Sp!it i!e "none#

N o' (o)s in $or*in% Data

i!e

4+

,issin% a!ue .and!in% De'inition o' ,issin% /ser-de'ined missin% va!ues are treated

as missin%

Cases /sed Statistics 'or eac& ana! sis are ased

on cases )it& no missin% data 'or an

varia !e in t&e ana! sis

S nta ON $A5 .asi! an%*apan 75

8enisA!at an%*ap

S AIS ICS D SC(I I S

.O,O; N I 5

<O , ANS

,ISSIN; ANA<5SIS

OS .OC= /> 5 7ON ((ONI

A< .A?0 0+@

(esources rocessor ime 00:00:00 29

!apsed ime 00:00:00 336

*DataSet&+

Descriptives

>%

N ,ean Std Deviation Std rror

9+B Con'idence Interva! 'or ,ean

<o)er 7ound /pper 7ound

a%i 1+ 2 13 22 132 + 1+ 14 39 39

Sore 1+ 19 0 1+ 364 3 96 10 +6 2 +

,a!am 1+ 19 13 14 4+ 3 0 10 9 2 30

ota! 4+ 21 1 43 2 64+ 16 4+ 2 11

Descriptives

>%

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,inimum ,a imum

a%i 3 +

Sore 3 ++

,a!am 3 +0

ota! 3 +

Test of Homogeneity of Variances

>%

<evene Statistic d'1 d'2 Si%

2 66 2 42 06

ANOVA

>%

Sum o' S uares d' ,ean S uare Si%

7et)een ;roups 64+ 3 2 322 6 9 1 026 36

$it&in ;roups 13206 400 42 314 43

ota! 13 +1 44

Post Hoc Tests

Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap ,ean Di''erence

?I-8@ Std rror Si%

u*e .SD

dimension2

a%i dimension

3

Sore 06 6 4 + 433

,a!am 000 6 4 + 439

Sore dimension3

a%i - 06 6 4 + 433

,a!am - 06 6 4 + 1 000

,a!am dimension3

a%i - 000 6 4 + 439

Sore 06 6 4 + 1 000

7on'erroni a%i Sore 06 6 4 + 6+9

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dimension2

dimension3

,a!am 000 6 4 + 6 1

Sore dimension3

a%i - 06 6 4 + 6+9

,a!am - 06 6 4 + 1 000

,a!am dimension3

a%i - 000 6 4 + 6 1

Sore 06 6 4 + 1 000

Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap 9+B Con'idence Interva!

<o)er 7ound /pper 7ound

u*e .SD

dimension2

a%i dimension3

Sore - 66 23 0

,a!am - 3 23 3

Sore dimension3

a%i -23 0 66

,a!am -1+ 0 1+ 66

,a!am dimension3

a%i -23 3 3

Sore -1+ 66 1+ 0

7on'erroni

dimension2

a%i dimension3

Sore - 0 24 21

,a!am - 1+ 24 1+

Sore dimension3

a%i -24 21 0

,a!am -16 21 16 0

,a!am dimension3

a%i -24 1+ 1+

Sore -16 0 16 21

Homogeneous Subsets

g

8enis A!at an%*ap

N

Su set 'or a!p&a= 0 0+

1

u*e .SD a dimension1

Sore 1+ 19 0

,a!am 1+ 19 13

a%i 1+ 2 13

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Oneway

Notes

Output Created 13-Nov-2014 16:34:46

Comments

Input Active Dataset DataSet0

i!ter "none#

$ei%&t "none#

Sp!it i!e "none#

N o' (o)s in $or*in% Data

i!e

4+

,issin% a!ue .and!in% De'inition o' ,issin% /ser-de'ined missin% va!ues are treated

as missin%

Cases /sed Statistics 'or eac& ana! sis are ased

on cases )it& no missin% data 'or an

varia !e in t&e ana! sis

S nta ON $A5 .asi! an%*apan 75

8enisA!at an%*ap

S AIS ICS D SC(I I S

.O,O; N I 5

<O , ANS ,ISSIN; ANA<5SIS

OS .OC= /> 5 7ON ((ONI

A< .A?0 0+@

(esources rocessor ime 00:00:00 32

!apsed ime 00:00:00 34

*DataSet&+

Descriptives

>%

N ,ean Std Deviation Std rror 9+B Con'idence Interva! 'or ,ean

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<o)er 7ound /pper 7ound

(a)ai 1+ 2 13 22 132 + 1+ 14 39 39

(umpon 1+ 19 0 1+ 364 3 96 10 +6 2 +

ancin% 1+ 19 13 14 4+ 3 0 10 9 2 30

ota! 4+ 21 1 43 2 64+ 16 4+ 2 11

Descriptives

>%

,inimum ,a imum

(a)ai 3 +

(umpon 3 ++

ancin% 3 +0

ota! 3 +

Test of Homogeneity of Variances

>%

<evene Statistic d'1 d'2 Si%

2 66 2 42 06

ANOVA

>%

Sum o' S uares d' ,ean S uare Si%

7et)een ;roups 64+ 3 2 322 6 9 1 026 36

$it&in ;roups 13206 400 42 314 43

ota! 13 +1 44

Post Hoc Tests

Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap ,ean Di''erence

?I-8@ Std rror Si%

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Page 13: Acara 3 Anova

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8enis A!at an%*ap

N

Su set 'or a!p&a

= 0 0+

1

u*e .SD a

dimension1

(umpon 1+ 19 0

ancin% 1+ 19 13

(a)ai 1+ 2 13

Si% 433

,eans 'or %roups in &omo%eneous su sets are disp!a ed

a /ses .armonic ,ean Samp!e SiEe = 1+ 000

Means Plots

Page 14: Acara 3 Anova

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ONEWAY HasilTangkapan BY JenisAlatTangkap /STATISTICS DESCRIPTIVES HOMOGENEITY /P OT MEANS /MISSING ANA YSIS /POSTHOC!T"#EY BON$ERRONI A PHA%&'&()'

Oneway

Notes

Output Created 13-Nov-2014 16:36:29Comments

Input Active Dataset DataSet0

i!ter "none#

$ei%&t "none#

Sp!it i!e "none#

N o' (o)s in $or*in% Data

i!e

4+

,issin% a!ue .and!in% De'inition o' ,issin% /ser-de'ined missin% va!ues are treated

as missin%

Cases /sed Statistics 'or eac& ana! sis are ased

on cases )it& no missin% data 'or an

varia !e in t&e ana! sis

S nta ON $A5 .asi! an%*apan 75

8enisA!at an%*ap

S AIS ICS D SC(I I S

.O,O; N I 5

<O , ANS

,ISSIN; ANA<5SIS

OS .OC= /> 5 7ON ((ONI A< .A?0 0+@

(esources rocessor ime 00:00:00 32

!apsed ime 00:00:00 336

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*DataSet&+

Descriptives

>%

N ,ean Std Deviation Std rror

9+B Con'idence Interva! 'or ,ean

<o)er 7ound /pper 7ound

(a)ai 1+ 2 13 22 132 + 1+ 14 39 39

(umpon 1+ 19 0 1+ 364 3 96 10 +6 2 +

ancin% 1+ 19 13 14 4+ 3 0 10 9 2 30

ota! 4+ 21 1 43 2 64+ 16 4+ 2 11

Descriptives

>%

,inimum ,a imum

(a)ai 3 +

(umpon 3 ++

ancin% 3 +0

ota! 3 +

Test of Homogeneity of Variances

>%

<evene Statistic d'1 d'2 Si%

2 66 2 42 06

ANOVA

>%

Sum o' S uares d' ,ean S uare Si%

7et)een ;roups 64+ 3 2 322 6 9 1 026 36$it&in ;roups 13206 400 42 314 43

ota! 13 +1 44

Post Hoc Tests

Page 16: Acara 3 Anova

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Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap ,ean Di''erence

?I-8@ Std rror Si%

u*e .SD

dimension2

(a)ai dimension3

(umpon 06 6 4 + 433

ancin% 000 6 4 + 439

(umpon dimension3

(a)ai - 06 6 4 + 433

ancin% - 06 6 4 + 1 000

ancin% dimension3

(a)ai - 000 6 4 + 439

(umpon 06 6 4 + 1 000

7on'erroni

dimension2

(a)ai dimension3

(umpon 06 6 4 + 6+9

ancin% 000 6 4 + 6 1

(umpon dimension3

(a)ai - 06 6 4 + 6+9

ancin% - 06 6 4 + 1 000

ancin% dimension3

(a)ai - 000 6 4 + 6 1

(umpon 06 6 4 + 1 000

Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap 9+B Con'idence Interva!

<o)er 7ound /pper 7ound

u*e .SD

dimension2

(a)ai dimension3

(umpon - 66 23 0

ancin% - 3 23 3

(umpon dimension3

(a)ai -23 0 66

ancin% -1+ 0 1+ 66

ancin% dimension3

(a)ai -23 3 3

(umpon -1+ 66 1+ 0

7on'erroni

dimension2

(a)ai dimensio

n3

(umpon - 0 24 21

ancin% - 1+ 24 1+

(umpon dimension3

(a)ai -24 21 0

ancin% -16 21 16 0

ancin% dimension3

(a)ai -24 1+ 1+

(umpon -16 0 16 21

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Homogeneous Subsets

g

8enis A!at an%*ap

N

Su set 'or a!p&a

= 0 0+

1

u*e .SD a

dimension1

(umpon 1+ 19 0

ancin% 1+ 19 13

(a)ai 1+ 2 13

Si% 433

,eans 'or %roups in &omo%eneous su sets are disp!a ed

a /ses .armonic ,ean Samp!e SiEe = 1+ 000

Means Plots

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"NIANOVA HasilTangkapan BY JenisAlatTangkap Wakt,Penangkapan /METHOD!SSTYPE%-) /INTERCEPT!INC "DE /POSTHOC!JenisAlatTangkap Wakt,Penangkapan%T"#EY BON$ERRONI) /EMMEANS!TAB ES%OVERA ) /EMMEANS!TAB ES%JenisAlatTangkap) /EMMEANS!TAB ES%Wakt,Penangkapan) /EMMEANS!TAB ES%JenisAlatTangkap.Wakt,Penangkapan) /PRINT!HOMOGENEITY DESCRIPTIVE /CRITERIA!A PHA%'&()

/DESIGN!JenisAlatTangkap Wakt,Penangkapan JenisAlatTangkap.Wakt,Penangkapan'

!nivariate Analysis of Variance

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Notes

Output Created 13-Nov-2014 16:41:0+

Comments

Input Active Dataset DataSet0i!ter "none#

$ei%&t "none#

Sp!it i!e "none#

N o' (o)s in $or*in% Data

i!e

4+

,issin% a!ue .and!in% De'inition o' ,issin% /ser-de'ined missin% va!ues are treated

as missin%

Cases /sed Statistics are ased on a!! cases )it&

va!id data 'or a!! varia !es in t&e mode!

S nta /NIANO A .asi! an%*apan 75

8enisA!at an%*ap $a*tu enan%*apan

, .OD=SS 5 ?3@

IN (C =INC</D

OS .OC=8enisA!at an%*ap

$a*tu enan%*apan? /> 5

7ON ((ONI@

,, ANS= A7< S?O (A<<@

,, ANS= A7< S?8enisA!at an%*ap@

,, ANS= A7< S?$a*tu enan%*a

pan@

,, ANS= A7< S?8enisA!at an%*a

pF$a*tu enan%*apan@

(IN =.O,O; N I 5

D SC(I I

C(I (IA=A< .A? 0+@

D SI;N=8enisA!at an%*ap

$a*tu enan%*apan

8enisA!at an%*apF$a*tu enan%*apan

(esources rocessor ime 00:00:00 04

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!apsed ime 00:00:00 063

*DataSet&+

"etween#Sub$ects %actors

a!ue <a e! N

8enis A!at an%*ap 1 (a)ai 1+

2 (umpon 1+

3 ancin% 1+

.ari 1 pa%i 1+

2 sore 1+3 ma!am 1+

Descriptive Statistics

Dependent aria !e:>%

8enis A!at an%*ap .ari ,ean Std Deviation N

dimension1

(a)ai pa%i 24 60 11 12 +

sore +2 0 9 44+ +

ma!am 4 00 1 000 +

ota! 2 13 22 132 1+

(umpon pa%i 24 0 1++ +

sore 2 00 19 0 9 +

ma!am 4 40 1 140 +

ota! 19 0 1+ 364 1+

ancin% pa%i 26 00 1+ 149 +

sore 26 0 11 +63 +

ma!am 4 60 1 140 +

ota! 19 13 14 4+ 1+

ota! pa%i 2+ 13 10 69 1+

sore 3+ 1 932 1+

ma!am 4 33 1 04 1+

ota! 21 1 43 4+

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&evene's Test of ()uality of (rror Variances a

Dependent aria !e:>%

d'1 d'2 Si%

4 64 36 000

ests t&e nu!! & pot&esis t&at t&e error variance

o' t&e dependent varia !e is e ua! across %roups

a Desi%n: Intercept G 8enisA!at an%*ap G

$a*tu enan%*apan G 8enisA!at an%*ap F

$a*tu enan%*apan

Tests of "etween#Sub$ects (ffects

Dependent aria !e:>%

Source pe III Sum o'

S uares d' ,ean S uare Si%

Corrected ,ode! 9 1 a 1233 9 2 11 162 000

Intercept 21342 222 1 21342 222 193 04+ 000

8enisA!at an%*ap 64+ 3 2 322 6 9 2 919 06

$a*tu enan%*apan 10 9 2 3 ++ 4 9 34 4 000

8enisA!at an%*ap F

$a*tu enan%*apan

1+1+ 422 4 3 +6 3 42 01

rror 39 0 000 36 110 ++6

ota! 3+194 000 4+

Corrected ota! 13 +1 44

a ( S uared = 13 ?AdHusted ( S uared = 649@

(stimate* Marginal Means

+, -ran* Mean

Dependent aria !e:>%

,ean Std rror

9+B Con'idence Interva!

<o)er 7ound /pper 7ound

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21 1 +6 1 +99 24 9+

., /enis Alat Tang0ap

Dependent aria !e:>%

8enis A!at an%*ap

,ean Std rror

9+B Con'idence Interva!

<o)er 7ound /pper 7ound

dimension1

(a)ai 2 133 2 1+ 21 62 32 639

(umpon 19 06 2 1+ 13 +61 24 + 3

ancin% 19 133 2 1+ 13 62 24 639

1, Hari

Dependent aria !e:>%

.ari

,ean Std rror

9+B Con'idence Interva!

<o)er 7ound /pper 7ound

pa%i 2+ 133 2 1+ 19 62 30 639

sore 3+ 6 2 1+ 30 361 41 3 3

ma!am 4 333 2 1+ -1 1 3 9 39

2, /enis Alat Tang0ap 3 Hari

Dependent aria !e:>%

8enis A!at an%*ap .ari ,ean Std rror 9+B Con'idence Interva!

<o)er 7ound /pper 7ound

dimension1

(a)ai pa%i 24 600 4 02 1+ 063 34 13

sore +2 00 4 02 43 263 62 33

ma!am 4 000 4 02 -+ +3 13 +3

(umpon pa%i 24 00 4 02 1+ 263 34 33

sore 2 000 4 02 1 463 3 +3ma!am 4 400 4 02 -+ 13 13 93

ancin% pa%i 26 000 4 02 16 463 3+ +3

sore 26 00 4 02 1 263 36 33

ma!am 4 600 4 02 -4 93 14 13

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Post Hoc Tests

/enis Alat Tang0ap

Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap ,ean Di''erence

?I-8@ Std rror Si%

u*e .SD

dimension2

(a)ai dimension3(umpon 0 3 39 104ancin% 00 3 39 10

(umpon dimension3

(a)ai - 0 3 39 104

ancin% - 0 3 39 1 000

ancin% dimension3

(a)ai - 00 3 39 10

(umpon 0 3 39 1 000

7on'erroni

dimensi

on2

(a)ai dimension3

(umpon 0 3 39 12

ancin% 00 3 39 133

(umpon dimensio

n3

(a)ai - 0 3 39 12

ancin% - 0 3 39 1 000

ancin% dimension3

(a)ai - 00 3 39 133

(umpon 0 3 39 1 000

7ased on o served means

&e error term is ,ean S uare? rror@ = 110 ++6

Multiple Comparisons

Dependent aria !e:>%

?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap 9+B Con'idence Interva!

<o)er 7ound /pper 7oundu*e .SD

dimension2

(a)ai dimension3

(umpon -1 32 1 4+

ancin% -1 3 1 3

(umpon dimension3

(a)ai -1 4+ 1 32

ancin% -9 4+ 9 32

ancin% (a)ai -1 3 1 3

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dimension3

(umpon -9 32 9 4+

7on'erroni

dimension2

(a)ai dimension3

(umpon -1 + 1 1

ancin% -1 64 1 64

(umpon dimension3

(a)ai -1 1 1 +

ancin% -9 1 9 +

ancin% dimension3

(a)ai -1 64 1 64

(umpon -9 + 9 1

7ased on o served means

&e error term is ,ean S uare? rror@ = 110 ++6

Homogeneous Subsets

g

8enis A!at an%*ap

N

Su set

1

u*e .SD a

dimension1

(umpon 1+ 19 0

ancin% 1+ 19 13

(a)ai 1+ 2 13

Si% 104

,eans 'or %roups in &omo%eneous su sets are disp!a ed

7ased on o served means

&e error term is ,ean S uare? rror@ = 110 ++6

a /ses .armonic ,ean Samp!e SiEe = 1+ 000

A!p&a = 0+

Hari

Multiple Comparisons

Dependent aria !e:>%

?I@ .ari ?8@ .ari Std rror Si% 9+B Con'idence Interva!

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,ean Di''erence

?I-8@ <o)er 7ound /pper 7ound

u

*e

.

S

D

pa%i dimension3

sore -10 3 F 3 39 022 -20 12 -1 3+

ma!am 20 0 F 3 39 000 11 42 30 1

sore dimension3

pa%i 10 3 F 3 39 022 1 3+ 20 12

ma!am 31 +3 F 3 39 000 22 1+ 40 92

ma!am

dimension3

pa%i -20 0 F 3 39 000 -30 1 -11 42

sore -31 +3 F 3 39 000 -40 92 -22 1+

7

o

n

'

e

r

r

o

n

i

pa%i dimension3

sore -10 3 F 3 39 02+ -20 3 -1 09

ma!am 20 0 F 3 39 000 11 16 30 44

sore dimension3

pa%i 10 3 F 3 39 02+ 1 09 20 3

ma!am 31 +3 F 3 39 000 21 9 41 1

ma!am

dimension3

pa%i -20 0 F 3 39 000 -30 44 -11 16

sore -31 +3 F 3 39 000 -41 1 -21 9

7ased on o served means

&e error term is ,ean S uare? rror@ = 110 ++6

F &e mean di''erence is si%ni'icant at t&e 0+ !eve!

Homogeneous Subsets

g

.ari

N

Su set

1 2 3

u*e .SD a ma!am 1+ 4 33

pa%i 1+ 2+ 13

sore 1+ 3+

Si% 1 000 1 000 1 000

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,eans 'or %roups in &omo%eneous su sets are disp!a ed

7ased on o served means

&e error term is ,ean S uare? rror@ = 110 ++6

a /ses .armonic ,ean Samp!e SiEe = 1+ 000

A!p&a = 0+

G M HasilTangkapan CP"E BY JenisAlatTangkap Wakt,Penangkapan /METHOD!SSTYPE%-) /INTERCEPT!INC "DE /POSTHOC!JenisAlatTangkap Wakt,Penangkapan%T"#EY BON$ERRONI) /EMMEANS!TAB ES%OVERA ) /EMMEANS!TAB ES%JenisAlatTangkap) /EMMEANS!TAB ES%Wakt,Penangkapan) /EMMEANS!TAB ES%JenisAlatTangkap.Wakt,Penangkapan) /PRINT!DESCRIPTIVE HOMOGENEITY /CRITERIA!A PHA%'&()

/DESIGN! JenisAlatTangkap Wakt,PenangkapanJenisAlatTangkap.Wakt,Penangkapan'

-eneral &inear Mo*el

Notes

Output Created 13-Nov-2014 16:++:43

Comments

Input Active Dataset DataSet0

i!ter "none#

$ei%&t "none#

Sp!it i!e "none#

N o' (o)s in $or*in% Data

i!e

4+

,issin% a!ue .and!in% De'inition o' ,issin% /ser-de'ined missin% va!ues are treated

as missin%Cases /sed Statistics are ased on a!! cases )it&

va!id data 'or a!! varia !es in t&e mode!

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S nta ;<, .asi! an%*apan C / 75

8enisA!at an%*ap $a*tu enan%*apan

, .OD=SS 5 ?3@

IN (C =INC</D

OS .OC=8enisA!at an%*ap

$a*tu enan%*apan? /> 5

7ON ((ONI@

,, ANS= A7< S?O (A<<@

,, ANS= A7< S?8enisA!at an%*a

p@

,, ANS= A7< S?$a*tu enan%*a

pan@

,, ANS= A7< S?8enisA!at an%*a

pF$a*tu enan%*apan@

(IN =D SC(I I

.O,O; N I 5

C(I (IA=A< .A? 0+@

D SI;N= 8enisA!at an%*ap

$a*tu enan%*apan

8enisA!at an%*apF$a*tu enan%*apan

(esources rocessor ime 00:00:00 094

!apsed ime 00:00:00 0 +

*DataSet&+

"etween#Sub$ects %actors

a!ue <a e! N

8enis A!at an%*ap 1 (a)ai 1+

2 (umpon 1+

3 ancin% 1+

.ari 1 pa%i 1+

2 sore 1+

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3 ma!am 1+

Descriptive Statistics

8enis A!at an%*ap .ari ,ean Std Deviation N

>%

dimension1

(a)ai pa%i 24 60 11 12 +

sore +2 0 9 44+ +

ma!am 4 00 1 000 +

ota! 2 13 22 132 1+

(umpon pa%i 24 0 1++ +

sore 2 00 19 0 9 +

ma!am 4 40 1 140 +

ota! 19 0 1+ 364 1+

ancin% pa%i 26 00 1+ 149 +

sore 26 0 11 +63 +

ma!am 4 60 1 140 +

ota! 19 13 14 4+ 1+

ota! pa%i 2+ 13 10 69 1+

sore 3+ 1 932 1+

ma!am 4 33 1 04 1+

ota! 21 1 43 4+

C / dimension1

(a)ai pa%i 3 440 1 31+91 +

sore + 640 1 04 0 +

ma!am 000 20000 +

ota! 3 +02 2 33 00 1+

(umpon pa%i 3 49 0 30+3 +

sore 3 6000 1 2660 +

ma!am 00 22 04 +

ota! 2 6+93 1 64 34 1+

ancin% pa%i 3 +920 1 33 4+ +sore 3 240 1 123+1 +

ma!am 9200 22 04 +

ota! 2 1 6+ 3 1+

ota! pa%i 3 644 1 0 6 2 1+

sore 4 4293 1 62410 1+

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ma!am 66 20931 1+

ota! 2 9 02 1 9021 4+

"o4's Test of ()uality

of Covariance

Matrices a

7o Js , ++ 3

2 923

d'1 1+

d'2 31+0 ++4

Si% 000

ests t&e nu!!

& pot&esis t&at t&e

o served covariance

matrices o' t&e

dependent varia !es

are e ua! across

%roups

a Desi%n: Intercept G

8enisA!at an%*ap G

$a*tu enan%*apan G

8enisA!at an%*ap F

$a*tu enan%*apan

Multivariate Tests c

''ect a!ue . pot&esis d'

Intercept i!!aiJs race 9+ 403 02+ a 2 000

$i!*sJ <am da 042 403 02+ a 2 000

.ote!!in%Js race 23 030 403 02+ a 2 000

(o Js <ar%est (oot 23 030 403 02+ a 2 000

8enisA!at an%*ap i!!aiJs race 1 4 1 2 4 000

$i!*sJ <am da 22 1 0+ a 4 000

.ote!!in%Js race 210 1 1 4 000

(o Js <ar%est (oot 16+ 2 96+ 2 000

$a*tu enan%*apan i!!aiJs race 1 091 21 61 4 000

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$i!*sJ <am da 143 2 30 a 4 000

.ote!!in%Js race 4 341 36 902 4 000

(o Js <ar%est (oot 3 924 0 636 2 000

8enisA!at an%*ap F

$a*tu enan%*apan

i!!aiJs race +16 3 12+ 000

$i!*sJ <am da +2 3 291 a 000

.ote!!in%Js race 11 3 44 000

(o Js <ar%est (oot 692 6 22 4 000

a act statistic

&e statistic is an upper ound on t&at ie!ds a !o)er ound on t&e si%ni'icance !eve!

c Desi%n: Intercept G 8enisA!at an%*ap G $a*tu enan%*apan G 8enisA!at an%*ap F

$a*tu enan%*apan

Multivariate Tests c

''ect rror d' Si%

Intercept i!!aiJs race 3+ 000 000

$i!*sJ <am da 3+ 000 000

.ote!!in%Js race 3+ 000 000

(o Js <ar%est (oot 3+ 000 000

8enisA!at an%*ap i!!aiJs race 2 000 133

$i!*sJ <am da 0 000 13

.ote!!in%Js race 6 000 143

(o Js <ar%est (oot 36 000 064

$a*tu enan%*apan i!!aiJs race 2 000 000$i!*sJ <am da 0 000 000

.ote!!in%Js race 6 000 000

(o Js <ar%est (oot 36 000 000

8enisA!at an%*ap F

$a*tu enan%*apan

i!!aiJs race 2 000 004

$i!*sJ <am da 0 000 003

.ote!!in%Js race 6 000 002

(o Js <ar%est (oot 36 000 001

c Desi%n: Intercept G 8enisA!at an%*ap G $a*tu enan%*apan G

8enisA!at an%*ap F $a*tu enan%*apan

&evene's Test of ()uality of (rror Variances a

d'1 d'2 Si%

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>% 4 64 36 000

C / 2 +4 36 026

ests t&e nu!! & pot&esis t&at t&e error variance o' t&e

dependent varia !e is e ua! across %roups

a Desi%n: Intercept G 8enisA!at an%*ap G$a*tu enan%*apan G 8enisA!at an%*ap F

$a*tu enan%*apan

Tests of "etween#Sub$ects (ffects

Source Dependent aria !e pe III Sum o'

S uares d' ,ean S uare

Corrected ,ode! dimensio

n1

>% 9 1 a 1233 9 2

C / 121 04 1+ 131

Intercept dimension1

>% 21342 222 1 21342 222

C / 399 6 1 399 6

8enisA!at an%*ap dimension1

>% 64+ 3 2 322 6 9

C / 6 24 2 3 124

$a*tu enan%*apan dimension1

>% 10 9 2 3 ++ 4 9

C / 10+ 12 2 +2 +64

8enisA!at an%*ap F

$a*tu enan%*apan

dimension1

>% 1+1+ 422 4 3 +6

C / 9 6 2 4 2 41

rror dimension1

>% 39 0 000 36 110 ++6

C / 3 1+ 36 1 060

ota! dimension1

>% 3+194 000 4+

C / ++ 3 4+

Corrected ota! dimension1

>% 13 +1 44

C / 1+9 20+ 44

a ( S uared = 13 ?AdHusted ( S uared = 649@

( S uared = 60 ?AdHusted ( S uared = 0 @

Tests of "etween#Sub$ects (ffectsSource Dependent aria !e Si%

Corrected ,ode! dimension1

>% 11 162 000

C / 14 2 + 000

Intercept dimension1

>% 193 04+ 000

C / 3 0 9 000

8enisA!at an%*ap >% 2 919 06

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dimension1

C / 2 94 06+

$a*tu enan%*apan dimension1

>% 34 4 000

C / 49 +92 000

8enisA!at an%*ap F$a*tu enan%*apan

dimension1

>% 3 42 01C / 2 2 1 0 0

rror dimension1

>%

C /

ota! dimension1

>%

C /

Corrected ota! dimension1

>%

C /

(stimate* Marginal Means

+, -ran* Mean

Dependent aria !e

,ean Std rror

9+B Con'idence Interva!

<o)er 7ound /pper 7ound

dimension0

>% 21 1 +6 1 +99 24 9+

C / 2 9 0 1+3 2 669 3 291

., /enis Alat Tang0ap

Dependent aria !e 8enis A!at an%*ap

,ean Std rror

9+B Con'idence Interva!

<o)er 7ound /pper 7ound

dimension0

>%

dimension1

(a)ai 2 133 2 1+ 21 62 32 639

(umpon 19 06 2 1+ 13 +61 24 + 3

ancin% 19 133 2 1+ 13 62 24 639

C /dimension1

(a)ai 3 +03 266 2 964 4 042

(umpon 2 6+9 266 2 120 3 19

ancin% 2 9 266 2 240 3 31

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1, Hari

Dependent aria !e .ari

,ean Std rror

9+B Con'idence Interva!

<o)er 7ound /pper 7ound

dimension0

>% pa%i 2+ 133 2 1+ 19 62 30 639

sore 3+ 6 2 1+ 30 361 41 3 3

ma!am 4 333 2 1+ -1 1 3 9 39

C / pa%i 3 64+ 266 3 106 4 1 4

sore 4 429 266 3 90 4 96

ma!am 6 266 32 1 406

2, /enis Alat Tang0ap 3 Hari

Dependent aria !e 8enis A!at an%*ap .ari ,ean Std rror

dimension0

>%

dimension1

(a)ai pa%i 24 600 4 02

sore +2 00 4 02

ma!am 4 000 4 02

(umpon pa%i 24 00 4 02

sore 2 000 4 02

ma!am 4 400 4 02

ancin% pa%i 26 000 4 02

sore 26 00 4 02

ma!am 4 600 4 02

C /

dimension1

(a)ai pa%i 3 44 460

sore + 64 460

ma!am 00 460

(umpon pa%i 3 49 460

sore 3 600 460

ma!am 0 460

ancin% pa%i 3 +92 460

sore 3 24 460

ma!am 920 460

2, /enis Alat Tang0ap 3 Hari

Dependent aria !e 8enis A!at an%*ap .ari 9+B Con'idence Interva!

<o)er 7ound /pper 7ound

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dimension0

>%

dimension1

(a)ai pa%i 1+ 063 34 13

sore 43 263 62 33

ma!am -+ +3 13 +3

(umpon pa%i 1+ 263 34 33

sore 1 463 3 +3

ma!am -+ 13 13 93

ancin% pa%i 16 463 3+ +3

sore 1 263 36 33

ma!am -4 93 14 13

C /

dimension1

(a)ai pa%i 2 910 4

sore 4 930 6 9

ma!am - 134 1 34

(umpon pa%i 2 +64 4 432sore 2 666 4 +34

ma!am - 0+4 1 14

ancin% pa%i 2 6+ 4 +26

sore 2 90 4 +

ma!am - 014 1 +4

Post Hoc Tests

/enis Alat Tang0ap

Multiple Comparisons

Dependent aria !e ?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap ,ean Di''erence

?I-8@ Std rror

>% u*e .SD

dimension2

(a)ai dimension3

(umpon 0 3 39

ancin% 00 3 39

(umpon dimension3

(a)ai - 0 3 39

ancin% - 0 3 39

ancin% (a)ai - 00 3 39

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dimension3

(umpon 0 3 39

7on'erroni

dimension2

(a)ai dimension3

(umpon 0 3 39

ancin% 00 3 39

(umpon dimension3

(a)ai - 0 3 39

ancin% - 0 3 39

ancin% dimension3

(a)ai - 00 3 39

(umpon 0 3 39

C / u*e .SD

dimension2

(a)ai dimension3

(umpon 433 3 +93

ancin% 240 3 +93

(umpon dimension3

(a)ai - 433 3 +93

ancin% - 1193 3 +93

ancin% dimension3

(a)ai - 240 3 +93

(umpon 1193 3 +93

7on'erroni

dimension2

(a)ai dimension3

(umpon 433 3 +93

ancin% 240 3 +93

(umpon dimension3

(a)ai - 433 3 +93

ancin% - 1193 3 +93

ancin% dimension3

(a)ai - 240 3 +93

(umpon 1193 3 +93

7ased on o served means

&e error term is ,ean S uare? rror@ = 1 060

Multiple Comparisons

Dependent aria !e ?I@ 8enis A!at an%*ap ?8@ 8enis A!at an%*ap

Si%

9+B Con'idence

Interva!

<o)er 7ound

>% u*e .SD

dimensi

on2

(a)ai dimension3

(umpon 104 -1 32

ancin% 10 -1 3

(umpon dimensio

n3

(a)ai 104 -1 4+

ancin% 1 000 -9 4+ancin% dimensio

n3(a)ai 10 -1 3

(umpon 1 000 -9 32

7on'erronidimensi

on2

(a)ai dimension3

(umpon 12 -1 +

ancin% 133 -1 64

(umpon (a)ai 12 -1 1

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dimension2

dimension3

ancin% 1 6429

(umpon dimension3

(a)ai 0 +6

ancin% 996

ancin% dimension3

(a)ai 1949

(umpon 1 03 2

7on'erroni

dimension2

(a)ai dimension3

(umpon 1 3

ancin% 1 66 0

(umpon dimension3

(a)ai 1006

ancin% 246

ancin% dimension3

(a)ai 2200

(umpon 1 0633

7ased on o served means

&e error term is ,ean S uare? rror@ = 1 060

Homogeneous Subsets

g

8enis A!at an%*ap

N

Su set

1

u*e .SD a c

dimension1

(umpon 1+ 19 0

ancin% 1+ 19 13

(a)ai 1+ 2 13

Si% 104

,eans 'or %roups in &omo%eneous su sets are disp!a ed

7ased on o served means

&e error term is ,ean S uare? rror@ = 110 ++6

a /ses .armonic ,ean Samp!e SiEe = 1+ 000 &e %roup siEes are une ua! &e &armonic mean o' t&e %roup

siEes is used pe I error !eve!s are not %uaranteed

c A!p&a = 0+

CP!(

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8enis A!at an%*ap

N

Su set

1

u*e .SD a c

dimen

sion1

(umpon 1+ 2 6+93

ancin% 1+ 2

(a)ai 1+ 3 +02

Si% 0

,eans 'or %roups in &omo%eneous su sets are disp!a ed

7ased on o served means

&e error term is ,ean S uare? rror@ = 1 060

a /ses .armonic ,ean Samp!e SiEe = 1+ 000

&e %roup siEes are une ua! &e &armonic mean o' t&e %roup

siEes is used pe I error !eve!s are not %uaranteed

c A!p&a = 0+

Hari

Multiple Comparisons

Dependent aria !e ?I@ .ari ?8@ .ari ,ean Di''erence

?I-8@ Std rror Si%

>

%

u*e

.SD

pa%i dimension3

sore -10 3 F 3 39 022

ma!am 20 0 F 3 39 000

sore dimension3

pa%i 10 3 F 3 39 022

ma!am 31 +3 F 3 39 000

ma!am dimension3

pa%i -20 0 F 3 39 000

sore -31 +3 F 3 39 000

7on'err

oni

pa%i dimension3

sore -10 3 F 3 39 02+

ma!am 20 0 F 3 39 000

sore dimension3

pa%i 10 3 F 3 39 02+

ma!am 31 +3 F 3 39 000

ma!am dimension3

pa%i -20 0 F 3 39 000

sore -31 +3 F 3 39 000

Cu*e

.SD

pa%i dimension3

sore - 4 3 +93 10

ma!am 2 0 F 3 +93 000

sore pa%i 4 3 +93 10

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/ dimension3

ma!am 3 +62 F 3 +93 000

ma!am dimension3

pa%i -2 0 F 3 +93 000

sore -3 +62 F 3 +93 000

7on'err oni

pa%i dimension3

sore - 4 3 +93 132ma!am 2 0 F 3 +93 000

sore dimension3

pa%i 4 3 +93 132

ma!am 3 +62 F 3 +93 000

ma!am dimension3

pa%i -2 0 F 3 +93 000

sore -3 +62 F 3 +93 000

7ased on o served means

&e error term is ,ean S uare? rror@ = 1 060

F &e mean di''erence is si%ni'icant at t&e 0+ !eve!

Multiple Comparisons

Dependent aria !e ?I@ .ari ?8@ .ari 9+B Con'idence Interva!

<o)er 7ound /pper 7ound

>

%

u*e

.SD

pa%i dimension3

sore -20 12 -1 3+

ma!am 11 42 30 1

sore dimension3

pa%i 1 3+ 20 12

ma!am 22 1+ 40 92

ma!am dimen

sion3

pa%i -30 1 -11 42

sore -40 92 -22 1+

7on'err

oni

pa%i dimension3

sore -20 3 -1 09

ma!am 11 16 30 44

sore dimension3

pa%i 1 09 20 3

ma!am 21 9 41 1

ma!am dimension3

pa%i -30 44 -11 16

sore -41 1 -21 9

C

/

u*e

.SD

pa%i dimension3

sore -1 036 1342

ma!am 1 +91 3 6969

sore dimension3

pa%i - 1342 1 036

ma!am 2 643 4 4 16

ma!am dimension3

pa%i -3 6969 -1 +91

sore -4 4 16 -2 643

7on'err

oni

pa%i dimension3

sore -1 2 6 1+93

ma!am 1 340 3 220

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