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Value}vF}F}F}F      !"#$%&'X9v]@~@9v]@~@S]@~@㥛 ]@~@Pn]@~@;O]@~@Zd;^@~@/ ^@~@jt ^@~@ &1$^@~ @ +&]@~ @ (\]@~ @ Zd;^@~ @ On:^@~ @jtX^@~@"^^@~@e^@~@jt^@~@t^@~@y&1^@~@^@~"@_@~"@Q_@~"@NbX9 _@~"@ˡE _@~"@'1_@~"@M_@~"@~jt+_@~"@/$A_@~"@/D_@~"@V-^@~(@h|?^@~(@ rh$_@~ (@!Hz/_@~!(@"zG9_@~"(@#ZdS_@~#(@$l_@~$(@%(\_@~%(@&Q_@~&(@'X9v_@~'(@>dd   dMbP?_*+%&A Page &P&?'?(?)?"d??}F>dd Plot of Data 1 APlotSheetp01@ o_?-C6?{Gz?c]Kȵ?gj+?ͪժ?y):?pΈ?333333?TahomaTahoma|Tahoma|TahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahoma|Z @@@@v@v@  TahomaDBTahomaDB . - 8Data 1 Data PointsData 1 (Data Points) Data Points%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0Data 1Use Level LineData 1 (Use Level Line)Use Level Line%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0Data 1 Top CB Type IData 1 (Top CB Type I)Data 1 (Top CB Type I)Top CB-I%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0 Data 1Bottom CB Type IData 1 (Bottom CB Type I)Data 1 (Bottom CB Type I) Bottom CB-I%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0 Data 1Top CB Type IIData 1 (Top CB Type II)Data 1 (Top CB Type II) Top CB-II%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0 Data 1Bottom CB Type IIData 1 (Bottom CB Type II)Data 1 (Bottom CB Type II) Bottom CB-II%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0ABOtherTarget ReliabilityTarget Reliability Target Reld@ BBOtherProbability ScalesProbability Scales Prob Scalesd?-Data 1 Median LineData 1 (Median) Median Line%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0,Data 1Mean Life LineData 1 (Mean Life)Mean Life Line%Data 1 General Log-Linear Lognormald? 1 F=40 | S=00Data 1 Top CB MedianData 1 (Top CB Median)Data 1 (Top CB Median) Top CB Median%Data 1 General Log-Linear Lognormald? 1 F=40 | S=01Data 1Bottom CB MedianData 1 (Bottom CB Median)Data 1 (Bottom CB Median)Bottom CB Median%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0.Data 1 Top CB MeanData 1 (Top CB Mean)Data 1 (Top CB Mean) Top CB Mean%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0/Data 1Bottom CB MeanData 1 (Bottom CB Mean)Data 1 (Bottom CB Mean)Bottom CB Mean%Data 1 General Log-Linear Lognormald? 1 F=40 | S=02Data 1 Life - 1%Data 1 (Life - 1%)Data 1 (Life - 1%)1%%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0<Data 1Life - 1% Top CBData 1 (Life - 1%) (Top CB)Data 1 (Life - 1%) (Top CB) 1% Top CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0FData 1Life - 1% Bottom CBData 1 (Life - 1%) (Bottom CB)Data 1 (Life - 1%) (Bottom CB) 1% Bottom CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=03Data 1 Life - 5%Data 1 (Life - 5%)Data 1 (Life - 5%)5%%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0=Data 1Life - 5% Top CBData 1 (Life - 5%) (Top CB)Data 1 (Life - 5%) (Top CB) 5% Top CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0GData 1Life - 5% Bottom CBData 1 (Life - 5%) (Bottom CB)Data 1 (Life - 5%) (Bottom CB) 5% Bottom CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=04Data 1 Life - 10%Data 1 (Life - 10%)Data 1 (Life - 10%)10%%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0>Data 1Life - 10% Top CBData 1 (Life - 10%) (Top CB)Data 1 (Life - 10%) (Top CB) 10% Top CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0HData 1Life - 10% Bottom CBData 1 (Life - 10%) (Bottom CB)Data 1 (Life - 10%) (Bottom CB) 10% Bottom CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=05Data 1 Life - 20%Data 1 (Life - 20%)Data 1 (Life - 20%)20%%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0?Data 1Life - 20% Top CBData 1 (Life - 20%) (Top CB)Data 1 (Life - 20%) (Top CB) 20% Top CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0IData 1Life - 20% Bottom CBData 1 (Life - 20%) (Bottom CB)Data 1 (Life - 20%) (Bottom CB) 20% Bottom CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=06Data 1 Life - 30%Data 1 (Life - 30%)Data 1 (Life - 30%)30%%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0@Data 1Life - 30% Top CBData 1 (Life - 30%) (Top CB)Data 1 (Life - 30%) (Top CB) 30% Top CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=0JData 1Life - 30% Bottom CBData 1 (Life - 30%) (Bottom CB)Data 1 (Life - 30%) (Bottom CB) 30% Bottom CB%Data 1 General Log-Linear Lognormald? 1 F=40 | S=07Data 1 Life - 40%Data 1 (Life - 40%)Data 1 (Life - 40%)40%%Data 1 General Log-Linear Lognormald? 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S w     / T y     1 V {     3 W |    4Y~6[7\9^;_<a>c?dAfCgDi!Fk#Gl$In&Ko'Lq)Ns+Ot , Q v  &MDCR-T8;301;0;Data 1 (Median) &MDCR-F-\%,0Iaz$*/5 :%@>EVKoPU[`fkpv3{Kd|(@Yq5Nf   * C [ t $ ) - 2 6 : ? C7 GP Kh O S W [ _ c g j, nE q] uv x |     ! : R k        / G ` x       $<Um1Jbz &>Wo3Ld}{xuqm(jAfYbr^ZVRNJEA6=N8g4/+&!+C \t 8Pi-E^v}w r"l:gSak\VPKE?:4/.H)`#y  $=Un2Jc{&y?tWnphb\VPJD>48L2e,}& )AZr6Og+|Du\ouic]WQK D >9 8Q 2j , & &$MDCR-T8;302;0;Data 1 (Top CB Mean) &MDCR-F\%,0Iaz %>Vo3yKsdn|hc]XRMH(B@=Y7q2-'" 5Nf * C [ t        7 P h        }, zE v] rv n k g d ` ] Z! W: TR Qk N K H F C A ? </ :G 8` 6x 5 3 1 0 / . -$,<+U*m*)))()))1)J*b+z+,-.01 3&4>6W8o:<>@BEGJ3MLOdR}UX[_bei(lApYsrw{~6Ng+C\t 8Pi #-)E.^3v8=BHMR W"]:bSgkmrw}/H`y $=Un2 Jc{#)/4:@&E?KWQpW\bhmsy4Le})AZr6Og "(-3+9D?\EuKQW\bh n t9 zQ j   &'MDCR-T8;303;0;Data 1 (Bottom CB Mean) &MDCR-F--|g,&NMDCR-TF8;120000000;1;Data 1 (Stress Level Points) #1 X = 3.000 Y = 146.979 &MDCR-F|,&NMDCR-TF8;120000000;2;Data 1 (Stress Level Points) #2 X = 3.000 Y = 147.298 &MDCR-F|R,&NMDCR-TF8;120000000;3;Data 1 (Stress Level Points) #3 X = 3.000 Y = 147.850 &MDCR-F|,&NMDCR-TF8;120000000;4;Data 1 (Stress Level Points) #4 X = 3.000 Y = 147.935 &MDCR-F}|,&NMDCR-TF8;120000000;5;Data 1 (Stress Level Points) #5 X = 3.000 Y = 147.943 &MDCR-F|,&NMDCR-TF8;120000000;6;Data 1 (Stress Level Points) #6 X = 3.000 Y = 148.524 &MDCR-F|,&NMDCR-TF8;120000000;7;Data 1 (Stress Level Points) #7 X = 3.000 Y = 148.533 &MDCR-FR| ,&NMDCR-TF8;120000000;8;Data 1 (Stress Level Points) #8 X = 3.000 Y = 150.983 &MDCR-F | ,&NMDCR-TF8;120000000;9;Data 1 (Stress Level Points) #9 X = 3.000 Y = 151.168 &MDCR-F | -&PMDCR-TH8;120000000;10;Data 1 (Stress Level Points) #10 X = 3.000 Y = 151.991 &MDCR-F $ AAJ&&AMDCR-T98;110000000;1;Data 1 (Median) #0 X = 3.000 Y = 148.909 &MDCR-F-%fJh!Th!W!Y \ `; dinZt|z/Pq'  9 HS o  k !   D< c  g   , BS z  g   " C= T h jx !   H   o 'r ` K O2   w /  n YH !   ; ^ e 9   I  s u X . > &  Z    @ n({Vtoie>a]JmJh!&*MDCR-T"8;100000000;0;Data 1 (Imposed Pdf) &MDCR-F--. c ,&NMDCR-TF8;120000001;1;Data 1 (Stress Level Points) #1 X = 6.000 Y = 144.748 &MDCR-F4 c ,&NMDCR-TF8;120000001;2;Data 1 (Stress Level Points) #2 X = 6.000 Y = 146.807 &MDCR-F c ,&NMDCR-TF8;120000001;3;Data 1 (Stress Level Points) #3 X = 6.000 Y = 148.985 &MDCR-F 4c ,&NMDCR-TF8;120000001;4;Data 1 (Stress Level Points) #4 X = 6.000 Y = 149.163 &MDCR-F Rc ,&NMDCR-TF8;120000001;5;Data 1 (Stress Level Points) #5 X = 6.000 Y = 149.962 &MDCR-F  c ,&NMDCR-TF8;120000001;6;Data 1 (Stress Level Points) #6 X = 6.000 Y = 150.213 &MDCR-F c ,&NMDCR-TF8;120000001;7;Data 1 (Stress Level Points) #7 X = 6.000 Y = 150.271 &MDCR-F yc ,&NMDCR-TF8;120000001;8;Data 1 (Stress Level Points) #8 X = 6.000 Y = 150.751 &MDCR-F c ,&NMDCR-TF8;120000001;9;Data 1 (Stress Level Points) #9 X = 6.000 Y = 151.167 &MDCR-F ` c -&PMDCR-TH8;120000001;10;Data 1 (Stress Level Points) #10 X = 6.000 Y = 151.221 &MDCR-F $T ; ; &&AMDCR-T98;110000001;1;Data 1 (Median) #0 X = 6.000 Y = 148.918 &MDCR-F-%f b! b! ! 6   U   u *   J  + k> !S j  C   e <a>b%Nv=b0Pm>dBi!I}bDr$*S lD}5  `  _ < D o ( q Z U F  3 !  ;    h "   P    9   h b!&*MDCR-T"8;100000001;0;Data 1 (Imposed Pdf) &MDCR-F-->,&NMDCR-TF8;120000002;2;Data 1 (Stress Level Points) #2 X = 9.000 Y = 145.960 &MDCR-FZ,&NMDCR-TF8;120000002;3;Data 1 (Stress Level Points) #3 X = 9.000 Y = 148.001 &MDCR-Fj,&NMDCR-TF8;120000002;4;Data 1 (Stress Level Points) #4 X = 9.000 Y = 148.395 &MDCR-FI,&NMDCR-TF8;120000002;5;Data 1 (Stress Level Points) #5 X = 9.000 Y = 148.871 &MDCR-FA,&NMDCR-TF8;120000002;6;Data 1 (Stress Level Points) #6 X = 9.000 Y = 148.885 &MDCR-FH,&NMDCR-TF8;120000002;7;Data 1 (Stress Level Points) #7 X = 9.000 Y = 149.296 &MDCR-FK,&NMDCR-TF8;120000002;8;Data 1 (Stress Level Points) #8 X = 9.000 Y = 149.549 &MDCR-FT,&NMDCR-TF8;120000002;9;Data 1 (Stress Level Points) #9 X = 9.000 Y = 149.960 &MDCR-Fq-&PMDCR-TH8;120000002;10;Data 1 (Stress Level Points) #10 X = 9.000 Y = 150.764 &MDCR-F $6 6&&AMDCR-T98;110000002;1;Data 1 (Median) #0 X = 9.000 Y = 148.927 &MDCR-F-%f]!]!! { 0 O o"$,8EETduf="`Bd9\Gp74\Xz9_ #(=)&dDln%L(Nwg0@  Z    d> D % j #   O  } l| \5 M@4c* K y3b]!&*MDCR-T"8;100000002;0;Data 1 (Imposed Pdf) &MDCR-F--\.-&OMDCR-TG8;120000003;1;Data 1 (Stress Level Points) #1 X = 12.000 Y = 147.0714 &MDCR-Fm\ -&OMDCR-TG8;120000003;2;Data 1 (Stress Level Points) #2 X = 12.000 Y = 147.9694 &MDCR-F\V-&OMDCR-TG8;120000003;3;Data 1 (Stress Level Points) #3 X = 12.000 Y = 148.6854 &MDCR-F\"-&OMDCR-TG8;120000003;4;Data 1 (Stress Level Points) #4 X = 12.000 Y = 148.7704 &MDCR-Fj\-&OMDCR-TG8;120000003;5;Data 1 (Stress Level Points) #5 X = 12.000 Y = 148.8164 &MDCR-F\ -&OMDCR-TG8;120000003;6;Data 1 (Stress Level Points) #6 X = 12.000 Y = 149.1964 &MDCR-F\-&OMDCR-TG8;120000003;7;Data 1 (Stress Level Points) #7 X = 12.000 Y = 149.4444 &MDCR-F\i-&OMDCR-TG8;120000003;8;Data 1 (Stress Level Points) #8 X = 12.000 Y = 150.3504 &MDCR-F\.-&OMDCR-TG8;120000003;9;Data 1 (Stress Level Points) #9 X = 12.000 Y = 150.8764 &MDCR-F[ \ .&QMDCR-TI8;120000003;10;Data 1 (Stress Level Points) #10 X = 12.000 Y = 152.260 &MDCR-F $1k1*&&BMDCR-T:8;110000003;1;Data 1 (Median) #0 X = 12.000 Y = 148.936 &MDCR-F-%f)X!4X!6 !9 <v ?+ CHMJT[cjlw?`82OmZ}3BjW{ 23YW|33GYXdmr7sqj__Q?*>gsNH'r+ d =U    9  p Sd 7   J   v 0 ]tkb[ETNItD.@=)])X!&*MDCR-T"8;100000003;0;Data 1 (Imposed Pdf) &MDCR-F!Lifec! &MDCR-T6;0;0; &MDCR-F &MDCR-S !CB@90% 2-SidedMc! &MDCR-T6;0;0; &MDCR-F &MDCR-S-c!& &MDCR-T6;0;0; &MDCR-Fc!& &MDCR-T6;0;0; &MDCR-F  !Data 1c! &MDCR-T7;301;0; &MDCR-F &MDCR-S!General Log-Linearc! &MDCR-T7;301;0; &MDCR-F &MDCR-S ! Lognormalcc! &MDCR-T7;301;0; &MDCR-F &MDCR-S!1c! &MDCR-T7;301;0; &MDCR-F &MDCR-S ! F=40 | S=0c! &MDCR-T7;301;0; &MDCR-F &MDCR-S -c!+" &MDCR-T7;301;0; &MDCR-F ! Median Line;w" &MDCR-T7;301;0; &MDCR-F &MDCR-S- c! +" &MDCR-T7;302;0; &MDCR-F ! Top CB Mean;( " &MDCR-T7;302;0; &MDCR-F &MDCR-S< c!< +" &MDCR-T7;303;0; &MDCR-F !Bottom CB Mean " &MDCR-T7;303;0; &MDCR-F &MDCR-S !3 c!&MDCR-T7;120000000;0; &MDCR-F &MDCR-S -- !m !&MDCR-T7;120000000;0; &MDCR-F!Stress Level Points0= "&MDCR-T7;120000000;0; &MDCR-F &MDCR-S $! ! ! &MDCR-T7;110000000;0; &MDCR-F ! Median Point "&MDCR-T7;110000000;0; &MDCR-F &MDCR-S- !dd !&MDCR-T7;100000000;0; &MDCR-F- c! +"&MDCR-T7;100000000;0; &MDCR-F ! Imposed Pdf "&MDCR-T7;100000000;0; &MDCR-F &MDCR-S !6Q c!&MDCR-T7;120000001;0; &MDCR-F &MDCR-S --!3!&MDCR-T7;120000001;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000001;0; &MDCR-F &MDCR-S $!K!K!&MDCR-T7;110000001;0; &MDCR-F ! Median Point"&MDCR-T7;110000001;0; &MDCR-F &MDCR-S- !dd!&MDCR-T7;100000001;0; &MDCR-F-c!+"&MDCR-T7;100000001;0; &MDCR-F ! Imposed Pdff"&MDCR-T7;100000001;0; &MDCR-F &MDCR-S !9c!&MDCR-T7;120000002;0; &MDCR-F &MDCR-S --\!!&MDCR-T7;120000002;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000002;0; &MDCR-F &MDCR-S $!!!&MDCR-T7;110000002;0; &MDCR-F ! Median Pointz"&MDCR-T7;110000002;0; &MDCR-F &MDCR-S- !dd[!&MDCR-T7;100000002;0; &MDCR-F-c!+"&MDCR-T7;100000002;0; &MDCR-F ! Imposed Pdf+"&MDCR-T7;100000002;0; &MDCR-F &MDCR-S !12c!&MDCR-T7;120000003;0; &MDCR-F &MDCR-S --"!!&MDCR-T7;120000003;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000003;0; &MDCR-F &MDCR-S $!!!l&MDCR-T7;110000003;0; &MDCR-F ! Median Point@"&MDCR-T7;110000003;0; &MDCR-F &MDCR-S- !dd!!&MDCR-T7;100000003;0; &MDCR-F-Sc!S+"&MDCR-T7;100000003;0; &MDCR-F ! Imposed Pdf"&MDCR-T7;100000003;0; &MDCR-F &MDCR-S  ! User Name c! &MDCR-T6;0;0; &MDCR-F &MDCR-S !CompanyS!c! &MDCR-T6;0;0; &MDCR-F &MDCR-S ! 3/12/2007Z"c! &MDCR-T6;0;0; &MDCR-F &MDCR-S ! 4:58:11 PM #c! &MDCR-T6;0;0; &MDCR-F &MDCR-S-#c!#& &MDCR-T6;0;0; &MDCR-F &MDCR-}--"System3f !-?,Z?@$@4@>@D@I@N@Q@T@Plot of Data 2 APlotSheet01P o_?-C6?{Gz?c]Kȵ?gj+?ͪժ?y):?pΈ?333333?TahomaTahoma|Tahoma|TahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahoma|Z @@@@v@v@  TahomaDBTahomaDB . - 8@Data 2 Data PointsData 2 (Data Points) Data Points%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0@Data 2Use Level LineData 2 (Use Level Line)Use Level Line%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0@Data 2 Top CB Type IData 2 (Top CB Type I)Data 2 (Top CB Type I)Top CB-I%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0 @Data 2Bottom CB Type IData 2 (Bottom CB Type I)Data 2 (Bottom CB Type I) Bottom CB-I%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0 @Data 2Top CB Type IIData 2 (Top CB Type II)Data 2 (Top CB Type II) Top CB-II%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0 @Data 2Bottom CB Type IIData 2 (Bottom CB Type II)Data 2 (Bottom CB Type II) Bottom CB-II%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0ABOtherTarget ReliabilityTarget Reliability Target Reld@ BBOtherProbability ScalesProbability Scales Prob Scalesd?-@Data 2 Median LineData 2 (Median) Median Line%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0,@Data 2Mean Life LineData 2 (Mean Life)Mean Life Line%Data 2 General Log-Linear Lognormald? 1 F=40 | S=00@Data 2 Top CB MedianData 2 (Top CB Median)Data 2 (Top CB Median) Top CB Median%Data 2 General Log-Linear Lognormald? 1 F=40 | S=01@Data 2Bottom CB MedianData 2 (Bottom CB Median)Data 2 (Bottom CB Median)Bottom CB Median%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0.@Data 2 Top CB MeanData 2 (Top CB Mean)Data 2 (Top CB Mean) Top CB Mean%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0/@Data 2Bottom CB MeanData 2 (Bottom CB Mean)Data 2 (Bottom CB Mean)Bottom CB Mean%Data 2 General Log-Linear Lognormald? 1 F=40 | S=02@Data 2 Life - 1%Data 2 (Life - 1%)Data 2 (Life - 1%)1%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0<@Data 2Life - 1% Top CBData 2 (Life - 1%) (Top CB)Data 2 (Life - 1%) (Top CB) 1% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0F@Data 2Life - 1% Bottom CBData 2 (Life - 1%) (Bottom CB)Data 2 (Life - 1%) (Bottom CB) 1% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=03@Data 2 Life - 5%Data 2 (Life - 5%)Data 2 (Life - 5%)5%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0=@Data 2Life - 5% Top CBData 2 (Life - 5%) (Top CB)Data 2 (Life - 5%) (Top CB) 5% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0G@Data 2Life - 5% Bottom CBData 2 (Life - 5%) (Bottom CB)Data 2 (Life - 5%) (Bottom CB) 5% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=04@Data 2 Life - 10%Data 2 (Life - 10%)Data 2 (Life - 10%)10%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0>@Data 2Life - 10% Top CBData 2 (Life - 10%) (Top CB)Data 2 (Life - 10%) (Top CB) 10% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0H@Data 2Life - 10% Bottom CBData 2 (Life - 10%) (Bottom CB)Data 2 (Life - 10%) (Bottom CB) 10% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=05@Data 2 Life - 20%Data 2 (Life - 20%)Data 2 (Life - 20%)20%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0?@Data 2Life - 20% Top CBData 2 (Life - 20%) (Top CB)Data 2 (Life - 20%) (Top CB) 20% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0I@Data 2Life - 20% Bottom CBData 2 (Life - 20%) (Bottom CB)Data 2 (Life - 20%) (Bottom CB) 20% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=06@Data 2 Life - 30%Data 2 (Life - 30%)Data 2 (Life - 30%)30%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0@@Data 2Life - 30% Top CBData 2 (Life - 30%) (Top CB)Data 2 (Life - 30%) (Top CB) 30% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0J@Data 2Life - 30% Bottom CBData 2 (Life - 30%) (Bottom CB)Data 2 (Life - 30%) (Bottom CB) 30% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=07@Data 2 Life - 40%Data 2 (Life - 40%)Data 2 (Life - 40%)40%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0A@Data 2Life - 40% Top CBData 2 (Life - 40%) (Top CB)Data 2 (Life - 40%) (Top CB) 40% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0K@Data 2Life - 40% Bottom CBData 2 (Life - 40%) (Bottom CB)Data 2 (Life - 40%) (Bottom CB) 40% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=08@Data 2 Life - 50%Data 2 (Life - 50%)Data 2 (Life - 50%)50%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0B@Data 2Life - 50% Top CBData 2 (Life - 50%) (Top CB)Data 2 (Life - 50%) (Top CB) 50% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0L@Data 2Life - 50% Bottom CBData 2 (Life - 50%) (Bottom CB)Data 2 (Life - 50%) (Bottom CB) 50% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=09@Data 2 Life - 60%Data 2 (Life - 60%)Data 2 (Life - 60%)60%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0C@Data 2Life - 60% Top CBData 2 (Life - 60%) (Top CB)Data 2 (Life - 60%) (Top CB) 60% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0M@Data 2Life - 60% Bottom CBData 2 (Life - 60%) (Bottom CB)Data 2 (Life - 60%) (Bottom CB) 60% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0:@Data 2 Life - 70%Data 2 (Life - 70%)Data 2 (Life - 70%)70%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0D@Data 2Life - 70% Top CBData 2 (Life - 70%) (Top CB)Data 2 (Life - 70%) (Top CB) 70% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0N@Data 2Life - 70% Bottom CBData 2 (Life - 70%) (Bottom CB)Data 2 (Life - 70%) (Bottom CB) 70% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0;@Data 2 Life - 80%Data 2 (Life - 80%)Data 2 (Life - 80%)80%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0E@Data 2Life - 80% Top CBData 2 (Life - 80%) (Top CB)Data 2 (Life - 80%) (Top CB) 80% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0O@Data 2Life - 80% Bottom CBData 2 (Life - 80%) (Bottom CB)Data 2 (Life - 80%) (Bottom CB) 80% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0'@Data 2Stress Level 3 PointsData 2 (Stress Level Points)Stress Level Points%Data 2 General Log-Linear Lognormald?3w@Data 2Median 3 PointData 2 (Median) Median Point%Data 2 General Log-Linear Lognormald?3@Data 2 Imposed Pdf 3Data 2 (Imposed Pdf) Imposed Pdf%Data 2 General Log-Linear Lognormald?3'@Data 2Stress Level 6 PointsData 2 (Stress Level Points)Stress Level Points%Data 2 General Log-Linear Lognormald?6w@Data 2Median 6 PointData 2 (Median) Median Point%Data 2 General Log-Linear Lognormald?6@Data 2 Imposed Pdf 6Data 2 (Imposed Pdf) Imposed Pdf%Data 2 General Log-Linear Lognormald?6'@Data 2Stress Level 9 PointsData 2 (Stress Level Points)Stress Level Points%Data 2 General Log-Linear Lognormald?9w@Data 2Median 9 PointData 2 (Median) Median Point%Data 2 General Log-Linear Lognormald?9@Data 2 Imposed Pdf 9Data 2 (Imposed Pdf) Imposed Pdf%Data 2 General Log-Linear Lognormald?9'@Data 2Stress Level 12 PointsData 2 (Stress Level Points)Stress Level Points%Data 2 General Log-Linear Lognormald?12w@Data 2Median 12 PointData 2 (Median) Median Point%Data 2 General Log-Linear Lognormald?12@Data 2Imposed Pdf 12Data 2 (Imposed Pdf) Imposed Pdf%Data 2 General Log-Linear Lognormald?12 ?>4@`c@ g@?dLife CB@90% 2-Sided)User Name Company 3/12/2007 4:59:48 PM $ReliaSoft ALTA 7 - www.ReliaSoft.com-Std=0.0160; Alpha(0)=5.1949; Alpha(1)=-0.0044Life vs StressStressLifeColorColor = Size = X = Y =  Starts at:  Ends at:  Duration:  0;-1???*****$ReliaSoft ALTA 7 - www.ReliaSoft.com-Std=0.0160; Alpha(0)=5.1949; Alpha(1)=-0.0044  m&l&0-@Data 2 Median LineData 2 (Median) Median Line%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0#1+>f@#2\?NM]f@#3\?f@#4awEK?qf@#5\?pf@#6Ѳ9?pKk~f@#7awEK?Iq{f@#8 Q7? 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Y@Y^5e@#93Չ؉@ϠҮe@#94(֏@>e@#95{DG&@ e@#96ΡIk@}(?e@#97!@M&e@#98t\l@N8e@#99ǹ#8@޵e@#100/}@/a*e@#101mth@/e@#102ѡI@fEe@#103/}J@ee@#104f@1&e@#105Moz@Zbe@#106 G&@e@#107_w\@ 6e@#108@Vԝe@#109_3Lu@ۇe@#110Xl)@Tee@#111rn@IŻe@#112vq@M=T#e@#113Q)p@Dv$e@#1141R;@iAضe@#115m@!k0e@#116JN@qv:e@#117Ik @(رe@#1187M@(e@#119Cqth@Eowe@#120a+@bìe@#121uq @r e@#122M/ @E$Ve@#123<1R @sf$e@#124sGqt @ e@#125_ @=!e@#126H @4:ae@#127q/ @-Se@#128rn @۞e@#129TWέ!@̎e@#130o)A!@ҏMe@#131,d!@% 탙e@#132`-k!@ae@#133mYe@#166W &@ί4We@#167Bg5&@tUe@#1685TW&@$Se@#169Uy&@9Qe@#170Mozӛ&@\Oe@#171 &@Me@#172S1R&@6&+Ke@#173YE'@Ie@#174$'@.Ge@#175Q~DG'@AEe@#176eOi'@9itDe@#177'@)ZBe@#178OTWέ'@v@e@#179q '@>e@#180 M'@Nq'=(+@ e@#205=/}J+@SZ e@#206w\l+@e@#207+@Re@#208;;;+@{ h٪e@#209Moz+@Źe@#210ʹ+@ge@#2119G&,@d@#212#8:,@d@#213w\,@mFܹd@#2147S]9~,@~ʼd@#215,@Ad@#2165,@Nd@#2175_3Lu,@Td@#218 Ч-@xPqd@#219l)-@jr\d@#2203k _3L-@hJd@#221rn-@ sEhd@#288-Sڃ23@/xGfd@#289?"C3@{Qdd@#290ז5T3@bxtZbd@#291,e3@&GId`d@#292Ew3@%n^d@#293֜[?"3@?5x\d@#294+)A3@-Zd@#295Ka3@bXd@#296բH3@47?Vd@#297*3@Td@#298Qc3@)h'Rd@#299Ԩ1R3@'Pd@#300)4@)Nd@2@Data 2 Life - 1%Data 2 (Life - 1%)Data 2 (Life - 1%)1%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0<@Data 2Life - 1% Top CBData 2 (Life - 1%) (Top CB)Data 2 (Life - 1%) (Top CB) 1% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0F@Data 2Life - 1% Bottom CBData 2 (Life - 1%) (Bottom CB)Data 2 (Life - 1%) (Bottom CB) 1% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=03@Data 2 Life - 5%Data 2 (Life - 5%)Data 2 (Life - 5%)5%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0=@Data 2Life - 5% Top CBData 2 (Life - 5%) (Top CB)Data 2 (Life - 5%) (Top CB) 5% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0G@Data 2Life - 5% Bottom CBData 2 (Life - 5%) (Bottom CB)Data 2 (Life - 5%) (Bottom CB) 5% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=04@Data 2 Life - 10%Data 2 (Life - 10%)Data 2 (Life - 10%)10%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0>@Data 2Life - 10% Top CBData 2 (Life - 10%) (Top CB)Data 2 (Life - 10%) (Top CB) 10% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0H@Data 2Life - 10% Bottom CBData 2 (Life - 10%) (Bottom CB)Data 2 (Life - 10%) (Bottom CB) 10% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=05@Data 2 Life - 20%Data 2 (Life - 20%)Data 2 (Life - 20%)20%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0?@Data 2Life - 20% Top CBData 2 (Life - 20%) (Top CB)Data 2 (Life - 20%) (Top CB) 20% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0I@Data 2Life - 20% Bottom CBData 2 (Life - 20%) (Bottom CB)Data 2 (Life - 20%) (Bottom CB) 20% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=06@Data 2 Life - 30%Data 2 (Life - 30%)Data 2 (Life - 30%)30%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0@@Data 2Life - 30% Top CBData 2 (Life - 30%) (Top CB)Data 2 (Life - 30%) (Top CB) 30% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0J@Data 2Life - 30% Bottom CBData 2 (Life - 30%) (Bottom CB)Data 2 (Life - 30%) (Bottom CB) 30% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=07@Data 2 Life - 40%Data 2 (Life - 40%)Data 2 (Life - 40%)40%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0A@Data 2Life - 40% Top CBData 2 (Life - 40%) (Top CB)Data 2 (Life - 40%) (Top CB) 40% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0K@Data 2Life - 40% Bottom CBData 2 (Life - 40%) (Bottom CB)Data 2 (Life - 40%) (Bottom CB) 40% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=08@Data 2 Life - 50%Data 2 (Life - 50%)Data 2 (Life - 50%)50%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0B@Data 2Life - 50% Top CBData 2 (Life - 50%) (Top CB)Data 2 (Life - 50%) (Top CB) 50% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0L@Data 2Life - 50% Bottom CBData 2 (Life - 50%) (Bottom CB)Data 2 (Life - 50%) (Bottom CB) 50% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=09@Data 2 Life - 60%Data 2 (Life - 60%)Data 2 (Life - 60%)60%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0C@Data 2Life - 60% Top CBData 2 (Life - 60%) (Top CB)Data 2 (Life - 60%) (Top CB) 60% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0M@Data 2Life - 60% Bottom CBData 2 (Life - 60%) (Bottom CB)Data 2 (Life - 60%) (Bottom CB) 60% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0:@Data 2 Life - 70%Data 2 (Life - 70%)Data 2 (Life - 70%)70%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0D@Data 2Life - 70% Top CBData 2 (Life - 70%) (Top CB)Data 2 (Life - 70%) (Top CB) 70% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0N@Data 2Life - 70% Bottom CBData 2 (Life - 70%) (Bottom CB)Data 2 (Life - 70%) (Bottom CB) 70% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0;@Data 2 Life - 80%Data 2 (Life - 80%)Data 2 (Life - 80%)80%%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0E@Data 2Life - 80% Top CBData 2 (Life - 80%) (Top CB)Data 2 (Life - 80%) (Top CB) 80% Top CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0O@Data 2Life - 80% Bottom CBData 2 (Life - 80%) (Bottom CB)Data 2 (Life - 80%) (Bottom CB) 80% Bottom CB%Data 2 General Log-Linear Lognormald? 1 F=40 | S=0'@Data 2Stress Level 3 PointsData 2 (Stress Level Points)Stress Level Points%Data 2 General Log-Linear Lognormald?3 #1@^I e@#2@}?5^e@#3@MbXe@#4@le@#5@Ve@#6@uV2f@#7@V-9f@#8@ˡEf@#9@(\f@#10@f@w@Data 2Median 3 PointData 2 (Median) Median Point%Data 2 General Log-Linear Lognormald?3#0@f^?f@@Data 2 Imposed Pdf 3Data 2 (Imposed Pdf) Imposed Pdf%Data 2 General Log-Linear Lognormald?3e@ pv.e@Z6@ pv.e@ aeB@TV~3e@ZP@798e@Cl`@j>e@sr@O-Ce@" @VIe@{@ffNe@/ -@BTe@K.@}Ye@5 @ y=/_e@m2 @]de@Bd @ Bw"je@?yw @&2oe@|> @7 Aue@2Lc! @MQ}ze@Ebo @O`e@kSڳ @ڸpie@{ <$ @f$ߊe@Rn @Ue@ad? @}f^˕e@BT gy @ KAe@{[yO @/e@++ @ 5-e@zG"&@ݣe@t@7ne@]Qu@ e@ș @O e@Ӈs@ڊE|e@3[@fo+e@!h;@S;he@XZ@}8Ke@{@ ZTe@}6z@Vje@̇@ y@e@o_T@ʏe@&]Q@7,,e@"9ĸ,@Óɨe@+:@Oxfe@?@\Ȏe@|Y@fAf@w´@%=zf@Z @} f@+BLX@ vgf@3@f@UК-O@ %Sf@]@M5#f@G\>@7D?)f@k$g`@eT.f@]Mx@OJ$d+4f@x,@.s9f@&{@f^?f@{@Df@bl@}ܗJf@MO@ 4yOf@|$)@Tf@}@ neZf@bA@n _f@}@7SQef@>Nj4@7Ejf@[@O>pf@=@uf@bQ2@f/*{f@\x0@ɸ>f@vn@}UNf@-Z@ ]f@P)'@wmf@kV306@ \,}xf@|¯q@@Ɍf@#c@7%fdf@#@ ڦf@t(ኊ@OPf@.r0@<Ʊf@"/@fUe@@Data 2 Imposed Pdf 6Data 2 (Imposed Pdf) Imposed Pdf%Data 2 General Log-Linear Lognormald?6e@wخ|d@@wخ|d@,Dd@w^':@," d@8E@vne@+dj R@jb\e@P`@N5 e@d%Rq@-;e@(D]@͏'3e@|@`e@㧴@Sm!e@@ ('e@M@٦,e@(4"W@oyC1e@jYO;@\۱R7e@"g@I=}~e@y~!@z**e@VG!@e@fpH!@>Ue@\9l!@Te@X~/!@܎e@,}X!@d+f@/r돬!@|ƴ f@$ Q 1!@i(ef@<甐*r!@VGf@9Ԫ~P!@Dyf@{+!@1Nf<f@)eH!@Rq$f@TquY @ ?v)f@>5h @s+9/f@xY1x @4f@E @7M:f@-\ @c?f@k@܆Df@N@]#+Jf@4[@Of@%y@t!]Tf@bķn@aUZf@a@Nz_f@ 46B@;Gg4ef@?@)Sрjf@ljyf@ @nof@$@m, Huf@F@zf@>y@0Ef@ +@ʒrf@v7@~֊f@@V:f@D7QY@f@4~C(@Uf@=@l|df@I|Q[^@Y{ȥf@2<@F@h,,f@N{V@3Tɏf@ָ/@ Aff@+s9 @f-Wf@!@f@W:K@)=f@W%s@Ջفf@3#s@vf@@OIf@Slu@f@D;>e@Mf@hW@wusf@1YtJ@d|f@$?@Q9i$;f@RB56@>Uf@@+A^f@'@Data 2Stress Level 9 PointsData 2 (Stress Level Points)Stress Level Points%Data 2 General Log-Linear Lognormald?9 #1"@ e@#2"@|?5^ve@#3"@uVe@#4"@d;Oe@#5"@e@#6"@MbXe@#7"@Se@#8"@ rf@#9"@h|?!f@#10"@Cl?f@w@Data 2Median 9 PointData 2 (Median) Median Point%Data 2 General Log-Linear Lognormald?9#0"@ɩe@@Data 2 Imposed Pdf 9Data 2 (Imposed Pdf) Imposed Pdf%Data 2 General Log-Linear Lognormald?9e"@O0d@+"@O0d@{ "@3d@1}Պ"@LJgd@MvQ"@}֯d@U8w"@Pe8(d@#"@yd@ &)"@ ˿d@ y1"@C rd@N9"@tQmd@9@C"@'Cd@oTN"@Ѵd@Uu'["@ Bbd@i"@:R|d@z"@k\d@6"@MVd@E! "@wd@M3"@Sd@_z"@1Jd@F["@bd@Q4D#@Xe@/&#@S9> e@j)^H#@)e@E/m#@(Se@8̗U#@Y2e@#@Tnce@0 >.#@$e@l$@Ԉ4'*e@-eMI$@x/e@53{$@QU4e@!_ȯ$@0n:e@2i$@սl?e@\,%@K?De@pS%@VاJe@+[%@HeaOe@Jj%@yxTe@iBb%@Ze@H--2&@V JU_e@4ug&@ de@tm&@?'ie@$6&@pIoe@&@WBte@''@ӗTye@DO'@\=e@?Dt'@6%e@Nd8'@gXwe@7Ԇ}'@1e@M'@ؑ_e@1rLh'@ԙe@*'@-Y0&e@B'@^9we@hsЉ'@ɩe@_2w]'@Tje@vP'@Yke@O=с'@$n;e@a='@Ue@7r8'@ `e@ τ'@Zue@)Co'c'@隣e@N>@w='@0FTe@:D'@Le@ݶ&@~[Ke@ٸ&@He@`&~&@ee@6IT&@Pe@Ҭ&@C\f@AQ#@)Df@0#@Z_TBSIf@M4U`2#@᪤Nf@,"@nSf@㦇"@{GYf@e?q$"@ `^f@"@QMcf@2|#"@ࣵ;if@4mf"@ 1nf@+w"@`sf@`Eh"@K/yf@ߛ["@HW~f@YEO"@z!f҃f@Q.D"@a($f@pK;"@ܡuf@jL3"@ Ɠf@=$,"@?"bf@T%"@qb(if@ B "@3f@Biw"@B f@"@#^f@'@Data 2Stress Level 12 PointsData 2 (Stress Level Points)Stress Level Points%Data 2 General Log-Linear Lognormald?12 #1(@Gzd@#2(@xe@#3(@X9e@#4(@De@#5(@K7ATe@#6(@/$Ue@#7(@S㥛pe@#8(@Zd;e@#9(@w/e@#10(@e@w@Data 2Median 12 PointData 2 (Median) Median Point%Data 2 General Log-Linear Lognormald?12#0(@ 0`e@@Data 2Imposed Pdf 12Data 2 (Imposed Pdf) Imposed Pdf%Data 2 General Log-Linear Lognormald?12e(@EW6Zd@f67F(@EW6Zd@uF(@^Bnv_d@^A'(@>ߵdd@hN\(@";^Qid@H(@7 4od@-vE#(@34ttd@vw!*(@H0eyd@Gܼ1(@,~d@&3z:(@ )2d@ei7zD(@n%lqd@6IO(@!md@-\(@2d@Ok(@sP0d@*,={(@ od@=(@W3d@gC.(@zd@m(@ '.d@Hu^(@}Ԉmd@m)?[r.L&xKc =  j =   p S 8\ /    } P $    ur kF c [ T N Ii E= A =))&MDCR-T8;100000003;0; &MDCR-F-$f  xHX( +6CjQ:a s|M=a_2vG@h]/*NouG `2zL   g : a ?   V )  ^ 7 t G    _ @f !9     Y - | k[M{@N4") q Eh= &MDCR-T8;100000002;0; &MDCR-F-$f   \ ,    k ;    | L    & ^9 /N d |  q B  1UWz(m=>dU'8 T n m ?     Y +    t yF b G *  b 4  } X 1 R $ vSp0C    c 6l V B /  W *    y M     p D    &MDCR-T8;100000001;0; &MDCR-F-$fJTVX[^Obglry_/pA  S/ $H d   g 8  ) N | t N   6 d [ 5   | M   , @ O [ f d 8 h i f ` U R H % 6 "   n @  q N ) ] 0   m {I M%     m @h N 5   `3U(zsnid`]JJ&MDCR-T8;100000000;0; &MDCR-F \"Tahoma дww 0wDf-!$ReliaSoft ALTA 7 - www.ReliaSoft.com2 &MDCR-T3;0;0; &MDCR-F &MDCR-S-' &MDCR-T2;0;0; &MDCR-F "Tahoma дww 0wDf- !Life vs Stress4 &MDCR-T3;0;0; &MDCR-F &MDCR-S  \"Tahoma дww 0wDf-!-Std=0.0160; Alpha(0)=5.1949; Alpha(1)=-0.0044L&2 &MDCR-T3;0;0; &MDCR-F &MDCR-S-R&R&' &MDCR-T2;0;0; &MDCR-F >"Tahoma дww 0wDf- !Stress% &MDCR-T3;0;0; &MDCR-F &MDCR-S>"Tahoma дww 0wDf-!Life &MDCR-T3;0;0; &MDCR-F &MDCR-S# &MDCR-T4;0;0; &MDCR-F\"Tahoma дww 0wDf- !0.000R#x &MDCR-T5;0;0; &MDCR-F &MDCR-S#  &MDCR-T4;0;0; &MDCR-F !20.000# &MDCR-T5;0;0; &MDCR-F &MDCR-S-#%% &MDCR-T4;0;0; &MDCR-F#JJ &MDCR-T4;0;0; &MDCR-F#oo &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F-#  &MDCR-T4;0;0; &MDCR-F !4.000R#1 &MDCR-T5;0;0; &MDCR-F &MDCR-S-#  &MDCR-T4;0;0; &MDCR-F#  &MDCR-T4;0;0; &MDCR-F#' ' &MDCR-T4;0;0; &MDCR-F#LL &MDCR-T4;0;0; &MDCR-F-#qq &MDCR-T4;0;0; &MDCR-F !8.000R# &MDCR-T5;0;0; &MDCR-F &MDCR-S-# &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F-#** &MDCR-T4;0;0; &MDCR-F !12.000# &MDCR-T5;0;0; &MDCR-F &MDCR-S-#OO &MDCR-T4;0;0; &MDCR-F#tt &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F-# &MDCR-T4;0;0; &MDCR-F !16.000#< &MDCR-T5;0;0; &MDCR-F &MDCR-S-# &MDCR-T4;0;0; &MDCR-F#,, &MDCR-T4;0;0; &MDCR-F#QQ &MDCR-T4;0;0; &MDCR-F#vv &MDCR-T4;0;0; &MDCR-F-## &MDCR-T4;0;0; &MDCR-F !155.000F[# &MDCR-T5;0;0; &MDCR-F &MDCR-S &MDCR-T4;0;0; &MDCR-F !185.000F: &MDCR-T5;0;0; &MDCR-F &MDCR-S-%_$uIn& Ko5J_u'Lq  )5 NJ s_ u    + O t   5  J , _ Q u v . S w  5 J _ u / T y 1  V 5 { J _ u  3 W |  5 4J Y_ ~u     6 [  5J_7t\9 ^4J_t;_ <4aJ_t>c 4J?_dtAf 4J_tCg Di4J_t!Fk #4GJl_t$In 4J&_Kto'L q4J_t)Ns +O4tJ_t , Q v  &MDCR-T8;301;0;Data 2 (Median) &MDCR-F-\%,q0Iaz# 5%G>XVjo|3 Kd-|>Pbs(@Yq#4FWh5zNf   * ' C 8 [ I t Z l }   7 P h   & 7 H X i  z , E ] v  ! - : > R N k ] m }  / G ` x  ' 6 E T c $q < U m        1 J b* z7 E R ` m z  & > W o      3 L-d9}EQ]jv(AYr6N%g1<HS^iu+C\t 8Pi&1<GR]h-sE}^v ":Sk *4?J/TH_`jyt $=Un(23J=cH{R]gr|&?Wp4Le$}.9CNXbm)wAZr6Og (3=G+RD\\guq{  9 Q j   &$MDCR-T8;302;0;Data 2 (Top CB Mean) &MDCR-F\%,A L 0V Ia al zv       % > V o      ! + 36 KA dL |V a l w    ( @ Y q        5 N% f0 ; F Q \ g s  ~ * C [ t   7  P  h  ( 4 ? K W b  n , z E ] v ! : R k  $ 1 = J W d  q / } G ` x  $<Um,:HWes1Jbz %&4>CWSobr3Ld}!1BRbs(AYr *6;NLg]n+C\t+<M_p 8Pi 0A-SEd^vv ":S&k8I[m~/H`y 0BS e$w=Un)2;JMc_{q&?Wp$6HZl}4Le} 1CU)gAyZr 6-O?gQcu+D\u);M_q  9 Q j   &'MDCR-T8;303;0;Data 2 (Bottom CB Mean) &MDCR-F--|2,&NMDCR-TF8;120000000;1;Data 2 (Stress Level Points) #1 X = 3.000 Y = 173.719 &MDCR-Fk | ,&NMDCR-TF8;120000000;2;Data 2 (Stress Level Points) #2 X = 3.000 Y = 174.804 &MDCR-F* | ,&NMDCR-TF8;120000000;3;Data 2 (Stress Level Points) #3 X = 3.000 Y = 175.042 &MDCR-F' | ,&NMDCR-TF8;120000000;4;Data 2 (Stress Level Points) #4 X = 3.000 Y = 175.052 &MDCR-F |b ,&NMDCR-TF8;120000000;5;Data 2 (Stress Level Points) #5 X = 3.000 Y = 175.408 &MDCR-Fz | ,&NMDCR-TF8;120000000;6;Data 2 (Stress Level Points) #6 X = 3.000 Y = 177.573 &MDCR-F< | ,&NMDCR-TF8;120000000;7;Data 2 (Stress Level Points) #7 X = 3.000 Y = 177.803 &MDCR-F{|,&NMDCR-TF8;120000000;8;Data 2 (Stress Level Points) #8 X = 3.000 Y = 180.436 &MDCR-F |,&NMDCR-TF8;120000000;9;Data 2 (Stress Level Points) #9 X = 3.000 Y = 181.830 &MDCR-Fn| -&PMDCR-TH8;120000000;10;Data 2 (Stress Level Points) #10 X = 3.000 Y = 183.400 &MDCR-F $   J &&AMDCR-T98;110000000;1;Data 2 (Median) #0 X = 3.000 Y = 177.972 &MDCR-F-%fJTVX[^Obglry_/pA  S/ $H d   g 8  ) N | t N   6 d [ 5   | M   , @ O [ f d 8 h i f ` U R H % 6 "   n @  q N ) ] 0   m {I M%     m @h N 5   `3U(zsnid`]JJ&*MDCR-T"8;100000000;0;Data 2 (Imposed Pdf) &MDCR-F-- c ,&NMDCR-TF8;120000001;1;Data 2 (Stress Level Points) #1 X = 6.000 Y = 168.769 &MDCR-FR c ,&NMDCR-TF8;120000001;2;Data 2 (Stress Level Points) #2 X = 6.000 Y = 173.966 &MDCR-F C c ,&NMDCR-TF8;120000001;3;Data 2 (Stress Level Points) #3 X = 6.000 Y = 174.587 &MDCR-F . c ,&NMDCR-TF8;120000001;4;Data 2 (Stress Level Points) #4 X = 6.000 Y = 174.663 &MDCR-Fl  c ,&NMDCR-TF8;120000001;5;Data 2 (Stress Level Points) #5 X = 6.000 Y = 175.739 &MDCR-F 4 c ,&NMDCR-TF8;120000001;6;Data 2 (Stress Level Points) #6 X = 6.000 Y = 177.463 &MDCR-F c ,&NMDCR-TF8;120000001;7;Data 2 (Stress Level Points) #7 X = 6.000 Y = 178.125 &MDCR-F c c ,&NMDCR-TF8;120000001;8;Data 2 (Stress Level Points) #8 X = 6.000 Y = 178.237 &MDCR-Fq c ,&NMDCR-TF8;120000001;9;Data 2 (Stress Level Points) #9 X = 6.000 Y = 178.558 &MDCR-FA c -&PMDCR-TH8;120000001;10;Data 2 (Stress Level Points) #10 X = 6.000 Y = 179.695 &MDCR-F $T  &&AMDCR-T98;110000001;1;Data 2 (Median) #0 X = 6.000 Y = 175.623 &MDCR-F-%f   \ ,    k ;    | L    & ^9 /N d |  q B  1UWz(m=>dU'8 T n m ?     Y +    t yF b G *  b 4  } X 1 R $ vSp0C    c 6l V B /  W *    y M     p D    &*MDCR-T"8;100000001;0;Data 2 (Imposed Pdf) &MDCR-F--,&NMDCR-TF8;120000002;1;Data 2 (Stress Level Points) #1 X = 9.000 Y = 168.307 &MDCR-Fc,&NMDCR-TF8;120000002;2;Data 2 (Stress Level Points) #2 X = 9.000 Y = 171.699 &MDCR-FH,&NMDCR-TF8;120000002;3;Data 2 (Stress Level Points) #3 X = 9.000 Y = 173.073 &MDCR-F>,&NMDCR-TF8;120000002;4;Data 2 (Stress Level Points) #4 X = 9.000 Y = 173.111 &MDCR-F9 ,&NMDCR-TF8;120000002;5;Data 2 (Stress Level Points) #5 X = 9.000 Y = 174.057 &MDCR-F r ,&NMDCR-TF8;120000002;6;Data 2 (Stress Level Points) #6 X = 9.000 Y = 174.417 &MDCR-F9  ,&NMDCR-TF8;120000002;7;Data 2 (Stress Level Points) #7 X = 9.000 Y = 174.989 &MDCR-F 5 ,&NMDCR-TF8;120000002;8;Data 2 (Stress Level Points) #8 X = 9.000 Y = 176.514 &MDCR-F  ,&NMDCR-TF8;120000002;9;Data 2 (Stress Level Points) #9 X = 9.000 Y = 177.039 &MDCR-F  -&PMDCR-TH8;120000002;10;Data 2 (Stress Level Points) #10 X = 9.000 Y = 177.982 &MDCR-F $ &&AMDCR-T98;110000002;1;Data 2 (Median) #0 X = 9.000 Y = 173.306 &MDCR-F-%f  xHX( +6CjQ:a s|M=a_2vG@h]/*NouG `2zL   g : a ?   V )  ^ 7 t G    _ @f !9     Y - | k[M{@N4") q Eh= &*MDCR-T"8;100000002;0;Data 2 (Imposed Pdf) &MDCR-F--\-&OMDCR-TG8;120000003;1;Data 2 (Stress Level Points) #1 X = 12.000 Y = 166.8902 &MDCR-F\F-&OMDCR-TG8;120000003;2;Data 2 (Stress Level Points) #2 X = 12.000 Y = 168.1712 &MDCR-F\-&OMDCR-TG8;120000003;3;Data 2 (Stress Level Points) #3 X = 12.000 Y = 168.7122 &MDCR-Fy\-&OMDCR-TG8;120000003;4;Data 2 (Stress Level Points) #4 X = 12.000 Y = 170.1502 &MDCR-F\-&OMDCR-TG8;120000003;5;Data 2 (Stress Level Points) #5 X = 12.000 Y = 170.6332 &MDCR-F\-&OMDCR-TG8;120000003;6;Data 2 (Stress Level Points) #6 X = 12.000 Y = 170.6722 &MDCR-F\-&OMDCR-TG8;120000003;7;Data 2 (Stress Level Points) #7 X = 12.000 Y = 171.5192 &MDCR-Ft\-&OMDCR-TG8;120000003;8;Data 2 (Stress Level Points) #8 X = 12.000 Y = 171.9962 &MDCR-F\-&OMDCR-TG8;120000003;9;Data 2 (Stress Level Points) #9 X = 12.000 Y = 172.4122 &MDCR-F\.&QMDCR-TI8;120000003;10;Data 2 (Stress Level Points) #10 X = 12.000 Y = 172.875 &MDCR-F $k*&&BMDCR-T:8;110000003;1;Data 2 (Median) #0 X = 12.000 Y = 171.019 &MDCR-F-%f)46U8%;?CGeM5SZbluvFX(2kN<m P!Cjf7  4[}O 4gH9X enstRq$j_P>m)?[r.L&xKc =  j =   p S 8\ /    } P $    ur kF c [ T N Ii E= A =))&*MDCR-T"8;100000003;0;Data 2 (Imposed Pdf) &MDCR-F!Lifec! &MDCR-T6;0;0; &MDCR-F &MDCR-S !CB@90% 2-SidedMc! &MDCR-T6;0;0; &MDCR-F &MDCR-S-c!& &MDCR-T6;0;0; &MDCR-Fc!& &MDCR-T6;0;0; &MDCR-F  !Data 2c! &MDCR-T7;301;0; &MDCR-F &MDCR-S!General Log-Linearc! &MDCR-T7;301;0; &MDCR-F &MDCR-S ! Lognormalcc! &MDCR-T7;301;0; &MDCR-F &MDCR-S!1c! &MDCR-T7;301;0; &MDCR-F &MDCR-S ! F=40 | S=0c! &MDCR-T7;301;0; &MDCR-F &MDCR-S -c!+" &MDCR-T7;301;0; &MDCR-F ! Median Line;w" &MDCR-T7;301;0; &MDCR-F &MDCR-S- c! +" &MDCR-T7;302;0; &MDCR-F ! Top CB Mean;( " &MDCR-T7;302;0; &MDCR-F &MDCR-S< c!< +" &MDCR-T7;303;0; &MDCR-F !Bottom CB Mean " &MDCR-T7;303;0; &MDCR-F &MDCR-S !3 c!&MDCR-T7;120000000;0; &MDCR-F &MDCR-S -- !m !&MDCR-T7;120000000;0; &MDCR-F!Stress Level Points0= "&MDCR-T7;120000000;0; &MDCR-F &MDCR-S $! ! ! &MDCR-T7;110000000;0; &MDCR-F ! Median Point "&MDCR-T7;110000000;0; &MDCR-F &MDCR-S- !dd !&MDCR-T7;100000000;0; &MDCR-F- c! +"&MDCR-T7;100000000;0; &MDCR-F ! Imposed Pdf "&MDCR-T7;100000000;0; &MDCR-F &MDCR-S !6Q c!&MDCR-T7;120000001;0; &MDCR-F &MDCR-S --!3!&MDCR-T7;120000001;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000001;0; &MDCR-F &MDCR-S $!K!K!&MDCR-T7;110000001;0; &MDCR-F ! Median Point"&MDCR-T7;110000001;0; &MDCR-F &MDCR-S- !dd!&MDCR-T7;100000001;0; &MDCR-F-c!+"&MDCR-T7;100000001;0; &MDCR-F ! Imposed Pdff"&MDCR-T7;100000001;0; &MDCR-F &MDCR-S !9c!&MDCR-T7;120000002;0; &MDCR-F &MDCR-S --\!!&MDCR-T7;120000002;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000002;0; &MDCR-F &MDCR-S $!!!&MDCR-T7;110000002;0; &MDCR-F ! Median Pointz"&MDCR-T7;110000002;0; &MDCR-F &MDCR-S- !dd[!&MDCR-T7;100000002;0; &MDCR-F-c!+"&MDCR-T7;100000002;0; &MDCR-F ! Imposed Pdf+"&MDCR-T7;100000002;0; &MDCR-F &MDCR-S !12c!&MDCR-T7;120000003;0; &MDCR-F &MDCR-S --"!!&MDCR-T7;120000003;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000003;0; &MDCR-F &MDCR-S $!!!l&MDCR-T7;110000003;0; &MDCR-F ! Median Point@"&MDCR-T7;110000003;0; &MDCR-F &MDCR-S- !dd!!&MDCR-T7;100000003;0; &MDCR-F-Sc!S+"&MDCR-T7;100000003;0; &MDCR-F ! Imposed Pdf"&MDCR-T7;100000003;0; &MDCR-F &MDCR-S  ! User Name c! &MDCR-T6;0;0; &MDCR-F &MDCR-S !CompanyS!c! &MDCR-T6;0;0; &MDCR-F &MDCR-S ! 3/12/2007Z"c! &MDCR-T6;0;0; &MDCR-F &MDCR-S ! 4:59:48 PM #c! &MDCR-T6;0;0; &MDCR-F &MDCR-S-#c!#& &MDCR-T6;0;0; &MDCR-F &MDCR-}--"SystemDf !-?,Z?@$@4@>@D@I@N@Q@T@Plot of Data 3 APlotSheet01` o_?-C6?{Gz?c]Kȵ?gj+?ͪժ?y):?pΈ?333333?TahomaTahoma|Tahoma|TahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahomaDBTahoma|Z @@@@v@v@  TahomaDBTahomaDB . - 8`Data 3 Data PointsData 3 (Data Points) Data Points%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0`Data 3Use Level LineData 3 (Use Level Line)Use Level Line%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0`Data 3 Top CB Type IData 3 (Top CB Type I)Data 3 (Top CB Type I)Top CB-I%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0 `Data 3Bottom CB Type IData 3 (Bottom CB Type I)Data 3 (Bottom CB Type I) Bottom CB-I%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0 `Data 3Top CB Type IIData 3 (Top CB Type II)Data 3 (Top CB Type II) Top CB-II%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0 `Data 3Bottom CB Type IIData 3 (Bottom CB Type II)Data 3 (Bottom CB Type II) Bottom CB-II%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0ABOtherTarget ReliabilityTarget Reliability Target Reld@ BBOtherProbability ScalesProbability Scales Prob Scalesd?-`Data 3 Median LineData 3 (Median) Median Line%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0,`Data 3Mean Life LineData 3 (Mean Life)Mean Life Line%Data 3 General Log-Linear Lognormald? 1 F=40 | S=00`Data 3 Top CB MedianData 3 (Top CB Median)Data 3 (Top CB Median) Top CB Median%Data 3 General Log-Linear Lognormald? 1 F=40 | S=01`Data 3Bottom CB MedianData 3 (Bottom CB Median)Data 3 (Bottom CB Median)Bottom CB Median%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0.`Data 3 Top CB MeanData 3 (Top CB Mean)Data 3 (Top CB Mean) Top CB Mean%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0/`Data 3Bottom CB MeanData 3 (Bottom CB Mean)Data 3 (Bottom CB Mean)Bottom CB Mean%Data 3 General Log-Linear Lognormald? 1 F=40 | S=02`Data 3 Life - 1%Data 3 (Life - 1%)Data 3 (Life - 1%)1%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0<`Data 3Life - 1% Top CBData 3 (Life - 1%) (Top CB)Data 3 (Life - 1%) (Top CB) 1% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0F`Data 3Life - 1% Bottom CBData 3 (Life - 1%) (Bottom CB)Data 3 (Life - 1%) (Bottom CB) 1% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=03`Data 3 Life - 5%Data 3 (Life - 5%)Data 3 (Life - 5%)5%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0=`Data 3Life - 5% Top CBData 3 (Life - 5%) (Top CB)Data 3 (Life - 5%) (Top CB) 5% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0G`Data 3Life - 5% Bottom CBData 3 (Life - 5%) (Bottom CB)Data 3 (Life - 5%) (Bottom CB) 5% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=04`Data 3 Life - 10%Data 3 (Life - 10%)Data 3 (Life - 10%)10%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0>`Data 3Life - 10% Top CBData 3 (Life - 10%) (Top CB)Data 3 (Life - 10%) (Top CB) 10% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0H`Data 3Life - 10% Bottom CBData 3 (Life - 10%) (Bottom CB)Data 3 (Life - 10%) (Bottom CB) 10% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=05`Data 3 Life - 20%Data 3 (Life - 20%)Data 3 (Life - 20%)20%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0?`Data 3Life - 20% Top CBData 3 (Life - 20%) (Top CB)Data 3 (Life - 20%) (Top CB) 20% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0I`Data 3Life - 20% Bottom CBData 3 (Life - 20%) (Bottom CB)Data 3 (Life - 20%) (Bottom CB) 20% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=06`Data 3 Life - 30%Data 3 (Life - 30%)Data 3 (Life - 30%)30%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0@`Data 3Life - 30% Top CBData 3 (Life - 30%) (Top CB)Data 3 (Life - 30%) (Top CB) 30% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0J`Data 3Life - 30% Bottom CBData 3 (Life - 30%) (Bottom CB)Data 3 (Life - 30%) (Bottom CB) 30% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=07`Data 3 Life - 40%Data 3 (Life - 40%)Data 3 (Life - 40%)40%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0A`Data 3Life - 40% Top CBData 3 (Life - 40%) (Top CB)Data 3 (Life - 40%) (Top CB) 40% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0K`Data 3Life - 40% Bottom CBData 3 (Life - 40%) (Bottom CB)Data 3 (Life - 40%) (Bottom CB) 40% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=08`Data 3 Life - 50%Data 3 (Life - 50%)Data 3 (Life - 50%)50%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0B`Data 3Life - 50% Top CBData 3 (Life - 50%) (Top CB)Data 3 (Life - 50%) (Top CB) 50% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0L`Data 3Life - 50% Bottom CBData 3 (Life - 50%) (Bottom CB)Data 3 (Life - 50%) (Bottom CB) 50% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=09`Data 3 Life - 60%Data 3 (Life - 60%)Data 3 (Life - 60%)60%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0C`Data 3Life - 60% Top CBData 3 (Life - 60%) (Top CB)Data 3 (Life - 60%) (Top CB) 60% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0M`Data 3Life - 60% Bottom CBData 3 (Life - 60%) (Bottom CB)Data 3 (Life - 60%) (Bottom CB) 60% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0:`Data 3 Life - 70%Data 3 (Life - 70%)Data 3 (Life - 70%)70%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0D`Data 3Life - 70% Top CBData 3 (Life - 70%) (Top CB)Data 3 (Life - 70%) (Top CB) 70% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0N`Data 3Life - 70% Bottom CBData 3 (Life - 70%) (Bottom CB)Data 3 (Life - 70%) (Bottom CB) 70% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0;`Data 3 Life - 80%Data 3 (Life - 80%)Data 3 (Life - 80%)80%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0E`Data 3Life - 80% Top CBData 3 (Life - 80%) (Top CB)Data 3 (Life - 80%) (Top CB) 80% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0O`Data 3Life - 80% Bottom CBData 3 (Life - 80%) (Bottom CB)Data 3 (Life - 80%) (Bottom CB) 80% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0'`Data 3Stress Level 3 PointsData 3 (Stress Level Points)Stress Level Points%Data 3 General Log-Linear Lognormald?3w`Data 3Median 3 PointData 3 (Median) Median Point%Data 3 General Log-Linear Lognormald?3`Data 3 Imposed Pdf 3Data 3 (Imposed Pdf) Imposed Pdf%Data 3 General Log-Linear Lognormald?3'`Data 3Stress Level 6 PointsData 3 (Stress Level Points)Stress Level Points%Data 3 General Log-Linear Lognormald?6w`Data 3Median 6 PointData 3 (Median) Median Point%Data 3 General Log-Linear Lognormald?6`Data 3 Imposed Pdf 6Data 3 (Imposed Pdf) Imposed Pdf%Data 3 General Log-Linear Lognormald?6'`Data 3Stress Level 9 PointsData 3 (Stress Level Points)Stress Level Points%Data 3 General Log-Linear Lognormald?9w`Data 3Median 9 PointData 3 (Median) Median Point%Data 3 General Log-Linear Lognormald?9`Data 3 Imposed Pdf 9Data 3 (Imposed Pdf) Imposed Pdf%Data 3 General Log-Linear Lognormald?9'`Data 3Stress Level 12 PointsData 3 (Stress Level Points)Stress Level Points%Data 3 General Log-Linear Lognormald?12w`Data 3Median 12 PointData 3 (Median) Median Point%Data 3 General Log-Linear Lognormald?12`Data 3Imposed Pdf 12Data 3 (Imposed Pdf) Imposed Pdf%Data 3 General Log-Linear Lognormald?12 ?>4@[@`@?dLife CB@90% 2-Sided)User Name Company 3/12/2007 5:00:58 PM $ReliaSoft ALTA 7 - www.ReliaSoft.com,Std=0.0112; Alpha(0)=4.7675; Alpha(1)=0.0053Life vs StressStressLifeColorColor = Size = X = Y =  Starts at:  Ends at:  Duration:  0;-1???*****$ReliaSoft ALTA 7 - www.ReliaSoft.com,Std=0.0112; Alpha(0)=4.7675; Alpha(1)=0.0053  m&l&0-`Data 3 Median LineData 3 (Median) Median Line%Data 3 General Log-Linear Lognormald? 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1 F=40 | S=04`Data 3 Life - 10%Data 3 (Life - 10%)Data 3 (Life - 10%)10%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0>`Data 3Life - 10% Top CBData 3 (Life - 10%) (Top CB)Data 3 (Life - 10%) (Top CB) 10% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0H`Data 3Life - 10% Bottom CBData 3 (Life - 10%) (Bottom CB)Data 3 (Life - 10%) (Bottom CB) 10% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=05`Data 3 Life - 20%Data 3 (Life - 20%)Data 3 (Life - 20%)20%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0?`Data 3Life - 20% Top CBData 3 (Life - 20%) (Top CB)Data 3 (Life - 20%) (Top CB) 20% Top CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0I`Data 3Life - 20% Bottom CBData 3 (Life - 20%) (Bottom CB)Data 3 (Life - 20%) (Bottom CB) 20% Bottom CB%Data 3 General Log-Linear Lognormald? 1 F=40 | S=06`Data 3 Life - 30%Data 3 (Life - 30%)Data 3 (Life - 30%)30%%Data 3 General Log-Linear Lognormald? 1 F=40 | S=0@`Data 3Life - 30% Top CBData 3 (Life - 30%) (Top CB)Data 3 (Life - 30%) (Top CB) 30% Top CB%Data 3 General Log-Linear Lognormald? 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$      z pe gJ _/ X Q L G C ? <r )W )&MDCR-T8;100000003;0; &MDCR-F-$fx\?" !v+Z6=C Q`quY= 7XzvZ >4"[y<]\A{% }aE) gKr/S2znTR.7yX9w[@%    x g Wf IJ =/ 1 '     q V ;    &MDCR-T8;100000002;0; &MDCR-F-$f F F )      | ` C &      {) ^< BQ %h      {_6CZ&~ B}jaE)  @\vdH,iN2nS6pT9a:|xX\5A&     m W fC K0 0       q V ;       ~ F&MDCR-T8;100000001;0; &MDCR-F-$fJUWZ]`fdIi-ou|dH+  9 T dp G +    < c  e I - + R y    h L! 0< S g x    l P 5  r a L 3  r V ;  o I "   z ^ B^ '9      s gX L> 0&  rV; {tni}db`G],JJ&MDCR-T8;100000000;0; &MDCR-F \"Tahoma дww 0wf-!$ReliaSoft ALTA 7 - www.ReliaSoft.com2 &MDCR-T3;0;0; &MDCR-F &MDCR-S-' &MDCR-T2;0;0; &MDCR-F "Tahoma` xдww 0wf- !Life vs Stress4 &MDCR-T3;0;0; &MDCR-F &MDCR-S  \"Tahoma дww 0wf-!,Std=0.0112; Alpha(0)=4.7675; Alpha(1)=0.0053L&2 &MDCR-T3;0;0; &MDCR-F &MDCR-S-R&R&' &MDCR-T2;0;0; &MDCR-F >"Tahoma` zдww 0wf- !Stress% &MDCR-T3;0;0; &MDCR-F &MDCR-S>"Tahoma дww 0wf-!Life &MDCR-T3;0;0; &MDCR-F &MDCR-S# &MDCR-T4;0;0; &MDCR-F\"Tahoma` |дww 0wf- !0.000R#x &MDCR-T5;0;0; &MDCR-F &MDCR-S#  &MDCR-T4;0;0; &MDCR-F !20.000# &MDCR-T5;0;0; &MDCR-F &MDCR-S-#%% &MDCR-T4;0;0; &MDCR-F#JJ &MDCR-T4;0;0; &MDCR-F#oo &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F-#  &MDCR-T4;0;0; &MDCR-F !4.000R#1 &MDCR-T5;0;0; &MDCR-F &MDCR-S-#  &MDCR-T4;0;0; &MDCR-F#  &MDCR-T4;0;0; &MDCR-F#' ' &MDCR-T4;0;0; &MDCR-F#LL &MDCR-T4;0;0; &MDCR-F-#qq &MDCR-T4;0;0; &MDCR-F !8.000R# &MDCR-T5;0;0; &MDCR-F &MDCR-S-# &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F-#** &MDCR-T4;0;0; &MDCR-F !12.000# &MDCR-T5;0;0; &MDCR-F &MDCR-S-#OO &MDCR-T4;0;0; &MDCR-F#tt &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F# &MDCR-T4;0;0; &MDCR-F-# &MDCR-T4;0;0; &MDCR-F !16.000#< &MDCR-T5;0;0; &MDCR-F &MDCR-S-# &MDCR-T4;0;0; &MDCR-F#,, &MDCR-T4;0;0; &MDCR-F#QQ &MDCR-T4;0;0; &MDCR-F#vv &MDCR-T4;0;0; &MDCR-F-## &MDCR-T4;0;0; &MDCR-F !110.000F[# &MDCR-T5;0;0; &MDCR-F &MDCR-S &MDCR-T4;0;0; &MDCR-F !135.000F: &MDCR-T5;0;0; &MDCR-F &MDCR-S-%$Inu_I&3Ko'LqlV@*)Nsy+cOMt7!  , Q v   p Z D. .S w     / T }y g Q ; % 1 V {     t3 ^W H| 2   4Y~kU?6([7\xbL5 9^o;X_B,<a|eO9>#c ?dr\F0A f     i CS g= '     D i  v ` J !4 F k     # G lm W A +  $ I n    z &d KN o8 "    ' L q  q [ E )/ N s +O~thR;% , Q v  &MDCR-T8;301;0;Data 3 (Median) &MDCR-F-\%,0Iaz{nbUI< 0%#>V o3Kd|sfZM@4'(@Yq5Nfuh[OB5( * C [ t        7 P sh f X K > 1 $  , E ] v       ! v: hR [k M @ 2 $    / G ` x     | n _$Q<BU4m%1JbzsdUF6 '&>Wo|3lL\dL}<- (AYr|k[K:*6N g+uCe\TtD3#   8 P i  | l [ J : ) - E ^ v       "q :` SO k> -       / H ` y t c R A 0  $ = U n      w f 2U JD c3 {"       & ? W px g V F 5 $   4Le}ziX)GA6Z%r6O{gjYH7&+D\u|kZ I 89 &Q j   &$MDCR-T8;302;0;Data 3 (Top CB Mean) &MDCR-F\%, 0Iazq` O%?>.Vo 3Kudd|SB1!(@YqyiXG75&Nf * C p[ _t O > .     7 P h    z i Y I 9, )E ] v       ! : yR ik Y J : *    / G ` x     q b S$D<5U&m 1JbzwiZL>0 "&>Wo3|Lnda}SF8+(AYrq6dNWgJ=0# +C\t|o b8VPIi</# -E^v~q d"X:KS?k2%    / H ` y    v i ] $P =D U7 n*        2 J c {   | o c V &J ?= W1 p$        4 L e }   v j ] Q )E A8 Z, r        6 O g   ~ r e Y L +@ D4 \' u       9 Q j &'MDCR-T8;303;0;Data 3 (Bottom CB Mean) &MDCR-F--p| ,&NMDCR-TF8;120000000;1;Data 3 (Stress Level Points) #1 X = 3.000 Y = 118.101 &MDCR-Fc|,&NMDCR-TF8;120000000;2;Data 3 (Stress Level Points) #2 X = 3.000 Y = 118.871 &MDCR-FP|,&NMDCR-TF8;120000000;3;Data 3 (Stress Level Points) #3 X = 3.000 Y = 118.927 &MDCR-F|O,&NMDCR-TF8;120000000;4;Data 3 (Stress Level Points) #4 X = 3.000 Y = 119.377 &MDCR-Fx|,&NMDCR-TF8;120000000;5;Data 3 (Stress Level Points) #5 X = 3.000 Y = 119.548 &MDCR-F|,&NMDCR-TF8;120000000;6;Data 3 (Stress Level Points) #6 X = 3.000 Y = 119.853 &MDCR-F|Q,&NMDCR-TF8;120000000;7;Data 3 (Stress Level Points) #7 X = 3.000 Y = 120.113 &MDCR-F|2,&NMDCR-TF8;120000000;8;Data 3 (Stress Level Points) #8 X = 3.000 Y = 120.201 &MDCR-F,|,&NMDCR-TF8;120000000;9;Data 3 (Stress Level Points) #9 X = 3.000 Y = 120.509 &MDCR-F|-&PMDCR-TH8;120000000;10;Data 3 (Stress Level Points) #10 X = 3.000 Y = 120.573 &MDCR-F $ J&&AMDCR-T98;110000000;1;Data 3 (Median) #0 X = 3.000 Y = 119.517 &MDCR-F-%fJUWZ]`fdIi-ou|dH+  9 T dp G +    < c  e I - + R y    h L! 0< S g x    l P 5  r a L 3  r V ;  o I "   z ^ B^ '9      s gX L> 0&  rV; {tni}db`G],JJ&*MDCR-T"8;100000000;0;Data 3 (Imposed Pdf) &MDCR-F-- c ,&NMDCR-TF8;120000001;1;Data 3 (Stress Level Points) #1 X = 6.000 Y = 116.607 &MDCR-F$ c ,&NMDCR-TF8;120000001;2;Data 3 (Stress Level Points) #2 X = 6.000 Y = 119.790 &MDCR-F "c ,&NMDCR-TF8;120000001;3;Data 3 (Stress Level Points) #3 X = 6.000 Y = 120.248 &MDCR-F >c ,&NMDCR-TF8;120000001;4;Data 3 (Stress Level Points) #4 X = 6.000 Y = 120.913 &MDCR-F c ,&NMDCR-TF8;120000001;5;Data 3 (Stress Level Points) #5 X = 6.000 Y = 121.384 &MDCR-F {c ,&NMDCR-TF8;120000001;6;Data 3 (Stress Level Points) #6 X = 6.000 Y = 121.484 &MDCR-F Vc ,&NMDCR-TF8;120000001;7;Data 3 (Stress Level Points) #7 X = 6.000 Y = 121.591 &MDCR-F c ,&NMDCR-TF8;120000001;8;Data 3 (Stress Level Points) #8 X = 6.000 Y = 122.134 &MDCR-F Wc ,&NMDCR-TF8;120000001;9;Data 3 (Stress Level Points) #9 X = 6.000 Y = 122.344 &MDCR-Fq c -&PMDCR-TH8;120000001;10;Data 3 (Stress Level Points) #10 X = 6.000 Y = 122.563 &MDCR-F $T   |&&AMDCR-T98;110000001;1;Data 3 (Median) #0 X = 6.000 Y = 121.435 &MDCR-F-%f F F )      | ` C &      {) ^< BQ %h      {_6CZ&~ B}jaE)  @\vdH,iN2nS6pT9a:|xX\5A&     m W fC K0 0       q V ;       ~ F&*MDCR-T"8;100000001;0;Data 3 (Imposed Pdf) &MDCR-F--,&NMDCR-TF8;120000002;1;Data 3 (Stress Level Points) #1 X = 9.000 Y = 122.150 &MDCR-Fz,&NMDCR-TF8;120000002;2;Data 3 (Stress Level Points) #2 X = 9.000 Y = 124.059 &MDCR-Fk,&NMDCR-TF8;120000002;3;Data 3 (Stress Level Points) #3 X = 9.000 Y = 124.105 &MDCR-FN,&NMDCR-TF8;120000002;4;Data 3 (Stress Level Points) #4 X = 9.000 Y = 124.191 &MDCR-FE,&NMDCR-TF8;120000002;5;Data 3 (Stress Level Points) #5 X = 9.000 Y = 124.218 &MDCR-F/,&NMDCR-TF8;120000002;6;Data 3 (Stress Level Points) #6 X = 9.000 Y = 124.283 &MDCR-F,&NMDCR-TF8;120000002;7;Data 3 (Stress Level Points) #7 X = 9.000 Y = 124.411 &MDCR-FH,&NMDCR-TF8;120000002;8;Data 3 (Stress Level Points) #8 X = 9.000 Y = 124.679 &MDCR-F<,&NMDCR-TF8;120000002;9;Data 3 (Stress Level Points) #9 X = 9.000 Y = 125.016 &MDCR-F(-&PMDCR-TH8;120000002;10;Data 3 (Stress Level Points) #10 X = 9.000 Y = 125.076 &MDCR-F $k k&&AMDCR-T98;110000002;1;Data 3 (Median) #0 X = 9.000 Y = 123.385 &MDCR-F-%fx\?" !v+Z6=C Q`quY= 7XzvZ >4"[y<]\A{% }aE) gKr/S2znTR.7yX9w[@%    x g Wf IJ =/ 1 '     q V ;    &*MDCR-T"8;100000002;0;Data 3 (Imposed Pdf) &MDCR-F--\-&OMDCR-TG8;120000003;1;Data 3 (Stress Level Points) #1 X = 12.000 Y = 122.2146 &MDCR-F\0-&OMDCR-TG8;120000003;2;Data 3 (Stress Level Points) #2 X = 12.000 Y = 122.4576 &MDCR-F\j-&OMDCR-TG8;120000003;3;Data 3 (Stress Level Points) #3 X = 12.000 Y = 124.5776 &MDCR-F\2-&OMDCR-TG8;120000003;4;Data 3 (Stress Level Points) #4 X = 12.000 Y = 124.7456 &MDCR-Fd\-&OMDCR-TG8;120000003;5;Data 3 (Stress Level Points) #5 X = 12.000 Y = 124.8956 &MDCR-F\y-&OMDCR-TG8;120000003;6;Data 3 (Stress Level Points) #6 X = 12.000 Y = 125.3036 &MDCR-FZ\ -&OMDCR-TG8;120000003;7;Data 3 (Stress Level Points) #7 X = 12.000 Y = 125.7006 &MDCR-F \] -&OMDCR-TG8;120000003;8;Data 3 (Stress Level Points) #8 X = 12.000 Y = 126.1656 &MDCR-F \{ -&OMDCR-TG8;120000003;9;Data 3 (Stress Level Points) #9 X = 12.000 Y = 126.8556 &MDCR-F \+ .&QMDCR-TI8;120000003;10;Data 3 (Stress Level Points) #10 X = 12.000 Y = 127.101 &MDCR-F $k*U&&BMDCR-T:8;110000003;1;Data 3 (Median) #0 X = 12.000 Y = 125.366 &MDCR-F-%f)468;?BGrLUR8YajtpT7 'A^p|T8)NurV:2VxuY=!%2:?@>z8^.B &      od LI )-     o J %l Q 5   ~ ` E * v Z ? $      z pe gJ _/ X Q L G C ? <r )W )&*MDCR-T"8;100000003;0;Data 3 (Imposed Pdf) &MDCR-F!Lifec! &MDCR-T6;0;0; &MDCR-F &MDCR-S !CB@90% 2-SidedMc! &MDCR-T6;0;0; &MDCR-F &MDCR-S-c!& &MDCR-T6;0;0; &MDCR-Fc!& &MDCR-T6;0;0; &MDCR-F  !Data 3c! &MDCR-T7;301;0; &MDCR-F &MDCR-S!General Log-Linearc! &MDCR-T7;301;0; &MDCR-F &MDCR-S ! Lognormalcc! &MDCR-T7;301;0; &MDCR-F &MDCR-S!1c! &MDCR-T7;301;0; &MDCR-F &MDCR-S ! F=40 | S=0c! &MDCR-T7;301;0; &MDCR-F &MDCR-S -c!+" &MDCR-T7;301;0; &MDCR-F ! Median Line;w" &MDCR-T7;301;0; &MDCR-F &MDCR-S- c! +" &MDCR-T7;302;0; &MDCR-F ! Top CB Mean;( " &MDCR-T7;302;0; &MDCR-F &MDCR-S< c!< +" &MDCR-T7;303;0; &MDCR-F !Bottom CB Mean " &MDCR-T7;303;0; &MDCR-F &MDCR-S !3 c!&MDCR-T7;120000000;0; &MDCR-F &MDCR-S -- !m !&MDCR-T7;120000000;0; &MDCR-F!Stress Level Points0= "&MDCR-T7;120000000;0; &MDCR-F &MDCR-S $! ! ! &MDCR-T7;110000000;0; &MDCR-F ! Median Point "&MDCR-T7;110000000;0; &MDCR-F &MDCR-S- !dd !&MDCR-T7;100000000;0; &MDCR-F- c! +"&MDCR-T7;100000000;0; &MDCR-F ! Imposed Pdf "&MDCR-T7;100000000;0; &MDCR-F &MDCR-S !6Q c!&MDCR-T7;120000001;0; &MDCR-F &MDCR-S --!3!&MDCR-T7;120000001;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000001;0; &MDCR-F &MDCR-S $!K!K!&MDCR-T7;110000001;0; &MDCR-F ! Median Point"&MDCR-T7;110000001;0; &MDCR-F &MDCR-S- !dd!&MDCR-T7;100000001;0; &MDCR-F-c!+"&MDCR-T7;100000001;0; &MDCR-F ! Imposed Pdff"&MDCR-T7;100000001;0; &MDCR-F &MDCR-S !9c!&MDCR-T7;120000002;0; &MDCR-F &MDCR-S --\!!&MDCR-T7;120000002;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000002;0; &MDCR-F &MDCR-S $!!!&MDCR-T7;110000002;0; &MDCR-F ! Median Pointz"&MDCR-T7;110000002;0; &MDCR-F &MDCR-S- !dd[!&MDCR-T7;100000002;0; &MDCR-F-c!+"&MDCR-T7;100000002;0; &MDCR-F ! Imposed Pdf+"&MDCR-T7;100000002;0; &MDCR-F &MDCR-S !12c!&MDCR-T7;120000003;0; &MDCR-F &MDCR-S --"!!&MDCR-T7;120000003;0; &MDCR-F!Stress Level Points0"&MDCR-T7;120000003;0; &MDCR-F &MDCR-S $!!!l&MDCR-T7;110000003;0; &MDCR-F ! Median Point@"&MDCR-T7;110000003;0; &MDCR-F &MDCR-S- !dd!!&MDCR-T7;100000003;0; &MDCR-F-Sc!S+"&MDCR-T7;100000003;0; &MDCR-F ! Imposed Pdf"&MDCR-T7;100000003;0; &MDCR-F &MDCR-S  ! User Name c! &MDCR-T6;0;0; &MDCR-F &MDCR-S !CompanyS!c! &MDCR-T6;0;0; &MDCR-F &MDCR-S ! 3/12/2007Z"c! &MDCR-T6;0;0; &MDCR-F &MDCR-S ! 5:00:58 PM #c! &MDCR-T6;0;0; &MDCR-F &MDCR-S-#c!#& &MDCR-T6;0;0; &MDCR-F &MDCR-}--"Systemf !-?,Z?@$@4@>@D@I@N@Q@T@aAa_MainProject PMGOHHY-HEIMGHG-GHKGHGFFUser Defined 1User Defined 2User Defined 3User Defined 4