Analysis of BLDE Jamakhandi
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Transcript of Analysis of BLDE Jamakhandi
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7/26/2019 Analysis of BLDE Jamakhandi
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Analysis of BLDE Jamakhandi
We are selecting ordinal regression which is the general form of multiple regressions and
binomial regression.
Reasons for Ordinal regressions
1. Dependent variables are measured in ordinal scale.( Salary, leave, work, Physical
work and pportunity!
". #ndependent variables are continuous, ordinal or categorical ($rea, %arital status,
%onthly savings, monthly income, working place, mode of travel and residence!
&. 'here is no muticollineraity between $rea, %arital status, %onthly savings, monthly
income, working place, mode of travel and residence.
. We will test effect of each independent variable on each order of the ordinal variable.
)*ample+ impact of area on Physical work.
ypothesis 1 Salary availability in 'ime
Case Processing Summary
N
Marginal
Percentage
salary availability in time Low 102 20.4%
Medium 239 4.!%
"ig# 1$9 31.!%
rea &ural 10 34.0%
'rban 330 ((.0%
Marital )tatus 'nmarried 11$ 23.0%
Married 3!$ .0%
*y+e o, ,amily Nuclear 30 4.0%
-oint ,amily 130 2(.0%
or/ing +lace o, t#e
res+ondent
Near to #ouse !! 1.(%
Local 32( ($.2%
utstation !( 1.2%
Mode o, travel by t#e
res+ondent
y wal/ 30( (1.2%
*wo w#eeler !( 1.2%
us & ot#ers 10! 21.(%
wn #ouse 21$ 43.0%
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&esidency ty+e o, t#e
res+ondent
&ental 23$ 4.0%
t#ers $0 10.0%
Nature o, wor/ &outine 32$ ($.0%
#allenging 1$ 3$.0%
alid $00 100.0%
Missing 0
*otal $00
Model Fitting Information
Model 2 Log Li/eli#ood #i)5uare d, )ig.
6nterce+t nly !30.3$!
7inal $(.0!9 4.2(9 13 .000
Lin/ ,unction8 Logit.
Goodness-of-Fit
#i)5uare d, )ig.
Pearson (!.0(0 $$3 .000
eviance (24.!$1 $$3 .01!
Lin/ ,unction8 Logit.
Pseudo R-Square
o: and )nell .13!
Nagel/er/e .1$!
Mc7adden .01
Lin/ ,unction8 Logit.
Parameter Estimates
;stimate )td. ;rror ald d, )ig.
9$% on,idence 6nterval
Lower ound '++er ound
*#res#old 3.$4 .!1$ 19.224 1 .000 $.11 1.9(
1.1!$ .!00 2.19! 1 .13! 2.$3 .3!2
Location )avings .0!1 .12 .409 1 .$23 .330 .1(!
timetravel .3 .3(( 1.0(2 1 .303 .340 1.094
ge .099 .11 .33 1 .$(2 .43$ .23(
1.202 .21( 30.!33 1 .000 1.(2( .!
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0a . . 0 . . .
.04( .2!( .02$ 1 .!3 .(0( .$1$
0a . . 0 . . .
.024 .209 .013 1 .909 .3! .434
0a . . 0 . . .
1.!30 .4$! 1$.9!1 1 .000 2.2! .933
1.2!1 .3!( 11.034 1 .001 2.03( .$2$
0a . . 0 . . .
.141 .33 .14 1 .( .$20 .!01
.234 .343 .4($ 1 .49$ .43! .90(
0a . . 0 . . .
.(!2 .31( 4.((! 1 .031 1.300 .0(3
.4$ .310 2.1!4 1 .139 1.0(4 .149
0a . . 0 . . .
.23 .192 1.$22 1 .21 .(13 .139
0a . . 0 . . .
Lin/ ,unction8 Logit.
a. *#is +arameter is set to ?ero because it is redundant.
Test of Parallel Linesa
Model 2 Log Li/eli#ood #i)5uare d, )ig.
Null "y+ot#esis $(.0!9
@eneral 31.((4 24.42$ 13 .02
*#e null #y+ot#esis states t#at t#e location +arameters Aslo+e coe,,icientsB are t#e
same across res+onse categories.
a. Lin/ ,unction8 Logit.
ypothesis "+ -eave availability
Case Processing Summary
N
Marginal
Percentage
Leave availability in time Low 149 29.!%
Medium 2(( $3.2%
"ig# !$ 1.0%
rea &ural 10 34.0%'rban 330 ((.0%
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Marital )tatus 'nmarried 11$ 23.0%
Married 3!$ .0%
*y+e o, ,amily Nuclear 30 4.0%
-oint ,amily 130 2(.0%
or/ing +lace o, t#e
res+ondent
Near to #ouse !! 1.(%
Local 32( ($.2%
utstation !( 1.2%
Mode o, travel by t#e
res+ondent
y wal/ 30( (1.2%
*wo w#eeler !( 1.2%
us & ot#ers 10! 21.(%
&esidency ty+e o, t#e
res+ondent
wn #ouse 21$ 43.0%
&ental 23$ 4.0%
t#ers $0 10.0%
Nature o, wor/ &outine 32$ ($.0%
#allenging 1$ 3$.0%
alid $00 100.0%
Missing 0
*otal $00
Model Fitting Information
Model 2 Log Li/eli#ood #i)5uare d, )ig.
6nterce+t nly !0(.3107inal (.(2( 29.(!4 13 .00$
Lin/ ,unction8 Logit.
Goodness-of-Fit
#i)5uare d, )ig.
Pearson (30.!! $$3 .012
eviance ((1.!! $$3 .001
Lin/ ,unction8 Logit.
Pseudo R-Square
o: and )nell .0$!
Nagel/er/e .0(
Mc7adden .030
Lin/ ,unction8 Logit.
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Parameter Estimates
;stimate )td. ;rror ald d, )ig.
9$% on,idence 6nterval
Lower ound '++er ound
*#res#old 1.32$ .94 2.90 1 .09$ 2.!!1 .230
1.23! .92 2.440 1 .11! .31$ 2.91
Location )avings .1(9 .12 1.(( 1 .1!4 .41! .0!0
timetravel .1(1 .3(1 .19! 1 .($( .!(9 .$4
ge .331 .13 3.($! 1 .0$( .00! .((9
.010 .209 .002 1 .9(2 .420 .400
0a . . 0 . . .
.44$ .2!! 2.3!9 1 .122 .119 1.010
0a . . 0 . . .
.3!0 .211 3.242 1 .02 .034 .93
0a . . 0 . . .
.01! .449 .002 1 .9(! .!9! .!(2
.140 .3! .13( 1 .12 .!!1 .(02
0a . . 0 . . .
.$21 .341 2.339 1 .12( 1.1!! .14
.09 .344 .0$3 1 .!19 .$9( .$4
0a
. . 0 . . .
.92 .31$ (.31$ 1 .012 1.409 .14
.$1 .30! 2.!1$ 1 .093 1.121 .0!
0a . . 0 . . .
.04$ .192 .0$( 1 .!14 .332 .422
0a . . 0 . . .
Lin/ ,unction8 Logit.
a. *#is +arameter is set to ?ero because it is redundant.
Test of Parallel Linesa
Model 2 Log Li/eli#ood #i)5uare d, )ig.
Null "y+ot#esis (.(2(
@eneral 44.1$4 32.42 13 .002
*#e null #y+ot#esis states t#at t#e location +arameters Aslo+e coe,,icientsB are t#e
same across res+onse categories.
a. Lin/ ,unction8 Logit.
ypothesis &+ Work satisfaction -evel
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Case Processing Summary
N
Marginal
Percentage
or/ satis,action Low ( 1$.2%
Medium 240 4!.0%
"ig# 1!4 3(.!%
rea &ural 10 34.0%
'rban 330 ((.0%
Marital )tatus 'nmarried 11$ 23.0%
Married 3!$ .0%
*y+e o, ,amily Nuclear 30 4.0%
-oint ,amily 130 2(.0%
or/ing +lace o, t#e
res+ondent
Near to #ouse !! 1.(%
Local 32( ($.2%
utstation !( 1.2%
Mode o, travel by t#e
res+ondent
y wal/ 30( (1.2%
*wo w#eeler !( 1.2%
us & ot#ers 10! 21.(%
&esidency ty+e o, t#e
res+ondent
wn #ouse 21$ 43.0%
&ental 23$ 4.0%
t#ers $0 10.0%
Nature o, wor/ &outine 32$ ($.0%#allenging 1$ 3$.0%
;ducation o, t#e res+ondent ))L and below 1(9 33.!%
P' & egree 2(0 $2.0%
P@ & P#. 1 14.2%
alid $00 100.0%
Missing 0
*otal $00
Model Fitting Information
Model 2 Log Li/eli#ood #i)5uare d, )ig.
6nterce+t nly !32.49!
7inal 9(.$0! 3$.990 1$ .002
Lin/ ,unction8 Logit.
Goodness-of-Fit
#i)5uare d, )ig.
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Pearson (4(.0! (3 .393
eviance (!3.41 (3 .09
Lin/ ,unction8 Logit.
Pseudo R-Square
o: and )nell .0(9
Nagel/er/e .0!0
Mc7adden .03(
Lin/ ,unction8 Logit.
Parameter Estimates
;stimate )td. ;rror ald d, )ig.
9$% on,idence 6nterval
Lower ound '++er ound
*#res#old 2.1 .!1! 11.4(2 1 .001 4.3$ 1.1(
.3!2 .!0! .223 1 .(3 1.9($ 1.202
Location )avings .0!$ .12! .449 1 .$03 .33( .1($
timetravel .422 .3(2 1.3(1 1 .243 1.132 .2!
ge .12$ .12 .$32 1 .4(( .212 .4(3
.3$2 .20! 2.!$9 1 .091 .(1 .0$( 0a . . 0 . . .
.14 .2!9 .3(4 1 .$4 .40 .392
0a . . 0 . . .
.3 .211 3.1! 1 .0$ .03 .91
0a . . 0 . . .
.123 .4$2 .04 1 .!$ 1.009 .(3
.403 .3!4 1.104 1 .293 1.1$( .349
0a . . 0 . . .
.144 .3!1 .143 1 .0$ .(03 .!92
.34 .344 1.19 1 .2! .301 1.049
0a . . 0 . . .
.$29 .321 2.1! 1 .099 1.1$! .100
.31( .311 1.029 1 .310 .92( .29$
0a . . 0 . . .
.230 .193 1.421 1 .233 .(0! .14!
0a . . 0 . . .
.339 .3(1 .!!2 1 .34! 1.04( .3(!
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.101 .294 .11 1 .32 .4( .(
0a . . 0 . . .
Lin/ ,unction8 Logit.
a. *#is +arameter is set to ?ero because it is redundant.
Test of Parallel Linesa
Model 2 Log Li/eli#ood #i)5uare d, )ig.
Null "y+ot#esis 9(.$0!
@eneral (!.19 2!.311 1$ .020
*#e null #y+ot#esis states t#at t#e location +arameters Aslo+e coe,,icientsB are t#e
same across res+onse categories.
a. Lin/ ,unction8 Logit.
ypothesis + Physical work
Case Processing Summary
N
Marginal
Percentage
"eavy +#ysical wor/ at wor/
+lace
Low 24 4.!%
Medium 24( 49.2%
"ig# 230 4(.0%
rea &ural 10 34.0%
'rban 330 ((.0%
Marital )tatus 'nmarried 11$ 23.0%
Married 3!$ .0%
*y+e o, ,amily Nuclear 30 4.0%
-oint ,amily 130 2(.0%
or/ing +lace o, t#e
res+ondent
Near to #ouse !! 1.(%
Local 32( ($.2%
utstation !( 1.2%
Mode o, travel by t#e
res+ondent
y wal/ 30( (1.2%
*wo w#eeler !( 1.2%
us & ot#ers 10! 21.(%
&esidency ty+e o, t#e
res+ondent
wn #ouse 21$ 43.0%
&ental 23$ 4.0%
t#ers $0 10.0%
Nature o, wor/ &outine 32$ ($.0%
#allenging 1$ 3$.0%
;ducation o, t#e res+ondent ))L and below 1(9 33.!%
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P' & egree 2(0 $2.0%
P@ & P#. 1 14.2%
alid $00 100.0%
Missing 0
*otal $00
Model Fitting Information
Model 2 Log Li/eli#ood #i)5uare d, )ig.
6nterce+t nly 09.03$
7inal (3.$$ 3$.2!1 1$ .002
Lin/ ,unction8 Logit.
Goodness-of-Fit
#i)5uare d, )ig.
Pearson 0.!2( (3 .02
eviance $.91 (3 .9$$
Lin/ ,unction8 Logit.
Pseudo R-Square
o: and )nell .0(!
Nagel/er/e .0!3
Mc7adden .041
Lin/ ,unction8 Logit.
Parameter Estimates
;stimate )td. ;rror ald d, )ig.
9$% on,idence 6nterval
Lower ound '++er ound
*#res#old 3.4( .!(! 1(.041 1 .000 $.1( 1.$
.1!2 .!4( .04( 1 .!30 1.!40 1.4(
Location )avings .20$ .134 2.34( 1 .12( .4( .0$
timetravel .32! .3!0 .42 1 .3!9 .41! 1.03
ge .21( .1!1 1.429 1 .232 .$0 .13!
.1$( .21 .$14 1 .43 .$!2 .20
0a
. . 0 . . .
.212 .304 .4! 1 .4!$ .!09 .3!4
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0a . . 0 . . .
.41( .222 3.49! 1 .0(1 .!$2 .020
0a . . 0 . . .
.0$! .42 .01$ 1 .903 .9!3 .!(!
.0(1 .401 .023 1 .!9 .2$ .!4
0a . . 0 . . .
.!( .400 4.0$ 1 .030 .0!4 1.($0
.012 .3(0 .001 1 .94 .(93 .1
0a . . 0 . . .
.241 .331 .$29 1 .4( .40! .!90
.0!0 .321 .0(2 1 .!03 .0! .$49
0a . . 0 . . .
.413 .203 4.130 1 .042 .!11 .01$
0a . . 0 . . .
.144 .3 .14 1 .02 .$94 .!!3
.13 .30 .319 1 .$2 .42! .$
0a . . 0 . . .
Lin/ ,unction8 Logit.
a. *#is +arameter is set to ?ero because it is redundant.
Test of Parallel Linesa
Model 2 Log Li/eli#ood #i)5uare d, )ig.
Null "y+ot#esis (3.$$
@eneral (3(.2(b 3.49c 1$ .001
*#e null #y+ot#esis states t#at t#e location +arameters Aslo+e coe,,icientsB are t#e
same across res+onse categories.
a. Lin/ ,unction8 Logit.
b. *#e logli/eli#ood value cannot be ,urt#er increased a,ter ma:imum number o,
ste+#alving.
c. *#e #i)5uare statistic is com+uted based on t#e logli/eli#ood value o, t#e
last iteration o, t#e general model. alidity o, t#e test is uncertain.
ypothesis + /olleague support
Case Processing Summary
N
Marginal
Percentage
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olleague su++ort at wor/
+lace
Low ( 13.4%
Medium 229 4$.!%
"ig# 204 40.!%
rea &ural 10 34.0%
'rban 330 ((.0%
Marital )tatus 'nmarried 11$ 23.0%
Married 3!$ .0%
*y+e o, ,amily Nuclear 30 4.0%
-oint ,amily 130 2(.0%
or/ing +lace o, t#e
res+ondent
Near to #ouse !! 1.(%
Local 32( ($.2%
utstation !( 1.2%
Mode o, travel by t#e
res+ondent
y wal/ 30( (1.2%
*wo w#eeler !( 1.2%
us & ot#ers 10! 21.(%
&esidency ty+e o, t#e
res+ondent
wn #ouse 21$ 43.0%
&ental 23$ 4.0%
t#ers $0 10.0%
Nature o, wor/ &outine 32$ ($.0%
#allenging 1$ 3$.0%
;ducation o, t#e res+ondent ))L and below 1(9 33.!%
P' & egree 2(0 $2.0%
P@ & P#. 1 14.2%alid $00 100.0%
Missing 0
*otal $00
Model Fitting Information
Model 2 Log Li/eli#ood #i)5uare d, )ig.
6nterce+t nly !31.$2
7inal !13.23 1!.$1$ 1$ .23
Lin/ ,unction8 Logit.
Goodness-of-Fit
#i)5uare d, )ig.
Pearson (!9.!40 (3 .02
eviance 0!.9!4 (3 .02$
Lin/ ,unction8 Logit.
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Pseudo R-Square
o: and )nell .03(
Nagel/er/e .042
Mc7adden .019
Lin/ ,unction8 Logit.
Parameter Estimates
;stimate )td. ;rror ald d, )ig.
9$% on,idence 6nterval
Lower ound '++er ound
*#res#old 1.$( .!0$ 3.! 1 .0$2 3.14$ .011
.33 .!02 .!3$ 1 .3(1 .!39 2.304
Location )avings .11! .12 .!$( 1 .3$$ .132 .3(
timetravel .104 .3(0 .0!4 1 .2 .!10 .(01
ge .024 .11 .020 1 .!! .3(0 .311
.30 .209 3.13( 1 .0 .039 .9
0a . . 0 . . .
.1$0 .2!9 .20 1 .(03 .41( .1
0a . . 0 . . .
.3( .212 2.9!9 1 .0!4 .!3 .049 0a . . 0 . . .
.00$ .449 .000 1 .991 .!$ .!!(
.021 .3!1 .003 1 .9$ .2( .(
0a . . 0 . . .
.192 .39 .2$ 1 .(12 .$$0 .934
.2$2 .341 .$43 1 .4(1 .41! .921
0a . . 0 . . .
.2$3 .314 .(49 1 .420 .!0 .3(3
.030 .30$ .009 1 .923 .$(! .(2
0a . . 0 . . .
.020 .192 .011 1 .91( .39 .3$(
0a . . 0 . . .
.33 .3$! .!!3 1 .34 .3($ 1.039
.39( .291 1.!$2 1 .14 .14 .9((
0a . . 0 . . .
Lin/ ,unction8 Logit.
a. *#is +arameter is set to ?ero because it is redundant.
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Test of Parallel Linesa
Model 2 Log Li/eli#ood #i)5uare d, )ig.
Null "y+ot#esis !13.23
@eneral !2.92 30.44$ 1$ .010
*#e null #y+ot#esis states t#at t#e location +arameters Aslo+e coe,,icientsB are t#e
same across res+onse categories.
a. Lin/ ,unction8 Logit.
ypothesis 0+ opportunity to improve
Case Processing Summary
N
Marginal
Percentage
++ortunity to im+rove Low 121 24.2%
Medium 22( 4$.2%
"ig# 1$3 30.(%
rea &ural 10 34.0%
'rban 330 ((.0%
Marital )tatus 'nmarried 11$ 23.0%
Married 3!$ .0%
*y+e o, ,amily Nuclear 30 4.0%
-oint ,amily 130 2(.0%
or/ing +lace o, t#e
res+ondent
Near to #ouse !! 1.(%
Local 32( ($.2%
utstation !( 1.2%
Mode o, travel by t#e
res+ondent
y wal/ 30( (1.2%
*wo w#eeler !( 1.2%
us & ot#ers 10! 21.(%&esidency ty+e o, t#e
res+ondent
wn #ouse 21$ 43.0%
&ental 23$ 4.0%
t#ers $0 10.0%
Nature o, wor/ &outine 32$ ($.0%
#allenging 1$ 3$.0%
;ducation o, t#e res+ondent ))L and below 1(9 33.!%
P' & egree 2(0 $2.0%
P@ & P#. 1 14.2%
6ncome o, t#e res+ondent elow &s 10C000 2$( $1.2%
&s 10C001 to 20C000 11$ 23.0%
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&s 20C001 to 30C000 ! 1.4%
bove 30C000 42 !.4%
alid $00 100.0%
Missing 0
*otal $00
Model Fitting Information
Model 2 Log Li/eli#ood #i)5uare d, )ig.
6nterce+t nly 94(.$(
7inal !1(.(!( 130.01 1! .000
Lin/ ,unction8 Logit.
Goodness-of-Fit
#i)5uare d, )ig.
Pearson !10.3$ 00 .002
eviance 44.312 00 .119
Lin/ ,unction8 Logit.
Pseudo R-Square
o: and )nell .229
Nagel/er/e .2(0
Mc7adden .122
Lin/ ,unction8 Logit.
Parameter Estimates
;stimate )td. ;rror ald d, )ig.
9$% on,idence 6nterval
Lower ound '++er ound
*#res#old 3.234 .9$2 11.$40 1 .001 $.099 1.3(!
.!20 .940 .(2 1 .3!3 2.((2 1.021
Location )avings .400 .132 9.132 1 .003 .($9 .140
timetravel 1.00( .33 .2(! 1 .00 1.3! .2$
ge .103 .1!3 .31 1 .$4 .2$( .4(1
1.0( .21! 24.443 1 .000 1.$03 .(49
0a
. . 0 . . .
.299 .294 1.03$ 1 .309 .2 .!(
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0a . . 0 . . .
.049 .21$ .0$3 1 .!1! .41 .32
0a . . 0 . . .
.013 .42 .001 1 .9 .911 .93!
.10 .40$ .1 1 .(4 .9($ .(24
0a . . 0 . . .
.4!4 .39! 1.4!1 1 .224 1.2(3 .29(
.141 .3$4 .1$! 1 .(91 .!34 .$$2
0a . . 0 . . .
.!$ .323 .030 1 .00! .223 1.490
.3! .311 1.$$0 1 .213 .223 .99!
0a . . 0 . . .
.(4 .201 11.24( 1 .001 1.0(! .2!0
0a . . 0 . . .
.0!3 .393 .044 1 .!33 .!$3 .(!
.920 .30! !.939 1 .003 .31 1.$23
0a . . 0 . . .
.2$4 .439 .33( 1 .$(2 1.11$ .(0(
.1(9 .411 .1(9 1 .(!1 .(3 .9(
.$$2 .410 1.!11 1 .1! .2$2 1.3$
0a . . 0 . . .
Lin/ ,unction8 Logit.
a. *#is +arameter is set to ?ero because it is redundant.
Test of Parallel Linesa
Model 2 Log Li/eli#ood #i)5uare d, )ig.
Null "y+ot#esis !1(.(!(
@eneral 9.41 3(.94$ 1! .00$
*#e null #y+ot#esis states t#at t#e location +arameters Aslo+e coe,,icientsB are t#e
same across res+onse categories.
a. Lin/ ,unction8 Logit.