diff --git a/Programming/WDWR/projekt/WDWR.r b/Programming/WDWR/projekt/WDWR.r index 0e9a928d..aa4abda0 100644 --- a/Programming/WDWR/projekt/WDWR.r +++ b/Programming/WDWR/projekt/WDWR.r @@ -11,8 +11,11 @@ lower_bound = 5 upper_bound = 12 # Generate scenarios -data <- rtmvt(n=10000, mean=Mu, sigma=Sigma, df=5, lower=rep(lower_bound, 4), upper=rep(upper_bound, 4)) -write.table(format(data, digits=15, drop0trailing=F), "data10000.txt", quote=F, sep="\t", eol="\n\t", col.names = F, row.names = T) +data <- rtmvt(n=100, mean=Mu, sigma=Sigma, df=5, +lower=rep(lower_bound, 4), upper=rep(upper_bound, 4)) +write.table(format(data, digits=15, drop0trailing=F), +"data100.txt", quote=F, sep="\t", eol="\n\t", +col.names = F, row.names = T) mean <- colMeans(data) E <- function(idx, Mu, Sigma, v, alfa, beta) { diff --git a/Programming/WDWR/projekt/WDWR1.dat b/Programming/WDWR/projekt/WDWR1.dat index 8ccb944c..14c1bd39 100644 --- a/Programming/WDWR/projekt/WDWR1.dat +++ b/Programming/WDWR/projekt/WDWR1.dat @@ -1,5 +1,5 @@ ########################################################### -# WDWR 18042 # +# WDWR 25406 # # Planowanie produkcj w warunkach ryzyka. # # DANE # # Autor: Krzysztof Rudnicki # @@ -81,10008 +81,108 @@ param expectedProfitPerUnit := P3 8.1319049712769 P4 6.39446520538826 ; - + # Scenariusze param scenarioProfitPerUnit: P1 P2 P3 P4 := - 1 6.78312108289149 5.79640238361981 10.05787433056357 6.57331416435723 - 2 6.99738290528301 9.01490464757196 5.08481517735633 6.42703739335277 - 3 5.16730304787176 7.52317923266688 10.72313438657665 7.22667916959417 - 4 8.52274093276464 11.38240217987188 6.13080610568167 6.43883854824552 - 5 6.50428131735901 6.61788006135640 7.86111017073128 6.96225068464523 - 6 5.73487133076911 9.16374087573468 5.52557377604414 6.34042770048443 - 7 7.57821826531473 5.53212159376577 9.44747152703083 7.92080735281354 - 8 8.46351060213176 6.67108340536348 7.96447972290298 6.74037823409959 - 9 10.60705431897493 6.29351506828248 8.08238578885269 6.64513805083938 - 10 5.49788635095338 8.01657169352075 8.50721094756387 6.32347360999400 - 11 9.98722514505514 8.89045419912165 7.40638427340367 6.19123907839219 - 12 7.73547221322455 11.39341677791569 7.08591860802534 6.65287015880773 - 13 8.00244141512299 7.46013718525416 9.07534043801771 7.01972409076348 - 14 10.01757296285428 11.16631823758034 5.36427432741987 5.93803320930752 - 15 8.73982030016946 7.22788862315047 7.52123044637611 6.30583102048732 - 16 6.74830998356361 5.16961378121024 9.83052665533391 6.97518295642799 - 17 5.79891835909540 7.62305645016980 7.28259746189341 6.58122366239758 - 18 5.01746785364914 5.37120611569365 11.37580509674048 7.45754618734148 - 19 8.84615981059243 10.36884740288172 5.51512168506823 5.14746695259905 - 20 10.27832406220036 6.26817737098193 6.75980452880535 6.00071122161820 - 21 9.15464079326701 9.22511946737560 8.59742728186919 5.85941844163078 - 22 7.41070715265531 9.03326860943882 9.51105396612463 5.95705526059528 - 23 9.41688054404721 5.48792302160852 8.05314441506622 6.33167522079485 - 24 7.99636302963949 8.45127363831087 6.80178566896807 6.40796549415317 - 25 8.77607512859202 9.06083514509964 6.14324653925151 5.73196891114116 - 26 6.15756683330483 5.81155622391928 8.95298231122791 7.75631798464974 - 27 8.71820952681711 6.75933713868641 6.20173677287384 5.94931057772569 - 28 7.50988798239200 8.40250942598753 7.59076793688675 6.83115118367424 - 29 11.46519479939599 5.34788729417893 7.49642151003498 5.09135446750897 - 30 9.24470379243678 7.86407386582905 6.91504065225354 5.66423375179536 - 31 10.11059443261933 5.19726478862852 7.17323727021490 5.35589059533840 - 32 8.52798709174698 9.92750815054074 7.11656712470230 5.52054849939254 - 33 10.96107079994176 7.10910792528864 5.70378349251154 5.17164984043314 - 34 7.06917204470777 7.93024674036222 7.04742602521247 6.02267636557175 - 35 8.48134255283988 5.85227829193417 5.36851422694765 6.58963142694151 - 36 10.79598232218280 6.78064186807628 6.45254214496221 6.01773663687229 - 37 9.31085304521786 7.24038452979960 7.11927599287817 5.94495349693440 - 38 11.73162984938600 8.89170449659670 7.24145427728390 5.50727529989226 - 39 9.95614904957837 8.24343617183020 6.08421773053824 5.59097741826648 - 40 10.84398291202468 5.62144717550252 8.73978776370006 5.90011906694585 - 41 9.66329756207950 8.71563915673125 8.57471405154024 6.25399915313449 - 42 11.75197973817904 9.62791703809340 6.15087294856069 5.12525411655807 - 43 10.21024933655283 5.45043424512963 7.70802205088631 6.26487953122650 - 44 7.00126415308046 9.52080591709321 6.34678934922762 5.78571635562224 - 45 10.95808951943000 5.38346727815726 6.12050483571891 7.52568971146160 - 46 7.24407146573199 10.74100159223745 7.79352388695434 5.86675126000469 - 47 11.09420218544564 7.58722148021949 10.11955301735720 5.87263773263194 - 48 6.56196505922266 8.86557049389506 6.68759866488725 6.54786762414447 - 49 6.36408747696432 9.90697341186375 8.67549323089252 7.10602003316923 - 50 5.25413960261441 9.86316602732531 6.97502397729463 5.79670081684910 - 51 6.29245531841207 8.88136595456776 5.20978725876148 6.25654367154645 - 52 11.98366770579257 8.67297204103216 7.77741173695215 5.16312947769281 - 53 7.03360643603656 10.63668961898759 5.59713932278574 5.75341058315744 - 54 7.20580444772438 8.66473232184763 6.49548862514007 5.93782838585958 - 55 5.47992503153027 8.23888489672178 6.81854875588000 5.84241619963262 - 56 9.37158163425198 9.72374823522374 6.15741987339657 5.51638779862894 - 57 7.27434907844125 6.12280817384481 8.47050445977577 7.14043979647000 - 58 8.91992696841641 6.56923204707674 6.10339695230283 6.03210927804159 - 59 7.95166115886059 10.82125837144021 8.97067016556026 6.29009106600443 - 60 10.97832238244953 5.94506093807992 7.31167889851400 5.80151771452438 - 61 7.04390465354886 11.45044039291701 5.82057016758756 5.96773696411827 - 62 5.93538715663522 9.92785516935009 7.85722841380336 6.86986891441420 - 63 7.73730844625124 8.26924148504126 6.92461287401142 6.32871459376487 - 64 8.91534168630759 10.04294113263948 6.14428661586378 5.43812573455262 - 65 11.31030720470263 7.97527145227068 7.23798199894780 5.31847861113357 - 66 8.56840573963493 5.66055624045001 10.49830890920832 7.37258714081591 - 67 7.12605449509417 5.93033944874953 8.30249053439007 6.10622305782584 - 68 10.24096820529099 5.22408981093533 9.33964327356777 5.88344382252596 - 69 5.06991881774249 11.87273741943815 5.91828005235334 6.71130704445169 - 70 10.67073632144601 9.92130181591520 7.26842550574931 5.49363210414411 - 71 7.54873452325346 6.25365773193686 5.23606887302593 6.20767115754023 - 72 7.83969592411109 9.96995245047655 7.12536166841033 6.63177648488374 - 73 10.87494827463215 8.38138505397840 7.36969639015309 5.22447647601194 - 74 6.63884222807300 7.43519922445832 5.02572542545444 6.02131503696568 - 75 10.43526714407861 7.40837925213830 8.06556195698634 6.27664067128913 - 76 5.26651099237455 6.13321131719308 7.89235621260820 6.21675930969490 - 77 6.19905504552636 8.55260172300353 5.61820098033876 6.59946767610542 - 78 10.12841703870249 5.69630476031504 8.02650053359907 6.47884692516443 - 79 5.86143738182316 9.88581067156378 7.38462162916372 6.79083982157543 - 80 7.88795093630850 7.70821555746460 6.40249017352193 6.13456970361790 - 81 7.75657938456958 5.54809511272242 8.66254417903441 7.55738748337912 - 82 11.28850607935657 9.03737428728722 5.61298514414427 5.20079979422366 - 83 9.66511532936539 6.40061506323950 7.53401312354063 5.60210523993779 - 84 7.42908563730535 10.88945697613786 6.85003541982014 5.75762875063602 - 85 9.63918396035444 6.95764834039975 9.06539935260249 5.69881505796594 - 86 7.49729449367935 7.12357679155128 7.89747490266705 6.27987662986889 - 87 5.87804271105193 9.74139259891307 8.04879286234950 5.76125114936339 - 88 5.74554949999654 8.47808552089424 5.67072706095196 6.63944568775819 - 89 10.52338462712710 6.58227627295092 7.72288327669607 6.11482197577827 - 90 5.71426556672437 5.56797886076783 9.54051850115271 7.65464912143403 - 91 6.60347856825930 6.35383428770648 7.19791847448597 6.20985849076825 - 92 10.08004996688471 10.03299186011135 6.88770830757963 5.84756271958137 - 93 10.28727740944843 10.09473671527337 6.57712610330729 5.14352019569116 - 94 6.49224074790616 6.68876372347217 6.77444788916682 6.48875094719919 - 95 7.55613052608537 7.04633317996222 7.99655814465542 6.25947952583758 - 96 7.29523188655884 7.82951763801822 8.86368921569326 6.69801966704423 - 97 8.72589673732157 7.71832293739500 7.27796118660903 6.15435523127189 - 98 9.90111196785316 5.26875693327108 10.31376552483696 5.88080910574411 - 99 8.65633380434019 9.71720851811931 5.85592754148122 6.26091254051929 - 100 8.27719970186899 6.26782925215517 6.42036528638000 6.83519006371323 - 101 11.92053660874140 7.80052642211123 7.05289468175787 5.68320891365854 - 102 8.87524816899709 10.33468209569489 8.70953779276131 5.87958322253466 - 103 6.00370810212528 9.60038773423930 9.30783845184510 5.93960248375901 - 104 7.86501145800668 11.50085030360457 6.17040932117590 5.87981740729130 - 105 11.65426640787753 5.33187943389119 8.72749389584723 6.07835533000557 - 106 7.93206704547432 9.70834575490293 7.00382399638287 5.39236616919790 - 107 11.45477719709460 7.44717354562748 7.38999456583064 6.19989728729045 - 108 8.51403156609300 8.95293544180563 6.92378760811739 6.01567858066387 - 109 6.52773316763568 7.19619585625210 6.89050856779312 6.69459045865781 - 110 10.14699245772288 9.17277836770190 5.93135258491029 5.51321727427649 - 111 9.30126759750850 8.96166243271028 6.16706276518757 5.66953020823629 - 112 9.96860664905660 6.97867116490096 7.88658182851521 5.81228039542648 - 113 11.40319721914456 8.59928024060766 5.21869101222585 5.38828763218925 - 114 11.03003852325616 6.58926601627472 6.75849446612183 5.08598440159497 - 115 6.90361952111960 7.62589862818477 9.80889036228148 7.02329687990830 - 116 6.45091290067983 9.11350178178125 5.67685583091675 5.89324266581418 - 117 9.43900357569393 8.91773955921324 7.67943358254333 6.75795586746757 - 118 7.47026765858478 7.54886364532900 7.75470416469948 6.31756106306853 - 119 9.45580692175236 8.98800407282669 6.23301451171525 6.06959717433777 - 120 9.29432871149093 6.13908218311519 6.44188862697484 5.86072145820380 - 121 7.99474413074815 9.44102589537035 5.61404294534238 5.81697227154455 - 122 6.80916507635729 5.15550365543872 9.01229298774420 7.37338406779290 - 123 10.45661297629264 10.71545802020056 7.16822466739431 5.46889193206610 - 124 5.49179601548757 7.81153685435408 7.63958495511441 6.70807231603977 - 125 9.13337479271299 8.87615894741785 6.47398425138304 5.94817235576367 - 126 6.00100049700397 9.97984147432229 5.63049128601443 6.32359761308920 - 127 10.16264171141901 6.04969162568433 8.58131988047668 6.12431462202989 - 128 10.41100470051503 10.29983292285307 5.07587064458622 5.80066962623833 - 129 6.10542642483049 7.69881125947787 5.63523263003070 6.35600436867164 - 130 9.75177785388455 9.57886243201190 6.67775479180678 5.52300354217374 - 131 10.87793990778062 7.95351507925683 6.75289129831613 5.72982411225319 - 132 8.84583800275836 7.62947713884205 6.31144664295393 5.73689184989452 - 133 6.31442849136784 9.65929924624494 6.47654309882370 6.07950393705399 - 134 9.11985595148480 7.13571627133841 5.59961622039460 5.40584685282530 - 135 10.24404439600421 8.52727668536233 6.64217249162368 5.45908011548672 - 136 8.76676781534727 9.18922380247936 6.36907526890825 6.31588153270051 - 137 7.80471593735254 6.38879520509473 7.13879237486101 6.19218669671667 - 138 8.29570552910965 7.82984813239503 7.87991269361512 5.53507030187827 - 139 5.13529593327423 10.85091641426735 6.70293889711903 6.04464520899852 - 140 11.92588880504457 6.34070093894793 9.31119851601382 6.00357284722344 - 141 7.29965449702700 7.68222249904046 9.21352690689990 6.89229208667545 - 142 5.44769442419071 10.08426139367269 6.04048817312248 5.73526141685379 - 143 5.64240177722861 9.15449573143069 7.75424911306900 5.99015884820365 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7.26271419132743 5.35564439718214 6.48251596363108 - 158 5.57467872433238 8.77965182012848 7.65855529589672 7.11846626012282 - 159 7.92622226770517 6.92745140093620 5.96180764673283 6.29427667497706 - 160 8.92727820972540 8.53036149580243 8.62134807960383 5.89110162370649 - 161 8.74826628493324 8.25551132728677 6.02921323147913 5.86818609131863 - 162 10.78241202561821 9.69358222641015 8.19671609472027 5.45697433964610 - 163 11.10336148076182 6.88054512462133 7.70544299516572 5.79273962869060 - 164 5.77335513179599 10.82301474970305 6.92484739602374 6.67887089605962 - 165 10.48741153326738 7.34493259981225 7.25515226618523 5.32896082613840 - 166 11.61125261948431 5.74085231507962 6.32621115701519 5.51454650722357 - 167 8.06954275593198 11.26215857103198 6.75314014963242 5.56865491154564 - 168 11.97524934746486 6.61090383585174 9.53133061954128 5.37213051501320 - 169 9.45370150510321 5.39800088420249 7.90440501488101 5.05057676260508 - 170 7.96298338931119 10.76464402671792 5.91768774133018 5.59376495362126 - 171 5.74935490933133 7.52908255392565 9.54888046824386 6.63755033694174 - 172 10.75067760819011 9.00812789274169 10.44116795853728 5.20219627612718 - 173 6.40875967675435 6.53623693796929 8.66235080003301 6.25981579604113 - 174 6.63414180595040 8.90813316364411 7.08753875499106 6.21358187921987 - 175 6.14770113163669 6.63765686456571 6.51013671899105 7.12873471752602 - 176 6.02725257459101 10.82963263376938 6.94085502452104 6.08142839723867 - 177 10.07320353185288 5.48428188559986 7.48580880925456 5.99639937515550 - 178 6.81993567598340 10.16938815726797 5.50072782712518 6.02850307907152 - 179 9.79533592249442 5.55523461652591 10.36759843541017 6.32440635915387 - 180 7.24469887931492 8.40083625553459 6.64974881727820 6.96157282415683 - 181 5.30288426248525 8.66071363912948 7.08741757224796 6.71755383482269 - 182 10.33324844450579 8.87090370606357 6.41606804075034 5.67979066109083 - 183 7.18404162928887 8.37360585937213 9.67738599288288 6.93983805940421 - 184 10.51520554807091 7.94703966366664 8.29171473768392 5.17238290991672 - 185 7.34840326184283 8.15408032554013 6.75523467701112 5.85190750699270 - 186 6.41070195912640 6.26711403226025 7.92021792262135 6.98499923135359 - 187 7.78964225377237 8.93638189564772 6.27567132510349 6.07219055869339 - 188 8.05926013381684 5.13700526182650 9.70853721447412 6.61848724941046 - 189 5.20348280758055 5.65344458262166 8.31849369727801 6.97429055523504 - 190 11.68489461044109 9.01204981615288 8.49313365739055 5.41599479759689 - 191 6.73156394077966 6.95849164279199 9.37460144985436 5.64457165582285 - 192 6.27385508776143 10.12612577782324 6.31439776371212 6.56951653000785 - 193 7.47038043608623 10.27765732085808 7.19046304955130 5.85248855254884 - 194 7.49415406349125 8.20862717370794 5.67383408022412 7.22697623825010 - 195 7.82361068913980 6.79861989155868 6.96403601782816 6.34037340174995 - 196 9.79815272837810 7.32475017736608 6.90299521642974 5.59769240074442 - 197 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10.66067575582000 5.28944897171322 8.17035891691885 5.98974754877770 - 1894 7.78038627421519 9.01887239029108 5.92907680347765 5.25560334828361 - 1895 11.67224804108233 8.25746294340949 8.83019548553778 5.18546680888284 - 1896 9.09901487680658 8.34067393779573 6.63374722860358 5.90653561041745 - 1897 8.60308636106554 9.87706394370334 7.41039299787767 5.06390018623228 - 1898 6.50168203648828 11.94645709980792 5.60624828821384 5.98094512324905 - 1899 9.37697148189047 6.52968806346271 8.38466387819968 6.35760670385531 - 1900 6.70740866495726 6.18737452434426 8.10311206278945 6.57446397213133 - 1901 11.51304346953401 11.16906500602384 5.17130511166609 5.46837879654915 - 1902 6.56883395482813 5.67144019107016 9.94641928756566 7.33645297139668 - 1903 6.94870343460383 10.20832127524162 7.63591419001132 6.64590617246657 - 1904 9.99675092213211 6.25036164706063 7.33875553696978 6.18115933585182 - 1905 9.72475032929599 8.22220090050922 9.82816712897388 5.17402472087191 - 1906 7.64102667534010 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6.14049264193409 10.03790801279396 6.28263672747936 - 1960 9.16158225402505 7.32690789738283 7.34907718951063 6.28090121775315 - 1961 5.42275732371303 8.14170684593829 7.36370914393629 6.65930146390947 - 1962 11.69478202245546 10.19719550545182 6.66031809585577 5.19346931921459 - 1963 8.95720831582740 6.18967463757212 8.22066944590622 5.99486987456641 - 1964 5.59434557100203 11.31265858716304 9.68431772269300 6.57770194901456 - 1965 10.01901189072890 6.29129398953088 10.18888994504889 5.26834583907792 - 1966 9.42197635045996 8.62385450428473 6.37325332222271 6.50396006898471 - 1967 11.49103967291622 6.96833653335263 8.08600323373181 5.82353670933664 - 1968 10.46302562156782 8.20140957141020 5.93780205992100 5.62450066955201 - 1969 6.01372495658907 5.01924749921420 11.33225063126120 7.71506773270742 - 1970 7.01781720915352 7.20814243473806 7.30881616481550 6.72076795170413 - 1971 11.96511797037507 6.29565752684844 7.70695266518750 5.83745262723697 - 1972 8.02909656319370 5.64787222309084 7.45099940087672 6.62769981205899 - 1973 10.85324648926565 8.04690382931690 8.22162347434545 5.18623344900907 - 1974 6.18288513959656 9.39035567109833 6.20847102689367 6.07079187875584 - 1975 8.00079051160435 11.08266479090248 9.14788369443914 7.24346566221962 - 1976 11.00757516188207 7.82999640653232 7.58256239942747 6.05010207745426 - 1977 8.29778426698887 11.01602017160091 5.17405663829523 5.93331757375855 - 1978 10.07880927736332 5.12491567130942 10.66686658957423 6.51543417396520 - 1979 5.72953109413158 8.82784435108505 6.16920067043194 5.69344688910772 - 1980 6.83875824029630 9.96181410924966 6.08274253639336 6.36826403998803 - 1981 7.80502375821114 8.68880597920158 8.46378550622975 7.60561321364983 - 1982 7.57011277032876 7.77899284980537 5.91093608618542 5.49880327355666 - 1983 5.05021477991228 10.80224303531184 7.83109193596310 7.41665245817301 - 1984 6.99177659447917 9.92577138590070 6.00509764666913 6.31719546893162 - 1985 7.66568507957719 7.79319242032667 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11.05399477820485 6.64260318869504 8.29929372751188 6.03566117360477 + 95 9.56800557695653 8.79263357467837 8.58788350167046 6.06774627920175 + 96 11.90421443450454 6.78214769706352 9.14111391052618 5.69759901474202 + 97 7.57911702883690 7.65716973584061 7.10622237301328 5.97627526735100 + 98 5.12673628692985 11.33334016193997 7.83474212553888 5.91330252723919 + 99 8.25983441252135 10.48661063799430 6.24054516528815 5.59523265380788 + 100 6.37952025900229 7.91998372816597 10.27190171308190 6.82383475873556 ; \ No newline at end of file diff --git a/Programming/WDWR/projekt/WDWR1.mod b/Programming/WDWR/projekt/WDWR1.mod index fb1dec7c..849dcaaf 100644 --- a/Programming/WDWR/projekt/WDWR1.mod +++ b/Programming/WDWR/projekt/WDWR1.mod @@ -1,5 +1,5 @@ ########################################################### -# WDWR 18042 # +# WDWR 25406 # # Planowanie produkcj w warunkach ryzyka. # # MODEL # # Autor: Krzysztof Rudnicki # diff --git a/Programming/WDWR/projekt/WDWR1.run b/Programming/WDWR/projekt/WDWR1.run index aa3c89ad..970a9972 100644 --- a/Programming/WDWR/projekt/WDWR1.run +++ b/Programming/WDWR/projekt/WDWR1.run @@ -1,5 +1,5 @@ ########################################################### -# WDWR 18042 # +# WDWR 25406 # # Planowanie produkcj w warunkach ryzyka. # # SKRYPT URUCHAMIAJACY - Metoda punktu odniesienia # # Autor: Krzysztof Rudnicki # diff --git a/Programming/WDWR/projekt/WDWR2.dat b/Programming/WDWR/projekt/WDWR2.dat index 757e5008..e3e8667a 100644 --- a/Programming/WDWR/projekt/WDWR2.dat +++ b/Programming/WDWR/projekt/WDWR2.dat @@ -1,5 +1,5 @@ ########################################################### -# WDWR 18042 # +# WDWR 25406 # # Planowanie produkcj w warunkach ryzyka. # # DANE # # Autor: Krzysztof Rudnicki # @@ -95,1009 +95,111 @@ param utopia := param nadir := PROFIT -2400 RISK 2815 - ; + ; + +param scenarioCount = 50; # Scenariusze param scenarioProfitPerUnit: P1 P2 P3 P4 := - 1 6.78312108289149 5.79640238361981 10.05787433056357 6.57331416435723 - 2 6.99738290528301 9.01490464757196 5.08481517735633 6.42703739335277 - 3 5.16730304787176 7.52317923266688 10.72313438657665 7.22667916959417 - 4 8.52274093276464 11.38240217987188 6.13080610568167 6.43883854824552 - 5 6.50428131735901 6.61788006135640 7.86111017073128 6.96225068464523 - 6 5.73487133076911 9.16374087573468 5.52557377604414 6.34042770048443 - 7 7.57821826531473 5.53212159376577 9.44747152703083 7.92080735281354 - 8 8.46351060213176 6.67108340536348 7.96447972290298 6.74037823409959 - 9 10.60705431897493 6.29351506828248 8.08238578885269 6.64513805083938 - 10 5.49788635095338 8.01657169352075 8.50721094756387 6.32347360999400 - 11 9.98722514505514 8.89045419912165 7.40638427340367 6.19123907839219 - 12 7.73547221322455 11.39341677791569 7.08591860802534 6.65287015880773 - 13 8.00244141512299 7.46013718525416 9.07534043801771 7.01972409076348 - 14 10.01757296285428 11.16631823758034 5.36427432741987 5.93803320930752 - 15 8.73982030016946 7.22788862315047 7.52123044637611 6.30583102048732 - 16 6.74830998356361 5.16961378121024 9.83052665533391 6.97518295642799 - 17 5.79891835909540 7.62305645016980 7.28259746189341 6.58122366239758 - 18 5.01746785364914 5.37120611569365 11.37580509674048 7.45754618734148 - 19 8.84615981059243 10.36884740288172 5.51512168506823 5.14746695259905 - 20 10.27832406220036 6.26817737098193 6.75980452880535 6.00071122161820 - 21 9.15464079326701 9.22511946737560 8.59742728186919 5.85941844163078 - 22 7.41070715265531 9.03326860943882 9.51105396612463 5.95705526059528 - 23 9.41688054404721 5.48792302160852 8.05314441506622 6.33167522079485 - 24 7.99636302963949 8.45127363831087 6.80178566896807 6.40796549415317 - 25 8.77607512859202 9.06083514509964 6.14324653925151 5.73196891114116 - 26 6.15756683330483 5.81155622391928 8.95298231122791 7.75631798464974 - 27 8.71820952681711 6.75933713868641 6.20173677287384 5.94931057772569 - 28 7.50988798239200 8.40250942598753 7.59076793688675 6.83115118367424 - 29 11.46519479939599 5.34788729417893 7.49642151003498 5.09135446750897 - 30 9.24470379243678 7.86407386582905 6.91504065225354 5.66423375179536 - 31 10.11059443261933 5.19726478862852 7.17323727021490 5.35589059533840 - 32 8.52798709174698 9.92750815054074 7.11656712470230 5.52054849939254 - 33 10.96107079994176 7.10910792528864 5.70378349251154 5.17164984043314 - 34 7.06917204470777 7.93024674036222 7.04742602521247 6.02267636557175 - 35 8.48134255283988 5.85227829193417 5.36851422694765 6.58963142694151 - 36 10.79598232218280 6.78064186807628 6.45254214496221 6.01773663687229 - 37 9.31085304521786 7.24038452979960 7.11927599287817 5.94495349693440 - 38 11.73162984938600 8.89170449659670 7.24145427728390 5.50727529989226 - 39 9.95614904957837 8.24343617183020 6.08421773053824 5.59097741826648 - 40 10.84398291202468 5.62144717550252 8.73978776370006 5.90011906694585 - 41 9.66329756207950 8.71563915673125 8.57471405154024 6.25399915313449 - 42 11.75197973817904 9.62791703809340 6.15087294856069 5.12525411655807 - 43 10.21024933655283 5.45043424512963 7.70802205088631 6.26487953122650 - 44 7.00126415308046 9.52080591709321 6.34678934922762 5.78571635562224 - 45 10.95808951943000 5.38346727815726 6.12050483571891 7.52568971146160 - 46 7.24407146573199 10.74100159223745 7.79352388695434 5.86675126000469 - 47 11.09420218544564 7.58722148021949 10.11955301735720 5.87263773263194 - 48 6.56196505922266 8.86557049389506 6.68759866488725 6.54786762414447 - 49 6.36408747696432 9.90697341186375 8.67549323089252 7.10602003316923 - 50 5.25413960261441 9.86316602732531 6.97502397729463 5.79670081684910 - 51 6.29245531841207 8.88136595456776 5.20978725876148 6.25654367154645 - 52 11.98366770579257 8.67297204103216 7.77741173695215 5.16312947769281 - 53 7.03360643603656 10.63668961898759 5.59713932278574 5.75341058315744 - 54 7.20580444772438 8.66473232184763 6.49548862514007 5.93782838585958 - 55 5.47992503153027 8.23888489672178 6.81854875588000 5.84241619963262 - 56 9.37158163425198 9.72374823522374 6.15741987339657 5.51638779862894 - 57 7.27434907844125 6.12280817384481 8.47050445977577 7.14043979647000 - 58 8.91992696841641 6.56923204707674 6.10339695230283 6.03210927804159 - 59 7.95166115886059 10.82125837144021 8.97067016556026 6.29009106600443 - 60 10.97832238244953 5.94506093807992 7.31167889851400 5.80151771452438 - 61 7.04390465354886 11.45044039291701 5.82057016758756 5.96773696411827 - 62 5.93538715663522 9.92785516935009 7.85722841380336 6.86986891441420 - 63 7.73730844625124 8.26924148504126 6.92461287401142 6.32871459376487 - 64 8.91534168630759 10.04294113263948 6.14428661586378 5.43812573455262 - 65 11.31030720470263 7.97527145227068 7.23798199894780 5.31847861113357 - 66 8.56840573963493 5.66055624045001 10.49830890920832 7.37258714081591 - 67 7.12605449509417 5.93033944874953 8.30249053439007 6.10622305782584 - 68 10.24096820529099 5.22408981093533 9.33964327356777 5.88344382252596 - 69 5.06991881774249 11.87273741943815 5.91828005235334 6.71130704445169 - 70 10.67073632144601 9.92130181591520 7.26842550574931 5.49363210414411 - 71 7.54873452325346 6.25365773193686 5.23606887302593 6.20767115754023 - 72 7.83969592411109 9.96995245047655 7.12536166841033 6.63177648488374 - 73 10.87494827463215 8.38138505397840 7.36969639015309 5.22447647601194 - 74 6.63884222807300 7.43519922445832 5.02572542545444 6.02131503696568 - 75 10.43526714407861 7.40837925213830 8.06556195698634 6.27664067128913 - 76 5.26651099237455 6.13321131719308 7.89235621260820 6.21675930969490 - 77 6.19905504552636 8.55260172300353 5.61820098033876 6.59946767610542 - 78 10.12841703870249 5.69630476031504 8.02650053359907 6.47884692516443 - 79 5.86143738182316 9.88581067156378 7.38462162916372 6.79083982157543 - 80 7.88795093630850 7.70821555746460 6.40249017352193 6.13456970361790 - 81 7.75657938456958 5.54809511272242 8.66254417903441 7.55738748337912 - 82 11.28850607935657 9.03737428728722 5.61298514414427 5.20079979422366 - 83 9.66511532936539 6.40061506323950 7.53401312354063 5.60210523993779 - 84 7.42908563730535 10.88945697613786 6.85003541982014 5.75762875063602 - 85 9.63918396035444 6.95764834039975 9.06539935260249 5.69881505796594 - 86 7.49729449367935 7.12357679155128 7.89747490266705 6.27987662986889 - 87 5.87804271105193 9.74139259891307 8.04879286234950 5.76125114936339 - 88 5.74554949999654 8.47808552089424 5.67072706095196 6.63944568775819 - 89 10.52338462712710 6.58227627295092 7.72288327669607 6.11482197577827 - 90 5.71426556672437 5.56797886076783 9.54051850115271 7.65464912143403 - 91 6.60347856825930 6.35383428770648 7.19791847448597 6.20985849076825 - 92 10.08004996688471 10.03299186011135 6.88770830757963 5.84756271958137 - 93 10.28727740944843 10.09473671527337 6.57712610330729 5.14352019569116 - 94 6.49224074790616 6.68876372347217 6.77444788916682 6.48875094719919 - 95 7.55613052608537 7.04633317996222 7.99655814465542 6.25947952583758 - 96 7.29523188655884 7.82951763801822 8.86368921569326 6.69801966704423 - 97 8.72589673732157 7.71832293739500 7.27796118660903 6.15435523127189 - 98 9.90111196785316 5.26875693327108 10.31376552483696 5.88080910574411 - 99 8.65633380434019 9.71720851811931 5.85592754148122 6.26091254051929 - 100 8.27719970186899 6.26782925215517 6.42036528638000 6.83519006371323 - 101 11.92053660874140 7.80052642211123 7.05289468175787 5.68320891365854 - 102 8.87524816899709 10.33468209569489 8.70953779276131 5.87958322253466 - 103 6.00370810212528 9.60038773423930 9.30783845184510 5.93960248375901 - 104 7.86501145800668 11.50085030360457 6.17040932117590 5.87981740729130 - 105 11.65426640787753 5.33187943389119 8.72749389584723 6.07835533000557 - 106 7.93206704547432 9.70834575490293 7.00382399638287 5.39236616919790 - 107 11.45477719709460 7.44717354562748 7.38999456583064 6.19989728729045 - 108 8.51403156609300 8.95293544180563 6.92378760811739 6.01567858066387 - 109 6.52773316763568 7.19619585625210 6.89050856779312 6.69459045865781 - 110 10.14699245772288 9.17277836770190 5.93135258491029 5.51321727427649 - 111 9.30126759750850 8.96166243271028 6.16706276518757 5.66953020823629 - 112 9.96860664905660 6.97867116490096 7.88658182851521 5.81228039542648 - 113 11.40319721914456 8.59928024060766 5.21869101222585 5.38828763218925 - 114 11.03003852325616 6.58926601627472 6.75849446612183 5.08598440159497 - 115 6.90361952111960 7.62589862818477 9.80889036228148 7.02329687990830 - 116 6.45091290067983 9.11350178178125 5.67685583091675 5.89324266581418 - 117 9.43900357569393 8.91773955921324 7.67943358254333 6.75795586746757 - 118 7.47026765858478 7.54886364532900 7.75470416469948 6.31756106306853 - 119 9.45580692175236 8.98800407282669 6.23301451171525 6.06959717433777 - 120 9.29432871149093 6.13908218311519 6.44188862697484 5.86072145820380 - 121 7.99474413074815 9.44102589537035 5.61404294534238 5.81697227154455 - 122 6.80916507635729 5.15550365543872 9.01229298774420 7.37338406779290 - 123 10.45661297629264 10.71545802020056 7.16822466739431 5.46889193206610 - 124 5.49179601548757 7.81153685435408 7.63958495511441 6.70807231603977 - 125 9.13337479271299 8.87615894741785 6.47398425138304 5.94817235576367 - 126 6.00100049700397 9.97984147432229 5.63049128601443 6.32359761308920 - 127 10.16264171141901 6.04969162568433 8.58131988047668 6.12431462202989 - 128 10.41100470051503 10.29983292285307 5.07587064458622 5.80066962623833 - 129 6.10542642483049 7.69881125947787 5.63523263003070 6.35600436867164 - 130 9.75177785388455 9.57886243201190 6.67775479180678 5.52300354217374 - 131 10.87793990778062 7.95351507925683 6.75289129831613 5.72982411225319 - 132 8.84583800275836 7.62947713884205 6.31144664295393 5.73689184989452 - 133 6.31442849136784 9.65929924624494 6.47654309882370 6.07950393705399 - 134 9.11985595148480 7.13571627133841 5.59961622039460 5.40584685282530 - 135 10.24404439600421 8.52727668536233 6.64217249162368 5.45908011548672 - 136 8.76676781534727 9.18922380247936 6.36907526890825 6.31588153270051 - 137 7.80471593735254 6.38879520509473 7.13879237486101 6.19218669671667 - 138 8.29570552910965 7.82984813239503 7.87991269361512 5.53507030187827 - 139 5.13529593327423 10.85091641426735 6.70293889711903 6.04464520899852 - 140 11.92588880504457 6.34070093894793 9.31119851601382 6.00357284722344 - 141 7.29965449702700 7.68222249904046 9.21352690689990 6.89229208667545 - 142 5.44769442419071 10.08426139367269 6.04048817312248 5.73526141685379 - 143 5.64240177722861 9.15449573143069 7.75424911306900 5.99015884820365 - 144 5.71384468829253 9.21536231602893 7.51559862817167 6.16597763111749 - 145 9.96384409553617 5.22412374251573 7.95210486994357 6.47267338846358 - 146 6.63377484189334 11.48763242171760 7.36677005112205 6.62552701311040 - 147 7.73611343813360 9.03486730075930 6.45050921650838 6.45487149690730 - 148 9.00610944307228 7.06095769337260 5.99153931092179 5.92978731050560 - 149 6.24627084805122 10.70835670544935 9.32044569703610 6.59519273009775 - 150 6.23952675573646 9.44920738494258 6.78766623193973 5.61797622762650 - 151 8.99551929412732 11.32089254675281 6.92272764059273 5.48330800977122 - 152 7.57635343447620 7.66206202418064 8.97868227740977 7.22115249931013 - 153 9.19821412873311 7.35825244829252 5.80757205226907 6.12865144937970 - 154 10.74377343227035 7.99796872951856 6.75766648548258 5.95906788096157 - 155 11.90731738962418 7.29191279330170 9.82298387534844 5.36372858295819 - 156 8.24581723933601 8.89501564496847 5.53075324384991 5.84876291437753 - 157 9.64176357693750 7.26271419132743 5.35564439718214 6.48251596363108 - 158 5.57467872433238 8.77965182012848 7.65855529589672 7.11846626012282 - 159 7.92622226770517 6.92745140093620 5.96180764673283 6.29427667497706 - 160 8.92727820972540 8.53036149580243 8.62134807960383 5.89110162370649 - 161 8.74826628493324 8.25551132728677 6.02921323147913 5.86818609131863 - 162 10.78241202561821 9.69358222641015 8.19671609472027 5.45697433964610 - 163 11.10336148076182 6.88054512462133 7.70544299516572 5.79273962869060 - 164 5.77335513179599 10.82301474970305 6.92484739602374 6.67887089605962 - 165 10.48741153326738 7.34493259981225 7.25515226618523 5.32896082613840 - 166 11.61125261948431 5.74085231507962 6.32621115701519 5.51454650722357 - 167 8.06954275593198 11.26215857103198 6.75314014963242 5.56865491154564 - 168 11.97524934746486 6.61090383585174 9.53133061954128 5.37213051501320 - 169 9.45370150510321 5.39800088420249 7.90440501488101 5.05057676260508 - 170 7.96298338931119 10.76464402671792 5.91768774133018 5.59376495362126 - 171 5.74935490933133 7.52908255392565 9.54888046824386 6.63755033694174 - 172 10.75067760819011 9.00812789274169 10.44116795853728 5.20219627612718 - 173 6.40875967675435 6.53623693796929 8.66235080003301 6.25981579604113 - 174 6.63414180595040 8.90813316364411 7.08753875499106 6.21358187921987 - 175 6.14770113163669 6.63765686456571 6.51013671899105 7.12873471752602 - 176 6.02725257459101 10.82963263376938 6.94085502452104 6.08142839723867 - 177 10.07320353185288 5.48428188559986 7.48580880925456 5.99639937515550 - 178 6.81993567598340 10.16938815726797 5.50072782712518 6.02850307907152 - 179 9.79533592249442 5.55523461652591 10.36759843541017 6.32440635915387 - 180 7.24469887931492 8.40083625553459 6.64974881727820 6.96157282415683 - 181 5.30288426248525 8.66071363912948 7.08741757224796 6.71755383482269 - 182 10.33324844450579 8.87090370606357 6.41606804075034 5.67979066109083 - 183 7.18404162928887 8.37360585937213 9.67738599288288 6.93983805940421 - 184 10.51520554807091 7.94703966366664 8.29171473768392 5.17238290991672 - 185 7.34840326184283 8.15408032554013 6.75523467701112 5.85190750699270 - 186 6.41070195912640 6.26711403226025 7.92021792262135 6.98499923135359 - 187 7.78964225377237 8.93638189564772 6.27567132510349 6.07219055869339 - 188 8.05926013381684 5.13700526182650 9.70853721447412 6.61848724941046 - 189 5.20348280758055 5.65344458262166 8.31849369727801 6.97429055523504 - 190 11.68489461044109 9.01204981615288 8.49313365739055 5.41599479759689 - 191 6.73156394077966 6.95849164279199 9.37460144985436 5.64457165582285 - 192 6.27385508776143 10.12612577782324 6.31439776371212 6.56951653000785 - 193 7.47038043608623 10.27765732085808 7.19046304955130 5.85248855254884 - 194 7.49415406349125 8.20862717370794 5.67383408022412 7.22697623825010 - 195 7.82361068913980 6.79861989155868 6.96403601782816 6.34037340174995 - 196 9.79815272837810 7.32475017736608 6.90299521642974 5.59769240074442 - 197 10.62501018831506 9.65770237551443 6.12664339275787 5.45512832873432 - 198 10.05147807666980 5.97866272137437 8.26379838128739 6.39223815987708 - 199 11.63786914194976 9.16543345423398 5.39996867716181 5.23196577175649 - 200 5.79996629482238 11.83272943729239 8.02643702961329 5.68324810701707 - 201 7.73709157713455 5.84344457256488 8.22421342337199 6.51861300837887 - 202 11.01821434832594 6.08568655087306 6.37651485681932 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7.57911702883690 7.65716973584061 7.10622237301328 5.97627526735100 + 98 5.12673628692985 11.33334016193997 7.83474212553888 5.91330252723919 + 99 8.25983441252135 10.48661063799430 6.24054516528815 5.59523265380788 + 100 6.37952025900229 7.91998372816597 10.27190171308190 6.82383475873556 ; \ No newline at end of file diff --git a/Programming/WDWR/projekt/WDWR2.mod b/Programming/WDWR/projekt/WDWR2.mod index d1b0b22e..0d6b3633 100644 --- a/Programming/WDWR/projekt/WDWR2.mod +++ b/Programming/WDWR/projekt/WDWR2.mod @@ -1,5 +1,5 @@ ########################################################### -# WDWR 18042 # +# WDWR 25406 # # Planowanie produkcj w warunkach ryzyka. # # MODEL # # Autor: Krzysztof Rudnicki # diff --git a/Programming/WDWR/projekt/WDWR2.run b/Programming/WDWR/projekt/WDWR2.run index b92dc35a..41fecd86 100644 --- a/Programming/WDWR/projekt/WDWR2.run +++ b/Programming/WDWR/projekt/WDWR2.run @@ -1,5 +1,5 @@ ########################################################### -# WDWR 18042 # +# WDWR 25406 # # Planowanie produkcj w warunkach ryzyka. # # SKRYPT URUCHAMIAJACY - Metoda punktu odniesienia # # Autor: Krzysztof Rudnicki # diff --git a/Programming/WDWR/projekt/WDWR2_trunc.dat b/Programming/WDWR/projekt/WDWR2_trunc.dat index 71f3a621..c9f5f06c 100644 --- a/Programming/WDWR/projekt/WDWR2_trunc.dat +++ b/Programming/WDWR/projekt/WDWR2_trunc.dat @@ -1,5 +1,5 @@ ########################################################### -# WDWR 18042 # +# WDWR 25406 # # Planowanie produkcj w warunkach ryzyka. # # DANE # # Autor: Krzysztof Rudnicki # diff --git a/Programming/WDWR/projekt/WDWR3.run b/Programming/WDWR/projekt/WDWR3.run index 629ff49c..590f8c38 100644 --- a/Programming/WDWR/projekt/WDWR3.run +++ b/Programming/WDWR/projekt/WDWR3.run @@ -1,5 +1,5 @@ ########################################################### -# WDWR 18042 # +# WDWR 25406 # # Planowanie produkcj w warunkach ryzyka. # # SKRYPT URUCHAMIAJACY # # Autor: Krzysztof Rudnicki # diff --git a/Programming/WDWR/projekt/data100.txt b/Programming/WDWR/projekt/data100.txt new file mode 100644 index 00000000..588ad2e2 --- /dev/null +++ b/Programming/WDWR/projekt/data100.txt @@ -0,0 +1,101 @@ +1 9.76311690917431 7.44135196072098 8.03080769529443 5.91262278007238 + 2 9.07190145652961 7.65985278468609 7.81364884192831 6.23563982924631 + 3 7.30586779807710 10.46831565453596 6.17860514098604 5.62316983488756 + 4 6.06518115356950 6.82247048657865 6.70439394704260 5.97874895226848 + 5 9.96818163646533 5.92140003729828 8.95647683901296 5.92957172143291 + 6 8.63538473131973 10.78452347210609 5.33874254384498 5.71561846706637 + 7 10.78779012148249 8.38993971621506 6.95119513298764 6.15728792196850 + 8 9.47255420321130 5.24835077098752 9.00959525502073 6.84285948274497 + 9 11.70926888809931 6.88871099028457 5.11505870322385 5.79141681866100 + 10 9.64287670970948 6.99374980548690 6.93364646280594 6.63473958816273 + 11 9.74417642254796 9.27515630991583 5.79381433859841 6.33880079977867 + 12 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1941 8.56968700719978 7.88987023808544 7.17249468997962 6.00881032724875 - 1942 8.00178093778387 6.38387329357063 8.10095323300548 6.38106995570872 - 1943 9.73314611324967 8.88047123203815 6.64425345511508 6.95746954732317 - 1944 7.67532783267398 10.07551080293450 6.05346869805039 5.84558799176848 - 1945 10.44306897441590 10.86030776580890 7.00722313859634 5.07001684402370 - 1946 9.43866269465581 7.47768060341264 6.21369954629162 5.70190804816084 - 1947 10.59742846132919 9.19297919876276 6.20771344705013 5.66708184702188 - 1948 7.65013869604333 7.33899795550415 7.08241390085111 6.73647476176771 - 1949 6.94731781032590 8.14179562424084 7.45203794195693 6.78750733782072 - 1950 11.36583526052765 10.96376741367061 8.70490124671448 5.24721540686897 - 1951 6.75540544878467 5.19816651518910 9.94571502122541 6.04184705352227 - 1952 7.79737566420343 6.68870379578717 6.12727982522309 5.76237147997980 - 1953 6.44159176542476 8.65501263451587 7.85290706393505 6.92765075886717 - 1954 5.96456874387994 11.54868363716704 6.04478514059016 5.79460717379234 - 1955 9.23102006839821 7.50379639189780 6.86946929168475 6.58489284155979 - 1956 11.30442807096013 8.26131076090963 6.55428758872919 5.67140296161802 - 1957 8.84626256018289 5.89797011249506 10.17682637811930 5.80795760560809 - 1958 5.72265062160999 5.81960956170633 9.53348015902856 7.99917043544907 - 1959 8.54418018283880 5.89151225545683 8.27479124542011 6.20103464847672 - 1960 11.56363361174559 8.14310946907237 7.43148804683981 5.72922653019428 - 1961 7.48631378229778 9.83850036799437 5.70082400500439 5.08674521754002 - 1962 10.45397236218213 7.23633989703108 5.77940518527170 5.56853544677269 - 1963 10.81451305631674 6.91475058116989 5.56101311554889 6.61726710724747 - 1964 10.33461736683016 6.79737823727034 8.17297118714087 5.99739779847878 - 1965 7.59876455788805 6.80243482887927 5.57766187833547 6.45605794783669 - 1966 8.43761662066225 8.24018748109960 7.34602198584098 5.27412795525435 - 1967 10.73251988913344 9.44054840963726 7.49072439158534 5.00760619841203 - 1968 10.68564042522388 5.87443800990161 7.32661362678622 6.32639361848557 - 1969 5.37555605699929 7.42457587068909 8.15101811922771 7.27300126939715 - 1970 8.26741015020895 9.08777281743520 6.13806069854657 6.36220891795526 - 1971 7.57812441340755 8.51562158843993 8.35482345012066 6.55659800004161 - 1972 9.88923773247646 10.16300830396384 7.03975741752136 6.16822025025774 - 1973 11.07893939783094 7.51365386212788 5.15323143237373 5.39836370736313 - 1974 6.25202554041575 5.90522155765488 10.71613197860240 6.91169479611268 - 1975 11.64753540611651 7.49646523973335 7.65919824850557 5.43954028914282 - 1976 7.39655688263117 7.70256675621032 6.60789013178253 6.03979456165315 - 1977 11.71525479412108 5.30328894044981 10.83457745312681 5.45626879715729 - 1978 7.21388534348500 9.48084314279630 7.61110757165918 7.62930482557541 - 1979 5.29252509206428 5.81727181380992 9.33735226914546 7.58745650530170 - 1980 9.56193536349824 6.50235672911985 9.61403113213660 6.39917038898180 - 1981 10.26388852174866 7.93474608414672 6.41962908849334 5.58832405413526 - 1982 9.76916414251393 6.05008954548302 6.84309813314303 6.40318530131988 - 1983 9.47055543149646 7.15822744982328 8.14362901117915 5.80914766858261 - 1984 6.55221813269910 9.07225436722735 6.41856447686185 5.73458563429882 - 1985 10.80234699456403 7.95504945459360 6.16879268086892 5.51558045260295 - 1986 7.92744582237187 10.49139785535532 7.89277347099117 6.06623090605685 - 1987 5.82987564483741 8.49931721173694 7.31337863621062 6.35177368118213 - 1988 7.20094269002056 8.91482544487618 6.33242642231055 7.09565115418096 - 1989 7.45713263729172 8.73506191118926 8.55185793392382 5.77426173323288 - 1990 6.52999112853613 7.46508275918334 6.67695883712141 6.25803866787622 - 1991 6.30379469028429 7.70885242813758 7.60553421824672 6.66511064890951 - 1992 5.74074441089603 5.41791041020949 6.07865189749030 7.49926406723652 - 1993 5.67919838583325 11.55651183550519 6.73509781071739 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7.34386168637747 8.61996874557965 6.67060680455653 + 10000 8.81770058078400 9.39781908746818 6.31083738387654 5.98780767124747 \ No newline at end of file diff --git a/Programming/WDWR/projekt/doc/combined_document.md b/Programming/WDWR/projekt/doc/combined_document.md index 7e5fb9b1..533fa94f 100644 --- a/Programming/WDWR/projekt/doc/combined_document.md +++ b/Programming/WDWR/projekt/doc/combined_document.md @@ -468,7 +468,7 @@ Listing 1: Skrypt w języku *R* do obliczania wartości oczekiwanej wektora *R* ``` załączniku. 1 # ########################################################## -2 # WDWR 18042 # +2 # WDWR 25406 # 3 # Planowanie produkcj w warunkach ryzyka. # 4 # DANE # 5 # Autor : Jan Kumor # diff --git a/Programming/WDWR/projekt/doc/main.pdf b/Programming/WDWR/projekt/doc/main.pdf index 4d223785..5c0548dd 100644 Binary files a/Programming/WDWR/projekt/doc/main.pdf and b/Programming/WDWR/projekt/doc/main.pdf differ diff --git a/Programming/WDWR/projekt/doc/main.tex b/Programming/WDWR/projekt/doc/main.tex index af62b559..ec22f303 100644 --- a/Programming/WDWR/projekt/doc/main.tex +++ b/Programming/WDWR/projekt/doc/main.tex @@ -1,4 +1,4 @@ -\documentclass[12pt]{article} +\documentclass{article} \usepackage[utf8]{inputenc} \usepackage[polish]{babel} \usepackage{amsmath,amssymb} @@ -7,6 +7,8 @@ \usepackage{hyperref} \usepackage{longtable} \usepackage{enumitem} +\usepackage{float} +\usepackage{minted} \title{WDWR, sprawozdanie} \author{Krzysztof Rudnicki, 307585} @@ -15,53 +17,23 @@ \begin{document} \maketitle +\tableofcontents -\section*{Spis treści} -\begin{longtable}{|c|l|c|} -\hline -1 & Treść zadania & 2 \\ -\hline -2 & Jednokryterialny model wyboru w warunkach ryzyka z wartością oczekiwaną jako miarą & 3 \\ - & zysku & \\ - & 2.1 Zbiory indeksowe & 3 \\ - & 2.2 Parametry & 3 \\ - & 2.3 Zmienne & 4 \\ - & 2.4 Ograniczenia & 4 \\ - & 2.5 Funkcja celu & 4 \\ -\hline -3 & Dwukryterialny model zysku i ryzyka z wartoscią oczekiwaną jako miarą zysku i od & 5 \\ - & chyleniem maksymalnym jako miarą ryzyka & \\ - & 3.1 Zbiory indeksowe & 5 \\ - & 3.2 Parametry & 5 \\ - & 3.3 Zmienne & 5 \\ - & 3.4 Ograniczenia & 5 \\ - & 3.5 Metoda punktu odniesienia & 6 \\ -\hline -4 & Wyznaczenie parametrów zadania z rozkładu t-Studenta & 6 \\ -\hline -5 & Model dla programu AMPL & 8 \\ - & 5.1 Plik z modelem (.mod) & 8 \\ - & 5.2 Plik z danymi (.dat) & 11 \\ - & 5.3 Skrypty uruchomieniowe (.run) & 14 \\ -\hline -6 & Rozwiązanie zadania optymalizacji & 16 \\ - & 6.1 Wyniki dla modelu jednokryterialnego & 16 \\ - & 6.2 Wyniki dla modelu dwukryterialnego & 19 \\ - & 6.2.1 Obraz zbioru rozwiązań efektywnych w przestrzeni ryzyko-zysk & 19 \\ - & 6.2.2 Analiza relacji dominacji stochastycznej dla trzech wybranych rozwiązań efek & 21 \\ - & tywnych & \\ -\hline -\end{longtable} - -\section*{WDWR 18402} +\section*{WDWR 25406} Rozważamy następujące zagadnienie planowania produkcji: \begin{itemize} -\item Przedsiębiorstwo wytwarza 4 produkty P1, \ldots, P4 na następujących maszynach: 4 szlifierkach, 2 wiertarkach pionowych, 3 wiertarkach poziomych, 1 frezarce i 1 tokarce. Wymagane czasy produkcji 1 sztuki produktu (w godzinach) w danym procesie obróbki zostały przedstawione w poniższej tabeli: +\item Przedsiębiorstwo wytwarza 4 produkty P1, +\ldots, P4 na następujących maszynach: +4 szlifierkach, 2 wiertarkach pionowych, +3 wiertarkach poziomych, 1 frezarce i 1 tokarce. +Wymagane czasy produkcji 1 sztuki produktu (w godzinach) +w danym procesie obróbki zostały przedstawione w poniższej +tabeli: \end{itemize} -\begin{table}[h!] +\begin{table}[H] \centering \begin{tabular}{|l|c|c|c|c|} \hline @@ -81,7 +53,14 @@ Toczenie & — & 0,05 & 0,02 & — \\ \end{table} \begin{itemize} -\item Dochody ze sprzedaży produktów (w zł/sztukę) określają składowe wektora losowego \textbf{R} = ($R_1, \ldots, R_4$)$^T$. Wektor losowy \textbf{R} opisuje 4-wymiarowy rozkład $t$-Studenta z 5 stopniami swobody, którego wartości składowych zostały zawężone do przedziału [5; 12]. Parametry $\mu$ oraz $\mathbf{\Sigma}$ niezawężonego rozkładu $t$-Studenta są następujące: +\item Dochody ze sprzedaży produktów (w zł/sztukę) +modelują składowe wektora losowego +\textbf{R} = ($R_1, \ldots, R_4$)$^T$. +Wektor losowy \textbf{R} opisuje 4-wymiarowy rozkład +$t$-Studenta z 5 stopniami swobody, +którego wartości składowych zostały zawężone do przedziału +[5; 12]. Parametry $\mu$ oraz $\mathbf{\Sigma}$ +niezawężonego rozkładu $t$-Studenta są następujące: $$ \mu = \begin{pmatrix} 9 \\ 8 \\ 7 \\ 6 \end{pmatrix}, \qquad \Sigma = \begin{pmatrix} 16 & -2 & -1 & -3 \\ -2 & 9 & -4 & -1 \\ -1 & -4 & 4 & 1 \\ -3 & -1 & 1 & 1 \end{pmatrix}. @@ -92,7 +71,7 @@ $$ \item Istnieją ograniczenia rynkowe na liczbę sprzedawanych produktów w danym miesiącu: \end{itemize} -\begin{table}[h!] +\begin{table}[H] \centering \begin{tabular}{|l|c|c|c|c|} \hline @@ -108,11 +87,12 @@ Marzec & 0 & 300 & 100 & 200 \\ \end{table} \begin{itemize} -\item Jeżeli w danym miesiącu jest sprzedawany produkt P1 lub P2, to musi być również sprzedawany produkt P4 w ilości nie mniejszej niż suma sprzedawanych produktów P1 i P2. +\item Jeżeli sprzedaż danego produktu przekracza 80 procent ilości jaką może wchłonąć rynek, jego +dochód spada o 20 procent. \item Istnieje możliwość składowania do 200 sztuk każdego produktu w danym czasie w cenie 1 zł/sztukę za miesiąc. Aktualnie firma nie posiada żadnych zapasów, ale jest pożądane mieć po 50 sztuk każdego produktu pod koniec marca. \item Przedsiębiorstwo pracuje 6 dni w tygodniu w systemie dwóch zmian. Każda zmiana trwa 8 godzin. Można założyć, że każdy miesiąc składa się z 24 dni roboczych. \item 1. Zaproponować jednokryterialny model wyboru w warunkach ryzyka z wartością oczekiwaną jako miarą zysku. Wyznaczyć rozwiązanie optymalne. -\item 2. Jako rozszerzenie powyższego zaproponować dwukryterialny model zysku i ryzyka z wartością oczekiwaną jako miarą zysku i odchyleniem maksymalnym jako miarą ryzyka. Dla decyzji $\mathbf{x} \in Q$ odchylenie maksymalne jest definiowane jako $D(\mathbf{x}) = \max_{t=1,...,T} |\mu(\mathbf{x}) - r_t(\mathbf{x})|$, gdzie $\mu(\mathbf{x})$ oznacza wartość oczekiwaną, $r_t(\mathbf{x})$ realizację dla scenariusza $t$. +\item 2. Jako rozszerzenie powyższego zaproponować dwukryterialny model zysku i ryzyka z wartością średnią jako miarą zysku i średnią różnicą Giniego jako miarą ryzyka. Dla decyzji $\mathbf{x} \in Q$ średnia różnica Giniego jest definiowana jako $\Gamma(\mathbf{x}) = \frac{1}{2} \sum_{t'=1}^{T} \sum_{t''=1}^{T} |r^{t'}(\mathbf{x}) - r^{t''}(\mathbf{x})|p^{t'}p^{t''}$, gdzie $r^t(\mathbf{x})$ oznacza realizację dla scenariusza $t$, $p^t$ prawdopodobieństwo scenariusza $t$. \begin{itemize} \item a. Wyznaczyć obraz zbioru rozwiązań efektywnych w przestrzeni ryzyko–zysk. \item b. Wskazać rozwiązania efektywne minimalnego ryzyka i maksymalnego zysku. Jakie odpowiadają im wartości w przestrzeni ryzyko–zysk? @@ -126,7 +106,7 @@ W celu rozwiązania postawionego zadania dokonano sformułowania modelu programo \subsection{Zbiory indeksowe} -\begin{table}[h!] +\begin{table}[H] \centering \begin{tabular}{|l|l|} \hline @@ -143,7 +123,7 @@ M = M1, M2, M3 & Zbiór kolejnych miesięcy produkcji \\ \subsection{Parametry} -\begin{table}[h!] +\begin{table}[H] \centering \begin{tabular}{|l|p{10cm}|} \hline @@ -180,7 +160,8 @@ $att_t = tc_t \cdot whp_m$ & Dostępna liczba godzin roboczych maszyn typu $t$ w \subsection{Zmienne} -\begin{table}[h!] +\renewcommand{\arraystretch}{1.5} % Increase row height +\begin{table}[H] \centering \begin{tabular}{|l|p{10cm}|} \hline @@ -194,16 +175,21 @@ $ts_p = \sum_{m \in M} s_{mp}$ & Całkowita liczba sprzedanych sztuk produktu $p \hline $std_{mp} = p_{mp} - s_{mp}$ & Liczba sztuk produktu $p$ zmagazynowanych w miesiącu $m$ [szt] \\ \hline -$stg_{mp} = st0_p + \sum_{m2=1}^{m} std_{m2p}$ & Stan magazynowy produktu $p$ na koniec miesiąca $m$ [szt] \\ +$stg_{mp} = st0_p + \sum\limits_{m2=1}^{m} std_{m2p}$ & Stan magazynowy produktu $p$ na koniec miesiąca $m$ [szt] \\ \hline -$uttm_t = \sum_{p \in P} p_{mp} \cdot ttpu_{tp}$ & Wykorzystanie czasu pracy maszyny typu $t$ w miesiącu $m$ [godz] \\ +$uttm_t = \sum\limits_{p \in P} p_{mp} \cdot ttpu_{tp}$ & Wykorzystanie czasu pracy maszyny typu $t$ w miesiącu $m$ [godz] \\ \hline -$tstc = stcp_u \cdot \sum_{m \in M} \sum_{p \in P} stg_{mp}$ & Całkowity koszt wykorzystania magazynów [zł] \\ +$tstc = stcp_u \cdot \sum\limits_{m \in M} \sum\limits_{p \in P} stg_{mp}$ & Całkowity koszt wykorzystania magazynów [zł] \\ \hline -$ep = \sum_{p \in P} (ts_p \cdot eppu_p) - tstc$ & Wartość zysku całkowitego dla wartości oczekiwanych zysku ze sprzedaży produktów [zł] \\ +$b_{mp}$ & Zmienna binarna określająca czy sprzedaż produktu $p$ w miesiącu $m$ przekracza 80\% limitu rynkowego \\ +\hline +$eppu_{mp} = eppu_p \cdot (1 - 0.2 \cdot b_{mp})$ & Skorygowany zysk jednostkowy dla produktu $p$ w miesiącu $m$ uwzględniający spadek o 20\% jeśli sprzedaż przekracza 80\% limitu rynkowego [zł] \\ +\hline +$ep = \sum\limits_{m \in M} \sum\limits_{p \in P} (s_{mp} \cdot eppu_{mp}) - tstc$ & Wartość zysku całkowitego dla wartości oczekiwanych zysku ze sprzedaży produktów [zł] \\ \hline \end{tabular} \end{table} +\renewcommand{\arraystretch}{1} % Reset to default value \subsection{Ograniczenia} @@ -219,10 +205,6 @@ Ograniczenie sprzedaży produktów w kolejnych miesiącach: $$s_{mp} \leqslant p_{mp} + stg_{mp}, \quad \forall m \in M \backslash \{1\}$$ -Ograniczenie na powiązanie sprzedaży produktu 4 ze sprzedażą produktów 1 i 2: - -$s_{m4} > s_{m1} + s_{m2}, \quad \forall m \in M$ - Ograniczenie pojemności magazynów: $$stg_{mp} \leqslant stl_p, \quad \forall p \in P$$ @@ -235,6 +217,14 @@ Ograniczenie wykorzystania czasu pracy narzędzi w danym miesiącu: $uttm_t \leq att_t, \quad \forall t \in T, \forall m \in M$ +Ograniczenie identyfikujące przekroczenie 80\% limitu rynkowego: + +$$s_{mp} \leq 0.8 \cdot smlm_p + M \cdot b_{mp}, \quad \forall m \in M, \forall p \in P$$ + +$$s_{mp} \geq 0.8 \cdot smlm_p - M \cdot (1 - b_{mp}) + \varepsilon, \quad \forall m \in M, \forall p \in P$$ + +gdzie $M$ jest dostatecznie dużą liczbą, a $\varepsilon$ jest małą liczbą dodatnią. + \subsection{Funkcja celu} Jako funkcję celu przyjęto maksymalizację wartości oczekiwanej zysku: $maximize \; ep$ @@ -245,7 +235,7 @@ Model ten został zrealizowany jako rozszerzenie modelu jednokryterialnego o dod \subsection{Zbiory indeksowe} -\begin{table}[h!] +\begin{table}[H] \centering \begin{tabular}{|l|l|} \hline @@ -258,7 +248,7 @@ S = S1, \ldots, S1000 & Zbiór scenariuszy wygenerowanych z rozkładu t-Studenta \subsection{Parametry} -\begin{table}[h!] +\begin{table}[H] \centering \begin{tabular}{|l|l|} \hline @@ -270,8 +260,8 @@ $sppu_{ps}$ & Zysk ze sprzedaży jednej sztuki produktu $p$ w scenariuszu $s$ [z \end{table} \subsection{Zmienne} - -\begin{table}[h!] +inputminted +\begin{table}[H] \centering \begin{tabular}{|l|p{10cm}|} \hline @@ -316,7 +306,7 @@ $$\sum_{s \in S} Z_s = 1$$ Jako model preferencji dla modelu dwukryterialnego została wybrana metoda punktu odniesienia. Wprowadza ona zestaw dodatkowych parametrów i zmiennych: -\begin{table}[h!] +\begin{table}[H] \centering \begin{tabular}{|l|p{10cm}|} \hline @@ -384,230 +374,23 @@ Otrzymano wartości: $E(R)^T = [8.5094, 8.4710, 8.1319, 6.3944]$ -Do obliczenia wartości oczekiwanej oraz wyznaczenia scenariuszy wykorzystano skrypt napisany w języku $R$. Wygenerowano 1000 scenariuszy testowtych. Użyty skrypt przedstawia Listing 1. +Do obliczenia wartości oczekiwanej oraz wyznaczenia scenariuszy wykorzystano skrypt napisany w języku $R$. Wygenerowano 100 scenariuszy testowtych. Użyty skrypt przedstawia Listing 1. Listing 1: Skrypt w języku $R$ do obliczania wartości oczekiwanej wektora $R$ i generowania scenariuszy z rozkładu t-Studenta. -\begin{verbatim} -1 library ( tmvtnorm ) -2 -3 # t- Stutdet parameters -4 Mu = c(9 , 8 , 7 , 6) -5 Sigma = matrix (c(16 , -2 , -1 , -3 , -6 -2 , 9 , -4 , -1 , -7 -1 , -4 , 4 , 1 , -8 -3 , -1 , 1 , 1) , -9 nrow =4 , ncol =4) -10 lower _ bound = 5 -11 upper _ bound = 12 -12 -13 # Generate scenarios -14 data <- rtmvt ( n =10000 , mean = mu , sigma = sigma , df =5 , lower =rep ( lower _←- - bound , 4) , upper =rep ( upper _bound , 4) ) -15 write . table ( format (data , digits =15 , drop0trailing = F ) , " data10000 .txt"←- - , quote =F , sep ="\t", eol ="\n\t", col . names = F , row . names = T ) -16 mean <- colMeans ( data ) -17 -18 E <- function ( idx , Mu , Sigma , v , alfa , beta ) { -19 mu = Mu [ idx ] -20 sigma = Sigma [ idx , idx ] -21 a = ( alfa - mu )/ sigma -22 b = ( beta - mu )/ sigma -23 nom = gamma (( v -1)/2) * -24 (( v + a ^2) ^( -1*(v -1) /2) - -25 ( v + b ^2) ^( -1*(v -1)/2) ) * -26 v ^( v/2) -27 den = 2 * (pt(b , v ) - pt(a , v ) ) * gamma ( v/2) * gamma (1/2) -28 return ( mu + sigma *( nom /den ) ) -29 } -30 -31 ER1 <- E (1 , Mu , Sigma , 5 , 5 , 12) -32 ER2 <- E (2 , Mu , Sigma , 5 , 5 , 12) -33 ER3 <- E (3 , Mu , Sigma , 5 , 5 , 12) -34 ER4 <- E (4 , Mu , Sigma , 5 , 5 , 12) -\end{verbatim} - -\begin{verbatim} -45 -46 # Aktualny stan magazynowy [szt] -47 param startingStorage { PRODUCTS } >= 0; -48 -49 # Pozadany stan magazynowy na koniec symulacji [szt] -50 param desiredEndStorage { PRODUCTS } >= 0; -51 -52 # Liczba dni roboczych w miesiacu [d] -53 param daysPerMonth >= 1; -54 -55 # Liczba zmian w ciagu jednego dnia roboczego -56 param shiftsPerDay >= 1; -57 -58 # Dlugosc zmiany [ godz ] -59 param hoursPerShift >= 1; -60 -61 # Liczba roboczogodzin w miesiacu [ godz ] -62 param workHoursPerMonth = daysPerMonth * shiftsPerDay * hoursPerShift ; -63 -64 # Czas pracy narzedzi w danym miesiacu -65 param availableToolTime { t in TOOLS } = toolCount [ t ]* workHoursPerMonth←- - ; -66 -67 # ########## -68 # Zmienne # -69 # ########## -70 # Produkcja produktow -71 var produced { MONTHS , PRODUCTS } >= 0 integer ; -72 -73 # Sprzedaz produktow w danym miesiacu -74 var sold { MONTHS , PRODUCTS } >= 0 integer ; -75 var totalSold { p in PRODUCTS } = sum { m in MONTHS } sold [m , p ]; -76 -77 # Ilosc produktow przekazanych do magazynu w danym miesiacu -78 var stored { m in MONTHS , p in PRODUCTS } = produced [m , p ] - sold [m , p←- - ]; -79 -80 # Stan magazynowy na koniec danego miesiaca -81 var storage { m in MONTHS , p in PRODUCTS } = -82 startingStorage [ p ] + sum { m2 in MONTHS : ord( m2 ) <= ord( m ) } ←- - stored [ m2 , p ]; -83 -84 # Wykorzystany czas pracy -85 var usedToolTime { m in MONTHS , t in TOOLS } = -86 sum { p in PRODUCTS } produced [m , p ]* toolTimePerUnit [t , p ]; -87 -88 # Koszt magazynowania -89 var monthlyStorageCost { m in MONTHS } = -90 (sum { p in PRODUCTS } storage [m , p ]) * storageUnitCost ; -91 var totalStorageCost = sum { m in MONTHS } monthlyStorageCost [ m ]; -92 -93 # Zysk dla wartosci oczekiwanej -94 var expectedSalesProfit = -95 sum { p in PRODUCTS } totalSold [ p ]* expectedProfitPerUnit [ p ]; -96 var expectedNetProfit = -97 expectedSalesProfit - totalStorageCost ; -\end{verbatim} - -\begin{verbatim} -98 -99 # Zysk w danym scenariuszu -100 var scenarioSalesProfit { s in SCENARIOS } = -101 sum { p in PRODUCTS } totalSold [ p ]* scenarioProfitPerUnit [s , p ]; -102 var scenarioNetProfit { s in SCENARIOS } = -103 scenarioSalesProfit [ s ] - totalStorageCost ; -104 -105 # Odchylenie jako miara ryzyka - zlinearyzowana wartosc bezwzgledna -106 var deviation { s in SCENARIOS } = -107 expectedNetProfit - scenarioNetProfit [ s ]; -108 var P { SCENARIOS } >= 0; -109 var Q { SCENARIOS } >= 0; -110 subject to deviationLimit { s1 in SCENARIOS , s2 in SCENARIOS }: -111 deviation [ s1 ] - deviation [ s2 ]+ P [ s1 ] - Q [ s2 ] = 0; -112 -113 #var maxDeviation = max {s in SCENARIOS } deviation [s]; -114 var maxDeviation ; -115 # Linearyzacja maksymalnego odchylenia jako miary ryzyka -116 param M = 10000; -117 var Z { SCENARIOS } binary ; -118 subject to mdLimit { s in SCENARIOS }: -119 maxDeviation >= deviation [ s ]; -120 subject to mdWhere { s in SCENARIOS }: -121 maxDeviation <= deviation [ s ] + M *(1 - Z [ s ]) ; -122 subject to mdOS : -123 sum { s in SCENARIOS } Z [ s ] = 1; -124 -125 # Aliasy dla ocenianych wartosci -126 var profit = expectedNetProfit ; -127 var risk = maxDeviation ; -128 -129 # ###################### -130 # Ograniczenia modelu # -131 # ###################### -132 -133 # Ograniczenie rynkowe sprzedazy produktow -134 subject to SalesMarketLimit { m in MONTHS , p in PRODUCTS }: -135 sold [m , p ] <= salesMarketLimit [m , p ]; -136 # Ograniczenie magazynowe sprzedazy produktow -137 subject to SalesLimit1 { p in PRODUCTS }: -138 sold [ first ( MONTHS ) , p ] <= produced [ first ( MONTHS ) , p ]; -139 subject to SalesLimit2 { m in MONTHS , p in PRODUCTS : m != first ( MONTHS←- - ) }: -140 sold [m , p ] <= produced [m , p ] + storage [m , p ]; -141 # Powiazanie sprzedazy produktu P4 ze sprzedaza produktow P1 i P2 -142 subject to P4SalesConstraint { m in MONTHS }: -143 sold [m , "P4"] >= sold [m , "P1"] + sold [m , "P2"]; -144 # Ograniczenie pojemnosci magazynowej -145 subject to StorageLimit { m in MONTHS , p in PRODUCTS }: -146 storage [m , p ] <= storageLimit [ p ]; -147 # Ograniczenie na pozadany stan magazynowy na koniec marca -148 subject to DesiredStorage { p in PRODUCTS }: -149 storage [ last ( MONTHS ) , p ] >= desiredEndStorage [ p ]; -150 # Ograniczenie czasu pracy narzedzi w miesiacu -151 subject to ToolWorkTime { m in MONTHS , t in TOOLS }: -152 usedToolTime [m , t ] <= availableToolTime [ t ]; -\end{verbatim} - -\begin{verbatim} -153 -154 # ############################ -155 # Metoda punktu odniesienia # -156 # ############################ -157 # Skladniki wektora oceny -158 set RATED = {" PROFIT ", " RISK "}; -159 # Wektor oceny -160 var value { r in RATED } = -161 if r == " PROFIT " then profit -162 else if r == " RISK " then risk ; -163 # Wektor aspiracji -164 param aspiration { RATED }; -165 # Wartosci utopii i nadiru -166 param utopia { RATED }; -167 param nadir { RATED }; -168 # Wspolczynniki normalizujace -169 param lambda { r in RATED } = -170 1 / ( utopia [r] - nadir [r]); -171 # Wspolczynnik skladnika regularyzacyjnego -172 param epsilon ; -173 # Wspolczynnik pomniejszenia wartosci ocen ponad poziomem aspiracji -174 param beta ; -175 # Indywidualne funkcje osiagniec -176 var individualRating { RATED }; -177 # Zmienna pomocnicza metody punktu odniesienia -178 var v; -179 # Skalaryzujaca funkcja osiagniecia -180 var rating = v + epsilon * (sum {r in RATED } individualRating [r]); -181 # Odleglosc od punktu odniesienia -182 var distance {r in RATED } = value [r] - aspiration [r]; -183 # Znormalizowana odleglosc od punktu odniesienia -184 var normalizedDistance {r in RATED } = lambda [r]* distance [r]; -185 # Ograniczenia zmiennej v przez indywidualne funkcje osiagniec -186 subject to VSubject {r in RATED }: -187 v <= individualRating [r]; -188 # Ograniczenia indywidualnych funkcji osiagniec -189 subject to IndividualRatingSubjectBeta {r in RATED }: -190 individualRating [r] <= beta * normalizedDistance [r]; -191 subject to IndividualRatingSubject {r in RATED }: -192 individualRating [r] <= normalizedDistance [r]; -193 -194 ################ -195 # Funkcje celu # -196 ################ -197 minimize MinimizeProfit : profit ; -198 maximize MaximizeProfit : profit ; -199 minimize MinimizeRisk : risk ; -200 maximize MaximizeRisk : risk ; -201 maximize RPM: rating ; -\end{verbatim} +\inputminted[autogobble]{R}{../WDWR.r} \section{Model dla programu AMPL} \subsection{Plik z modelem (.mod)} -\subsection{Plik z danymi (.dat)} +\inputminted[autogobble]{R}{../WDWR1.mod} -Listing 3: Dane dla modelu AMPL - pominięto scenariusze, pełny zestaw danych dostępny w załączniku. +\subsection{Plik z danymi (.dat)} \begin{verbatim} 1 # ########################################################## -2 # WDWR 18042 # +2 # WDWR 25406 # 3 # Planowanie produkcj w warunkach ryzyka. # 4 # DANE # 5 # Autor : Krzysztof Rudnicki # @@ -631,13 +414,13 @@ Listing 3: Dane dla modelu AMPL - pominięto scenariusze, pełny zestaw danych d 23 # Czasy produkcji h 24 param toolTimePerUnit : 25 P1 P2 P3←- - P4 := + P4 := 26 GRINDER 0 .4 0 .6 0 ←- - 0 + 0 27 VDRILL 0 .2 0 .1 0 ←- - 0 .6 + 0 .6 28 HDRILL 0 .1 0 0 .7 ←- - 0 + 0 29 MILLER 0 .06 0 .04 0 0 .05 30 LATHE 0 0 .05 0 .02 0 31 ; @@ -645,13 +428,13 @@ Listing 3: Dane dla modelu AMPL - pominięto scenariusze, pełny zestaw danych d 33 # Ograniczenia rynkowe liczby sprzedawanych produktow pcs 34 param salesMarketLimit : 35 P1 P2 P3 ←- - P4 := + P4 := 36 JAN 200 0 100 ←- - 200 + 200 37 FEB 300 100 200 ←- - 200 + 200 38 MAR 0 300 100 ←- - 200 + 200 39 ; 40 41 # Ograniczeine liczby magazynowanych produktow pcs @@ -721,73 +504,78 @@ Listing 3: Dane dla modelu AMPL - pominięto scenariusze, pełny zestaw danych d 102 RISK 0 \end{verbatim} + \subsection{Skrypty uruchomieniowe (.run)} +\inputminted[autogobble]{R}{../WDWR1.run} + \section{Rozwiązanie zadania optymalizacji} \subsection{Wyniki dla modelu jednokryterialnego} $s_{mp}$ oraz wartość wyznaczonego rozwiązania optymalnego: -$ep = 11987.42[z]$ +$ep = 13943.26177[z]$ Listing 7: Wynik działania skryptu wyznaczającego rozwiązanie optymalne modelu jednokryterialnego. \begin{verbatim} -1 # ################################################ -2 ###Maximize profit for expected profit value ### -3 # ################################################ -4 CPLEX 12 .8.0.0 : optimal integer solution ; objective 11987 .41899 -5 11MIP simplex iterations -6 0branch -and - bound nodes -7 produced := -8 JAN P1 200 -9 JAN P2 0 -10 JAN P3 100 -11 JAN P4 200 -12 FEB P1 200 -13 FEB P2 0 -14 FEB P3 200 -15 FEB P4 200 -16 MAR P1 50 -17 MAR P2 250 -18 MAR P3 150 -19 MAR P4 250 -20 ; -21 -22 sold := -23 JAN P1 200 -24 JAN P2 0 -25 JAN P3 100 -26 JAN P4 200 -27 FEB P1 200 -28 FEB P2 0 -29 FEB P3 200 -30 FEB P4 200 -31 MAR P1 0 -32 MAR P2 200 -33 MAR P3 100 -34 MAR P4 200 -35 ; -36 -37 stored := -38 JAN P1 0 -39 JAN P2 0 -40 JAN P3 0 -41 JAN P4 0 -42 FEB P1 0 -43 FEB P2 0 -44 FEB P3 0 -45 FEB P4 0 -46 MAR P1 50 -47 MAR P2 50 -48 MAR P3 50 -49 MAR P4 50 +################################################# +### Maximize profit for expected profit value ### +################################################# +CPLEX 22.1.2: optimal solution; objective 13943.26177 +7 simplex iterations +produced := +JAN P1 200 +JAN P2 0 +JAN P3 100 +JAN P4 200 +FEB P1 300 +FEB P2 100 +FEB P3 200 +FEB P4 200 +MAR P1 50 +MAR P2 350 +MAR P3 150 +MAR P4 250 +; + +sold := +JAN P1 200 +JAN P2 0 +JAN P3 100 +JAN P4 200 +FEB P1 300 +FEB P2 100 +FEB P3 200 +FEB P4 200 +MAR P1 0 +MAR P2 300 +MAR P3 100 +MAR P4 200 +; + +stored := +JAN P1 0 +JAN P2 0 +JAN P3 0 +JAN P4 0 +FEB P1 0 +FEB P2 0 +FEB P3 0 +FEB P4 0 +MAR P1 50 +MAR P2 50 +MAR P3 50 +MAR P4 50 +; + +Profit: 13943.261775 \end{verbatim} -52 Profit: 11987.418989 +52 Profit: 13943.261775 -\begin{figure}[h!] +\begin{figure}[H] \centering %\includegraphics[width=\linewidth]{_page_0_Figure_0.jpeg} \caption{Obraz zbioru rozwiązań efektywnych w przestrzeni ryzyko-zysk} @@ -912,7 +700,7 @@ Dystrybuanty zysku przedstawia Rysunek 2. Na podstawie wykresów możemy stwierdzić, że rozwiązanie dla scenariusza z maksymalnym zyskiem dominuje w sensie FSD pozostałe rozwiązania. Dodatkowo widzimy, że rozwiązanie ze scenariusza 3 dominuje w sensie FSD rozwiązanie scenariusza 2. -\begin{figure}[h!] +\begin{figure}[H] \centering %\includegraphics[width=\linewidth]{_page_0_Figure_0.jpeg} \caption{Wykres dystrybuant zysku dla poszczególnych rozwiązań}