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Title ã³ã¹ãã»ããã€ãã¢ã®åæææ³ Author(s) å ç», è± Citation 倧éªåºç«å€§åŠçµæžåŠéš, 1980, 201p., (倧éªåºç«å€§åŠçµæžç 究å¢æž, 第52å) Issue Date URL 1980-03-31 http://hdl.handle.net/10466/10168 Rights http://repository.osakafu-u.ac.jp/dspace/ ISSNâO473â4661 倧éªåºç«å€§åŠçµæžç 究å¢æžâ第52å ã³ã¹ãã»ããã€ã㢠ã®åæææ³ å âç» è±âè 倧éªåºç«å€§åŠçµæžåŠéš L 倧éªåºç«å€§åŠçµæžç 究å¢æžâ第52å ã³ã¹ãã»ããã€ã㢠ã®åæææ³ å âç»ââè±âè 倧éªåºç«å€§åŠçµæžåŠéš i ã¯âãâãâã æ¬æžã¯ç®¡çäŒèšããã³å䟡èšç®ã«ãããŠåºç€ãšãªããã¹ãã»ããã€ãã¢ã®æ æ¡ã«ããããåºæ¬çè«žåé¡ãæ€èšãããã®ã§ããã ãšããã§ïŒæªçãªçè ãæ¬æžã®æ ¡æ£ãçµãããŸã§ã«æ°å€ãã®æ¹ã ã®åŸ¡æ¯æŽã åŸãŠãããçŽé¢ããããŠè¬æãè¡šããããã æ©åž«ç¥æžå€§åŠçµå¶åŠéšæææºããŒäžéå çããã¯ïŒåŠéšåšåŠæ代ãã倧åŠé¢ã çµãŠä»æ¥ã«èŽãããŸã§åŸ¡æå°ãè³ã£ãŠãããä»åŸãšãç éãç©ã¿ïŒç 究ææã äžããããšãå çã®åŸ¡æå°åŸ¡çŽ 謡ãå ±ããæ¹éã§ãããšèããŠããã æºå£å çãäžå¿ãšãã管çäŒèšç 究äŒã®ä¹±æ°çæ¹ããã¯æ¥é ïŒããããŠé«æ°Ž æºã®ç 究çºè¡šãæèŽãããŠããã ãæ©äŒãæãããŠããã ããšãšãã«ïŒçè ã® ãšããã©ããã®ãªãçºè¡šã«å¯ŸããŠïŒææ矩ãªå©èšãšç³§ã«ãªãè«è©ãããã ã㊠1ãããæ¬æžã®å€§éšåã¯æ¬ç 究äŒã§ã®çºè¡šãåºç€ãšããŠããããšãããïŒç¥æžå€§ åŠçµå¶åŠéšææå°æå²å€«å çãªãã³ã«ååŠå©ææè°·äºäºå çã®äž¡å çãã埡æâ æããŠããã ããè«žäºé ã«å¯ŸããŠæ€èšãè¡ãªã£ãçµæãæ¬æžã«çµå®ããŠãããš ãã»ã£ãŠãéèšã§ã¯ãªãããããã¬ç®æãéæã«æ£èŠããããšã¯æããïŒããã ã¯ããããçè ã®æµ åŠã«èµ·å ãããã®ã§ããããããªãåªåãéãããã æ¬åŠç®¡çäŒèšè¬åº§å©ææéç°å®åŒå çã«ã¯ïŒåžžæ¥é ããåŠç©¶ç掻ã®äœããã äžãïŒå çã®çæ¯ãªç 究姿å¢ããåŠã°ããŠããã ããŠããããŸãæ¬æžã«ïŒå çãš ã®å ±åè«æã骚åãšãã第5ç« ãæ²èŒããããšãå¿«è«ŸããŠããã ããã°ãã㧠ãªãïŒåçš¿ãä»çŽ°ã«åŸ¡æ€èšããã ãïŒææ矩ãªå©èšãè³ãã£ããä»åŸãšãã®åŸ¡ æå°ãå¿ããåã埡é¡ãç³ãäžãã次第ã§ããã æ¬åŠèšéçµæžåŠè¬åº§ææä»å·æ£å çããã¯æ¬æžã®çµ±èšåŠã«é¢ããèšè¿°ã«ã€ã ãŠåŸ¡æ€èšããŠããã ãïŒçè ã®èª€ãŸããäºåã«ææããŠããã ãããæè¬ç³ã äžããŸãã ããã«ïŒæ¬æžã倧éªåºç«å€§åŠçµæžåŠéšç 究å¢æžã®äžåãšããŠå ããŠããã ã äži ã«ããã£ãŠå¯©æ»ã®åŽãããšããã ãã£ãåžæ©è±äžææãã¯ããæ¬åŠçµæžåŠéšè«ž å çã®åŸ¡åæ ãšæ¿å±ã«æè¬ç³ãäžãã次第ã§ããbãŸãæ¬åŠè¥æç 究è ã§æ§æã ããç 究äŒINTERDIsclPLINARYâWoRKsHoPå¹ãããŠïŒç®¡çäŒèšã«ãããåŠïŒ éçã¢ãããŒãã®ããæ¹ã«ã€ããŠèããæ©äŒãæã¡ããããšã¯çè ã®ãããã³ ã§ãããä»åŸã®ç 究äŒçºå±ãç 究äŒã®äžå¡ãšããŠåŒ·ãåžæããŠããã ç¥æžå€§åŠå€§åŠé¢åšç±æã®å茩ã§ããå°åæïŒæµ ç°å幞ïŒäžç°ç¯å€«ã®3åã«ã¯ïŒ å ¬ç§ãšãã«èŠªããããŠããã£ãŠããã°ããã§ãªãïŒåŠç©¶äžã¯çè ã®ããã©ã€ã ã«ã§ããããæ¬æžãæãã«èŽãããŸã§ã«åèšã®ç 究äŒãªã©ãã€ãããŠæ°å€ãã ãã ããã³ã¡ã³ãã«ãã£ãŠçè ã®ç¬æã¯ããªãç·©åãããŠãããä»åŸãšãã®åŸ¡ 芪亀ã埡é¡ãç³ãäžãã次第ã§ããã æåŸã«ïŒãã®ãããªãã°ãããç 究ç°å¢ãäžããŠäžãã£ãŠããæ¹ã ã«å床埡â 瀌ç³ãäžãããšãšãã«ïŒçè ã«ç 究è ãšãªãåºç€ãäžããŠããïŒä»åŸã®ç 究ç 掻ãç·©ããèŠå®ã£ãŠãããã§ããã䞡芪ãšïŒåçš¿äœæäžçè ã®ãããŸãŸãèã ãšã©ããŠãããåŠ»ç« åã«æè¬ããã æå55幎âæ©æ¥ ç 究宀ã«ãŠ å âç»âè± 91 ç® æ¬¡ æ¬ç« ã®æ§æâŠâŠâŠã»ã»âŠâŠïŒ¿ã»ïŒ¿ïŒ¿ïŒïŒïŒ¿ïŒïŒïŒ¿ïŒïŒ¿ïŒïŒ¿ïŒ¿ïŒ¿ïŒ¿ïŒïŒ¿ïŒ¿ïŒïŒ¿ïŒ¿ïŒ¿ïŒïŒ¿ïŒ¿ïŒ¿ïŒïŒïŒ¿ïŒ¿ïŒ¿1 第1ç« âã³ã¹ãã»ããã€ãã¢åæã®èŠç¹äžâŠâŠâŠâŠâŠã»âŠâŠâŠâŠã»âŠäžã»âŠïŒ¿ïŒ¿ïŒ¿5 äžå€åäºç®ãšçŽæ¥å䟡èšç®ã®é¢ä¿ãéããŠäž åºã»ïŒïŒâŠâŠâŠâŠã»âŠã»ã»âŠã»âŠã»ã»âŠâŠã»âŠã»âŠ1âŠâŠâŠâŠã»âŠã»âŠâŠâŠâŠâŠâŠâââŠâŠâŠâŠïŒä¹³âŠâŠâââŠ5 éiâç¯âçŽæ¥å䟡èšç®ã®æ©èœãšå䟡èšç®æ©æ§âŠâŠâŠâŠâŠã»âŠã»ã»âŠâŠâŠâŠâŠâŠã»ã»âŠâŠâŠã»6 第2ç¯âå€åè ç®ã®æ©èœãšå䟡èšç®æ©æ§âŠâŠâŠâŠâŠâŠã»ã»âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâµã»g â2ïŒ1å€åäºç®ã®å䟡管çæ©èœâµâŠâŠâŠïŒâŠã»ã»âŠâŠâŠâŠã»ã»âŠâŠã»âŠâŠâŠâŠã»âŠâŠg 2ïŒ2âææ¥åºŠæž¬å®åäœã®éžæãšè€ïŒæ°ã®å䟡äœçšå âŠâŠâŠã»âŠâŠâŠã»ã»âŠâŠâŠâŠ12 第3ç¯âå€åäºç®ãšçŽæ¥å䟡èšç®ã®é¢ä¿âŠâŠâŠã»âŠâŠâŠã»âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠã»âŠ23 3ïŒ1å€åäºç®ãšçŽæ¥å䟡èšç®ã®å ±éç¹âŠâŠâŠâŠäžâŠã»ã»âŠâŠâŠã»ã»âŠâŠâŠã»âŠ23 32âå€åäºç®ãšçŽæ¥å䟡èšç®ã®é¢ä¿âŠ1äºã»ïŒâµã»âŠâŠâŠã»âŠâŠâŠâŠâŠã»ã»âŠã»âŠâŠ25 3ïŒ2ïŒ1ïŒåºç€çå䟡éèšã·ã¹ã身ãçµåžžçå䟡èšç®ã·ã¹ãã ãšã ãå ŽåâŠâŠâŠã»âŠâŠã»âŠã»âŠâŠâŠã»ã»âŠâŠâŠã»âŠâŠã»âŠã»âŠâŠâŠã»âŠã»ã»âŠã»âŠ25 3ïŒ2ïŒ2å šéšå䟡èšç®ã»ã¹ãã ãçµåžžçå䟡èšç®ã·ã¹ãã ãšãã å Žåã»âµâµâŠâŠâµã»âŠã»ã»âŠâµâŠã»âŠâµâŠâŠâµâŠâŠâŠâŠâŠã»ã»âŠâŠâŠâŠâŠ27 3ïŒïŒ2ïŒ3çŽæ¥å䟡èšç®ã·ã¹ãã ãçµåžžçå䟡èšç®ã·ã¹ãã ãšãã ã å ŽåâŠâŠã»âŠâŠâŠã»âŠã»âŠâŠâŠã»âŠã»âŠâŠã»ã»âŠâŠâŠâŠâŠâŠã»ã»âŠâŠâŠâŠâŠ29 çµã³âŠâŠâŠâŠã»âŠâŠã»âŠâŠâŠ1âŠâŠâŠã»ã»âŠâŠâŠâŠã»âŠâŠã»ã»âŠâŠâŠã»ã»âŠâŠâµã»âŠâŠâŠâŠã»âŠâŠ30 第2ç« ãã³ã¹ãã»ããã€ãã¢åæææ³ã®æ€èšïŒ1ïŒ ãäŒçµ±çåæææ³äžâŠâŽâŠâŠâŽâŠâŠã»âŠ1âŠâŠã»âŠâŠâŠã»âŠâŠã»âŠâŠã»âŠâŠã»âŠâŠã»33 第1ç¯âæŠèª¬âŠâŠâŠâŠâŠâŠã»âŠâŠâŠâŠâŠã»ã»âŠã»âŽâŠã»âŠâŠâŠâŠã»ã»âŠã»ã»âŠâŠâŠâŠâŠã»âŠâŠâŠã»ã»33 第2ç¯âã³ã¹ãã»ããã€ãã¢åæã®æºåäœæ¥âŠâŠã»âŠâŠâŠâŠã»âŠâŠâŠã»ã»âŠâŠâŠã»ã»âŠâŠâŠ35 2ïŒ1芳枬å€ã«ãããååã®ååšã®æ€èšâŠâŠâŠâŠâŠâŠã»äžã»âŠâŠâŠâŠâŠã»ã»âŠã»36 2ïŒ2芳枬å€ã®å質æ§ã®æ€èšâŠâŠã»âŠã»âŠâŽäžã»ã»âŠäžâŠâŠâŠâŠã»âŠã»âŠâŠã»ã»âŠâŠ38 âŠã»2ïŒ3ç¬ç«å€æ°ã®éžæâŠâŠã»ã»âŠâŠâŠâŠã»âŠã»âŠâŠâŠâŠã»âŠã»âŠâŠâŠã»ã»âµâŠâŠã»ã»âŠâŠ39 2ïŒ4âå³è¡šãžã®ãæžããâŠâŠâŠã»ã»ïŒã»ã»âŠâŠã»ã»âŠâµâŠâŠã»âŠã»âŠã»âŠâŠâŠâŠã¢ã»ïŒâµâµã»âŠ40 第3ç¯âã€ã³ãã¹ããªã¢ã«ïŒãšã³ãžãã¢ãªããœã°æ³ã»âŠâŠâŠâŠâŠâŠã»ã»âŠâŠâŠâŠâŠâŠã»ïŒã»âŠ41 第ïŒ4ç¯ïŒã»åå®ç§ç®å¥æ€èšæ³ãâŠâŠâŠã»âŠâŠâŠâŠã»âŠâŠâŠâŠâŠã»âŠâŠâŠâŠã»âŠâŠã»ã»âŠâŠâŠã»ïŒã»ã»43 第5çæïŒé«æäœæ³âŠã»âŠâŠâŠâŠâŠã»âŠâŠâŠã»âŠã»âŠâŠã»âŠâŠã»âŠâŠã»âŠâŠã»ã»âŠâŠâŠã»âŠâŠâŠã»ã»47ã ivâç® æ¬¡ 第6ç¯âç®èŠæ³âŠâŠâŠâŠâŠâŠã»ã»âŠâŠã»ã»âŠâŠâŠâŠã»âŠã»ã»âŠâŠâŠâŠâŠã»âŠâŠâŠâŠâŠã»ã»âŠã»âŠã»âŠ521 çµâã³âŠâŠâŠâŠâŠâŠã»ã»âŠâŠâŠã»âŠâŠâŠã»âŠâŠã»âŠâŠâŠã»âŠã»âŠâŠã»âŠâŠâŠâŠâŠâŠâŠâŠã»âŠâŠâŠ53ïŒ ç¬¬3ç« âã³ã¹ãã»ããã€ãã¢åæææ³ã®æ€èšïŒâ¬ïŒ 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A., APPied Mathematicse An introduction, Richard D. 1rwin, 1965.  [35] X..i}<tesas rwttwstsctrttsti"6ewpttafigD--metic(i), (2)J rts*merpi warc47tiF4 N, 6B (vol. 33, No. 4, No. 6). åâèâæâç®â195 36ã³äœè€ç²Ÿäžèrãšã³ãžãã¢ãªã³ã°ã»ãšã³ããã£ãŒïŒå䟡äœæ» ã®ç·åã·ã¹ãã¿ãã〠ã€ã¢ãœã瀟ïŒæå42幎ã ã37ã³âæéééèräŒæ¥è¡åãšçµç¹ååŠãçœæ¡æžæ¿ïŒæå52幎ã 38ã³è¥¿ææ ¶äžçš¿ã管çäŒèšã®åŠç¿çè«çã¢ãå幜ããã墚éµå°è«éãïŒæå47幎9æã 39ã³âæ¥æ¬çµæžæ°èèšäºãèå ããã³ããç¿çæ§å·¥åŠããæå45幎4æ20æ¥ã ã40ã³âJïŒCïŒã¢ãã°ã¬ã³ïŒãã¹ãã³ã»ã³ã³ãµã«ãã£ã³ã°ã»ã°ã«ãŒãç·šèãããŒããã©ãª ãªæŠç¥ãâãã€ã€ã¢ã³ã瀟ïŒæå51幎Ύ 41ã³âäžæäžæ¬¡ç·šèãå䟡èšç®ã®æ§é ãããã«ãŽã¡æžæ¿ïŒæå48幎ã 196 è£ç« ååž°åæã®BASICããã°ã©ã ããã«æ²èŒããããã°ã©ã ã¯ãã€ã¯ãã»ã³ã³ãã¥ãŒã¿TRSäžäž80LEVELIIB ASICã§äœæãããã®ã§ãããçŽå¹ ã®é¢ä¿ã§BASICã®ææ³ã«ã€ããŠã¯ããã ã¢ã«ãé¢é£æç®ãåç §ãããããBASICã¯ããšããšTSSã®ç«¯æ«æ©çšã«éçº ãããèšèªã§ïŒã€ã³ã¿ããªãã¿æ¹åŒã§ãããã察èªæ©èœã«ããããŠãããæ¬ã ãã°ã©ã ã¯Corcoranã®ããã°ã©ã ãåºç€ãšããŠïŒéåžžãã€ã¯ãã»é§ã³ã㥠ãŒã¿ãšåŒã°ããæ°Žæºã®æ©çš®ã§ã¯äœ¿çšã§ããªãMATåœä»€ããµãã«ãŒãã³åã ãŠçè ãTRSâ80çšã«ç§»æ€ãããã®ã§ãããâCTRäžã®ã¬ã€ã¢ãŠãçšã®åœä»€ ïŒPRINTïŒ æïŒä»¥å€ã¯æšæºBASICã§æžãããŠããã®ã§ïŒä»æ©çš®ãžã®ç§»æ€ã¯ 容æã§ãããããŒã¿ã¯ç¬¬4ç« ç¬¬3ç¯pïŒ102ã®ãã®ã§ããïŒãããããæžã°ã© ã ã«å«ãïŒRï¿¡ADæã§èªã¿ãšã圢åŒã«ããŠãããïŒã«ã»ãããããã¯ããã ããŒã»ãã£ã¹ã¯ããŒã¹ã§ããŒã¿ã»ããã€ã«ãäœæãïŒãããè£å©èšé²è£ 眮ãã èªã¿ããããšãå¯èœã§ããããã®ç¹ã«ã€ããŠãããã¥ã¢ã«çãåç §ããããã èšèŒããããã°ã©ã å®è¡äŸã¯ç¬¬3ç« ã®åçŽååž°åæã«ã€ããŠã®ãã®ã§ããïŒ ããããšç¬¬3ç« ã®èª¬æãããããŠæ€èšãããããæçªå·30ã®R1ïŒ2ãR1ïŒ4 ãšå€æŽããã°æ©æ¢°é転æéïŒçŽæ¥äœæ¥æéããã³WPIã®3å€æ°ãç¬ç«å€æ°ãš ããéååž°åæã®çµæãCTRäžã«ã¢ãŠãããããããããŸãïŒããã€ãã®å€ æ°ããä»»æã®å€æ°ãéžæããŠååž°åæãè¡ãªããããã«ããããšã容æã§ããã 94ïŒ5 94ïŒ7 96ïŒ6 99ïŒ8 100ïŒ0 102ïŒ5 106ïŒ5 110ïŒ4 113ïŒ9 12345678 61 31 51 51 42 11 61 8 1 T5 ïŸ é5875748588 11111111 â 60 262 230 247 258 240 330 314 340 348 197 1â94â18â119ïŒ1 10 360 1â92â15â134ïŒ7 11 1â100â14â160ïŒ1 12 350 375 ×1â×2â×3â×4 YïŒ ×5 SUMâOFYèº3654 AVERAGEâOFâYïŒ304ïŒ5 PRESSïŒâ£ïŒTOâCONTINUEïŒäž å®è¡äŸ1âââNOWâPREPARINGâTHEâTABLEâOFâORIGMLâhbATAâãšãã 衚瀺ã®æ°ç§åŸïŒäžèšã®ããã«ïŒããŒã¿ãCTRäžã«è¡šããããç»1Eå€TERi ãšããŒããŒãããå ¥åãããšïŒå®è¡äŸ2ã®ç»é¢ããããããã MATRIX XâX INVERSEâMATRIXïŒ MATRIXâXïŒY 12 915 915 72ïŒïŒ387 2ïŒ3039200 äžäž â0ïŒ0291225 0ïŒ0003819 ZïŒ0291225 3ïŒ654 287ïŒ120 B COEFFICIENTS 56ã8857 3ïŒ2474 PRESSïŒâ¢ïŒTOâCONTINUEâPäž å®è¡äŸ2â第3ç« ã®èšç®éçšãšæ¯èŒããããããã©ã¡ãŒã¿ã®æšå®å€ãå粟床ã§èšç®ã ãããè¥å¹²ã®äžžãã®èª€å·®ãçããŠãããïŒå®çšäžã¯ç¡èŠããŠããã€ãã㪠ãã1ïŒ ç®ENTERIãšå ¥åãããšå®è¡äŸ3ã®ç»é¢ããããããã TOTAL VARIANCE EXPLAINED VARIANCE UNEXPLAINED VARIANCE 1ïŒ806ïŒ25 2ïŒ784ïŒ71 105ïŒ48 5ïŒïŒ550ïŒ25 4ïŒ762ïŒ01 30ïŒ17 3ïŒ306ïŒ25 â 90ïŒ49 1ïŒ909ïŒ55 2ïŒãŠ62ïŒ25 2ïŒ141ïŒ43 0ïŒ05 4ïŒ160ïŒ25 3ïŒ512ïŒ36 27ïŒ40 650ïŒ25 16ïŒ48 873ïŒ76 90125 53ïŒ39ïŒ 282ïŒ47 1ïŒ260ïŒ25 807ïŒ39 50ïŒ20 198 1ïŒïŒ892ïŒ25â1ïŒ455ïŒ94 28ïŒ55 3ïŒ080ïŒ25â3ïŒ622ïŒ51 4ïŒ58 2ïŒ070ïŒ25â2ïŒ615ïŒ95 31ïŒ88 4ïŒ970ïŒ24â5ïŒ948ïŒ35 43ïŒ90 30ïŒ999ïŒ00â27ïŒ611ïŒ00 3ïŒ388ïŒ00 PRESSïŒâïŒTOâCONTINUEïŒäž å®è¡äŸ3âå šå€åïŒååž°å€è»èª€å·®å€åã®å€ãã¢ãŠãããããããŠããã iâ¢11ENTçRlãšå ¥åããã°ïŒå®è¡äŸ4ã®ç»é¢ããããããã TREâDETERMINAT10N COEFFICIENT è âïŒâïŒâïŒâïŒâïŒâïŒâïŒ RïŒïŒ890707 ïŒâç« âïŒâïŒâïŒâïŒâïŒâïŒ THEâDURBINïŒWATSON RATIO ïŒâïŒâïŒâïŒâïŒâïŒâïŒâïŒ DWïŒ1ïŒ524 ïŒâïŒâïŒâïŒâïŒâïŒâïŒâïŒ PRESSïŒâ€ïŒTOâCONTINUEïŒäžäž å®è¡äŸ4â決å®ä¿æ°ã®å€ãšããŒãã³ç£ã¯ããœã³æ¯ãã¢ãŠãããããããŠããã AãALYSISâOFâVARIANCEâTABLE ïŒANOVAïŒ SOURCEâOFâDEGREEâOFâSUMâOFâMEAN VARIATIONâFREEDOMâSQUARESâSQUARES REGRESSIONâ1âïŒâ27ïŒ611ïŒ00â27ïŒ611ïŒ00 è±RRORâ10âïŒâ3ïŒ388ïŒ00â338ïŒ80 TOTALâ11â30ïŒ999ïŒ00â2β18ïŒ09 FâRATIOâISâ81ïŒ4966 199 PRESSïŒâ£ïŒTOâCONTINUEïŒäž å®è¡äŸ5âåæ£åæè¡šïŒANOVAïŒãšFå€ãã¢ãŠãããããããŠããã THEâVARIANCEâCOVARIANCEâMATRIX 780ïŒ569 äž9ïŒ8667 â9ïŒ8667 ïŒ129399 BREAKâINâ490 READY ïŒäž å®è¡äŸ6âåç¿å ±åæ£ãããªã¯ã¹ããã°ã©ã ã¯æçªå·490ã§ãŽæåæ¢ããŠããã490 çªä»¥éã«ããã°ã©ã ãžè¿œå ããã°ããã«çš®ã ã®çµ±èšåæãè¡ãªãããšã㧠ããã 2oo zavat5)IYiCD BASIC 7'p ptVA Ie DrMSC12,t2),Z(iS, 5),YC15,t),XC15, 5),XrC 5,t5),St"5,le),S2"S,t5) t5 D!M WCt5. 5).GCIS, 5) '2e READ Mi,fi2.M3 ' ' 2S PRrNrr"CHRSC23):PR;NTa44S,"N.e,- PREFARZNG THE TRBLE OF OR!GrNRL DATR":FORr=t Te svae 2S NEXTr 3e Rt=2:Nt=tMt-i:N2e=Rt:.1:NS :Nl-N2:Wi:tM!:W2=M2 ss CLS 4e GosUB5e2eM:FORZ=tTOMt:FeRJ=iTOM2:ZC!,J)=SCI,J)tPRrNTTABC e*3)trSINES-ge-."-":ZC I.J);:NEXTJ:PRrNT:NEXTr se 6osvB2seme:-2=t:GosvB3e2ete. sm FoRr: ITowt:FoRJ=ITo-2:y(r.J)=sc!,o:NExw, r:tsesuB2seee 65 J=1:FOR I: tTeWl:PRINTaEa*CX-1)+55, Y(I,J)1:NEXT 8e PRZNT:PR!NT" Xt X2 X3 X4 X5 Y" 12e IF.rNKEY$= " itSOTO12e SM ftEM "t=t} bATR CORRECT!ON SUBROUUNE ZNSERT 13M FORr=ITeMl:Pt=Pl+YCI,J):NEXT:PRrNT"SUM OF Y ::"IPt:YtzePltMl:PRINT"gVERRGE OF Y m'`IY.1 14n FaR r=tTbMt:FoRJs ±ToRt:xclt J)=zcl,J):xTcJ, !)mxcr, J):si<r, J) :xcl, J):s2cJ,!)ax T CJ, Z): NEXTJ. 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