5 8 5 8 1 5 1 5 Analisis Stabilitas Hasil Cabai Hibrida (Capsicum annuum L.)

67 DATA TAI 2; SET GRA2 ONO; PROC SORT ; BY LS; DATA TA3; MERGE TAI TAI 1 TAI 2 TAI GRAF; RUN ; PROC GPLOT DATA=TA3; TI TLE1 ; Lampiran 1 Lanjutan TI TLE2 H= 1 DI STRI BUTI ON OF THE VARI ETI ES I N ; TI TLE3 H= 1 THE ALPHA- LAMBDA SPACE, TAI , 1971 ; AXI S1 MAJOR= H=

0. 5

MI NOR=NONE LABEL= F=TRI PLEX H= 1 VALUE= H=

0. 8

OFFSET= , ; AXI S2 MAJOR= H=

0. 5

MI NOR=NONE LABEL= F=TRI PLEX H= 1 VALUE= H=

0. 8

OFFSET= , ; SYMBOL1 COLOR=BLACK L= 1 I NTERPOL=SM40 V= WI DTH= 1 HEI GHT= 1 ; SYMBOL2 COLOR=BLACK L= 1 I NTERPOL=SM40 V= WI DTH= 1 HEI GHT= 1 ; SYMBOL3 COLOR=BLACK F=SPECI AL V=I I NTERPOL=NONE WI DTH=

0. 1

HEI GHT=

0. 5

; SYMBOL4 COLOR=BLACK F=SPECI AL V=M I NTERPOL=NONE WI DTH=

0. 1

HEI GHT=

0. 5

; PLOT ALPHA LAMBDA= 4 UA80 LS= 1 LA80 LS= 1 UA90 LS= 2 LA90 LS= 2 UA95 LS= 1 LA95 LS= 1 VAXI S=AXI S1 HAXI S=AXI S2 FRAME OVERLAY; RUN ; COMPUTATI ON OF DI STANCES FOR CLUSTERI NG DATA DI STANCE; MERGE ELY KEEP=ENV VAR YI ELD VM GM VI VXE RTY RANKANAL KEEP=VAR K W S D1 DSA DSB ; BY VAR; AI I =VI DSA; STANDARDI ZED YI ELD BI I =VXE DSB; STANDARDI ZED I NTERACTI ON RUN ; RESHAPPI NG OF DATA FOR CLUSTERI NG OPTI ONS LS= 96 PS= 80 NODATE; DATA KI I ; SET YAH KEEP=VAR ; JUST KEEP THE NAME OF THE VARI ETI ES DATA JI I ; SET AH KEEP=ENV ; JUST KEEP THE NAME OF THE ENVI RONMENTS PROC I ML ; USE BRUCE; READ ALL VAR { VI } I NTO G; A=SHAPE G, p, q ; B=A` ; ENV= EN1 : EN6 ; VAR= VAR1 : VAR12 ; USE DI STANCE; READ ALL VAR { AI I } I NTO H; C=SHAPE H, p, q ; D=C` ; READ ALL VAR { BI I } I NTO I ; E=SHAPE I , p, q ; F=E` ; CREATE ONE FROM A [ COLNAME=ENV] ; APPEND FROM A; CREATE TWO FROM B [ COLNAME=VAR] ; APPEND FROM B ; CREATE FI V FROM C [ COLNAME=ENV] ; APPEND FROM C; CREATE NI NE FROM E[ COLNAME=ENV] ; APPEND FROM E; CREATE TEN FROM F [ COLNAME=VAR] ; APPEND FROM F ; DATA THREE; Lampiran 1 Lanjutan 68 MERGE KI I ONE; DATA FOUR; MERGE J I I TWO; DATA SEVEN; MERGE KI I FI V; DATA ELEVEN; MERGE KI I NI NE; TI TLE1 CLUSTERI NG OF VARI ETI ES USI NG RAW YI ELDS OF GENOTYPES ; TI TLE2 HANSON 1970 , MUNGOMERY ET AL. 1974 , JOHNSON 1977 ; PROC CLUSTER DATA=THREE METHOD=AVERAGE NONORM NOSQUARE NOPRI NT; I D VAR; PROC TREE HORI ZONTAL SPACE= 1 ; RUN ; TI TLE1 CLUSTERI NG OF VARI ETI ES USI NG YI ELDS ADJUSTED FOR GENOTYPE MEANS AND ; TI TLE2 WEI GHTED BY THE STANDARD DEVI ATI ON, FOX AND ROSI ELLE 1982 ; PROC CLUSTER DATA=SEVEN METHOD=AVERAGE NONORM NOSQUARE NOPRI NT; I D VAR; PROC TREE HORI ZONTAL SPACE= 1 ; RUN ; TI TLE1 CLUSTERI NG OF VARI ETI ES USI NG THE Gx E I NTERACTI ONS WEI GHTED BY ; TI TLE2 THE SQUARE ROOT OF WRI CKES ECOVALENCE, ABOU- EL- FI TTOUH ET AL. 1969 ; PROC CLUSTER DATA=ELEVEN METHOD=AVERAGE NONORM NOSQUARE NOPRI NT; I D VAR; PROC TREE HORI ZONTAL SPACE= 1 ; RUN ; PARTI TI ON I NTO HETEROGENEI TY AND LACK OF CORRELATI ON BASED ON DEVI ATI ON FROM AVERAGE S PROC MEANS DATA=RANKANAL MEAN NOPRI NT; VAR S MEK; OUTPUT OUT=SCALE MEAN=L MEK; RUN ; DATA MNX; MERGE SCALE RANKANAL; BY MEK; C=S- L; HET=C 2 ; CORR=W- HET; PROC MEANS DATA=MNX SUM NOPRI NT; VAR HET CORR; OUTPUT OUT=MR SUM=HETERO1 LACKCOR1; PARTI TI ON OF GxE I NTO HETEROGENEI TY OF VARI ANCES AND LACK OF CORRELATI ON USI NG THE ORI GI NAL FORMULA PROVI DED BY MUI R ET AL. FOR I NDI VI DUAL GENOTYPES PROC I ML ; USE RANKANAL; READ ALL VAR { S} I NTO A; B=SHAPE A, p, p ; D=B` ; E= B- D 2 [ +, ] 2 p ` ; T= B- D 2 ` 2 p ; THI S MATRI X CONTAI NS HETEROGENEI TY BETWEEN ANY TWO GENOTYPES, CAN BE USED AS DI STANCE MEASURE C=A| | A; P=SHAPE C, p, 2 ; Q=P` ; VAR= VAR1 : VAR12 ; CREATE SSS FROM Q[ COLNAME=VAR] ; APPEND FROM Q; CREATE VHET FROM E[ COLNAME= HETERO ] ; APPEND FROM E; PROC CORR DATA=SSS OUTP=ESS SSCP NOPRI NT; VAR VAR1- - VAR12; RUN ; Lampiran 1 Lanjutan DATA FSS; SET ESS DROP=I NTERCEPT ; I F _TYPE_= SSCP ; DATA GI FAR; SET FSS; I F _NAME_ NE I NTERCEPT ; PROC CORR DATA=FOUR OUTP=J JJ NOPRI NT; VAR VAR1- - VAR12; RUN ; DATA LI M; SET JJJ ; 69 I F _TYPE_= CORR ; PROC I ML ; USE LI M; READ ALL VAR _NUM_ I NTO G; K=- G- 1 ; USE GI FAR; READ ALL VAR _NUM_ I NTO D; E=D 2 ; X= KE p; CONTAI NS LACK OF CORREL. BETWEEN ANY TWO GENOTYPES N=X[ , +] ; VAR= VAR1 : VAR12 ; CREATE FHP FROM X[ COLNAME=VAR] ; CONTAI NS LACK OF CORRELATI ON BETWEEN ANY TWO GENOTYPES APPEND FROM X; YOU CAN PRI NT THI S DATA SET TO OBTAI N DETAI LED I NFORMATI ON CREATE LACK FROM N[ COLNAME= LACKCORR ] ; APPEND FROM N; DATA KI YYA; MERGE FI VE KEEP=VAR VARMEAN W VHET LACK MNX; PROC PRI NT DATA=KI YYA; TI TLE1 TABLE A ; TI TLE2 PARTI TI ON OF THE G x E I NTERACTI ON SUM OF SQUARES I N TO SUMS OF ; TI TLE3 SQUARES DUE TO HETEROGENEI TY AMONG VARI ANCES AND LACK OF CORRELATI ON ; TI TLE4 AMONG PERFORMANCE VALUES OF I NDI VI DUAL GENOTYPES MUI R ET AL. 1992 ; VAR VAR VARMEAN W HETERO LACKCORR HET CORR; RUN; WE HAVE MUTED THE PRI NTI NG OF THI S PART BECAUSE THE PARTI TI ONI NG OF I NDI VI DUAL GENOTPE S WRI CKE S ECOVALENCE I NTO THAT DUE TO HETEROGENEI TY OR LACK OF CORRELATI ON I S SELDOM CORRECT. WE USED TWO FORMULAE FOR THI S PATI TI ONI NG. THE ONE PROVI DED FOR I NDI VI DUAL GENOTYPE AND THE ONE FOR THE TOTAL. THE LACK OF CORRELATI ON COMPUTED BY ADAPTI NG THE FORMULA FOR THE TOTAL I S NAMED LACKCORR, WHI LE THE ONE COMPUTED I N THE USUAL MANNER I S NAMED CORR. CORRESPONDI NG HETEROGENEI TY COMPONENTS ARE NAMED HETERO AND HET, RESPECTI VELY. I NTERESTED USERS CAN PRI NT THI S DATA SET AND SEE THE DESCREPANCY, THAT FOR SOME GENOTYPES THE LACK OF CORRELATI ON OR THE SUM OF THE LACK OF CORRELATI ON AND HETEROGENEI TY I S MORE THAN WRI CKE S ECOVALENCE, WHI LE FOR OTHER GENOTYPES I T I S LESS THAN THI S COMPONENT ; PROC MEANS DATA=KI YYA SUM NOPRI NT; VAR W HETERO LACKCORR; OUTPUT OUT=MR SUM=; Lampiran 1 Lanjutan PROC PRI NT DATA=MR; TI TLE1 TABLE 9 ; TI TLE2 TOTAL SUMS OF SQUARES DUE TO HETEROGENEI TY AMONG VARI ANCES ; TI TLE3 AND I MPERFECT CORRELATI ON ; VAR W HETERO LACKCORR; RUN ; s I NGULAR VALUE DECOMPOSI TI ON OF THE Gx E MATRI X FOR ORDI NATI ON DATA GELO; MERGE AH KEEP=ENV EM YAH KEEP=VAR VM ; RUN ; DATA ONE; SET BRUCE KEEP=VXE ; RUN ; PROC I ML ; RESET NOPRI NT FUZZ; START J AMBO; USE ONE; READ ALL I NTO G; X=SHAPE G, p, q ; Y=X` ; P=X Y; A=Y X; Q=EI GVAL P ; I F MI N Q . 001