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In Phase II, the Stepping Stone Method, using the MODI method for evaluating the reduced costs may be used to move from the initial feasible solution to the optimal one.v6 ^ C 6^ /    ~`<xaxa?Rectangle 3"PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!gM}drs/shapexml.xmlTMo6 x-RLjH -`FEHl)%)ί#M=,8y3n?[ºF9}r&TFmbʙ*Z9? ?/~̜a{3 \-OZۖG> k-3yXi{}hDPAI #;Xg05R;0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!Kdrs/shapexml.xmlWMo6 x-vm#" 0,2H;oHYr(MvLrfșy3]VZ=ڜIUو3^ et?]W0k7)|}1i\pL!5dVa rۃV.2/.Qi;,[~wLN<*:UE?f&ٸq3++aͯLsiZbh綂_5\%_5^.jn{qo<v.*cX]YLv兘4e8z0qK.y@>w,v R6S>ń(]#=; zP`ٓY +9Sk 6nF^&^cXƨ vrYx`~EBKa}`4,֢AAlgS&u46Q/Ɣ]Չ a\ٔwQTM݅$-LS~v8[^,π#c룍3}m7!˩*,#@ Ä-:/uCbesE2O< M5eZSbԿ=l J,oILkM@,ϵù(HE(ngE3%kaDd^,c ~7U5I|Mg#"S.8uΖ,qf"8H PUZX*{)!<֘4]oaSizFډgT". i:-~Uj2Mq[ )dcJ/bzbKU;B# 4v'N X^vǧu{vn[.cIWPG3#RH{%H\K ?xx A*D1 QZe$^$&Ψ?$$D.C#&:&" |8 ?&N n^~wEp ? ]/붾).pՏ0hV-hxQ5_sEYW/ 7xY/ooe_DT}Sn0 CQDr(RTs$8vd;-8])uֶ"I8sƙ{ywb:$H<_Ej PR%Za6uqdJkaZ2逫wDo֡ _a}nرkTc șfqif;MD. tptwЗڒ c]#7* VAnY[SR:86ţ菮GժBi_d#'Njr `ܻFè0bY w7<ٰ Z 77~{D4 dX!P~:#; Y6y.ZxmN/:SPK!іydrs/downrev.xmlDKK@FpwѤvZD()& #Όmwp˹ڌZ#9[#`>KM+De 8bBړ- Ѕ0#~f25i t-OQO${:辣c/e?7<"r[ 4tG[uU;[<֔7 } ' HPK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!K*drs/shapexml.xmlPK-!іy$drs/downrev.xmlPK+ /  Phase I - Minimum-Cost Method Step 1: Select the cell with the least cost. Assign to this cell the minimum of its remaining row supply or remaining column demand. Step 2: Decrease the row and column availabilities by this amount and remove from consideration all other cells in the row or column with zero availability/demand. (If both are simultaneously reduced to 0, assign an allocation of 0 to any other unoccupied cell in the row or column before deleting both.) GO TO STEP 1.r  ff~f8 /    ~xaxa?Rectangle 3"PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!y˰}drs/shapexml.xmlTMo6 x-RLjH -`FEHl)%)ί#M=,8y3n?[ºF9}r&TFmbʙ*Z9? ?/~̜a{3 \-OZۖpqt>'tIu6LmL jɮc0!<4,GDDEGY:/h>[k⥂\$AǸTc)7g B7Np?On)1[t˫BhctTj lwu )zf#UXqV5avr m| Ryɽzoz[T]@۱rT{N2™i|[QHBR:>Z?گΖ~=~[X/X 7PK!z\drs/downrev.xmlDAK@FahhmъsH㘝&lݦwP['Ӌ,+% k;n|Tow |@[&g^]_-1%Ј(a6!-3;Gv`kvxrˇ$YHDžڴTFne7OCq)vJLO MYWۗT[["q_%@NA싵\PK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!y˰}*drs/shapexml.xmlPK-!z\drs/downrev.xmlPKR   iTransportation Simplex Method E  3"SK  (   R   ~`<^xaxa?Rectangle 2"f ` PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!7(hdrs/shapexml.xmlWn6}/ Zd}#" 0,%*VM*I9v~ϐ-)ݴ@I y8CPl+ˍއ.gR'&~;pЩPFK?^e9u%vrޗN%kYRC[}V:XP~{)DeJ>m)=Ѣ2G%Ywjh"cn׀IxOp0m~Jk5V֚a P Kf~_ʤ{/ŨʘW,oEu)&>&]xnн`1;'.~h`2 #R.Wꭘ.˩=4; ABzgΞ@_3F. ׇp8'-Y%*n :39[SLHRZv_-5a72˵(eP۹䉶nF7$#*ٱa[O!|d&^@S5B=BgjC2>H17vJ8 AbPDNHt"N??S{ݵdᰀST^:}b+U{"T QLdBC|l5P![g8JB E$ qmba&Vq7x<4A{J8K4џƤ҄He(e(މU|68),8=(xMƻ>k;iވ:.yі0qx53Dc,q?[5h^6Npw5,tyټf:#z:)WUQo +שkkՑJ)j:',6q7Y 㾃;`%]ܰJ8j *7EF6NF[ы{ S5 9M#:҇b z۾F 5r5+KJZÁj:,C S,(̻M3mruZ=vX=ƪ!?ʊIxc\ST6n" ,iSiX9zٛ_2&QLoj*ُ5%:I5hLh"f%;RgvBYڸ).0/krt(O\ߺg Q8ɇ)a2<{Ll8\!e(gt,GĄJBVMNJƪd++Vm* lb?+4غXST)Z^עgRc Z(eM/Pm=b %RBC?ͯ..#">k׳s -ۡgtŶUZu4t =aF򘣷|Ckd`;ѝB!Gˑ,@vH]Fk3)Ǥ88a>xlPK!1drs/downrev.xmlDMO0 @Hȓtm[6!$T\!`7q?IJng=-׃iŁ|hU0' N7R𲽿"ZH֫%6&V%6K EMud0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!Uwdrs/shapexml.xmlTn8 x-RۉR'B"1F`D)X$VM\r|>jX4>Cqyf|9tuV3>4LJ׭gΓIj%f(2Íɝa\nf|G#WmEG6BѶ#݌N(O:9:?:j)/߯-kk`f g:}@l`|4++]2|)E*!^lMZj>#(Ujb PK0uvyz~}9\Lx5Y7a}q5Q#qv)*_]^dY80d1J/[)ߋ(r4?^/ri=j3gOP9OO˯ Fh^7Y]"c{zR[hO«3^yY,<1+U*lu7YÂ&ؒс+qH DwXcƴP* !rCjr4In Z4T~:/h.ho㥒\$A x: Fsݫ 2P9S+*O fO=Domo8-Hl/ilSM9xXۡA((O ]m"ϸPg h-KܕϸB ŶAi.NXz3T_>6-۠lmn:;TaM*H_m!f7%I"*X>uM)Ŷ~bՃXqVavr | Ryɽz/oz_T}@?رr7T;wV2™i}]RJBRm:>Zݏݏ3AIg+Ablj?gOlA)V VU?a:3PK!.drs/downrev.xmlDN0HHܨVPJ䐆%&:n}-p\j>|9^|gYA:K@Vw(ޮAL a8?cKQ>CmC&[2gv lgOH妗Ir/ vZhRqM(?Ŧz\ˋ D)?sR_Zǖ4ˏ_%@NA싵\PK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!Uw*drs/shapexml.xmlPK-!.drs/downrev.xmlPK   iTransportation Simplex Method E  3"K $w(  $ $  ~`xaxa?Rectangle 2" PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!lÓdrs/shapexml.xmlWmO#7^׊KyH"Nz6^{k{C{wIP?tW0g3ӏB.7zƏ?t9:1ifј3N2ZtٯSW2k7-g|}9t\pL)5hڻNi EagJo(.,S2\jod#d=ީsl\mx18L-r r mZs"u ``cdKf+>p~oҟ Gɠ.YLw-^k٩,cP=]FwG rYp`< FFKU\OYNMrL#>rvoB?5"6H &~}jҨ~:㞳8A:1E)\/˄,uvYؒBpYE)Ν'Oitm_$+]TW;6 ) 2 "> [e ^ΌAd% Рk2DQJ'Pd+EVP縐s^Nˊ=83|5uU]*<ILkMm@˳F/`d"h|) nge(r!:#Y 3cU{ &ֹF$C07U<q>- *5 m,È3*K_095& cWK%E؇T;qEn:}8B~& B2.=[ވœ4rm'^H1 R j|](NJ!B[qAHH3BScƾh굽I3Jo#`!fbm17bHgkmF/<3~FĄ/@Aݿbx#!>/1o{1/wy#>PoA;k~_+%ZOǴlYIvr>?X?5gs(,%z&ișfI)w(+gbF!)%pcO12_cJNR] 0AkCAcWV\+'ZM/SȾ"6zҐ#jGV{+I!ZtoFe#;!thaD]~\^4z/@H>hΒ~%B􅳔%$_% b|4 r!kTc^;"39K p}U%'NB鼴y]M }_Ѫv*G|%87lQ޸9crwv;|?GM`"'ڇ ! 0 NCI*f1%]PK!Rdrs/downrev.xmlDMO0 @HHX ʲiBBEn7Ӹ$% k_ֳtbO>*8% ȖNVޟ]YRp3[~k2TgR!az* F}-ǁ妓I2[鮡sm䏯y5>.T2UɸizU=hnL*?V"yǵLA.PK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!lÓ*drs/shapexml.xmlPK-!Rdrs/downrev.xmlPK    1Phase II - Stepping Stone Method (continued) Step 3: Add this allocation to all cells where additions are to be made, and subtract this allocation to all cells where subtractions are to be made along the stepping stone path. (Note: An occupied cell on the stepping stone path now becomes 0 (unoccupied). If more than one cell becomes 0, make only one unoccupied; make the others occupied with 0's.) GO TO STEP 1.Z-   -fft )  $  ~xaxa?Rectangle 3"PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!2-vdrs/shapexml.xmlTn6?Yۉ؋ĀF`DYX$Қ"Ur|}IqXlt̻rh% c|i̙P.O)g֑*Ij%(,.aenkt4E-Zt'*mZrX3 !P+GQK \Y1*ÚXf3E-> R+>.vvC?4 `Ji1F4qg~FQU;taΓY2|s9Fo ISzLQ[JuU1'1 y\J(l˛X`;0M}Գ8f]~R` ]QRޱ;g]zEm#IQ"4}(.)-w1 ܂{a9|R-/^5~O[PK!drs/downrev.xmlDN0HHܨO u+(Bi%rHámM"u4}{,p\j>|9N |kY$A\Yr|y2)8b'.h؆ZD 4!jȠ؞8uC<]-SN%ɣ4r\hUChlUVMGΙRW3@cnZ_Zǖt␝@NA싵\PK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!2-v*drs/shapexml.xmlPK-!drs/downrev.xmlPK   iTransportation Simplex Method E  3"a @8( (  ( ( fxaxa1?Rectangle 2"S M PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!vdrs/shapexml.xml]R6LA'?$$d9Li;95 q#K,CGt%َ aLcI^V߮>_1'L #q{o.I5!R0{d>'4!PYfZ'V+ f,'0RTák%LhB1ouVL#@S~\)|R$ }鷏<"h fqzBAK\aBEkr!gp v|1sP˥)HO&_eLK+:ZLUT9 6# ;F8:b M8?#$1EߘX*b=b_(ey s9!/"7UI.6m<޺R4tibPalN~-i>!V)=r_/dh.0`Unov| a$k{`GzfR9~)־ 3b.}=6#}v=#AQ;5ModzҮLmVДAWbyU&3$.I`K*BҎ,KjY@BgrPX8ղ4]$;P@/'Gb$?2"rSdpD?&lJRHsDR#I#Q2ЁEc Sٯ}Oāh^4ZH҅C?Ifd;V!-0tᐇorYd_yEJ31 x|Ɠg#L7̂,H|}XwKuު{u0Lu?ڈmaè!_+̞i0{({dϱiKt^s|[dm;A-.21O٠=E %#딣-93;σ''F9R.DgZZ0x#-T;|jIHZhVA6 wT7x 7*WN{P9{PijrDf?PK!h)Odrs/downrev.xmlDN0DHHܨFU["T806b#ۤ._[o5lF#9qz}X Q bf-.|= 085n@+MH;;oe\yypkxU5RS~䄻e^ξ|u:T qEL/h_ԛPˢv_?V m)PK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!v*drs/shapexml.xmlPK-!h)O< drs/downrev.xmlPKB  5MODI Method (for obtaining reduced costs) Associate a number, ui, with each row and vj with each column. Step 1: Set u1 = 0. Step 2: Calculate the remaining ui's and vj's by solving the relationship cij = ui + vj for occupied cells. Step 3: For unoccupied cells (i,j), the reduced cost = cij - ui - vj.t* nKA~ Kfm }f*GfCCKCCKCGfGCCKCGfGCCKCCKCCKCCKCCKCGfGCCCCCCKCCKCCKC 6  ( lxaxa1?Rectangle 3"PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!moddrs/shapexml.xmlUMo6 x]dm'5VY8ApF=/(YSJRȯRb473kͶyeMISRUƿnƜ L)52_L|ðIuͤZ4EЭz^ պwzP?b+]6 GVupL83FYJKv{_Z"cntb `>CN!aL?Ϩ=г|-U"+1WcAxN&`V`z0|8O8ȳq>.՘mq3y;SZ_K@Qka;9C[*HǴ CM)FDҫ #kq!ʋꇪ:ly9`?_O*Xpx*q30ں%.p@]&yΉءvgxUDSd2a^E|Ņ/s/mA6}+E)q0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!U }Usedrs/shapexml.xmlU]o#'}xv'un+++>W LG~}eVD—p{Ӯ1l|C3e]fYV8 Wz8 m_؎{ WkZ|#"~k F1AkG͢{3]|pw?̊a_Ql{Eu8b `=CMwەU!`Z<@߮VExWZTtk!C&`E&uP;'iS)@y1LVZ9m=RǓM%7?N j=KĖdNi}(2wcM f]Τ"+{eeJF][5кE8[+O $P[@LShzfn;W';4(r&CtlHuu~Y|S|A|禎L{\5X-+M_ޡIN EMp59tv.l7NU ɹ5بgr56 JRYVb/Q"  z3E!!>Fh9>JblGK?PK!drs/downrev.xmlDKK1!\fVdlZD*tǢ;;8M .ty8tb [ n9k;ˤDˋyM&"A /eCĩ3Rt n:9{i`O ͷQeC{ɫm}(u}A|^+QoZv:Q>]9/&SPK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!U }Use*drs/shapexml.xmlPK-!drs/downrev.xmlPK`a Example: Acme Block Co. (ABC) G,f    , fxaxa1?Rectangle 3"O I PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!WS ?4drs/shapexml.xmlO8OZ` +@I Q9Csu_߱Ӵa"R3O&e]))N331﯏8kйPF˄?ˆ9&fV'|\= l!+|4+C>j+pXRpx2D9Tռʾn-+󄏏)gZTXNf0QIv\"`ǍɖMgcr+=;6W !/5O )ެV7O_M[E v%fVZEzLQu§yYÓx]!frXǜeSo~4նqJsU%"*~bu8rv ZNRC]bj6&nMITYCČ2 mPiEcۇڅ`An}igZ 7*g[#? 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How should end of week shipments be made to fill the above orders?*~ KfG JWv  b  ,C (Group 4"5  ^ , 3 .@ABC(DEF~QRUVWX4?::u H B > <6 ]/ |) ' ' ' ) / 4 2< IJ aU xe z  E( [|S.     rcQ@, 4x2<<@`:<u H B > <6 ]/ |) ' ' ' ) / 4 2< IJ aU xe z  E( [|S.     rcQ@, 4x2:<(Freeform 5 b l ,  <@ABC DE FQRUVWX4? C@ C Freeform 6O\  ,  @ABCDEFPQ&RUVWX4?$$EA<<4[*x   %>Uo  :pHucptpk_Q@ 2(7CR^%(@$$EA<<4[*x   %>Uo  :pHucptpk_Q@ 2(7CR^$$Freeform 7 QLtB  , D4?Line 8  tB  , D4?Line 9x   , 3 j@ABCDEFQRUVWX4?GGs 2Ql (>%U/j6 .@Qcvx|Wn]aaDh(p tznM|,x neWD0<)2   #0@Oa~pxsIL@`#$Q (U/ @c|Waa(pzn,xeD<)  0Opx#$Freeform 10/  , 3 R@ABCDEFQRUVWX4?EE~g "8Mbx %/jx.<KYhvvbpW<  bC$< 0  ".@Oz]rnm~gGH@`"$ 8b %j<Yvvp< C0 .Oznm"$Freeform 11A  , 3 |@ABCEDE FQ&RUVWX4?HHs 2Om)@#W+m6 !4BUgv(x,k0O82>BDED@|>[6:.% >%.   #2@O_~rvsJL@`$$O)W+ 4Uv(k02>DD|>:.>%  #@_~s$$EFreeform 12e4 ,  @ABaCDE8F$QvR>UVWX4? %+39 @ FNVa@ %+39 @ FNVaaFreeform 13OvX ,  (@ABBCcDE@F(QRFUVWX4?c]W P JB<4-#))!-26 <B@c]W P JB<4-#))!-26 <BBcFreeform 14. 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[Ím j>OS槦)H"h#}f+f Pm%ƄvRtt\#SI it 2ȯ%="T:E434؎!BZ2>4lꢴ(d|0S jxM*Z~Qg415'i'ÀD9xh y\Qv Q&~5Yʼ)e!*7ܑMCa\ڈ3LI]Ilf`-N ,7*dxp(A"U4欸`ϓnzF'V2F< JT˨B+Af&;~]6u"E hH;8/̈́ʵ$YK|YHͨv4CG>~g(8ZRg)uv$k(k%PPl8e&#ޑא8 DI >!3+bW!$,\x-Umq6Z!{h2z+Fl lEAUQ?Vk0WBClƤ YmjI%bwv =_/ya6N镞;|]ye|#ZL'5$Lvˋ VΦi: W(a8mOŽdRwNcHu\:\|e+QHuOiBݖC㘿U|_Fp,P 㹨+Q/R@;`)٠$dLoPK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!'~ 7*drs/shapexml.xmlPK-!GBS drs/downrev.xmlPK H7 Iteration 2 MODI Method The reduced costs are found by calculating the ui's and vj's for this tableau. 1. Set u1 = 0. 2. Since u1 + vj = cij for occupied cells in row 1, then v1 = 24, v2 = 30. 3. Since ui + v2 = ci2 for occupied cells in column 2, then u2 + 30 = 40, or u2 = 10. 4. 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Set u1 = 0 2. Since u1 + vj = c1j for occupied cells in row 1, then v1 = 24 and v2 = 30. 3. Since ui + v1 = ci1 for occupied cells in column 2, then u2 + 24 = 30 or u2 = 6. 4. Since u2 + vj = c2j for occupied cells in row 2, then 6 + v3 = 42 or v3 = 36, and 6 + v4 = 0 or v4 = -6.  nK m }f~ Kf Gf Gf3CCKCCKCCKCCKCCKCCKK/CCK CCKCCKCCKCCKK+CCKCCKCCKCCKCCKK3CCK CCKCCKCCKC JWv &J  `C (Group 4"j!^^ ` 3 .@ABC(DEF~QRUVWX4?::u H B > <6 ]/ |) ' ' ' ) / 4 2< IJ aU xe z  E( [|S.     rcQ@, 4x2<<@`:<u H B > <6 ]/ |) ' ' ' ) / 4 2< IJ aU xe z  E( [|S.     rcQ@, 4x2:<(Freeform 5&J l `  <@ABC DE FQRUVWX4? 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