id sid tid token lemma pos bjmsr-312 1 1 copyright copyright NOUN bjmsr-312 1 2 © © PROPN bjmsr-312 1 3 cc cc PROPN bjmsr-312 1 4 - - PUNCT bjmsr-312 1 5 by by ADP bjmsr-312 1 6 - - PUNCT bjmsr-312 1 7 nc nc PROPN bjmsr-312 1 8 2019 2019 NUM bjmsr-312 1 9 , , PUNCT bjmsr-312 1 10 bjmsr bjmsr PROPN bjmsr-312 1 11 bangladesh bangladesh PROPN bjmsr-312 1 12 journal journal PROPN bjmsr-312 1 13 of of ADP bjmsr-312 1 14 multidisciplinary multidisciplinary ADJ bjmsr-312 1 15 scientific scientific ADJ bjmsr-312 1 16 research research NOUN bjmsr-312 1 17 vol vol NOUN bjmsr-312 1 18 . . PROPN bjmsr-312 1 19 1 1 NUM bjmsr-312 1 20 , , PUNCT bjmsr-312 1 21 no no INTJ bjmsr-312 1 22 . . NOUN bjmsr-312 1 23 1 1 NUM bjmsr-312 1 24 april april PROPN bjmsr-312 1 25 - - PUNCT bjmsr-312 1 26 june june PROPN bjmsr-312 1 27 ; ; PUNCT bjmsr-312 1 28 2019 2019 NUM bjmsr-312 1 29 published publish VERB bjmsr-312 1 30 by by ADP bjmsr-312 1 31 centre centre NOUN bjmsr-312 1 32 for for ADP bjmsr-312 1 33 research research NOUN bjmsr-312 1 34 on on ADP bjmsr-312 1 35 islamic islamic ADJ bjmsr-312 1 36 banking banking PROPN bjmsr-312 1 37 & & CCONJ bjmsr-312 1 38 finance finance PROPN bjmsr-312 1 39 and and CCONJ bjmsr-312 1 40 business business NOUN bjmsr-312 1 41 19 19 NUM bjmsr-312 1 42 l1 l1 PROPN bjmsr-312 1 43 norm norm NOUN bjmsr-312 1 44 solution solution NOUN bjmsr-312 1 45 of of ADP bjmsr-312 1 46 overdetermined overdetermined ADJ bjmsr-312 1 47 system system NOUN bjmsr-312 1 48 of of ADP bjmsr-312 1 49 linear linear PROPN bjmsr-312 1 50 equations equation NOUN bjmsr-312 1 51 bijan bijan PROPN bjmsr-312 1 52 bidabad bidabad PROPN bjmsr-312 1 53 b.a b.a PROPN bjmsr-312 1 54 . . PROPN bjmsr-312 1 55 , , PUNCT bjmsr-312 1 56 m.sc m.sc PROPN bjmsr-312 1 57 . . PROPN bjmsr-312 1 58 , , PUNCT bjmsr-312 1 59 ph.d ph.d PROPN bjmsr-312 1 60 . . PROPN bjmsr-312 1 61 , , PUNCT bjmsr-312 1 62 post post PROPN bjmsr-312 1 63 - - ADJ bjmsr-312 1 64 doc doc ADJ bjmsr-312 1 65 . . PROPN bjmsr-312 2 1 professor professor NOUN bjmsr-312 2 2 economics economic NOUN bjmsr-312 2 3 and and CCONJ bjmsr-312 2 4 chief chief ADJ bjmsr-312 2 5 islamic islamic PROPN bjmsr-312 2 6 banking banking PROPN bjmsr-312 2 7 advisor advisor PROPN bjmsr-312 2 8 bank bank PROPN bjmsr-312 2 9 melli melli PROPN bjmsr-312 2 10 , , PUNCT bjmsr-312 2 11 iran iran PROPN bjmsr-312 2 12 e-mail:bijan@bidabad.com e-mail:bijan@bidabad.com X bjmsr-312 3 1 abstract abstract ADJ bjmsr-312 3 2 in in ADP bjmsr-312 3 3 this this DET bjmsr-312 3 4 paper paper NOUN bjmsr-312 3 5 , , PUNCT bjmsr-312 3 6 three three NUM bjmsr-312 3 7 algorithms algorithm NOUN bjmsr-312 3 8 for for ADP bjmsr-312 3 9 weighted weight VERB bjmsr-312 3 10 median median ADJ bjmsr-312 3 11 , , PUNCT bjmsr-312 3 12 simple simple ADJ bjmsr-312 3 13 linear linear NOUN bjmsr-312 3 14 , , PUNCT bjmsr-312 3 15 and and CCONJ bjmsr-312 3 16 multiple multiple ADJ bjmsr-312 3 17 m m PROPN bjmsr-312 3 18 parameters parameter NOUN bjmsr-312 3 19 l1 l1 PROPN bjmsr-312 3 20 norm norm NOUN bjmsr-312 3 21 regressions regression NOUN bjmsr-312 3 22 are be AUX bjmsr-312 3 23 introduced introduce VERB bjmsr-312 3 24 . . PUNCT bjmsr-312 4 1 the the DET bjmsr-312 4 2 corresponding correspond VERB bjmsr-312 4 3 computer computer NOUN bjmsr-312 4 4 programs program NOUN bjmsr-312 4 5 are be AUX bjmsr-312 4 6 also also ADV bjmsr-312 4 7 included include VERB bjmsr-312 4 8 . . PUNCT bjmsr-312 5 1 keywords keyword NOUN bjmsr-312 5 2 : : PUNCT bjmsr-312 5 3 l1 l1 PROPN bjmsr-312 5 4 norm norm NOUN bjmsr-312 5 5 , , PUNCT bjmsr-312 5 6 regression regression NOUN bjmsr-312 5 7 , , PUNCT bjmsr-312 5 8 algorithm algorithm NOUN bjmsr-312 5 9 , , PUNCT bjmsr-312 5 10 computer computer NOUN bjmsr-312 5 11 program program NOUN bjmsr-312 5 12 1 1 NUM bjmsr-312 5 13 . . PUNCT bjmsr-312 5 14 introduction introduction NOUN bjmsr-312 5 15 l1 l1 PROPN bjmsr-312 5 16 norm norm NOUN bjmsr-312 5 17 criterion criterion NOUN bjmsr-312 5 18 is be AUX bjmsr-312 5 19 going go VERB bjmsr-312 5 20 to to PART bjmsr-312 5 21 find find VERB bjmsr-312 5 22 its its PRON bjmsr-312 5 23 place place NOUN bjmsr-312 5 24 in in ADP bjmsr-312 5 25 scientific scientific ADJ bjmsr-312 5 26 analysis analysis NOUN bjmsr-312 5 27 . . PUNCT bjmsr-312 6 1 since since SCONJ bjmsr-312 6 2 it it PRON bjmsr-312 6 3 is be AUX bjmsr-312 6 4 not not PART bjmsr-312 6 5 computationally computationally ADV bjmsr-312 6 6 comparable comparable ADJ bjmsr-312 6 7 with with ADP bjmsr-312 6 8 other other ADJ bjmsr-312 6 9 criteria criterion NOUN bjmsr-312 6 10 such such ADJ bjmsr-312 6 11 as as ADP bjmsr-312 6 12 l2 l2 NOUN bjmsr-312 6 13 norm norm NOUN bjmsr-312 6 14 , , PUNCT bjmsr-312 6 15 it it PRON bjmsr-312 6 16 needs need VERB bjmsr-312 6 17 more more ADJ bjmsr-312 6 18 work work NOUN bjmsr-312 6 19 to to PART bjmsr-312 6 20 make make VERB bjmsr-312 6 21 it it PRON bjmsr-312 6 22 a a DET bjmsr-312 6 23 hand hand NOUN bjmsr-312 6 24 tool tool NOUN bjmsr-312 6 25 . . PUNCT bjmsr-312 7 1 the the DET bjmsr-312 7 2 closed closed ADJ bjmsr-312 7 3 form form NOUN bjmsr-312 7 4 of of ADP bjmsr-312 7 5 the the DET bjmsr-312 7 6 solution solution NOUN bjmsr-312 7 7 of of ADP bjmsr-312 7 8 the the DET bjmsr-312 7 9 l1 l1 PROPN bjmsr-312 7 10 norm norm NOUN bjmsr-312 7 11 estimator estimator NOUN bjmsr-312 7 12 has have AUX bjmsr-312 7 13 not not PART bjmsr-312 7 14 been be AUX bjmsr-312 7 15 derived derive VERB bjmsr-312 7 16 yet yet ADV bjmsr-312 7 17 , , PUNCT bjmsr-312 7 18 and and CCONJ bjmsr-312 7 19 therefore therefore ADV bjmsr-312 7 20 , , PUNCT bjmsr-312 7 21 makes make VERB bjmsr-312 7 22 further further ADJ bjmsr-312 7 23 inferences inference NOUN bjmsr-312 7 24 of of ADP bjmsr-312 7 25 the the DET bjmsr-312 7 26 properties property NOUN bjmsr-312 7 27 of of ADP bjmsr-312 7 28 this this DET bjmsr-312 7 29 estimator estimator NOUN bjmsr-312 7 30 difficult difficult ADJ bjmsr-312 7 31 . . PUNCT bjmsr-312 8 1 any any DET bjmsr-312 8 2 attempt attempt NOUN bjmsr-312 8 3 to to PART bjmsr-312 8 4 give give VERB bjmsr-312 8 5 efficient efficient ADJ bjmsr-312 8 6 computational computational ADJ bjmsr-312 8 7 algorithms algorithm NOUN bjmsr-312 8 8 which which PRON bjmsr-312 8 9 may may AUX bjmsr-312 8 10 introduce introduce VERB bjmsr-312 8 11 significant significant ADJ bjmsr-312 8 12 insight insight NOUN bjmsr-312 8 13 into into ADP bjmsr-312 8 14 the the DET bjmsr-312 8 15 different different ADJ bjmsr-312 8 16 characteristics characteristic NOUN bjmsr-312 8 17 of of ADP bjmsr-312 8 18 the the DET bjmsr-312 8 19 problem problem NOUN bjmsr-312 8 20 is be AUX bjmsr-312 8 21 desirable desirable ADJ bjmsr-312 8 22 . . PUNCT bjmsr-312 9 1 in in ADP bjmsr-312 9 2 this this DET bjmsr-312 9 3 regard regard NOUN bjmsr-312 9 4 , , PUNCT bjmsr-312 9 5 bidabad bidabad NOUN bjmsr-312 9 6 ( ( PUNCT bjmsr-312 9 7 1989a 1989a NUM bjmsr-312 9 8 , , PUNCT bjmsr-312 9 9 b b X bjmsr-312 9 10 ) ) PUNCT bjmsr-312 9 11 gives give VERB bjmsr-312 9 12 a a DET bjmsr-312 9 13 general general ADJ bjmsr-312 9 14 procedure procedure NOUN bjmsr-312 9 15 to to PART bjmsr-312 9 16 solve solve VERB bjmsr-312 9 17 the the DET bjmsr-312 9 18 l1 l1 PROPN bjmsr-312 9 19 norm norm PROPN bjmsr-312 9 20 linear linear PROPN bjmsr-312 9 21 regression regression NOUN bjmsr-312 9 22 problem problem NOUN bjmsr-312 9 23 . . PUNCT bjmsr-312 10 1 the the DET bjmsr-312 10 2 proposed propose VERB bjmsr-312 10 3 algorithms algorithm NOUN bjmsr-312 10 4 are be AUX bjmsr-312 10 5 based base VERB bjmsr-312 10 6 on on ADP bjmsr-312 10 7 a a DET bjmsr-312 10 8 special special ADJ bjmsr-312 10 9 descent descent NOUN bjmsr-312 10 10 method method NOUN bjmsr-312 10 11 and and CCONJ bjmsr-312 10 12 use use VERB bjmsr-312 10 13 a a DET bjmsr-312 10 14 discrete discrete ADJ bjmsr-312 10 15 differentiation differentiation NOUN bjmsr-312 10 16 technique technique NOUN bjmsr-312 10 17 . . PUNCT bjmsr-312 11 1 primary primary ADJ bjmsr-312 11 2 designs design NOUN bjmsr-312 11 3 of of ADP bjmsr-312 11 4 the the DET bjmsr-312 11 5 algorithms algorithm NOUN bjmsr-312 11 6 have have AUX bjmsr-312 11 7 been be AUX bjmsr-312 11 8 discussed discuss VERB bjmsr-312 11 9 by by ADP bjmsr-312 11 10 bidabad bidabad NOUN bjmsr-312 11 11 ( ( PUNCT bjmsr-312 11 12 1987a 1987a NUM bjmsr-312 11 13 , , PUNCT bjmsr-312 11 14 b,88a b,88a ADJ bjmsr-312 11 15 , , PUNCT bjmsr-312 11 16 b b NOUN bjmsr-312 11 17 ) ) PUNCT bjmsr-312 11 18 . . PUNCT bjmsr-312 12 1 by by ADP bjmsr-312 12 2 manipulating manipulate VERB bjmsr-312 12 3 the the DET bjmsr-312 12 4 algorithms algorithm NOUN bjmsr-312 12 5 , , PUNCT bjmsr-312 12 6 more more ADV bjmsr-312 12 7 efficient efficient ADJ bjmsr-312 12 8 ones one NOUN bjmsr-312 12 9 were be AUX bjmsr-312 12 10 introduced introduce VERB bjmsr-312 12 11 by by ADP bjmsr-312 12 12 bidabad bidabad NOUN bjmsr-312 12 13 ( ( PUNCT bjmsr-312 12 14 1989a 1989a NUM bjmsr-312 12 15 , , PUNCT bjmsr-312 12 16 b b NOUN bjmsr-312 12 17 ) ) PUNCT bjmsr-312 12 18 , , PUNCT bjmsr-312 12 19 which which PRON bjmsr-312 12 20 has have AUX bjmsr-312 12 21 been be AUX bjmsr-312 12 22 shown show VERB bjmsr-312 12 23 to to PART bjmsr-312 12 24 have have VERB bjmsr-312 12 25 better well ADJ bjmsr-312 12 26 performance performance NOUN bjmsr-312 12 27 than than ADP bjmsr-312 12 28 other other ADJ bjmsr-312 12 29 existing exist VERB bjmsr-312 12 30 algorithms algorithm NOUN bjmsr-312 12 31 . . PUNCT bjmsr-312 13 1 consider consider VERB bjmsr-312 13 2 the the DET bjmsr-312 13 3 following follow VERB bjmsr-312 13 4 regression regression NOUN bjmsr-312 13 5 model model NOUN bjmsr-312 13 6 , , PUNCT bjmsr-312 13 7 m m VERB bjmsr-312 13 8 yi yi NOUN bjmsr-312 13 9 = = SYM bjmsr-312 13 10 σ σ PROPN bjmsr-312 13 11 ßjxij ßjxij NOUN bjmsr-312 13 12 + + CCONJ bjmsr-312 13 13 ui ui PROPN bjmsr-312 13 14 i=1, i=1, PROPN bjmsr-312 13 15 ... ... PUNCT bjmsr-312 13 16 ,n ,n PUNCT bjmsr-312 13 17 ( ( PUNCT bjmsr-312 13 18 1 1 X bjmsr-312 13 19 ) ) PUNCT bjmsr-312 13 20 j=1 j=1 NOUN bjmsr-312 13 21 where where SCONJ bjmsr-312 13 22 ßj ßj ADP bjmsr-312 13 23 , , PUNCT bjmsr-312 13 24 j=1, j=1, NOUN bjmsr-312 13 25 ... ... PUNCT bjmsr-312 13 26 ,m ,m PUNCT bjmsr-312 13 27 are be AUX bjmsr-312 13 28 unknown unknown ADJ bjmsr-312 13 29 population population NOUN bjmsr-312 13 30 parameters parameter NOUN bjmsr-312 13 31 to to PART bjmsr-312 13 32 be be AUX bjmsr-312 13 33 estimated estimate VERB bjmsr-312 13 34 , , PUNCT bjmsr-312 13 35 yi yi PROPN bjmsr-312 13 36 , , PUNCT bjmsr-312 13 37 xij xij PROPN bjmsr-312 13 38 , , PUNCT bjmsr-312 13 39 and and CCONJ bjmsr-312 13 40 ui ui PROPN bjmsr-312 13 41 are be AUX bjmsr-312 13 42 dependent dependent ADJ bjmsr-312 13 43 , , PUNCT bjmsr-312 13 44 independent independent ADJ bjmsr-312 13 45 and and CCONJ bjmsr-312 13 46 random random ADJ bjmsr-312 13 47 error error NOUN bjmsr-312 13 48 variables variable NOUN bjmsr-312 13 49 respectively respectively ADV bjmsr-312 13 50 . . PUNCT bjmsr-312 14 1 we we PRON bjmsr-312 14 2 wish wish VERB bjmsr-312 14 3 to to PART bjmsr-312 14 4 estimate estimate VERB bjmsr-312 14 5 ß ß DET bjmsr-312 14 6 j j PROPN bjmsr-312 14 7 's 's PART bjmsr-312 14 8 by by ADP bjmsr-312 14 9 minimizing minimize VERB bjmsr-312 14 10 the the DET bjmsr-312 14 11 sum sum NOUN bjmsr-312 14 12 of of ADP bjmsr-312 14 13 absolute absolute ADJ bjmsr-312 14 14 errors error NOUN bjmsr-312 14 15 given give VERB bjmsr-312 14 16 by by ADP bjmsr-312 14 17 the the DET bjmsr-312 14 18 following follow VERB bjmsr-312 14 19 expression expression NOUN bjmsr-312 14 20 : : PUNCT bjmsr-312 14 21 n n CCONJ bjmsr-312 14 22 n n PRON bjmsr-312 14 23 m m NOUN bjmsr-312 14 24 s s NOUN bjmsr-312 15 1 = = X bjmsr-312 15 2 σ σ PROPN bjmsr-312 15 3 │ │ NOUN bjmsr-312 15 4 ui^ ui^ NOUN bjmsr-312 15 5 │ │ NOUN bjmsr-312 15 6 = = SYM bjmsr-312 15 7 σ σ PROPN bjmsr-312 15 8 │ │ NOUN bjmsr-312 15 9 yi yi PROPN bjmsr-312 15 10 σ σ NOUN bjmsr-312 15 11 ßj^xji ßj^xji PROPN bjmsr-312 15 12 │ │ X bjmsr-312 15 13 ( ( PUNCT bjmsr-312 15 14 2 2 NUM bjmsr-312 15 15 ) ) PUNCT bjmsr-312 15 16 i=1 i=1 PROPN bjmsr-312 16 1 i=1 i=1 X bjmsr-312 17 1 j=1 j=1 PROPN bjmsr-312 17 2 where where SCONJ bjmsr-312 17 3 ßj^ ßj^ PROPN bjmsr-312 17 4 is be AUX bjmsr-312 17 5 the the DET bjmsr-312 17 6 estimated estimate VERB bjmsr-312 17 7 value value NOUN bjmsr-312 17 8 of of ADP bjmsr-312 17 9 ßj ßj ADV bjmsr-312 17 10 . . PUNCT bjmsr-312 18 1 when when SCONJ bjmsr-312 18 2 m=1 m=1 PROPN bjmsr-312 18 3 , , PUNCT bjmsr-312 18 4 we we PRON bjmsr-312 18 5 are be AUX bjmsr-312 18 6 confronted confront VERB bjmsr-312 18 7 with with ADP bjmsr-312 18 8 a a DET bjmsr-312 18 9 weighted weight VERB bjmsr-312 18 10 median median ADJ bjmsr-312 18 11 problem problem NOUN bjmsr-312 18 12 . . PUNCT bjmsr-312 19 1 2 2 X bjmsr-312 19 2 . . NUM bjmsr-312 19 3 weighted weight VERB bjmsr-312 19 4 median median ADJ bjmsr-312 19 5 computation computation NOUN bjmsr-312 19 6 ( ( PUNCT bjmsr-312 19 7 restricted restrict VERB bjmsr-312 19 8 one one NUM bjmsr-312 19 9 parameter parameter NOUN bjmsr-312 19 10 model model NOUN bjmsr-312 19 11 ) ) PUNCT bjmsr-312 19 12 let let VERB bjmsr-312 19 13 us we PRON bjmsr-312 19 14 now now ADV bjmsr-312 19 15 consider consider VERB bjmsr-312 19 16 a a DET bjmsr-312 19 17 simple simple ADJ bjmsr-312 19 18 restricted restrict VERB bjmsr-312 19 19 linear linear NOUN bjmsr-312 19 20 model model NOUN bjmsr-312 19 21 in in ADP bjmsr-312 19 22 which which PRON bjmsr-312 19 23 m=1 m=1 VERB bjmsr-312 19 24 namely namely ADV bjmsr-312 19 25 , , PUNCT bjmsr-312 19 26 yi yi NOUN bjmsr-312 19 27 = = NOUN bjmsr-312 19 28 ß1xi1 ß1xi1 NOUN bjmsr-312 19 29 + + CCONJ bjmsr-312 19 30 ui ui PROPN bjmsr-312 19 31 ( ( PUNCT bjmsr-312 19 32 3 3 NUM bjmsr-312 19 33 ) ) PUNCT bjmsr-312 19 34 for for ADP bjmsr-312 19 35 the the DET bjmsr-312 19 36 model model NOUN bjmsr-312 19 37 given give VERB bjmsr-312 19 38 by by ADP bjmsr-312 19 39 ( ( PUNCT bjmsr-312 19 40 3 3 NUM bjmsr-312 19 41 ) ) PUNCT bjmsr-312 19 42 , , PUNCT bjmsr-312 19 43 the the DET bjmsr-312 19 44 l1 l1 PROPN bjmsr-312 19 45 norm norm VERB bjmsr-312 19 46 objective objective ADJ bjmsr-312 19 47 function function NOUN bjmsr-312 19 48 s s VERB bjmsr-312 19 49 to to PART bjmsr-312 19 50 be be AUX bjmsr-312 19 51 minimized minimize VERB bjmsr-312 19 52 will will AUX bjmsr-312 19 53 be be AUX bjmsr-312 19 54 , , PUNCT bjmsr-312 19 55 n n CCONJ bjmsr-312 19 56 n n PROPN bjmsr-312 19 57 s s NOUN bjmsr-312 19 58 = = SYM bjmsr-312 19 59 σ σ PROPN bjmsr-312 19 60 │ │ NOUN bjmsr-312 19 61 yi yi NOUN bjmsr-312 19 62 ß1xi1 ß1xi1 NOUN bjmsr-312 19 63 │ │ NOUN bjmsr-312 19 64 = = SYM bjmsr-312 19 65 σ σ PROPN bjmsr-312 19 66 │ │ NOUN bjmsr-312 19 67 xi1 xi1 NOUN bjmsr-312 19 68 │ │ VERB bjmsr-312 19 69 │ │ VERB bjmsr-312 19 70 yi yi NOUN bjmsr-312 19 71 / / SYM bjmsr-312 19 72 xi1 xi1 PROPN bjmsr-312 19 73 ß ß X bjmsr-312 19 74 │ │ X bjmsr-312 19 75 ( ( PUNCT bjmsr-312 19 76 4 4 NUM bjmsr-312 19 77 ) ) PUNCT bjmsr-312 19 78 mailto:bijan@bidabad.com mailto:bijan@bidabad.com NOUN bjmsr-312 20 1 copyright copyright PROPN bjmsr-312 20 2 © © PROPN bjmsr-312 20 3 cc cc PROPN bjmsr-312 20 4 - - PUNCT bjmsr-312 20 5 by by ADP bjmsr-312 20 6 - - PUNCT bjmsr-312 20 7 nc nc PROPN bjmsr-312 20 8 2019 2019 NUM bjmsr-312 20 9 , , PUNCT bjmsr-312 20 10 bjmsr bjmsr PROPN bjmsr-312 20 11 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 20 12 bangladesh bangladesh PROPN bjmsr-312 20 13 journal journal PROPN bjmsr-312 20 14 of of ADP bjmsr-312 20 15 multidisciplinary multidisciplinary ADJ bjmsr-312 20 16 scientific scientific ADJ bjmsr-312 20 17 research research NOUN bjmsr-312 20 18 vol vol NOUN bjmsr-312 20 19 . . PROPN bjmsr-312 21 1 1 1 NUM bjmsr-312 21 2 , , PUNCT bjmsr-312 21 3 no no INTJ bjmsr-312 21 4 . . NOUN bjmsr-312 21 5 1 1 NUM bjmsr-312 21 6 ; ; PUNCT bjmsr-312 22 1 2019 2019 NUM bjmsr-312 22 2 20 20 NUM bjmsr-312 22 3 i=1 i=1 PROPN bjmsr-312 22 4 i=1 i=1 PROPN bjmsr-312 22 5 two two NUM bjmsr-312 22 6 series series NOUN bjmsr-312 22 7 of of ADP bjmsr-312 22 8 computations computation NOUN bjmsr-312 22 9 are be AUX bjmsr-312 22 10 necessary necessary ADJ bjmsr-312 22 11 to to PART bjmsr-312 22 12 compute compute VERB bjmsr-312 22 13 the the DET bjmsr-312 22 14 weighted weighted ADJ bjmsr-312 22 15 median median NOUN bjmsr-312 22 16 . . PUNCT bjmsr-312 23 1 one one NUM bjmsr-312 23 2 sorting sort VERB bjmsr-312 23 3 algorithm algorithm NOUN bjmsr-312 23 4 is be AUX bjmsr-312 23 5 essential essential ADJ bjmsr-312 23 6 to to PART bjmsr-312 23 7 sort sort VERB bjmsr-312 23 8 the the DET bjmsr-312 23 9 ratio ratio NOUN bjmsr-312 23 10 array array NOUN bjmsr-312 23 11 ( ( PUNCT bjmsr-312 23 12 yi yi NOUN bjmsr-312 23 13 / / SYM bjmsr-312 23 14 xi1 xi1 PROPN bjmsr-312 23 15 ) ) PUNCT bjmsr-312 23 16 and and CCONJ bjmsr-312 23 17 restoring restore VERB bjmsr-312 23 18 the the DET bjmsr-312 23 19 corresponding correspond VERB bjmsr-312 23 20 subscripts subscript NOUN bjmsr-312 23 21 for for ADP bjmsr-312 23 22 the the DET bjmsr-312 23 23 second second ADJ bjmsr-312 23 24 part part NOUN bjmsr-312 23 25 of of ADP bjmsr-312 23 26 the the DET bjmsr-312 23 27 calculation calculation NOUN bjmsr-312 23 28 to to PART bjmsr-312 23 29 find find VERB bjmsr-312 23 30 the the DET bjmsr-312 23 31 left left ADJ bjmsr-312 23 32 and and CCONJ bjmsr-312 23 33 right right ADJ bjmsr-312 23 34 weights weight NOUN bjmsr-312 23 35 ( ( PUNCT bjmsr-312 23 36 │ │ X bjmsr-312 23 37 xi1 xi1 NOUN bjmsr-312 23 38 │ │ ADJ bjmsr-312 23 39 ) ) PUNCT bjmsr-312 23 40 sequences sequence NOUN bjmsr-312 23 41 . . PUNCT bjmsr-312 24 1 efficient efficient ADJ bjmsr-312 24 2 sorting sort VERB bjmsr-312 24 3 algorithms algorithm NOUN bjmsr-312 24 4 exist exist VERB bjmsr-312 24 5 for for ADP bjmsr-312 24 6 the the DET bjmsr-312 24 7 first first ADJ bjmsr-312 24 8 part part NOUN bjmsr-312 24 9 of of ADP bjmsr-312 24 10 the the DET bjmsr-312 24 11 computation computation NOUN bjmsr-312 24 12 . . PUNCT bjmsr-312 25 1 the the DET bjmsr-312 25 2 algorithms algorithm NOUN bjmsr-312 25 3 ' ' PUNCT bjmsr-312 25 4 quicksort quicksort NOUN bjmsr-312 25 5 ' ' PUNCT bjmsr-312 25 6 of of ADP bjmsr-312 25 7 hoare hoare PROPN bjmsr-312 25 8 ( ( PUNCT bjmsr-312 25 9 1961,62 1961,62 PROPN bjmsr-312 25 10 ) ) PUNCT bjmsr-312 25 11 , , PUNCT bjmsr-312 25 12 ' ' PUNCT bjmsr-312 25 13 quickersort quickersort NOUN bjmsr-312 25 14 ' ' PUNCT bjmsr-312 25 15 of of ADP bjmsr-312 25 16 scowen scowen NOUN bjmsr-312 25 17 ( ( PUNCT bjmsr-312 25 18 1965 1965 NUM bjmsr-312 25 19 ) ) PUNCT bjmsr-312 25 20 and and CCONJ bjmsr-312 25 21 ' ' PUNCT bjmsr-312 25 22 sort sort VERB bjmsr-312 25 23 ' ' PUNCT bjmsr-312 25 24 of of ADP bjmsr-312 25 25 singleton singleton PROPN bjmsr-312 25 26 ( ( PUNCT bjmsr-312 25 27 1969 1969 NUM bjmsr-312 25 28 ) ) PUNCT bjmsr-312 25 29 have have VERB bjmsr-312 25 30 desirable desirable ADJ bjmsr-312 25 31 performances performance NOUN bjmsr-312 25 32 and and CCONJ bjmsr-312 25 33 efficiencies efficiency NOUN bjmsr-312 25 34 . . PUNCT bjmsr-312 26 1 for for ADP bjmsr-312 26 2 the the DET bjmsr-312 26 3 second second ADJ bjmsr-312 26 4 part part NOUN bjmsr-312 26 5 of of ADP bjmsr-312 26 6 the the DET bjmsr-312 26 7 computation computation NOUN bjmsr-312 26 8 , , PUNCT bjmsr-312 26 9 there there PRON bjmsr-312 26 10 is be VERB bjmsr-312 26 11 no no DET bjmsr-312 26 12 special special ADJ bjmsr-312 26 13 purpose purpose NOUN bjmsr-312 26 14 procedure procedure NOUN bjmsr-312 26 15 , , PUNCT bjmsr-312 26 16 but but CCONJ bjmsr-312 26 17 bloomfield bloomfield PROPN bjmsr-312 26 18 and and CCONJ bjmsr-312 26 19 steiger steiger PROPN bjmsr-312 26 20 ( ( PUNCT bjmsr-312 26 21 1980 1980 NUM bjmsr-312 26 22 ) ) PUNCT bjmsr-312 26 23 used use VERB bjmsr-312 26 24 the the DET bjmsr-312 26 25 partial partial ADJ bjmsr-312 26 26 sorting sorting NOUN bjmsr-312 26 27 of of ADP bjmsr-312 26 28 chambers chamber NOUN bjmsr-312 26 29 ( ( PUNCT bjmsr-312 26 30 1971 1971 NUM bjmsr-312 26 31 ) ) PUNCT bjmsr-312 26 32 to to PART bjmsr-312 26 33 give give VERB bjmsr-312 26 34 an an DET bjmsr-312 26 35 efficient efficient ADJ bjmsr-312 26 36 way way NOUN bjmsr-312 26 37 to to PART bjmsr-312 26 38 combine combine VERB bjmsr-312 26 39 the the DET bjmsr-312 26 40 two two NUM bjmsr-312 26 41 steps step NOUN bjmsr-312 26 42 of of ADP bjmsr-312 26 43 sorting sort VERB bjmsr-312 26 44 and and CCONJ bjmsr-312 26 45 finding find VERB bjmsr-312 26 46 the the DET bjmsr-312 26 47 optimal optimal ADJ bjmsr-312 26 48 observation observation NOUN bjmsr-312 26 49 . . PUNCT bjmsr-312 27 1 the the DET bjmsr-312 27 2 superiority superiority NOUN bjmsr-312 27 3 of of ADP bjmsr-312 27 4 this this DET bjmsr-312 27 5 procedure procedure NOUN bjmsr-312 27 6 is be AUX bjmsr-312 27 7 in in ADP bjmsr-312 27 8 sorting sort VERB bjmsr-312 27 9 the the DET bjmsr-312 27 10 smaller small ADJ bjmsr-312 27 11 segments segment NOUN bjmsr-312 27 12 of of ADP bjmsr-312 27 13 the the DET bjmsr-312 27 14 array array NOUN bjmsr-312 27 15 rather rather ADV bjmsr-312 27 16 than than ADP bjmsr-312 27 17 all all DET bjmsr-312 27 18 its its PRON bjmsr-312 27 19 elements element NOUN bjmsr-312 27 20 . . PUNCT bjmsr-312 28 1 with with ADP bjmsr-312 28 2 some some DET bjmsr-312 28 3 modification modification NOUN bjmsr-312 28 4 , , PUNCT bjmsr-312 28 5 this this DET bjmsr-312 28 6 procedure procedure NOUN bjmsr-312 28 7 is be AUX bjmsr-312 28 8 used use VERB bjmsr-312 28 9 by by ADP bjmsr-312 28 10 bidabad bidabad NOUN bjmsr-312 28 11 ( ( PUNCT bjmsr-312 28 12 1989a 1989a NUM bjmsr-312 28 13 , , PUNCT bjmsr-312 28 14 b b NOUN bjmsr-312 28 15 ) ) PUNCT bjmsr-312 28 16 . . PUNCT bjmsr-312 29 1 the the DET bjmsr-312 29 2 procedure procedure NOUN bjmsr-312 29 3 can can AUX bjmsr-312 29 4 be be AUX bjmsr-312 29 5 stated state VERB bjmsr-312 29 6 as as ADP bjmsr-312 29 7 the the DET bjmsr-312 29 8 following follow VERB bjmsr-312 29 9 function function NOUN bjmsr-312 29 10 . . PUNCT bjmsr-312 30 1 function function NOUN bjmsr-312 30 2 lwmed lwme VERB bjmsr-312 30 3 ( ( PUNCT bjmsr-312 30 4 n n CCONJ bjmsr-312 30 5 , , PUNCT bjmsr-312 30 6 ys ys INTJ bjmsr-312 30 7 , , PUNCT bjmsr-312 30 8 w w NOUN bjmsr-312 30 9 , , PUNCT bjmsr-312 30 10 l l NOUN bjmsr-312 30 11 ) ) PUNCT bjmsr-312 30 12 step step NOUN bjmsr-312 30 13 0 0 NUM bjmsr-312 30 14 ) ) PUNCT bjmsr-312 30 15 initialization initialization NOUN bjmsr-312 30 16 . . PUNCT bjmsr-312 31 1 real real ADJ bjmsr-312 31 2 : : PUNCT bjmsr-312 31 3 ys(n ys(n NUM bjmsr-312 31 4 ) ) PUNCT bjmsr-312 31 5 , , PUNCT bjmsr-312 31 6 w(n w(n PROPN bjmsr-312 31 7 ) ) PUNCT bjmsr-312 31 8 . . PUNCT bjmsr-312 32 1 integer integer NOUN bjmsr-312 32 2 : : PUNCT bjmsr-312 32 3 l(n l(n PROPN bjmsr-312 32 4 ) ) PUNCT bjmsr-312 32 5 , , PUNCT bjmsr-312 32 6 hi hi INTJ bjmsr-312 32 7 . . PUNCT bjmsr-312 32 8 set set NOUN bjmsr-312 32 9 : : PUNCT bjmsr-312 32 10 ii=0 ii=0 NOUN bjmsr-312 32 11 , , PUNCT bjmsr-312 32 12 shi=0 shi=0 NOUN bjmsr-312 32 13 , , PUNCT bjmsr-312 32 14 slo=0 slo=0 NOUN bjmsr-312 32 15 , , PUNCT bjmsr-312 32 16 sz=0 sz=0 NOUN bjmsr-312 32 17 , , PUNCT bjmsr-312 32 18 sp=0 sp=0 NOUN bjmsr-312 32 19 , , PUNCT bjmsr-312 32 20 sn=0 sn=0 VERB bjmsr-312 32 21 . . PUNCT bjmsr-312 33 1 step step NOUN bjmsr-312 33 2 1 1 NUM bjmsr-312 33 3 ) ) PUNCT bjmsr-312 33 4 compute compute NOUN bjmsr-312 33 5 left leave VERB bjmsr-312 33 6 , , PUNCT bjmsr-312 33 7 the the DET bjmsr-312 33 8 middle middle ADJ bjmsr-312 33 9 and and CCONJ bjmsr-312 33 10 right right ADJ bjmsr-312 33 11 sum sum NOUN bjmsr-312 33 12 of of ADP bjmsr-312 33 13 weights weight NOUN bjmsr-312 33 14 . . PUNCT bjmsr-312 34 1 do do AUX bjmsr-312 34 2 loop loop VERB bjmsr-312 34 3 for for ADP bjmsr-312 34 4 i=1,n i=1,n PROPN bjmsr-312 34 5 : : PUNCT bjmsr-312 34 6 w(i)= w(i)= NOUN bjmsr-312 34 7 │ │ X bjmsr-312 34 8 w(i w(i X bjmsr-312 34 9 ) ) PUNCT bjmsr-312 34 10 │ │ PUNCT bjmsr-312 34 11 ; ; PUNCT bjmsr-312 34 12 if if SCONJ bjmsr-312 34 13 ys(i)<0 ys(i)<0 NUM bjmsr-312 34 14 , , PUNCT bjmsr-312 34 15 then then ADV bjmsr-312 34 16 sn sn NOUN bjmsr-312 34 17 = = NOUN bjmsr-312 34 18 sn+w(i sn+w(i NOUN bjmsr-312 34 19 ) ) PUNCT bjmsr-312 34 20 , , PUNCT bjmsr-312 34 21 if if SCONJ bjmsr-312 34 22 ys(i)>0 ys(i)>0 PROPN bjmsr-312 34 23 , , PUNCT bjmsr-312 34 24 then then ADV bjmsr-312 34 25 sp sp VERB bjmsr-312 34 26 = = NOUN bjmsr-312 34 27 sp+w(i sp+w(i X bjmsr-312 34 28 ) ) PUNCT bjmsr-312 34 29 , , PUNCT bjmsr-312 34 30 if if SCONJ bjmsr-312 34 31 ys(i)=0 ys(i)=0 PROPN bjmsr-312 34 32 then then ADV bjmsr-312 34 33 sz sz NOUN bjmsr-312 34 34 = = NOUN bjmsr-312 34 35 sz+w(i sz+w(i NOUN bjmsr-312 34 36 ) ) PUNCT bjmsr-312 34 37 ; ; PUNCT bjmsr-312 34 38 end end NOUN bjmsr-312 34 39 do do VERB bjmsr-312 34 40 . . PUNCT bjmsr-312 35 1 if if SCONJ bjmsr-312 35 2 shi≤slo shi≤slo PROPN bjmsr-312 35 3 then then ADV bjmsr-312 35 4 go go VERB bjmsr-312 35 5 to to PART bjmsr-312 35 6 step step VERB bjmsr-312 35 7 2.b 2.b NUM bjmsr-312 35 8 , , PUNCT bjmsr-312 35 9 otherwise otherwise ADV bjmsr-312 35 10 go go VERB bjmsr-312 35 11 to to PART bjmsr-312 35 12 step step VERB bjmsr-312 35 13 2.a 2.a NUM bjmsr-312 35 14 . . PUNCT bjmsr-312 36 1 step step NOUN bjmsr-312 36 2 2 2 NUM bjmsr-312 36 3 ) ) PUNCT bjmsr-312 36 4 assign assign VERB bjmsr-312 36 5 subscripts subscript NOUN bjmsr-312 36 6 for for ADP bjmsr-312 36 7 arrays array NOUN bjmsr-312 36 8 . . PUNCT bjmsr-312 37 1 a. a. NOUN bjmsr-312 37 2 let let VERB bjmsr-312 37 3 : : PUNCT bjmsr-312 37 4 shi=0 shi=0 VERB bjmsr-312 37 5 . . PUNCT bjmsr-312 38 1 do do AUX bjmsr-312 38 2 loop loop VERB bjmsr-312 38 3 for for ADP bjmsr-312 38 4 i=1,n i=1,n NOUN bjmsr-312 38 5 : : PUNCT bjmsr-312 38 6 if if SCONJ bjmsr-312 38 7 ys(i)≤0 ys(i)≤0 NOUN bjmsr-312 38 8 go go VERB bjmsr-312 38 9 to to PART bjmsr-312 38 10 continue continue VERB bjmsr-312 38 11 , , PUNCT bjmsr-312 38 12 otherwise otherwise ADV bjmsr-312 38 13 ii ii VERB bjmsr-312 38 14 = = NOUN bjmsr-312 38 15 ii+1 ii+1 NOUN bjmsr-312 38 16 , , PUNCT bjmsr-312 38 17 l(ii)=i l(ii)=i ADJ bjmsr-312 38 18 , , PUNCT bjmsr-312 38 19 continue continue VERB bjmsr-312 38 20 , , PUNCT bjmsr-312 38 21 end end VERB bjmsr-312 38 22 do do VERB bjmsr-312 38 23 . . PUNCT bjmsr-312 39 1 go go VERB bjmsr-312 39 2 to to PART bjmsr-312 39 3 step step VERB bjmsr-312 39 4 2.c 2.c NUM bjmsr-312 39 5 . . PUNCT bjmsr-312 40 1 b. b. PROPN bjmsr-312 41 1 let let VERB bjmsr-312 41 2 : : PUNCT bjmsr-312 41 3 slo=0 slo=0 VERB bjmsr-312 41 4 . . PUNCT bjmsr-312 42 1 do do AUX bjmsr-312 42 2 loop loop VERB bjmsr-312 42 3 for for ADP bjmsr-312 42 4 i=1,n i=1,n NOUN bjmsr-312 42 5 : : PUNCT bjmsr-312 42 6 if if SCONJ bjmsr-312 42 7 ys(i)>0 ys(i)>0 PROPN bjmsr-312 42 8 go go VERB bjmsr-312 42 9 to to PART bjmsr-312 42 10 continue continue VERB bjmsr-312 42 11 , , PUNCT bjmsr-312 42 12 otherwise otherwise ADV bjmsr-312 42 13 ii ii VERB bjmsr-312 42 14 = = NOUN bjmsr-312 42 15 ii+1 ii+1 NOUN bjmsr-312 42 16 , , PUNCT bjmsr-312 42 17 l(ii)=i l(ii)=i ADJ bjmsr-312 42 18 , , PUNCT bjmsr-312 42 19 continue continue VERB bjmsr-312 42 20 , , PUNCT bjmsr-312 42 21 end end VERB bjmsr-312 42 22 do do AUX bjmsr-312 42 23 . . PUNCT bjmsr-312 43 1 c. c. PROPN bjmsr-312 43 2 let let VERB bjmsr-312 43 3 : : PUNCT bjmsr-312 43 4 lo=1 lo=1 PROPN bjmsr-312 43 5 , , PUNCT bjmsr-312 43 6 hi hi PROPN bjmsr-312 43 7 = = PROPN bjmsr-312 43 8 ii ii NOUN bjmsr-312 43 9 . . PUNCT bjmsr-312 44 1 step step NOUN bjmsr-312 44 2 3 3 NUM bjmsr-312 44 3 ) ) PUNCT bjmsr-312 44 4 check check NOUN bjmsr-312 44 5 for for ADP bjmsr-312 44 6 solution solution NOUN bjmsr-312 44 7 . . PUNCT bjmsr-312 45 1 if if SCONJ bjmsr-312 45 2 hi hi INTJ bjmsr-312 45 3 > > X bjmsr-312 45 4 lo+1 lo+1 NUM bjmsr-312 45 5 then then ADV bjmsr-312 45 6 go go VERB bjmsr-312 45 7 to to PART bjmsr-312 45 8 step step VERB bjmsr-312 45 9 4 4 NUM bjmsr-312 45 10 , , PUNCT bjmsr-312 45 11 otherwise otherwise ADV bjmsr-312 45 12 lwmed lwme VERB bjmsr-312 45 13 = = PRON bjmsr-312 45 14 l(lo l(lo NUM bjmsr-312 45 15 ) ) PUNCT bjmsr-312 45 16 . . PUNCT bjmsr-312 46 1 if if SCONJ bjmsr-312 46 2 lo lo PROPN bjmsr-312 46 3 = = NOUN bjmsr-312 46 4 hi hi NOUN bjmsr-312 46 5 return return NOUN bjmsr-312 46 6 , , PUNCT bjmsr-312 46 7 otherwise otherwise ADV bjmsr-312 46 8 if if SCONJ bjmsr-312 46 9 ys(l(lo))≤ys(l(hi ys(l(lo))≤ys(l(hi NUM bjmsr-312 46 10 ) ) PUNCT bjmsr-312 46 11 ) ) PUNCT bjmsr-312 46 12 go go VERB bjmsr-312 46 13 to to PART bjmsr-312 46 14 step step VERB bjmsr-312 46 15 3.a 3.a NUM bjmsr-312 46 16 , , PUNCT bjmsr-312 46 17 otherwise otherwise ADV bjmsr-312 46 18 lt lt PROPN bjmsr-312 46 19 = = PROPN bjmsr-312 46 20 l(lo l(lo PROPN bjmsr-312 46 21 ) ) PUNCT bjmsr-312 46 22 , , PUNCT bjmsr-312 46 23 l(lo)=l(hi l(lo)=l(hi NOUN bjmsr-312 46 24 ) ) PUNCT bjmsr-312 46 25 , , PUNCT bjmsr-312 46 26 l(hi)=lt l(hi)=lt PROPN bjmsr-312 46 27 , , PUNCT bjmsr-312 46 28 lwmed lwme VERB bjmsr-312 46 29 = = PRON bjmsr-312 46 30 l(lo l(lo NUM bjmsr-312 46 31 ) ) PUNCT bjmsr-312 46 32 . . PUNCT bjmsr-312 47 1 a. a. NOUN bjmsr-312 48 1 if if SCONJ bjmsr-312 48 2 shi+w(l(hi))>slo+w(l(lo shi+w(l(hi))>slo+w(l(lo VERB bjmsr-312 48 3 ) ) PUNCT bjmsr-312 48 4 ) ) PUNCT bjmsr-312 49 1 then then ADV bjmsr-312 49 2 set set VERB bjmsr-312 49 3 lwmed lwmed ADJ bjmsr-312 49 4 = = SYM bjmsr-312 49 5 l(hi l(hi PROPN bjmsr-312 49 6 ) ) PUNCT bjmsr-312 49 7 , , PUNCT bjmsr-312 49 8 otherwise otherwise ADV bjmsr-312 49 9 return return VERB bjmsr-312 49 10 . . PUNCT bjmsr-312 50 1 step step NOUN bjmsr-312 50 2 4 4 NUM bjmsr-312 50 3 ) ) PUNCT bjmsr-312 50 4 divide divide VERB bjmsr-312 50 5 the the DET bjmsr-312 50 6 string string NOUN bjmsr-312 50 7 into into ADP bjmsr-312 50 8 two two NUM bjmsr-312 50 9 halves half NOUN bjmsr-312 50 10 then then ADV bjmsr-312 50 11 sort sort ADV bjmsr-312 50 12 . . PUNCT bjmsr-312 51 1 set set NOUN bjmsr-312 51 2 : : PUNCT bjmsr-312 51 3 mid=(lo+hi)/2 mid=(lo+hi)/2 PROPN bjmsr-312 51 4 , , PUNCT bjmsr-312 51 5 lop lop NOUN bjmsr-312 51 6 = = SYM bjmsr-312 51 7 lo+1 lo+1 PROPN bjmsr-312 51 8 , , PUNCT bjmsr-312 51 9 lt lt PROPN bjmsr-312 51 10 = = PROPN bjmsr-312 51 11 l(mid l(mid PROPN bjmsr-312 51 12 ) ) PUNCT bjmsr-312 51 13 , , PUNCT bjmsr-312 51 14 l(mid)=l(lop),l(lop)=lt l(mid)=l(lop),l(lop)=lt PROPN bjmsr-312 51 15 . . PUNCT bjmsr-312 52 1 a. a. NOUN bjmsr-312 53 1 if if SCONJ bjmsr-312 53 2 ys(l(lop))≤ys(l(hi ys(l(lop))≤ys(l(hi X bjmsr-312 53 3 ) ) PUNCT bjmsr-312 53 4 ) ) PUNCT bjmsr-312 53 5 then then ADV bjmsr-312 53 6 go go VERB bjmsr-312 53 7 to to PART bjmsr-312 53 8 step step VERB bjmsr-312 53 9 4.b 4.b NUM bjmsr-312 53 10 , , PUNCT bjmsr-312 53 11 otherwise otherwise ADV bjmsr-312 53 12 lt lt PROPN bjmsr-312 53 13 = = NOUN bjmsr-312 53 14 l(lop l(lop NOUN bjmsr-312 53 15 ) ) PUNCT bjmsr-312 53 16 , , PUNCT bjmsr-312 53 17 l(lop)=l(hi l(lop)=l(hi PROPN bjmsr-312 53 18 ) ) PUNCT bjmsr-312 53 19 , , PUNCT bjmsr-312 54 1 l(hi)=lt l(hi)=lt PROPN bjmsr-312 54 2 . . PUNCT bjmsr-312 54 3 b. b. PROPN bjmsr-312 54 4 if if SCONJ bjmsr-312 54 5 ys(l(lo))≤ys(l(hi ys(l(lo))≤ys(l(hi PROPN bjmsr-312 54 6 ) ) PUNCT bjmsr-312 54 7 ) ) PUNCT bjmsr-312 54 8 then then ADV bjmsr-312 54 9 go go VERB bjmsr-312 54 10 to to PART bjmsr-312 54 11 step step NOUN bjmsr-312 54 12 4.c 4.c NUM bjmsr-312 54 13 , , PUNCT bjmsr-312 54 14 otherwise otherwise ADV bjmsr-312 54 15 lt lt PROPN bjmsr-312 54 16 = = PROPN bjmsr-312 54 17 l(lo l(lo PROPN bjmsr-312 54 18 ) ) PUNCT bjmsr-312 54 19 , , PUNCT bjmsr-312 54 20 l(lo)=l(hi l(lo)=l(hi NOUN bjmsr-312 54 21 ) ) PUNCT bjmsr-312 54 22 , , PUNCT bjmsr-312 55 1 l(hi)=lt l(hi)=lt PROPN bjmsr-312 55 2 . . PUNCT bjmsr-312 55 3 c. c. PROPN bjmsr-312 55 4 if if SCONJ bjmsr-312 55 5 ys(l(lop))≤ys(l(lo ys(l(lop))≤ys(l(lo NOUN bjmsr-312 55 6 ) ) PUNCT bjmsr-312 55 7 ) ) PUNCT bjmsr-312 56 1 then then ADV bjmsr-312 56 2 go go VERB bjmsr-312 56 3 to to PART bjmsr-312 56 4 step step VERB bjmsr-312 56 5 5 5 NUM bjmsr-312 56 6 , , PUNCT bjmsr-312 56 7 otherwise otherwise ADV bjmsr-312 56 8 lt lt PROPN bjmsr-312 56 9 = = NOUN bjmsr-312 56 10 l(lop l(lop NOUN bjmsr-312 56 11 ) ) PUNCT bjmsr-312 56 12 , , PUNCT bjmsr-312 56 13 l(lop)=l(lo l(lop)=l(lo PROPN bjmsr-312 56 14 ) ) PUNCT bjmsr-312 56 15 , , PUNCT bjmsr-312 57 1 l(lo)=lt l(lo)=lt PROPN bjmsr-312 57 2 . . PUNCT bjmsr-312 57 3 step step NOUN bjmsr-312 57 4 5 5 NUM bjmsr-312 57 5 ) ) PUNCT bjmsr-312 57 6 compute compute VERB bjmsr-312 57 7 the the DET bjmsr-312 57 8 accumulation accumulation NOUN bjmsr-312 57 9 of of ADP bjmsr-312 57 10 weights weight NOUN bjmsr-312 57 11 . . PUNCT bjmsr-312 58 1 let let VERB bjmsr-312 58 2 : : PUNCT bjmsr-312 58 3 lwmed lwmed VERB bjmsr-312 58 4 = = SYM bjmsr-312 58 5 l(lo l(lo NUM bjmsr-312 58 6 ) ) PUNCT bjmsr-312 58 7 , , PUNCT bjmsr-312 58 8 i i PROPN bjmsr-312 58 9 = = NOUN bjmsr-312 58 10 lop lop PROPN bjmsr-312 58 11 , , PUNCT bjmsr-312 58 12 j j X bjmsr-312 58 13 = = X bjmsr-312 58 14 hi hi PROPN bjmsr-312 58 15 , , PUNCT bjmsr-312 58 16 xt xt X bjmsr-312 58 17 = = X bjmsr-312 58 18 ys(lwmed ys(lwme VERB bjmsr-312 58 19 ) ) PUNCT bjmsr-312 58 20 , , PUNCT bjmsr-312 58 21 tlo tlo PROPN bjmsr-312 58 22 = = SYM bjmsr-312 58 23 slo slo PROPN bjmsr-312 58 24 , , PUNCT bjmsr-312 58 25 thi thi PROPN bjmsr-312 58 26 = = PROPN bjmsr-312 58 27 shi shi PROPN bjmsr-312 58 28 . . PUNCT bjmsr-312 59 1 a. a. PROPN bjmsr-312 59 2 set set PROPN bjmsr-312 59 3 : : PUNCT bjmsr-312 59 4 tlo tlo PROPN bjmsr-312 59 5 = = PUNCT bjmsr-312 59 6 tlo+w(l(i tlo+w(l(i NOUN bjmsr-312 59 7 ) ) PUNCT bjmsr-312 59 8 ) ) PUNCT bjmsr-312 59 9 , , PUNCT bjmsr-312 59 10 i i PRON bjmsr-312 59 11 = = NOUN bjmsr-312 59 12 i+1 i+1 VERB bjmsr-312 59 13 . . PUNCT bjmsr-312 60 1 if if SCONJ bjmsr-312 60 2 ys(l(i))xt ys(l(j))>xt PROPN bjmsr-312 62 3 then then ADV bjmsr-312 62 4 go go VERB bjmsr-312 62 5 to to PART bjmsr-312 62 6 step step VERB bjmsr-312 62 7 5.b 5.b NUM bjmsr-312 62 8 , , PUNCT bjmsr-312 62 9 otherwise otherwise ADV bjmsr-312 62 10 if if SCONJ bjmsr-312 62 11 j≤i j≤i NOUN bjmsr-312 62 12 then then ADV bjmsr-312 62 13 go go VERB bjmsr-312 62 14 to to PART bjmsr-312 62 15 step step VERB bjmsr-312 62 16 6 6 NUM bjmsr-312 62 17 , , PUNCT bjmsr-312 62 18 otherwise otherwise ADV bjmsr-312 62 19 lt lt PROPN bjmsr-312 62 20 = = NOUN bjmsr-312 62 21 l(i l(i NOUN bjmsr-312 62 22 ) ) PUNCT bjmsr-312 62 23 , , PUNCT bjmsr-312 62 24 l(i)=l(j l(i)=l(j NOUN bjmsr-312 62 25 ) ) PUNCT bjmsr-312 62 26 , , PUNCT bjmsr-312 62 27 l(j)=lt l(j)=lt NOUN bjmsr-312 62 28 , , PUNCT bjmsr-312 62 29 go go VERB bjmsr-312 62 30 to to PART bjmsr-312 62 31 step step VERB bjmsr-312 62 32 5.a 5.a NUM bjmsr-312 62 33 . . PUNCT bjmsr-312 63 1 step step NOUN bjmsr-312 63 2 6 6 NUM bjmsr-312 63 3 ) ) PUNCT bjmsr-312 63 4 test test NOUN bjmsr-312 63 5 for for ADP bjmsr-312 63 6 solution solution NOUN bjmsr-312 63 7 . . PUNCT bjmsr-312 64 1 copyright copyright NOUN bjmsr-312 64 2 © © PROPN bjmsr-312 64 3 cc cc PROPN bjmsr-312 64 4 - - PUNCT bjmsr-312 64 5 by by ADP bjmsr-312 64 6 - - PUNCT bjmsr-312 64 7 nc nc PROPN bjmsr-312 64 8 2019 2019 NUM bjmsr-312 64 9 , , PUNCT bjmsr-312 64 10 bjmsr bjmsr PROPN bjmsr-312 64 11 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 64 12 bangladesh bangladesh PROPN bjmsr-312 64 13 journal journal PROPN bjmsr-312 64 14 of of ADP bjmsr-312 64 15 multidisciplinary multidisciplinary ADJ bjmsr-312 64 16 scientific scientific ADJ bjmsr-312 64 17 research research NOUN bjmsr-312 64 18 vol vol NOUN bjmsr-312 64 19 . . PROPN bjmsr-312 65 1 1 1 NUM bjmsr-312 65 2 , , PUNCT bjmsr-312 65 3 no no INTJ bjmsr-312 65 4 . . NOUN bjmsr-312 65 5 1 1 NUM bjmsr-312 65 6 ; ; PUNCT bjmsr-312 65 7 2019 2019 NUM bjmsr-312 65 8 21 21 NUM bjmsr-312 65 9 let let VERB bjmsr-312 65 10 : : PUNCT bjmsr-312 65 11 test test NOUN bjmsr-312 65 12 = = SYM bjmsr-312 65 13 w(lwmed w(lwme VERB bjmsr-312 65 14 ) ) PUNCT bjmsr-312 65 15 . . PUNCT bjmsr-312 66 1 if if SCONJ bjmsr-312 66 2 i≠j i≠j NOUN bjmsr-312 66 3 then then ADV bjmsr-312 66 4 go go VERB bjmsr-312 66 5 to to PART bjmsr-312 66 6 step step VERB bjmsr-312 66 7 6.a 6.a NUM bjmsr-312 66 8 , , PUNCT bjmsr-312 66 9 otherwise otherwise ADV bjmsr-312 66 10 test test NOUN bjmsr-312 66 11 = = SYM bjmsr-312 66 12 test+w(l(i test+w(l(i NOUN bjmsr-312 66 13 ) ) PUNCT bjmsr-312 66 14 ) ) PUNCT bjmsr-312 66 15 , , PUNCT bjmsr-312 66 16 i i PRON bjmsr-312 66 17 = = VERB bjmsr-312 66 18 i+1 i+1 PROPN bjmsr-312 66 19 , , PUNCT bjmsr-312 66 20 j j NOUN bjmsr-312 66 21 = = NOUN bjmsr-312 66 22 j-1 j-1 ADV bjmsr-312 66 23 . . PUNCT bjmsr-312 67 1 a. a. NOUN bjmsr-312 67 2 if if SCONJ bjmsr-312 67 3 test≥ test≥ VERB bjmsr-312 67 4 │ │ ADJ bjmsr-312 67 5 thi thi NOUN bjmsr-312 67 6 - - PUNCT bjmsr-312 67 7 tlo tlo NOUN bjmsr-312 67 8 │ │ PUNCT bjmsr-312 67 9 then then ADV bjmsr-312 67 10 return return VERB bjmsr-312 67 11 , , PUNCT bjmsr-312 67 12 otherwise otherwise ADV bjmsr-312 67 13 , , PUNCT bjmsr-312 67 14 if if SCONJ bjmsr-312 67 15 tlo tlo PROPN bjmsr-312 67 16 > > X bjmsr-312 67 17 thi thi AUX bjmsr-312 67 18 then then ADV bjmsr-312 67 19 step step VERB bjmsr-312 67 20 6.b 6.b NUM bjmsr-312 67 21 , , PUNCT bjmsr-312 67 22 otherwise otherwise ADV bjmsr-312 67 23 slo slo PROPN bjmsr-312 67 24 = = PROPN bjmsr-312 67 25 tlo+test tlo+test ADJ bjmsr-312 67 26 , , PUNCT bjmsr-312 67 27 lo lo PROPN bjmsr-312 67 28 = = PROPN bjmsr-312 67 29 i i PROPN bjmsr-312 67 30 , , PUNCT bjmsr-312 67 31 go go VERB bjmsr-312 67 32 to to PART bjmsr-312 67 33 step step VERB bjmsr-312 67 34 3 3 NUM bjmsr-312 67 35 . . PUNCT bjmsr-312 68 1 b. b. PROPN bjmsr-312 68 2 let let VERB bjmsr-312 68 3 : : PUNCT bjmsr-312 68 4 shi shi PROPN bjmsr-312 68 5 = = PROPN bjmsr-312 68 6 thi+test thi+t ADJ bjmsr-312 68 7 , , PUNCT bjmsr-312 68 8 lo lo PROPN bjmsr-312 68 9 = = NOUN bjmsr-312 68 10 lop lop NOUN bjmsr-312 68 11 , , PUNCT bjmsr-312 68 12 hi hi PROPN bjmsr-312 68 13 = = VERB bjmsr-312 68 14 j. j. PROPN bjmsr-312 68 15 go go VERB bjmsr-312 68 16 to to PART bjmsr-312 68 17 step step VERB bjmsr-312 68 18 3 3 NUM bjmsr-312 68 19 . . NOUN bjmsr-312 68 20 end end NOUN bjmsr-312 68 21 3 3 NUM bjmsr-312 68 22 . . PUNCT bjmsr-312 68 23 unrestricted unrestricted ADJ bjmsr-312 68 24 simple simple ADJ bjmsr-312 68 25 linear linear ADJ bjmsr-312 68 26 regression regression NOUN bjmsr-312 68 27 let let VERB bjmsr-312 68 28 us we PRON bjmsr-312 68 29 now now ADV bjmsr-312 68 30 consider consider VERB bjmsr-312 68 31 a a DET bjmsr-312 68 32 simple simple ADJ bjmsr-312 68 33 unrestricted unrestricted ADJ bjmsr-312 68 34 linear linear NOUN bjmsr-312 68 35 model model NOUN bjmsr-312 68 36 in in ADP bjmsr-312 68 37 which which PRON bjmsr-312 68 38 m=2 m=2 PROPN bjmsr-312 68 39 and and CCONJ bjmsr-312 68 40 x1i=1 x1i=1 PUNCT bjmsr-312 68 41 for for ADP bjmsr-312 68 42 all all DET bjmsr-312 68 43 i=1, i=1, NOUN bjmsr-312 68 44 ... ... PUNCT bjmsr-312 68 45 ,n ,n NOUN bjmsr-312 68 46 ; ; PUNCT bjmsr-312 68 47 namely namely ADV bjmsr-312 68 48 , , PUNCT bjmsr-312 68 49 yi yi PROPN bjmsr-312 68 50 = = PUNCT bjmsr-312 68 51 ß1 ß1 PROPN bjmsr-312 68 52 + + CCONJ bjmsr-312 68 53 ß2xi2 ß2xi2 NOUN bjmsr-312 68 54 + + CCONJ bjmsr-312 68 55 ui ui PROPN bjmsr-312 68 56 ( ( PUNCT bjmsr-312 68 57 5 5 NUM bjmsr-312 68 58 ) ) PUNCT bjmsr-312 68 59 for for ADP bjmsr-312 68 60 the the DET bjmsr-312 68 61 model model NOUN bjmsr-312 68 62 given give VERB bjmsr-312 68 63 in in ADP bjmsr-312 68 64 ( ( PUNCT bjmsr-312 68 65 5 5 NUM bjmsr-312 68 66 ) ) PUNCT bjmsr-312 68 67 , , PUNCT bjmsr-312 68 68 the the DET bjmsr-312 68 69 l1 l1 PROPN bjmsr-312 68 70 norm norm VERB bjmsr-312 68 71 objective objective ADJ bjmsr-312 68 72 function function NOUN bjmsr-312 68 73 s s VERB bjmsr-312 68 74 to to PART bjmsr-312 68 75 be be AUX bjmsr-312 68 76 minimized minimize VERB bjmsr-312 68 77 will will AUX bjmsr-312 68 78 be be AUX bjmsr-312 68 79 , , PUNCT bjmsr-312 68 80 n n PROPN bjmsr-312 68 81 s s NOUN bjmsr-312 68 82 = = SYM bjmsr-312 68 83 σ σ PROPN bjmsr-312 68 84 │ │ NOUN bjmsr-312 68 85 yi yi PROPN bjmsr-312 68 86 ß1 ß1 PROPN bjmsr-312 68 87 ß2x2i ß2x2i NUM bjmsr-312 68 88 │ │ X bjmsr-312 68 89 ( ( PUNCT bjmsr-312 68 90 6 6 NUM bjmsr-312 68 91 ) ) PUNCT bjmsr-312 68 92 i=1 i=1 PROPN bjmsr-312 68 93 program program NOUN bjmsr-312 68 94 bl1s bl1s PROPN bjmsr-312 68 95 step step VERB bjmsr-312 68 96 0 0 NUM bjmsr-312 68 97 ) ) PUNCT bjmsr-312 68 98 initialization initialization NOUN bjmsr-312 68 99 . . PUNCT bjmsr-312 69 1 parameter parameter NOUN bjmsr-312 69 2 : : PUNCT bjmsr-312 69 3 n. n. PROPN bjmsr-312 69 4 real real NOUN bjmsr-312 69 5 : : PUNCT bjmsr-312 69 6 y(n y(n PROPN bjmsr-312 69 7 ) ) PUNCT bjmsr-312 69 8 , , PUNCT bjmsr-312 69 9 x2(n x2(n PROPN bjmsr-312 69 10 ) ) PUNCT bjmsr-312 69 11 , , PUNCT bjmsr-312 69 12 z(n z(n NOUN bjmsr-312 69 13 ) ) PUNCT bjmsr-312 69 14 , , PUNCT bjmsr-312 69 15 w(n w(n PROPN bjmsr-312 69 16 ) ) PUNCT bjmsr-312 69 17 . . PUNCT bjmsr-312 70 1 integer integer NOUN bjmsr-312 70 2 : : PUNCT bjmsr-312 70 3 l(n l(n PROPN bjmsr-312 70 4 ) ) PUNCT bjmsr-312 70 5 . . PUNCT bjmsr-312 71 1 set set NOUN bjmsr-312 71 2 : : PUNCT bjmsr-312 71 3 k1 k1 NOUN bjmsr-312 71 4 = = NOUN bjmsr-312 71 5 arbitrary arbitrary ADJ bjmsr-312 71 6 , , PUNCT bjmsr-312 71 7 k1r=0 k1r=0 PROPN bjmsr-312 71 8 , , PUNCT bjmsr-312 71 9 k1s=0 k1s=0 PROPN bjmsr-312 71 10 , , PUNCT bjmsr-312 71 11 iter=0 iter=0 PROPN bjmsr-312 71 12 . . PUNCT bjmsr-312 72 1 read read PROPN bjmsr-312 72 2 ( ( PUNCT bjmsr-312 72 3 y(i y(i PROPN bjmsr-312 72 4 ) ) PUNCT bjmsr-312 72 5 , , PUNCT bjmsr-312 72 6 x2(i x2(i PROPN bjmsr-312 72 7 ) ) PUNCT bjmsr-312 72 8 , , PUNCT bjmsr-312 72 9 i=1,n i=1,n NOUN bjmsr-312 72 10 ) ) PUNCT bjmsr-312 72 11 step step NOUN bjmsr-312 72 12 1 1 NUM bjmsr-312 72 13 ) ) PUNCT bjmsr-312 72 14 compute compute NOUN bjmsr-312 72 15 weights weight NOUN bjmsr-312 72 16 and and CCONJ bjmsr-312 72 17 ratios ratio NOUN bjmsr-312 72 18 . . PUNCT bjmsr-312 73 1 do do AUX bjmsr-312 73 2 loop loop VERB bjmsr-312 73 3 for for ADP bjmsr-312 73 4 i=1,k1 i=1,k1 NOUN bjmsr-312 73 5 - - PUNCT bjmsr-312 73 6 1 1 NUM bjmsr-312 73 7 : : PUNCT bjmsr-312 73 8 w(i)=x2(i)-x2(k1 w(i)=x2(i)-x2(k1 PROPN bjmsr-312 73 9 ) ) PUNCT bjmsr-312 73 10 , , PUNCT bjmsr-312 73 11 z(i)=(y(i)-y(k1))/w(i z(i)=(y(i)-y(k1))/w(i NOUN bjmsr-312 73 12 ) ) PUNCT bjmsr-312 73 13 , , PUNCT bjmsr-312 73 14 end end NOUN bjmsr-312 73 15 do do VERB bjmsr-312 73 16 . . PUNCT bjmsr-312 74 1 set set NOUN bjmsr-312 74 2 : : PUNCT bjmsr-312 74 3 w(k1)=0 w(k1)=0 ADJ bjmsr-312 74 4 , , PUNCT bjmsr-312 74 5 z(k1)=0 z(k1)=0 PROPN bjmsr-312 74 6 . . PUNCT bjmsr-312 75 1 do do AUX bjmsr-312 75 2 loop loop VERB bjmsr-312 75 3 for for ADP bjmsr-312 75 4 i i PROPN bjmsr-312 75 5 = = NOUN bjmsr-312 75 6 k1 k1 X bjmsr-312 75 7 + + NOUN bjmsr-312 75 8 1,n 1,n NUM bjmsr-312 75 9 : : PUNCT bjmsr-312 75 10 w(i)=x2(i)-x2(k1 w(i)=x2(i)-x2(k1 PROPN bjmsr-312 75 11 ) ) PUNCT bjmsr-312 75 12 , , PUNCT bjmsr-312 75 13 z(i)=(y(i)-y(k1))/w(i z(i)=(y(i)-y(k1))/w(i NOUN bjmsr-312 75 14 ) ) PUNCT bjmsr-312 75 15 end end NOUN bjmsr-312 75 16 do do VERB bjmsr-312 75 17 . . PUNCT bjmsr-312 76 1 set set VERB bjmsr-312 76 2 : : PUNCT bjmsr-312 76 3 iter iter NOUN bjmsr-312 76 4 = = NOUN bjmsr-312 76 5 iter+1 iter+1 ADJ bjmsr-312 76 6 . . PUNCT bjmsr-312 77 1 step step NOUN bjmsr-312 77 2 2 2 NUM bjmsr-312 77 3 ) ) PUNCT bjmsr-312 77 4 compute compute NOUN bjmsr-312 77 5 weighted weight VERB bjmsr-312 77 6 median median NOUN bjmsr-312 77 7 . . PUNCT bjmsr-312 78 1 let let VERB bjmsr-312 78 2 : : PUNCT bjmsr-312 78 3 lm lm PROPN bjmsr-312 78 4 = = NOUN bjmsr-312 78 5 lwmed(n lwmed(n NOUN bjmsr-312 78 6 , , PUNCT bjmsr-312 78 7 z z PROPN bjmsr-312 78 8 , , PUNCT bjmsr-312 78 9 w w PROPN bjmsr-312 78 10 , , PUNCT bjmsr-312 78 11 l l NOUN bjmsr-312 78 12 ) ) PUNCT bjmsr-312 78 13 . . PUNCT bjmsr-312 79 1 step step NOUN bjmsr-312 79 2 3 3 NUM bjmsr-312 79 3 ) ) PUNCT bjmsr-312 79 4 check check NOUN bjmsr-312 79 5 for for ADP bjmsr-312 79 6 optimality optimality NOUN bjmsr-312 79 7 . . PUNCT bjmsr-312 80 1 set set NOUN bjmsr-312 80 2 : : PUNCT bjmsr-312 80 3 k1s k1s NOUN bjmsr-312 80 4 = = SYM bjmsr-312 80 5 k1r k1r NOUN bjmsr-312 80 6 , , PUNCT bjmsr-312 80 7 k1r k1r NOUN bjmsr-312 80 8 = = SYM bjmsr-312 80 9 k1 k1 NOUN bjmsr-312 80 10 . . PUNCT bjmsr-312 81 1 if if SCONJ bjmsr-312 81 2 lm lm NOUN bjmsr-312 81 3 = = NOUN bjmsr-312 81 4 k1s k1s PROPN bjmsr-312 81 5 then then ADV bjmsr-312 81 6 go go VERB bjmsr-312 81 7 to to PART bjmsr-312 81 8 step step VERB bjmsr-312 81 9 4 4 NUM bjmsr-312 81 10 , , PUNCT bjmsr-312 81 11 otherwise otherwise ADV bjmsr-312 81 12 k1 k1 X bjmsr-312 81 13 = = SYM bjmsr-312 81 14 lm lm X bjmsr-312 81 15 . . PUNCT bjmsr-312 82 1 go go VERB bjmsr-312 82 2 to to PART bjmsr-312 82 3 step step VERB bjmsr-312 82 4 1 1 NUM bjmsr-312 82 5 . . PUNCT bjmsr-312 83 1 step step NOUN bjmsr-312 83 2 4 4 NUM bjmsr-312 83 3 ) ) PUNCT bjmsr-312 83 4 compute compute VERB bjmsr-312 83 5 the the DET bjmsr-312 83 6 solution solution NOUN bjmsr-312 83 7 . . PUNCT bjmsr-312 84 1 let let VERB bjmsr-312 84 2 b2 b2 NOUN bjmsr-312 84 3 = = NOUN bjmsr-312 84 4 z(lm z(lm NOUN bjmsr-312 84 5 ) ) PUNCT bjmsr-312 84 6 , , PUNCT bjmsr-312 84 7 b1 b1 NOUN bjmsr-312 84 8 = = SYM bjmsr-312 84 9 y(k1)-b2*x2(k1 y(k1)-b2*x2(k1 PROPN bjmsr-312 84 10 ) ) PUNCT bjmsr-312 84 11 . . PUNCT bjmsr-312 85 1 print print NOUN bjmsr-312 85 2 b1 b1 PROPN bjmsr-312 85 3 , , PUNCT bjmsr-312 85 4 b2 b2 NOUN bjmsr-312 85 5 , , PUNCT bjmsr-312 85 6 k1 k1 NOUN bjmsr-312 85 7 , , PUNCT bjmsr-312 85 8 lm lm INTJ bjmsr-312 85 9 , , PUNCT bjmsr-312 85 10 iter iter PROPN bjmsr-312 85 11 . . PUNCT bjmsr-312 86 1 stop stop NOUN bjmsr-312 86 2 . . PUNCT bjmsr-312 87 1 end end VERB bjmsr-312 87 2 4 4 NUM bjmsr-312 87 3 . . PUNCT bjmsr-312 87 4 general general ADJ bjmsr-312 87 5 linear linear PROPN bjmsr-312 87 6 model model NOUN bjmsr-312 87 7 for for ADP bjmsr-312 87 8 the the DET bjmsr-312 87 9 general general ADJ bjmsr-312 87 10 m m PROPN bjmsr-312 87 11 parameter parameter PROPN bjmsr-312 87 12 model model PROPN bjmsr-312 87 13 , , PUNCT bjmsr-312 87 14 the the DET bjmsr-312 87 15 following follow VERB bjmsr-312 87 16 algorithm algorithm NOUN bjmsr-312 87 17 is be AUX bjmsr-312 87 18 proposed propose VERB bjmsr-312 87 19 . . PUNCT bjmsr-312 88 1 program program NOUN bjmsr-312 88 2 bl1 bl1 NOUN bjmsr-312 88 3 step step NOUN bjmsr-312 88 4 0 0 NUM bjmsr-312 88 5 ) ) PUNCT bjmsr-312 88 6 initialization initialization NOUN bjmsr-312 88 7 . . PUNCT bjmsr-312 89 1 parameter parameter NOUN bjmsr-312 89 2 : : PUNCT bjmsr-312 89 3 n n CCONJ bjmsr-312 89 4 , , PUNCT bjmsr-312 89 5 m m PROPN bjmsr-312 89 6 , , PUNCT bjmsr-312 89 7 m1 m1 PROPN bjmsr-312 89 8 = = SYM bjmsr-312 89 9 m-1 m-1 PROPN bjmsr-312 89 10 , , PUNCT bjmsr-312 89 11 m2 m2 PROPN bjmsr-312 89 12 = = NOUN bjmsr-312 89 13 m-2 m-2 NOUN bjmsr-312 89 14 . . PUNCT bjmsr-312 90 1 copyright copyright NOUN bjmsr-312 90 2 © © PROPN bjmsr-312 90 3 cc cc PROPN bjmsr-312 90 4 - - PUNCT bjmsr-312 90 5 by by ADP bjmsr-312 90 6 - - PUNCT bjmsr-312 90 7 nc nc PROPN bjmsr-312 90 8 2019 2019 NUM bjmsr-312 90 9 , , PUNCT bjmsr-312 90 10 bjmsr bjmsr PROPN bjmsr-312 90 11 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 91 1 bangladesh bangladesh PROPN bjmsr-312 91 2 journal journal PROPN bjmsr-312 91 3 of of ADP bjmsr-312 91 4 multidisciplinary multidisciplinary ADJ bjmsr-312 91 5 scientific scientific ADJ bjmsr-312 91 6 research research NOUN bjmsr-312 91 7 vol vol NOUN bjmsr-312 91 8 . . PROPN bjmsr-312 91 9 1 1 NUM bjmsr-312 91 10 , , PUNCT bjmsr-312 91 11 no no INTJ bjmsr-312 91 12 . . NOUN bjmsr-312 91 13 1 1 NUM bjmsr-312 91 14 ; ; PUNCT bjmsr-312 91 15 2019 2019 NUM bjmsr-312 91 16 22 22 NUM bjmsr-312 91 17 real real ADJ bjmsr-312 91 18 : : PUNCT bjmsr-312 91 19 y(n y(n PROPN bjmsr-312 91 20 ) ) PUNCT bjmsr-312 91 21 , , PUNCT bjmsr-312 91 22 x(n x(n PROPN bjmsr-312 91 23 , , PUNCT bjmsr-312 91 24 m1 m1 NOUN bjmsr-312 91 25 ) ) PUNCT bjmsr-312 91 26 , , PUNCT bjmsr-312 91 27 xsk(m1 xsk(m1 PROPN bjmsr-312 91 28 ) ) PUNCT bjmsr-312 91 29 , , PUNCT bjmsr-312 91 30 yw(n yw(n PROPN bjmsr-312 91 31 ) ) PUNCT bjmsr-312 91 32 , , PUNCT bjmsr-312 91 33 xkw(n xkw(n PROPN bjmsr-312 91 34 ) ) PUNCT bjmsr-312 91 35 , , PUNCT bjmsr-312 91 36 w(n w(n PROPN bjmsr-312 91 37 ) ) PUNCT bjmsr-312 91 38 , , PUNCT bjmsr-312 91 39 ys(n ys(n NUM bjmsr-312 91 40 ) ) PUNCT bjmsr-312 91 41 , , PUNCT bjmsr-312 91 42 xs(n xs(n PROPN bjmsr-312 91 43 , , PUNCT bjmsr-312 91 44 m1 m1 NOUN bjmsr-312 91 45 ) ) PUNCT bjmsr-312 91 46 , , PUNCT bjmsr-312 91 47 b(m b(m PROPN bjmsr-312 91 48 ) ) PUNCT bjmsr-312 91 49 , , PUNCT bjmsr-312 91 50 xw(n,2 xw(n,2 PROPN bjmsr-312 91 51 : : PUNCT bjmsr-312 91 52 m1 m1 NOUN bjmsr-312 91 53 ) ) PUNCT bjmsr-312 91 54 , , PUNCT bjmsr-312 91 55 ysol(m1 ysol(m1 NOUN bjmsr-312 91 56 ) ) PUNCT bjmsr-312 91 57 , , PUNCT bjmsr-312 91 58 xsol(m1,m1 xsol(m1,m1 PROPN bjmsr-312 91 59 ) ) PUNCT bjmsr-312 91 60 . . PUNCT bjmsr-312 92 1 integer integer NOUN bjmsr-312 92 2 : : PUNCT bjmsr-312 92 3 l(n l(n PROPN bjmsr-312 92 4 ) ) PUNCT bjmsr-312 92 5 , , PUNCT bjmsr-312 92 6 kk(m1 kk(m1 PROPN bjmsr-312 92 7 ) ) PUNCT bjmsr-312 92 8 . . PUNCT bjmsr-312 93 1 common common ADJ bjmsr-312 93 2 : : PUNCT bjmsr-312 93 3 /c1 /c1 PROPN bjmsr-312 93 4 / / SYM bjmsr-312 93 5 i1,i2 i1,i2 PROPN bjmsr-312 93 6 . . PUNCT bjmsr-312 94 1 read read VERB bjmsr-312 94 2 : : PUNCT bjmsr-312 94 3 ( ( PUNCT bjmsr-312 94 4 y(i),(x(i y(i),(x(i PROPN bjmsr-312 94 5 , , PUNCT bjmsr-312 94 6 j),j=1,m1),i=1,n j),j=1,m1),i=1,n NOUN bjmsr-312 94 7 ) ) PUNCT bjmsr-312 94 8 . . PUNCT bjmsr-312 95 1 let let VERB bjmsr-312 95 2 : : PUNCT bjmsr-312 95 3 iter=0 iter=0 ADV bjmsr-312 95 4 , , PUNCT bjmsr-312 95 5 kr=0 kr=0 ADJ bjmsr-312 95 6 , , PUNCT bjmsr-312 95 7 mm=1 mm=1 PROPN bjmsr-312 95 8 , , PUNCT bjmsr-312 95 9 ( ( PUNCT bjmsr-312 95 10 kk(j)=arbitrary kk(j)=arbitrary PROPN bjmsr-312 95 11 , , PUNCT bjmsr-312 95 12 j=1,m1 j=1,m1 PROPN bjmsr-312 95 13 ) ) PUNCT bjmsr-312 95 14 . . PUNCT bjmsr-312 96 1 step step NOUN bjmsr-312 96 2 1 1 NUM bjmsr-312 96 3 ) ) PUNCT bjmsr-312 96 4 refill refill NOUN bjmsr-312 96 5 working working NOUN bjmsr-312 96 6 arrays array VERB bjmsr-312 96 7 . . PUNCT bjmsr-312 97 1 do do AUX bjmsr-312 97 2 loop loop VERB bjmsr-312 97 3 for for ADP bjmsr-312 97 4 i=1,n i=1,n NOUN bjmsr-312 97 5 : : PUNCT bjmsr-312 97 6 ys(i)=y(i ys(i)=y(i NOUN bjmsr-312 97 7 ) ) PUNCT bjmsr-312 97 8 , , PUNCT bjmsr-312 97 9 do do AUX bjmsr-312 97 10 loop loop VERB bjmsr-312 97 11 for for ADP bjmsr-312 97 12 j=1,m1 j=1,m1 PROPN bjmsr-312 97 13 : : PUNCT bjmsr-312 97 14 xs(i xs(i NUM bjmsr-312 97 15 , , PUNCT bjmsr-312 97 16 j)=x(i j)=x(i PROPN bjmsr-312 97 17 , , PUNCT bjmsr-312 97 18 j j PROPN bjmsr-312 97 19 ) ) PUNCT bjmsr-312 97 20 , , PUNCT bjmsr-312 97 21 end end NOUN bjmsr-312 97 22 do do AUX bjmsr-312 97 23 , , PUNCT bjmsr-312 97 24 end end VERB bjmsr-312 97 25 do do AUX bjmsr-312 97 26 . . PUNCT bjmsr-312 98 1 step step VERB bjmsr-312 98 2 2 2 NUM bjmsr-312 98 3 ) ) PUNCT bjmsr-312 98 4 store store NOUN bjmsr-312 98 5 weights weight NOUN bjmsr-312 98 6 and and CCONJ bjmsr-312 98 7 ratios ratio NOUN bjmsr-312 98 8 for for ADP bjmsr-312 98 9 next next ADJ bjmsr-312 98 10 iteration iteration NOUN bjmsr-312 98 11 . . PUNCT bjmsr-312 99 1 do do AUX bjmsr-312 99 2 loop loop VERB bjmsr-312 99 3 for for ADP bjmsr-312 99 4 i=1,n i=1,n NOUN bjmsr-312 99 5 : : PUNCT bjmsr-312 99 6 w(i)=xkw(i w(i)=xkw(i PROPN bjmsr-312 99 7 ) ) PUNCT bjmsr-312 99 8 , , PUNCT bjmsr-312 99 9 ys(i)=yw(i ys(i)=yw(i NOUN bjmsr-312 99 10 ) ) PUNCT bjmsr-312 99 11 , , PUNCT bjmsr-312 99 12 do do AUX bjmsr-312 99 13 loop loop VERB bjmsr-312 99 14 for for ADP bjmsr-312 99 15 j=1,m1 j=1,m1 PROPN bjmsr-312 99 16 : : PUNCT bjmsr-312 99 17 xs(i xs(i NUM bjmsr-312 99 18 , , PUNCT bjmsr-312 99 19 j)=xw(i j)=xw(i PROPN bjmsr-312 99 20 , , PUNCT bjmsr-312 99 21 j j PROPN bjmsr-312 99 22 ) ) PUNCT bjmsr-312 99 23 , , PUNCT bjmsr-312 99 24 end end NOUN bjmsr-312 99 25 do do AUX bjmsr-312 99 26 , , PUNCT bjmsr-312 99 27 end end VERB bjmsr-312 99 28 do do AUX bjmsr-312 99 29 . . PUNCT bjmsr-312 100 1 step step VERB bjmsr-312 100 2 3 3 NUM bjmsr-312 100 3 ) ) PUNCT bjmsr-312 100 4 compute compute VERB bjmsr-312 100 5 the the DET bjmsr-312 100 6 arguments argument NOUN bjmsr-312 100 7 for for ADP bjmsr-312 100 8 weighted weight VERB bjmsr-312 100 9 median median PROPN bjmsr-312 100 10 . . PUNCT bjmsr-312 101 1 a. a. PROPN bjmsr-312 101 2 set set PROPN bjmsr-312 101 3 : : PUNCT bjmsr-312 102 1 jj jj PROPN bjmsr-312 102 2 = = PROPN bjmsr-312 102 3 mm mm PROPN bjmsr-312 102 4 , , PUNCT bjmsr-312 102 5 k k NOUN bjmsr-312 102 6 = = NOUN bjmsr-312 102 7 kk(jj kk(jj NOUN bjmsr-312 102 8 ) ) PUNCT bjmsr-312 102 9 , , PUNCT bjmsr-312 102 10 ysk ysk NOUN bjmsr-312 102 11 = = NOUN bjmsr-312 102 12 ys(k ys(k NUM bjmsr-312 102 13 ) ) PUNCT bjmsr-312 102 14 , , PUNCT bjmsr-312 102 15 i1=1 i1=1 PROPN bjmsr-312 102 16 , , PUNCT bjmsr-312 102 17 i2 i2 PROPN bjmsr-312 102 18 = = PROPN bjmsr-312 102 19 k-1 k-1 PROPN bjmsr-312 102 20 . . PUNCT bjmsr-312 103 1 do do AUX bjmsr-312 103 2 loop loop VERB bjmsr-312 103 3 for for ADP bjmsr-312 103 4 j j PROPN bjmsr-312 103 5 = = PROPN bjmsr-312 103 6 jj jj PROPN bjmsr-312 103 7 , , PUNCT bjmsr-312 103 8 m1 m1 NOUN bjmsr-312 103 9 : : PUNCT bjmsr-312 103 10 xsk(j)=xs(k xsk(j)=xs(k PROPN bjmsr-312 103 11 , , PUNCT bjmsr-312 103 12 j j PROPN bjmsr-312 103 13 ) ) PUNCT bjmsr-312 103 14 , , PUNCT bjmsr-312 103 15 end end NOUN bjmsr-312 103 16 do do AUX bjmsr-312 103 17 . . PUNCT bjmsr-312 104 1 b. b. PROPN bjmsr-312 104 2 do do AUX bjmsr-312 104 3 loop loop VERB bjmsr-312 104 4 for for ADP bjmsr-312 104 5 j j PROPN bjmsr-312 104 6 = = PROPN bjmsr-312 104 7 jj jj PROPN bjmsr-312 104 8 , , PUNCT bjmsr-312 104 9 m1 m1 NOUN bjmsr-312 104 10 : : PUNCT bjmsr-312 104 11 call call VERB bjmsr-312 104 12 col1(xsk(j),xs(1,j col1(xsk(j),xs(1,j NOUN bjmsr-312 104 13 ) ) PUNCT bjmsr-312 104 14 ) ) PUNCT bjmsr-312 105 1 end end NOUN bjmsr-312 105 2 do do VERB bjmsr-312 105 3 . . PUNCT bjmsr-312 106 1 call call VERB bjmsr-312 106 2 col2(ysk col2(ysk NOUN bjmsr-312 106 3 , , PUNCT bjmsr-312 106 4 jj jj PROPN bjmsr-312 106 5 , , PUNCT bjmsr-312 106 6 w w PROPN bjmsr-312 106 7 , , PUNCT bjmsr-312 106 8 ys ys NOUN bjmsr-312 106 9 , , PUNCT bjmsr-312 106 10 xs(1,jj xs(1,jj PROPN bjmsr-312 106 11 ) ) PUNCT bjmsr-312 106 12 ) ) PUNCT bjmsr-312 106 13 . . PUNCT bjmsr-312 107 1 if if SCONJ bjmsr-312 107 2 i2 i2 PROPN bjmsr-312 107 3 = = NOUN bjmsr-312 107 4 n n PRON bjmsr-312 107 5 go go VERB bjmsr-312 107 6 to to PART bjmsr-312 107 7 step step VERB bjmsr-312 107 8 3.c 3.c NUM bjmsr-312 107 9 ; ; PUNCT bjmsr-312 107 10 otherwise otherwise ADV bjmsr-312 107 11 set set VERB bjmsr-312 107 12 : : PUNCT bjmsr-312 107 13 i1 i1 PROPN bjmsr-312 107 14 = = SYM bjmsr-312 107 15 k+1 k+1 PROPN bjmsr-312 107 16 , , PUNCT bjmsr-312 107 17 i2 i2 PROPN bjmsr-312 107 18 = = SYM bjmsr-312 107 19 n n NUM bjmsr-312 107 20 , , PUNCT bjmsr-312 107 21 go go VERB bjmsr-312 107 22 to to PART bjmsr-312 107 23 step step VERB bjmsr-312 107 24 3.b 3.b NUM bjmsr-312 107 25 . . PUNCT bjmsr-312 108 1 c. c. PROPN bjmsr-312 108 2 set set PROPN bjmsr-312 108 3 : : PUNCT bjmsr-312 108 4 w(k)=0 w(k)=0 ADJ bjmsr-312 108 5 . . PUNCT bjmsr-312 109 1 if if SCONJ bjmsr-312 109 2 jj jj PROPN bjmsr-312 109 3 = = PROPN bjmsr-312 109 4 m1 m1 PROPN bjmsr-312 109 5 go go VERB bjmsr-312 109 6 to to PART bjmsr-312 109 7 step step VERB bjmsr-312 109 8 4 4 NUM bjmsr-312 109 9 ; ; PUNCT bjmsr-312 109 10 otherwise otherwise ADV bjmsr-312 109 11 i1=1 i1=1 PROPN bjmsr-312 109 12 , , PUNCT bjmsr-312 109 13 i2 i2 PROPN bjmsr-312 109 14 = = SYM bjmsr-312 109 15 k-1 k-1 PROPN bjmsr-312 109 16 , , PUNCT bjmsr-312 109 17 go go VERB bjmsr-312 109 18 to to PART bjmsr-312 109 19 step step VERB bjmsr-312 109 20 3.d 3.d NUM bjmsr-312 109 21 . . PUNCT bjmsr-312 110 1 d. d. PROPN bjmsr-312 110 2 do do AUX bjmsr-312 110 3 loop loop VERB bjmsr-312 110 4 for for ADP bjmsr-312 110 5 j j PROPN bjmsr-312 110 6 = = PRON bjmsr-312 110 7 jj+1,m1 jj+1,m1 PROPN bjmsr-312 110 8 : : PUNCT bjmsr-312 110 9 call call NOUN bjmsr-312 110 10 col3(xs(1,j),xs(1,jj col3(xs(1,j),xs(1,jj NOUN bjmsr-312 110 11 ) ) PUNCT bjmsr-312 110 12 ) ) PUNCT bjmsr-312 110 13 , , PUNCT bjmsr-312 110 14 end end NOUN bjmsr-312 110 15 do do VERB bjmsr-312 110 16 . . PUNCT bjmsr-312 111 1 if if SCONJ bjmsr-312 111 2 i i PRON bjmsr-312 111 3 = = VERB bjmsr-312 111 4 n n PRON bjmsr-312 111 5 go go VERB bjmsr-312 111 6 to to PART bjmsr-312 111 7 step step VERB bjmsr-312 111 8 3.e 3.e NUM bjmsr-312 111 9 ; ; PUNCT bjmsr-312 111 10 otherwise otherwise ADV bjmsr-312 111 11 i1 i1 PROPN bjmsr-312 111 12 = = SYM bjmsr-312 111 13 k+1 k+1 PROPN bjmsr-312 111 14 , , PUNCT bjmsr-312 111 15 i2 i2 PROPN bjmsr-312 111 16 = = SYM bjmsr-312 111 17 n n NUM bjmsr-312 111 18 , , PUNCT bjmsr-312 111 19 go go VERB bjmsr-312 111 20 to to PART bjmsr-312 111 21 step step VERB bjmsr-312 111 22 3.d 3.d NUM bjmsr-312 111 23 . . PUNCT bjmsr-312 112 1 e. e. PROPN bjmsr-312 113 1 if if SCONJ bjmsr-312 113 2 jj≠mm jj≠mm PROPN bjmsr-312 113 3 jj jj PROPN bjmsr-312 113 4 = = NOUN bjmsr-312 113 5 jj+1 jj+1 PROPN bjmsr-312 113 6 , , PUNCT bjmsr-312 113 7 go go VERB bjmsr-312 113 8 to to PART bjmsr-312 113 9 step step VERB bjmsr-312 113 10 3 3 NUM bjmsr-312 113 11 , , PUNCT bjmsr-312 113 12 otherwise otherwise ADV bjmsr-312 113 13 do do AUX bjmsr-312 113 14 loop loop NOUN bjmsr-312 113 15 for for ADP bjmsr-312 113 16 i=1,n i=1,n NOUN bjmsr-312 113 17 : : PUNCT bjmsr-312 113 18 xkw(i)=w(i xkw(i)=w(i PROPN bjmsr-312 113 19 ) ) PUNCT bjmsr-312 113 20 , , PUNCT bjmsr-312 113 21 yw(i)=ys(i yw(i)=ys(i NOUN bjmsr-312 113 22 ) ) PUNCT bjmsr-312 113 23 ; ; PUNCT bjmsr-312 113 24 do do AUX bjmsr-312 113 25 loop loop VERB bjmsr-312 113 26 for for ADP bjmsr-312 113 27 j j NOUN bjmsr-312 113 28 = = PROPN bjmsr-312 113 29 jj+1,m1 jj+1,m1 PROPN bjmsr-312 113 30 : : PUNCT bjmsr-312 113 31 xw(i xw(i PROPN bjmsr-312 113 32 , , PUNCT bjmsr-312 113 33 j)=xs(i j)=xs(i PROPN bjmsr-312 113 34 , , PUNCT bjmsr-312 113 35 j j PROPN bjmsr-312 113 36 ) ) PUNCT bjmsr-312 113 37 , , PUNCT bjmsr-312 113 38 end end NOUN bjmsr-312 113 39 do do AUX bjmsr-312 113 40 ; ; PUNCT bjmsr-312 113 41 end end NOUN bjmsr-312 113 42 do do VERB bjmsr-312 113 43 . . PUNCT bjmsr-312 114 1 set set NOUN bjmsr-312 114 2 : : PUNCT bjmsr-312 115 1 jj jj PROPN bjmsr-312 115 2 = = NOUN bjmsr-312 115 3 jj+1 jj+1 PROPN bjmsr-312 115 4 , , PUNCT bjmsr-312 115 5 go go VERB bjmsr-312 115 6 to to PART bjmsr-312 115 7 step step VERB bjmsr-312 115 8 3 3 NUM bjmsr-312 115 9 . . PUNCT bjmsr-312 116 1 step step NOUN bjmsr-312 116 2 4 4 NUM bjmsr-312 116 3 ) ) PUNCT bjmsr-312 116 4 compute compute VERB bjmsr-312 116 5 the the DET bjmsr-312 116 6 weighted weighted ADJ bjmsr-312 116 7 median median NOUN bjmsr-312 116 8 . . PUNCT bjmsr-312 117 1 set set NOUN bjmsr-312 117 2 : : PUNCT bjmsr-312 117 3 ys(k)=0 ys(k)=0 ADJ bjmsr-312 117 4 , , PUNCT bjmsr-312 117 5 iter iter NOUN bjmsr-312 117 6 = = NOUN bjmsr-312 117 7 iter+1 iter+1 ADJ bjmsr-312 117 8 , , PUNCT bjmsr-312 117 9 lm lm PROPN bjmsr-312 117 10 = = NOUN bjmsr-312 117 11 lwmed(n lwmed(n NOUN bjmsr-312 117 12 , , PUNCT bjmsr-312 117 13 ys ys INTJ bjmsr-312 117 14 , , PUNCT bjmsr-312 117 15 w w NOUN bjmsr-312 117 16 , , PUNCT bjmsr-312 117 17 l l NOUN bjmsr-312 117 18 ) ) PUNCT bjmsr-312 117 19 . . PUNCT bjmsr-312 118 1 step step NOUN bjmsr-312 118 2 5 5 NUM bjmsr-312 118 3 ) ) PUNCT bjmsr-312 118 4 test test NOUN bjmsr-312 118 5 for for ADP bjmsr-312 118 6 optimality optimality NOUN bjmsr-312 118 7 . . PUNCT bjmsr-312 119 1 if if SCONJ bjmsr-312 119 2 lm lm NOUN bjmsr-312 119 3 = = NOUN bjmsr-312 119 4 kr kr NOUN bjmsr-312 119 5 go go VERB bjmsr-312 119 6 to to PART bjmsr-312 119 7 step step VERB bjmsr-312 119 8 5.b 5.b NUM bjmsr-312 119 9 ; ; PUNCT bjmsr-312 119 10 otherwise otherwise ADV bjmsr-312 119 11 iopt=0 iopt=0 X bjmsr-312 119 12 go go VERB bjmsr-312 119 13 to to PART bjmsr-312 119 14 step step NOUN bjmsr-312 119 15 5.a 5.a NUM bjmsr-312 119 16 . . PUNCT bjmsr-312 120 1 a. a. NOUN bjmsr-312 121 1 if if SCONJ bjmsr-312 121 2 mm mm PROPN bjmsr-312 121 3 = = PROPN bjmsr-312 121 4 m1 m1 PROPN bjmsr-312 121 5 set set VERB bjmsr-312 121 6 mm=1 mm=1 PROPN bjmsr-312 121 7 , , PUNCT bjmsr-312 121 8 kr kr PROPN bjmsr-312 121 9 = = SYM bjmsr-312 121 10 kk(mm kk(mm PROPN bjmsr-312 121 11 ) ) PUNCT bjmsr-312 121 12 , , PUNCT bjmsr-312 121 13 kk(mm)=lm kk(mm)=lm X bjmsr-312 121 14 , , PUNCT bjmsr-312 121 15 go go VERB bjmsr-312 121 16 to to PART bjmsr-312 121 17 step step VERB bjmsr-312 121 18 1 1 NUM bjmsr-312 121 19 ; ; PUNCT bjmsr-312 121 20 otherwise otherwise ADV bjmsr-312 121 21 set set VERB bjmsr-312 121 22 mm mm PROPN bjmsr-312 121 23 = = SYM bjmsr-312 121 24 mm+1 mm+1 PROPN bjmsr-312 121 25 , , PUNCT bjmsr-312 121 26 kr kr PROPN bjmsr-312 121 27 = = SYM bjmsr-312 121 28 kk(mm kk(mm PROPN bjmsr-312 121 29 ) ) PUNCT bjmsr-312 121 30 , , PUNCT bjmsr-312 121 31 kk(mm)=lm kk(mm)=lm X bjmsr-312 121 32 , , PUNCT bjmsr-312 121 33 go go VERB bjmsr-312 121 34 to to PART bjmsr-312 121 35 step step VERB bjmsr-312 121 36 2 2 NUM bjmsr-312 122 1 . . PUNCT bjmsr-312 122 2 b. b. PROPN bjmsr-312 122 3 set set PROPN bjmsr-312 122 4 : : PUNCT bjmsr-312 122 5 iopt iopt PROPN bjmsr-312 122 6 = = SYM bjmsr-312 122 7 iopt+1 iopt+1 PROPN bjmsr-312 122 8 . . PUNCT bjmsr-312 123 1 if if SCONJ bjmsr-312 123 2 iopt≠m1 iopt≠m1 NOUN bjmsr-312 123 3 go go VERB bjmsr-312 123 4 to to PART bjmsr-312 123 5 step step VERB bjmsr-312 123 6 5.a 5.a NUM bjmsr-312 123 7 , , PUNCT bjmsr-312 123 8 otherwise otherwise ADV bjmsr-312 123 9 go go VERB bjmsr-312 123 10 to to PART bjmsr-312 123 11 step step VERB bjmsr-312 123 12 6 6 NUM bjmsr-312 123 13 . . PUNCT bjmsr-312 124 1 step step NOUN bjmsr-312 124 2 6 6 NUM bjmsr-312 124 3 ) ) PUNCT bjmsr-312 124 4 compute compute VERB bjmsr-312 124 5 the the DET bjmsr-312 124 6 solution solution NOUN bjmsr-312 124 7 . . PUNCT bjmsr-312 125 1 set set NOUN bjmsr-312 125 2 : : PUNCT bjmsr-312 125 3 b(m)=ys(lm b(m)=ys(lm NOUN bjmsr-312 125 4 ) ) PUNCT bjmsr-312 125 5 . . PUNCT bjmsr-312 126 1 do do AUX bjmsr-312 126 2 loop loop VERB bjmsr-312 126 3 for for ADP bjmsr-312 126 4 i=1,m1 i=1,m1 NOUN bjmsr-312 126 5 : : PUNCT bjmsr-312 126 6 ysol(i)=y(kk(i ysol(i)=y(kk(i NUM bjmsr-312 126 7 ) ) PUNCT bjmsr-312 126 8 ) ) PUNCT bjmsr-312 126 9 ; ; PUNCT bjmsr-312 127 1 do do VERB bjmsr-312 127 2 loop loop NOUN bjmsr-312 127 3 for for ADP bjmsr-312 127 4 j=1,m1 j=1,m1 PROPN bjmsr-312 127 5 : : PUNCT bjmsr-312 127 6 xsol(i xsol(i NUM bjmsr-312 127 7 , , PUNCT bjmsr-312 127 8 j)=x(kk(i),j j)=x(kk(i),j PROPN bjmsr-312 127 9 ) ) PUNCT bjmsr-312 127 10 , , PUNCT bjmsr-312 127 11 end end NOUN bjmsr-312 127 12 do do AUX bjmsr-312 127 13 ; ; PUNCT bjmsr-312 127 14 end end NOUN bjmsr-312 127 15 do do VERB bjmsr-312 127 16 . . PUNCT bjmsr-312 128 1 set set NOUN bjmsr-312 128 2 : : PUNCT bjmsr-312 129 1 jj=1 jj=1 X bjmsr-312 129 2 . . PUNCT bjmsr-312 129 3 a. a. PROPN bjmsr-312 129 4 set set PROPN bjmsr-312 129 5 : : PUNCT bjmsr-312 129 6 ysk ysk NOUN bjmsr-312 129 7 = = SYM bjmsr-312 129 8 ysol(jj ysol(jj PROPN bjmsr-312 129 9 ) ) PUNCT bjmsr-312 129 10 . . PUNCT bjmsr-312 130 1 do do AUX bjmsr-312 130 2 loop loop VERB bjmsr-312 130 3 for for ADP bjmsr-312 130 4 j j PROPN bjmsr-312 130 5 = = PROPN bjmsr-312 130 6 jj jj PROPN bjmsr-312 130 7 , , PUNCT bjmsr-312 130 8 m1 m1 NOUN bjmsr-312 130 9 : : PUNCT bjmsr-312 130 10 xsx(j)=xsol(jj xsx(j)=xsol(jj PROPN bjmsr-312 130 11 , , PUNCT bjmsr-312 130 12 j j NOUN bjmsr-312 130 13 ) ) PUNCT bjmsr-312 130 14 , , PUNCT bjmsr-312 130 15 end end NOUN bjmsr-312 130 16 do do VERB bjmsr-312 130 17 . . PUNCT bjmsr-312 131 1 do do AUX bjmsr-312 131 2 loop loop VERB bjmsr-312 131 3 for for ADP bjmsr-312 131 4 i i PROPN bjmsr-312 131 5 = = PROPN bjmsr-312 131 6 jj jj PROPN bjmsr-312 131 7 , , PUNCT bjmsr-312 131 8 m1 m1 NOUN bjmsr-312 131 9 : : PUNCT bjmsr-312 131 10 if if SCONJ bjmsr-312 131 11 i i PRON bjmsr-312 131 12 = = NOUN bjmsr-312 131 13 jj jj PROPN bjmsr-312 131 14 go go VERB bjmsr-312 131 15 to to PART bjmsr-312 131 16 continue continue VERB bjmsr-312 131 17 ; ; PUNCT bjmsr-312 131 18 otherwise otherwise ADV bjmsr-312 131 19 ysol(i)=ysol(i)-ysk ysol(i)=ysol(i)-ysk AUX bjmsr-312 131 20 , , PUNCT bjmsr-312 131 21 do do AUX bjmsr-312 131 22 loop loop VERB bjmsr-312 131 23 for for ADP bjmsr-312 131 24 j j PROPN bjmsr-312 131 25 = = PROPN bjmsr-312 131 26 jj jj PROPN bjmsr-312 131 27 , , PUNCT bjmsr-312 131 28 m1 m1 NOUN bjmsr-312 131 29 : : PUNCT bjmsr-312 132 1 xsol(i xsol(i NUM bjmsr-312 132 2 , , PUNCT bjmsr-312 132 3 j)=xsol(i j)=xsol(i NOUN bjmsr-312 132 4 , , PUNCT bjmsr-312 132 5 j)xsk(j j)xsk(j ADJ bjmsr-312 132 6 ) ) PUNCT bjmsr-312 132 7 , , PUNCT bjmsr-312 132 8 end end NOUN bjmsr-312 132 9 do do AUX bjmsr-312 132 10 ; ; PUNCT bjmsr-312 132 11 set set VERB bjmsr-312 132 12 ysol(i)=ysol(i)/xsol(i ysol(i)=ysol(i)/xsol(i PROPN bjmsr-312 132 13 , , PUNCT bjmsr-312 132 14 jj jj PROPN bjmsr-312 132 15 ) ) PUNCT bjmsr-312 132 16 , , PUNCT bjmsr-312 132 17 continue continue VERB bjmsr-312 132 18 , , PUNCT bjmsr-312 132 19 end end VERB bjmsr-312 132 20 do do VERB bjmsr-312 132 21 . . PUNCT bjmsr-312 133 1 b. b. PROPN bjmsr-312 133 2 do do AUX bjmsr-312 133 3 loop loop VERB bjmsr-312 133 4 for for ADP bjmsr-312 133 5 i i PROPN bjmsr-312 133 6 = = PROPN bjmsr-312 133 7 jj jj PROPN bjmsr-312 133 8 , , PUNCT bjmsr-312 133 9 m1 m1 NOUN bjmsr-312 133 10 : : PUNCT bjmsr-312 133 11 if if SCONJ bjmsr-312 133 12 i i PRON bjmsr-312 133 13 = = NOUN bjmsr-312 133 14 jj jj PROPN bjmsr-312 133 15 go go VERB bjmsr-312 133 16 to to PART bjmsr-312 133 17 continue continue VERB bjmsr-312 133 18 , , PUNCT bjmsr-312 133 19 otherwise otherwise ADV bjmsr-312 133 20 , , PUNCT bjmsr-312 133 21 do do AUX bjmsr-312 133 22 loop loop VERB bjmsr-312 133 23 for for ADP bjmsr-312 133 24 j j NOUN bjmsr-312 133 25 = = PRON bjmsr-312 133 26 jj+1,m1 jj+1,m1 X bjmsr-312 133 27 : : PUNCT bjmsr-312 133 28 xsol(i xsol(i NOUN bjmsr-312 133 29 , , PUNCT bjmsr-312 133 30 j)=xsol(i j)=xsol(i NOUN bjmsr-312 133 31 , , PUNCT bjmsr-312 133 32 j)/xsol(i j)/xsol(i PROPN bjmsr-312 133 33 , , PUNCT bjmsr-312 133 34 jj jj PROPN bjmsr-312 133 35 ) ) PUNCT bjmsr-312 133 36 , , PUNCT bjmsr-312 133 37 end end NOUN bjmsr-312 133 38 do do AUX bjmsr-312 133 39 ; ; PUNCT bjmsr-312 133 40 continue continue VERB bjmsr-312 133 41 ; ; PUNCT bjmsr-312 134 1 end end NOUN bjmsr-312 134 2 do do NOUN bjmsr-312 134 3 . . PUNCT bjmsr-312 135 1 c. c. NOUN bjmsr-312 135 2 if if SCONJ bjmsr-312 135 3 jj jj PROPN bjmsr-312 135 4 = = PROPN bjmsr-312 135 5 m2 m2 PROPN bjmsr-312 135 6 go go VERB bjmsr-312 135 7 to to PART bjmsr-312 135 8 step step VERB bjmsr-312 135 9 6.d 6.d NUM bjmsr-312 135 10 ; ; PUNCT bjmsr-312 135 11 otherwise otherwise ADV bjmsr-312 135 12 go go VERB bjmsr-312 135 13 to to PART bjmsr-312 135 14 step step VERB bjmsr-312 135 15 6.a 6.a NUM bjmsr-312 135 16 . . PUNCT bjmsr-312 136 1 d. d. PROPN bjmsr-312 136 2 do do AUX bjmsr-312 136 3 loop loop VERB bjmsr-312 136 4 for for ADP bjmsr-312 136 5 i=1,m2 i=1,m2 NOUN bjmsr-312 136 6 : : PUNCT bjmsr-312 136 7 k k X bjmsr-312 136 8 = = NOUN bjmsr-312 136 9 m m NOUN bjmsr-312 136 10 - - PUNCT bjmsr-312 136 11 i i PROPN bjmsr-312 136 12 , , PUNCT bjmsr-312 136 13 s s PROPN bjmsr-312 136 14 = = NOUN bjmsr-312 136 15 ysol(k ysol(k NOUN bjmsr-312 136 16 ) ) PUNCT bjmsr-312 136 17 ; ; PUNCT bjmsr-312 136 18 do do AUX bjmsr-312 136 19 loop loop VERB bjmsr-312 136 20 for for ADP bjmsr-312 136 21 j j PROPN bjmsr-312 136 22 = = PROPN bjmsr-312 136 23 k k PROPN bjmsr-312 136 24 , , PUNCT bjmsr-312 136 25 m1 m1 PROPN bjmsr-312 136 26 , , PUNCT bjmsr-312 136 27 s s NOUN bjmsr-312 136 28 = = NOUN bjmsr-312 136 29 sb(j+1)*xsol(k sb(j+1)*xsol(k NOUN bjmsr-312 136 30 , , PUNCT bjmsr-312 136 31 j j NOUN bjmsr-312 136 32 ) ) PUNCT bjmsr-312 136 33 end end NOUN bjmsr-312 136 34 do do VERB bjmsr-312 136 35 , , PUNCT bjmsr-312 136 36 b(k)=s b(k)=s ADV bjmsr-312 136 37 , , PUNCT bjmsr-312 136 38 end end NOUN bjmsr-312 136 39 do do AUX bjmsr-312 136 40 . . PUNCT bjmsr-312 137 1 set set VERB bjmsr-312 137 2 : : PUNCT bjmsr-312 137 3 s s PROPN bjmsr-312 137 4 = = PROPN bjmsr-312 137 5 y(kk(1 y(kk(1 NOUN bjmsr-312 137 6 ) ) PUNCT bjmsr-312 137 7 ) ) PUNCT bjmsr-312 137 8 . . PUNCT bjmsr-312 138 1 do do AUX bjmsr-312 138 2 loop loop VERB bjmsr-312 138 3 for for ADP bjmsr-312 138 4 j=1,m1 j=1,m1 PROPN bjmsr-312 138 5 : : PUNCT bjmsr-312 138 6 s s X bjmsr-312 138 7 = = SYM bjmsr-312 138 8 s s X bjmsr-312 138 9 - - PUNCT bjmsr-312 138 10 b(j+1)*x(kk(1),j b(j+1)*x(kk(1),j NOUN bjmsr-312 138 11 ) ) PUNCT bjmsr-312 138 12 , , PUNCT bjmsr-312 138 13 b(1)=s b(1)= NOUN bjmsr-312 138 14 , , PUNCT bjmsr-312 138 15 end end NOUN bjmsr-312 138 16 do do AUX bjmsr-312 138 17 . . PUNCT bjmsr-312 139 1 print print NOUN bjmsr-312 139 2 : : PUNCT bjmsr-312 139 3 ( ( PUNCT bjmsr-312 139 4 ( ( PUNCT bjmsr-312 139 5 b(j),j=1,m),(kk(j),j=1,m1),lm b(j),j=1,m),(kk(j),j=1,m1),lm NOUN bjmsr-312 139 6 , , PUNCT bjmsr-312 139 7 iter iter NOUN bjmsr-312 139 8 ) ) PUNCT bjmsr-312 139 9 . . PUNCT bjmsr-312 140 1 copyright copyright NOUN bjmsr-312 140 2 © © PROPN bjmsr-312 140 3 cc cc PROPN bjmsr-312 140 4 - - PUNCT bjmsr-312 140 5 by by ADP bjmsr-312 140 6 - - PUNCT bjmsr-312 140 7 nc nc PROPN bjmsr-312 140 8 2019 2019 NUM bjmsr-312 140 9 , , PUNCT bjmsr-312 140 10 bjmsr bjmsr PROPN bjmsr-312 140 11 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 141 1 bangladesh bangladesh PROPN bjmsr-312 141 2 journal journal PROPN bjmsr-312 141 3 of of ADP bjmsr-312 141 4 multidisciplinary multidisciplinary ADJ bjmsr-312 141 5 scientific scientific ADJ bjmsr-312 141 6 research research NOUN bjmsr-312 141 7 vol vol NOUN bjmsr-312 141 8 . . PROPN bjmsr-312 141 9 1 1 NUM bjmsr-312 141 10 , , PUNCT bjmsr-312 141 11 no no INTJ bjmsr-312 141 12 . . NOUN bjmsr-312 141 13 1 1 NUM bjmsr-312 141 14 ; ; PUNCT bjmsr-312 141 15 2019 2019 NUM bjmsr-312 141 16 23 23 NUM bjmsr-312 141 17 stop stop NOUN bjmsr-312 141 18 . . PUNCT bjmsr-312 142 1 end end VERB bjmsr-312 142 2 the the DET bjmsr-312 142 3 major major ADJ bjmsr-312 142 4 portion portion NOUN bjmsr-312 142 5 of of ADP bjmsr-312 142 6 computation computation NOUN bjmsr-312 142 7 in in ADP bjmsr-312 142 8 this this DET bjmsr-312 142 9 program program NOUN bjmsr-312 142 10 is be AUX bjmsr-312 142 11 the the DET bjmsr-312 142 12 transformation transformation NOUN bjmsr-312 142 13 of of ADP bjmsr-312 142 14 two two NUM bjmsr-312 142 15 - - PUNCT bjmsr-312 142 16 dimensional dimensional ADJ bjmsr-312 142 17 arrays array NOUN bjmsr-312 142 18 . . PUNCT bjmsr-312 143 1 passing pass VERB bjmsr-312 143 2 columns column NOUN bjmsr-312 143 3 of of ADP bjmsr-312 143 4 these these DET bjmsr-312 143 5 arrays array NOUN bjmsr-312 143 6 to to ADP bjmsr-312 143 7 other other ADJ bjmsr-312 143 8 subroutines subroutine NOUN bjmsr-312 143 9 which which PRON bjmsr-312 143 10 involve involve VERB bjmsr-312 143 11 only only ADV bjmsr-312 143 12 one one NUM bjmsr-312 143 13 - - PUNCT bjmsr-312 143 14 dimensional dimensional ADJ bjmsr-312 143 15 arrays array NOUN bjmsr-312 143 16 saves save VERB bjmsr-312 143 17 the the DET bjmsr-312 143 18 time time NOUN bjmsr-312 143 19 of of ADP bjmsr-312 143 20 computation computation NOUN bjmsr-312 143 21 ( ( PUNCT bjmsr-312 143 22 see see VERB bjmsr-312 143 23 , , PUNCT bjmsr-312 143 24 barrodale barrodale NOUN bjmsr-312 143 25 and and CCONJ bjmsr-312 143 26 roberts roberts PROPN bjmsr-312 143 27 ( ( PUNCT bjmsr-312 143 28 1974 1974 NUM bjmsr-312 143 29 ) ) PUNCT bjmsr-312 143 30 ) ) PUNCT bjmsr-312 143 31 . . PUNCT bjmsr-312 144 1 subroutine subroutine ADJ bjmsr-312 144 2 col1 col1 PROPN bjmsr-312 144 3 , , PUNCT bjmsr-312 144 4 col2 col2 PROPN bjmsr-312 144 5 , , PUNCT bjmsr-312 144 6 and and CCONJ bjmsr-312 144 7 col3 col3 NOUN bjmsr-312 144 8 have have AUX bjmsr-312 144 9 been be AUX bjmsr-312 144 10 coded code VERB bjmsr-312 144 11 to to PART bjmsr-312 144 12 do do VERB bjmsr-312 144 13 this this DET bjmsr-312 144 14 task task NOUN bjmsr-312 144 15 for for ADP bjmsr-312 144 16 subtraction subtraction NOUN bjmsr-312 144 17 , , PUNCT bjmsr-312 144 18 multiplication multiplication NOUN bjmsr-312 144 19 , , PUNCT bjmsr-312 144 20 and and CCONJ bjmsr-312 144 21 division division NOUN bjmsr-312 144 22 , , PUNCT bjmsr-312 144 23 and and CCONJ bjmsr-312 144 24 for for ADP bjmsr-312 144 25 only only ADJ bjmsr-312 144 26 division division NOUN bjmsr-312 144 27 respectively respectively ADV bjmsr-312 144 28 . . PUNCT bjmsr-312 145 1 function function NOUN bjmsr-312 145 2 lwmed lwme VERB bjmsr-312 145 3 , , PUNCT bjmsr-312 145 4 which which PRON bjmsr-312 145 5 is be AUX bjmsr-312 145 6 used use VERB bjmsr-312 145 7 to to PART bjmsr-312 145 8 compute compute VERB bjmsr-312 145 9 the the DET bjmsr-312 145 10 weighted weight VERB bjmsr-312 145 11 median median NOUN bjmsr-312 145 12 has have AUX bjmsr-312 145 13 been be AUX bjmsr-312 145 14 introduced introduce VERB bjmsr-312 145 15 in in ADP bjmsr-312 145 16 section section NOUN bjmsr-312 145 17 2.1 2.1 NUM bjmsr-312 145 18 . . PUNCT bjmsr-312 146 1 subroutine subroutine ADJ bjmsr-312 146 2 col1(v1,v2 col1(v1,v2 NOUN bjmsr-312 146 3 ) ) PUNCT bjmsr-312 146 4 step step NOUN bjmsr-312 146 5 0 0 NUM bjmsr-312 146 6 ) ) PUNCT bjmsr-312 146 7 initialization initialization NOUN bjmsr-312 146 8 real real ADJ bjmsr-312 146 9 : : PUNCT bjmsr-312 146 10 v2(1 v2(1 NOUN bjmsr-312 146 11 ) ) PUNCT bjmsr-312 146 12 . . PUNCT bjmsr-312 147 1 common common ADJ bjmsr-312 147 2 /c1 /c1 PROPN bjmsr-312 147 3 / / SYM bjmsr-312 147 4 i1,i2 i1,i2 PROPN bjmsr-312 147 5 . . PUNCT bjmsr-312 148 1 step step NOUN bjmsr-312 148 2 1 1 NUM bjmsr-312 148 3 ) ) PUNCT bjmsr-312 148 4 subtraction subtraction NOUN bjmsr-312 148 5 . . PUNCT bjmsr-312 149 1 do do AUX bjmsr-312 149 2 loop loop VERB bjmsr-312 149 3 for for ADP bjmsr-312 149 4 i i PROPN bjmsr-312 149 5 = = PROPN bjmsr-312 149 6 i1,i2 i1,i2 PROPN bjmsr-312 149 7 : : PUNCT bjmsr-312 149 8 v2(i)=v2(i)-v1 v2(i)=v2(i)-v1 PROPN bjmsr-312 149 9 , , PUNCT bjmsr-312 149 10 end end NOUN bjmsr-312 149 11 do do VERB bjmsr-312 149 12 . . PUNCT bjmsr-312 150 1 return return VERB bjmsr-312 150 2 . . PUNCT bjmsr-312 151 1 end end VERB bjmsr-312 151 2 subroutine subroutine NOUN bjmsr-312 151 3 col2(ysk col2(ysk ADJ bjmsr-312 151 4 , , PUNCT bjmsr-312 151 5 jj jj PROPN bjmsr-312 151 6 , , PUNCT bjmsr-312 151 7 v1,ys v1,ys PROPN bjmsr-312 151 8 , , PUNCT bjmsr-312 151 9 v2 v2 PROPN bjmsr-312 151 10 ) ) PUNCT bjmsr-312 151 11 step step NOUN bjmsr-312 151 12 0 0 NUM bjmsr-312 151 13 ) ) PUNCT bjmsr-312 151 14 initialization initialization NOUN bjmsr-312 151 15 . . PUNCT bjmsr-312 152 1 real real ADJ bjmsr-312 152 2 : : PUNCT bjmsr-312 152 3 v1(1),v2(1),ys(1 v1(1),v2(1),ys(1 NOUN bjmsr-312 152 4 ) ) PUNCT bjmsr-312 152 5 . . PUNCT bjmsr-312 153 1 common common ADJ bjmsr-312 153 2 /c1 /c1 PROPN bjmsr-312 153 3 / / SYM bjmsr-312 153 4 i1,i2 i1,i2 PROPN bjmsr-312 153 5 . . PUNCT bjmsr-312 154 1 step step NOUN bjmsr-312 154 2 1 1 NUM bjmsr-312 154 3 ) ) PUNCT bjmsr-312 154 4 compute compute NOUN bjmsr-312 154 5 weights weight NOUN bjmsr-312 154 6 and and CCONJ bjmsr-312 154 7 ratios ratio NOUN bjmsr-312 154 8 . . PUNCT bjmsr-312 155 1 if if SCONJ bjmsr-312 155 2 jj≠1 jj≠1 PROPN bjmsr-312 155 3 go go VERB bjmsr-312 155 4 to to PART bjmsr-312 155 5 step step VERB bjmsr-312 155 6 1.a 1.a NUM bjmsr-312 155 7 , , PUNCT bjmsr-312 155 8 ; ; PUNCT bjmsr-312 155 9 otherwise otherwise ADV bjmsr-312 155 10 do do AUX bjmsr-312 155 11 loop loop VERB bjmsr-312 155 12 for for ADP bjmsr-312 155 13 i i PROPN bjmsr-312 155 14 = = PROPN bjmsr-312 155 15 i1,i2 i1,i2 PROPN bjmsr-312 155 16 : : PUNCT bjmsr-312 155 17 v1(i)=v2(i v1(i)=v2(i NOUN bjmsr-312 155 18 ) ) PUNCT bjmsr-312 155 19 , , PUNCT bjmsr-312 155 20 ys(i)=(ys(i)-ysk)/v2(i ys(i)=(ys(i)-ysk)/v2(i PROPN bjmsr-312 155 21 ) ) PUNCT bjmsr-312 155 22 . . PUNCT bjmsr-312 156 1 return return NOUN bjmsr-312 156 2 . . PUNCT bjmsr-312 157 1 a. a. NOUN bjmsr-312 157 2 do do AUX bjmsr-312 157 3 loop loop VERB bjmsr-312 157 4 for for ADP bjmsr-312 157 5 i i PROPN bjmsr-312 157 6 = = PROPN bjmsr-312 157 7 i1,i2 i1,i2 PROPN bjmsr-312 157 8 : : PUNCT bjmsr-312 157 9 v1(i)=v1(i)*v2(i v1(i)=v1(i)*v2(i ADJ bjmsr-312 157 10 ) ) PUNCT bjmsr-312 157 11 , , PUNCT bjmsr-312 157 12 ys(i)=(ys(i)-ysk)/v2(i ys(i)=(ys(i)-ysk)/v2(i PROPN bjmsr-312 157 13 ) ) PUNCT bjmsr-312 157 14 , , PUNCT bjmsr-312 157 15 end end NOUN bjmsr-312 157 16 do do AUX bjmsr-312 157 17 . . PUNCT bjmsr-312 158 1 return return VERB bjmsr-312 158 2 . . PUNCT bjmsr-312 159 1 end end VERB bjmsr-312 159 2 subroutine subroutine ADJ bjmsr-312 159 3 col3(v1,v2 col3(v1,v2 NOUN bjmsr-312 159 4 ) ) PUNCT bjmsr-312 159 5 step step NOUN bjmsr-312 159 6 0 0 NUM bjmsr-312 159 7 ) ) PUNCT bjmsr-312 159 8 initialization initialization NOUN bjmsr-312 159 9 . . PUNCT bjmsr-312 160 1 real real ADJ bjmsr-312 160 2 : : PUNCT bjmsr-312 160 3 v1(1),v2(1),ys(1 v1(1),v2(1),ys(1 NOUN bjmsr-312 160 4 ) ) PUNCT bjmsr-312 160 5 . . PUNCT bjmsr-312 161 1 common common ADJ bjmsr-312 161 2 /c1 /c1 PROPN bjmsr-312 161 3 / / SYM bjmsr-312 161 4 i1,i2 i1,i2 PROPN bjmsr-312 161 5 . . PUNCT bjmsr-312 162 1 step step NOUN bjmsr-312 162 2 1 1 NUM bjmsr-312 162 3 ) ) PUNCT bjmsr-312 162 4 division division NOUN bjmsr-312 162 5 . . PUNCT bjmsr-312 163 1 do do AUX bjmsr-312 163 2 loop loop VERB bjmsr-312 163 3 for for ADP bjmsr-312 163 4 i i PROPN bjmsr-312 163 5 = = PROPN bjmsr-312 163 6 i1,i2 i1,i2 PROPN bjmsr-312 163 7 : : PUNCT bjmsr-312 163 8 v1(i)=v1(i)/v2(i v1(i)=v1(i)/v2(i NOUN bjmsr-312 163 9 ) ) PUNCT bjmsr-312 163 10 , , PUNCT bjmsr-312 163 11 end end NOUN bjmsr-312 163 12 do do AUX bjmsr-312 163 13 . . PUNCT bjmsr-312 164 1 return return VERB bjmsr-312 164 2 . . PUNCT bjmsr-312 165 1 end end VERB bjmsr-312 165 2 5 5 NUM bjmsr-312 165 3 . . PUNCT bjmsr-312 165 4 computer computer NOUN bjmsr-312 165 5 programs program NOUN bjmsr-312 165 6 function function VERB bjmsr-312 165 7 lwmed(n lwmed(n NOUN bjmsr-312 165 8 , , PUNCT bjmsr-312 165 9 ys ys INTJ bjmsr-312 165 10 , , PUNCT bjmsr-312 165 11 w w NOUN bjmsr-312 165 12 , , PUNCT bjmsr-312 165 13 l l NOUN bjmsr-312 165 14 ) ) PUNCT bjmsr-312 166 1 c c NOUN bjmsr-312 166 2 n n PRON bjmsr-312 166 3 number number NOUN bjmsr-312 166 4 of of ADP bjmsr-312 166 5 observations observation NOUN bjmsr-312 166 6 ( ( PUNCT bjmsr-312 166 7 input input NOUN bjmsr-312 166 8 ) ) PUNCT bjmsr-312 166 9 . . PUNCT bjmsr-312 167 1 c c NOUN bjmsr-312 167 2 ys(i ys(i ADV bjmsr-312 167 3 ) ) PUNCT bjmsr-312 168 1 the the DET bjmsr-312 168 2 array array NOUN bjmsr-312 168 3 to to PART bjmsr-312 168 4 be be AUX bjmsr-312 168 5 sorted sort VERB bjmsr-312 168 6 ( ( PUNCT bjmsr-312 168 7 yi yi NOUN bjmsr-312 168 8 / / SYM bjmsr-312 168 9 xi1 xi1 PROPN bjmsr-312 168 10 ) ) PUNCT bjmsr-312 168 11 ( ( PUNCT bjmsr-312 168 12 input input NOUN bjmsr-312 168 13 ) ) PUNCT bjmsr-312 168 14 . . PUNCT bjmsr-312 169 1 c c PROPN bjmsr-312 169 2 w(n w(n PROPN bjmsr-312 169 3 ) ) PUNCT bjmsr-312 169 4 the the DET bjmsr-312 169 5 weight weight NOUN bjmsr-312 169 6 array array NOUN bjmsr-312 169 7 ( ( PUNCT bjmsr-312 169 8 xi1 xi1 PROPN bjmsr-312 169 9 ) ) PUNCT bjmsr-312 169 10 ( ( PUNCT bjmsr-312 169 11 input input NOUN bjmsr-312 169 12 ) ) PUNCT bjmsr-312 169 13 . . PUNCT bjmsr-312 170 1 c c X bjmsr-312 170 2 l l NOUN bjmsr-312 171 1 the the DET bjmsr-312 171 2 index index NOUN bjmsr-312 171 3 of of ADP bjmsr-312 171 4 location location NOUN bjmsr-312 171 5 of of ADP bjmsr-312 171 6 weighted weight VERB bjmsr-312 171 7 median median NOUN bjmsr-312 171 8 in in ADP bjmsr-312 171 9 the the DET bjmsr-312 171 10 unsorted unsorted ADJ bjmsr-312 171 11 arrays array NOUN bjmsr-312 171 12 ( ( PUNCT bjmsr-312 171 13 outpot outpot NOUN bjmsr-312 171 14 ) ) PUNCT bjmsr-312 171 15 . . PUNCT bjmsr-312 172 1 real real ADJ bjmsr-312 172 2 ys(n),w(n ys(n),w(n PROPN bjmsr-312 172 3 ) ) PUNCT bjmsr-312 172 4 integer integer NOUN bjmsr-312 172 5 l(n),hi l(n),hi NOUN bjmsr-312 172 6 copyright copyright NOUN bjmsr-312 172 7 © © PROPN bjmsr-312 172 8 cc cc PROPN bjmsr-312 172 9 - - PUNCT bjmsr-312 172 10 by by ADP bjmsr-312 172 11 - - PUNCT bjmsr-312 172 12 nc nc PROPN bjmsr-312 172 13 2019 2019 NUM bjmsr-312 172 14 , , PUNCT bjmsr-312 172 15 bjmsr bjmsr PROPN bjmsr-312 172 16 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 172 17 bangladesh bangladesh PROPN bjmsr-312 172 18 journal journal PROPN bjmsr-312 172 19 of of ADP bjmsr-312 172 20 multidisciplinary multidisciplinary ADJ bjmsr-312 172 21 scientific scientific ADJ bjmsr-312 172 22 research research NOUN bjmsr-312 172 23 vol vol NOUN bjmsr-312 172 24 . . PROPN bjmsr-312 173 1 1 1 NUM bjmsr-312 173 2 , , PUNCT bjmsr-312 173 3 no no INTJ bjmsr-312 173 4 . . NOUN bjmsr-312 173 5 1 1 NUM bjmsr-312 173 6 ; ; PUNCT bjmsr-312 173 7 2019 2019 NUM bjmsr-312 173 8 24 24 NUM bjmsr-312 173 9 ii=0 ii=0 PROPN bjmsr-312 173 10 shi=0 shi=0 NOUN bjmsr-312 173 11 . . PUNCT bjmsr-312 174 1 slo=0 slo=0 NOUN bjmsr-312 174 2 . . PUNCT bjmsr-312 175 1 sz=0 sz=0 VERB bjmsr-312 175 2 . . PUNCT bjmsr-312 176 1 sp=0 sp=0 NOUN bjmsr-312 176 2 . . PUNCT bjmsr-312 177 1 sn=0 sn=0 VERB bjmsr-312 177 2 . . PUNCT bjmsr-312 178 1 do do VERB bjmsr-312 178 2 4 4 NUM bjmsr-312 178 3 i=1,n i=1,n PROPN bjmsr-312 178 4 w(i)=abs(w(i w(i)=abs(w(i NOUN bjmsr-312 178 5 ) ) PUNCT bjmsr-312 178 6 ) ) PUNCT bjmsr-312 179 1 if(ys(i))3 if(ys(i))3 VERB bjmsr-312 179 2 , , PUNCT bjmsr-312 179 3 2 2 NUM bjmsr-312 179 4 , , PUNCT bjmsr-312 179 5 1 1 NUM bjmsr-312 179 6 1 1 NUM bjmsr-312 179 7 sp sp NOUN bjmsr-312 179 8 = = NOUN bjmsr-312 179 9 sp+w(i sp+w(i PRON bjmsr-312 179 10 ) ) PUNCT bjmsr-312 179 11 go go VERB bjmsr-312 179 12 to to ADP bjmsr-312 179 13 4 4 NUM bjmsr-312 179 14 2 2 NUM bjmsr-312 179 15 sz sz NOUN bjmsr-312 179 16 = = SYM bjmsr-312 179 17 sz+w(i sz+w(i PRON bjmsr-312 179 18 ) ) PUNCT bjmsr-312 179 19 go go VERB bjmsr-312 179 20 to to ADP bjmsr-312 179 21 4 4 NUM bjmsr-312 179 22 3 3 NUM bjmsr-312 179 23 sn sn NOUN bjmsr-312 179 24 = = NOUN bjmsr-312 179 25 sn+w(i sn+w(i NOUN bjmsr-312 179 26 ) ) PUNCT bjmsr-312 179 27 4 4 NUM bjmsr-312 179 28 continue continue VERB bjmsr-312 179 29 shi shi NOUN bjmsr-312 179 30 = = PROPN bjmsr-312 179 31 sp+sz sp+sz VERB bjmsr-312 179 32 slo slo PROPN bjmsr-312 179 33 = = NOUN bjmsr-312 179 34 sn+sz sn+sz X bjmsr-312 179 35 if(shi.le.slo if(shi.le.slo NOUN bjmsr-312 179 36 ) ) PUNCT bjmsr-312 179 37 go go VERB bjmsr-312 179 38 to to ADP bjmsr-312 179 39 6 6 NUM bjmsr-312 179 40 shi=0 shi=0 NOUN bjmsr-312 179 41 . . PUNCT bjmsr-312 180 1 do do AUX bjmsr-312 180 2 5 5 NUM bjmsr-312 180 3 i=1,n i=1,n PROPN bjmsr-312 180 4 if(ys(i).le.0 if(ys(i).le.0 NOUN bjmsr-312 180 5 . . PUNCT bjmsr-312 180 6 ) ) PUNCT bjmsr-312 180 7 go go VERB bjmsr-312 180 8 to to ADP bjmsr-312 180 9 5 5 NUM bjmsr-312 180 10 ii ii NOUN bjmsr-312 180 11 = = NOUN bjmsr-312 180 12 ii+1 ii+1 NOUN bjmsr-312 180 13 l(ii)=i l(ii)=i ADJ bjmsr-312 180 14 5 5 NUM bjmsr-312 180 15 continue continue VERB bjmsr-312 180 16 go go VERB bjmsr-312 180 17 to to ADP bjmsr-312 180 18 8 8 NUM bjmsr-312 180 19 6 6 NUM bjmsr-312 180 20 slo=0.0 slo=0.0 NOUN bjmsr-312 180 21 do do AUX bjmsr-312 180 22 7 7 NUM bjmsr-312 180 23 i=1,n i=1,n PROPN bjmsr-312 180 24 if(ys(i).gt.0 if(ys(i).gt.0 PROPN bjmsr-312 180 25 . . PUNCT bjmsr-312 180 26 ) ) PUNCT bjmsr-312 180 27 go go VERB bjmsr-312 180 28 to to ADP bjmsr-312 180 29 7 7 NUM bjmsr-312 180 30 ii ii NOUN bjmsr-312 180 31 = = NOUN bjmsr-312 180 32 ii+1 ii+1 NOUN bjmsr-312 180 33 l(ii)=i l(ii)=i ADJ bjmsr-312 180 34 7 7 NUM bjmsr-312 180 35 continue continue VERB bjmsr-312 180 36 8 8 NUM bjmsr-312 180 37 lo=1 lo=1 PROPN bjmsr-312 180 38 hi hi NOUN bjmsr-312 180 39 = = NOUN bjmsr-312 180 40 ii ii PROPN bjmsr-312 180 41 10 10 NUM bjmsr-312 180 42 if(hi.gt.lo+1)go if(hi.gt.lo+1)go NOUN bjmsr-312 180 43 to to ADP bjmsr-312 180 44 30 30 NUM bjmsr-312 180 45 lwmed lwmed ADJ bjmsr-312 180 46 = = SYM bjmsr-312 180 47 l(lo l(lo NUM bjmsr-312 180 48 ) ) PUNCT bjmsr-312 180 49 if(lo.eq.hi if(lo.eq.hi NOUN bjmsr-312 180 50 ) ) PUNCT bjmsr-312 180 51 return return VERB bjmsr-312 180 52 if(ys(l(lo)).le.ys(l(hi if(ys(l(lo)).le.ys(l(hi PROPN bjmsr-312 180 53 ) ) PUNCT bjmsr-312 180 54 ) ) PUNCT bjmsr-312 180 55 ) ) PUNCT bjmsr-312 180 56 go go VERB bjmsr-312 180 57 to to ADP bjmsr-312 180 58 20 20 NUM bjmsr-312 180 59 lt lt NOUN bjmsr-312 180 60 = = PROPN bjmsr-312 180 61 l(lo l(lo NOUN bjmsr-312 180 62 ) ) PUNCT bjmsr-312 180 63 l(lo)=l(hi l(lo)=l(hi NOUN bjmsr-312 180 64 ) ) PUNCT bjmsr-312 181 1 l(hi)=lt l(hi)=lt PROPN bjmsr-312 181 2 lwmed lwme VERB bjmsr-312 181 3 = = SYM bjmsr-312 181 4 l(lo l(lo NOUN bjmsr-312 181 5 ) ) PUNCT bjmsr-312 181 6 20 20 NUM bjmsr-312 181 7 if(shi+w(l(hi)).gt.slo+w(l(lo if(shi+w(l(hi)).gt.slo+w(l(lo NOUN bjmsr-312 181 8 ) ) PUNCT bjmsr-312 181 9 ) ) PUNCT bjmsr-312 181 10 ) ) PUNCT bjmsr-312 182 1 lwmed lwme VERB bjmsr-312 182 2 = = SYM bjmsr-312 182 3 l(hi l(hi NOUN bjmsr-312 182 4 ) ) PUNCT bjmsr-312 182 5 return return VERB bjmsr-312 182 6 30 30 NUM bjmsr-312 182 7 mid=(lo+hi)/2 mid=(lo+hi)/2 PROPN bjmsr-312 182 8 lop lop NOUN bjmsr-312 182 9 = = NOUN bjmsr-312 182 10 lo+1 lo+1 PROPN bjmsr-312 182 11 lt lt PROPN bjmsr-312 182 12 = = PROPN bjmsr-312 182 13 l(mid l(mid PROPN bjmsr-312 182 14 ) ) PUNCT bjmsr-312 182 15 l(mid)=l(lop l(mid)=l(lop NOUN bjmsr-312 182 16 ) ) PUNCT bjmsr-312 182 17 l(lop)=lt l(lop)=lt PROPN bjmsr-312 182 18 if(ys(l(lop)).le.ys(l(hi if(ys(l(lop)).le.ys(l(hi NOUN bjmsr-312 182 19 ) ) PUNCT bjmsr-312 182 20 ) ) PUNCT bjmsr-312 182 21 ) ) PUNCT bjmsr-312 183 1 go go VERB bjmsr-312 183 2 to to ADP bjmsr-312 183 3 40 40 NUM bjmsr-312 183 4 lt lt NOUN bjmsr-312 183 5 = = NOUN bjmsr-312 183 6 l(lop l(lop NOUN bjmsr-312 183 7 ) ) PUNCT bjmsr-312 183 8 l(lop)=l(hi l(lop)=l(hi PROPN bjmsr-312 183 9 ) ) PUNCT bjmsr-312 183 10 l(hi)=lt l(hi)=lt PROPN bjmsr-312 183 11 40 40 NUM bjmsr-312 183 12 if(ys(l(lo)).le.ys(l(hi)))go if(ys(l(lo)).le.ys(l(hi)))go NOUN bjmsr-312 183 13 to to ADP bjmsr-312 183 14 50 50 NUM bjmsr-312 183 15 lt lt NOUN bjmsr-312 183 16 = = PROPN bjmsr-312 183 17 l(lo l(lo NOUN bjmsr-312 183 18 ) ) PUNCT bjmsr-312 183 19 l(lo)=l(hi l(lo)=l(hi NOUN bjmsr-312 183 20 ) ) PUNCT bjmsr-312 184 1 l(hi)=lt l(hi)=lt PROPN bjmsr-312 184 2 copyright copyright NOUN bjmsr-312 184 3 © © PROPN bjmsr-312 184 4 cc cc PROPN bjmsr-312 184 5 - - PUNCT bjmsr-312 184 6 by by ADP bjmsr-312 184 7 - - PUNCT bjmsr-312 184 8 nc nc PROPN bjmsr-312 184 9 2019 2019 NUM bjmsr-312 184 10 , , PUNCT bjmsr-312 184 11 bjmsr bjmsr PROPN bjmsr-312 184 12 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 185 1 bangladesh bangladesh PROPN bjmsr-312 185 2 journal journal PROPN bjmsr-312 185 3 of of ADP bjmsr-312 185 4 multidisciplinary multidisciplinary ADJ bjmsr-312 185 5 scientific scientific ADJ bjmsr-312 185 6 research research NOUN bjmsr-312 185 7 vol vol NOUN bjmsr-312 185 8 . . PROPN bjmsr-312 185 9 1 1 NUM bjmsr-312 185 10 , , PUNCT bjmsr-312 185 11 no no INTJ bjmsr-312 185 12 . . NOUN bjmsr-312 185 13 1 1 NUM bjmsr-312 185 14 ; ; PUNCT bjmsr-312 185 15 2019 2019 NUM bjmsr-312 185 16 25 25 NUM bjmsr-312 185 17 50 50 NUM bjmsr-312 185 18 if(ys(l(lop)).le.ys(l(lo if(ys(l(lop)).le.ys(l(lo NOUN bjmsr-312 185 19 ) ) PUNCT bjmsr-312 185 20 ) ) PUNCT bjmsr-312 185 21 ) ) PUNCT bjmsr-312 185 22 go go VERB bjmsr-312 185 23 to to ADP bjmsr-312 185 24 60 60 NUM bjmsr-312 185 25 lt lt NOUN bjmsr-312 185 26 = = NOUN bjmsr-312 185 27 l(lop l(lop NOUN bjmsr-312 185 28 ) ) PUNCT bjmsr-312 185 29 l(lop)=l(lo l(lop)=l(lo NOUN bjmsr-312 185 30 ) ) PUNCT bjmsr-312 186 1 l(lo)=lt l(lo)=lt PROPN bjmsr-312 186 2 60 60 NUM bjmsr-312 186 3 lwmed lwme VERB bjmsr-312 186 4 = = SYM bjmsr-312 186 5 l(lo l(lo NUM bjmsr-312 186 6 ) ) PUNCT bjmsr-312 186 7 i i PROPN bjmsr-312 186 8 = = NOUN bjmsr-312 186 9 lop lop NOUN bjmsr-312 186 10 j j X bjmsr-312 186 11 = = X bjmsr-312 186 12 hi hi NOUN bjmsr-312 186 13 xt xt X bjmsr-312 186 14 = = SYM bjmsr-312 186 15 ys(lwmed ys(lwmed PROPN bjmsr-312 186 16 ) ) PUNCT bjmsr-312 186 17 tlo tlo PROPN bjmsr-312 186 18 = = SYM bjmsr-312 186 19 slo slo PROPN bjmsr-312 186 20 thi thi PROPN bjmsr-312 186 21 = = PROPN bjmsr-312 186 22 shi shi PROPN bjmsr-312 186 23 70 70 NUM bjmsr-312 186 24 tlo tlo NOUN bjmsr-312 186 25 = = PUNCT bjmsr-312 186 26 tlo+w(l(i tlo+w(l(i NOUN bjmsr-312 186 27 ) ) PUNCT bjmsr-312 186 28 ) ) PUNCT bjmsr-312 187 1 i i PRON bjmsr-312 187 2 = = NOUN bjmsr-312 187 3 i+1 i+1 NOUN bjmsr-312 187 4 if(ys(l(i)).lt.xt if(ys(l(i)).lt.xt NOUN bjmsr-312 187 5 ) ) PUNCT bjmsr-312 187 6 go go VERB bjmsr-312 187 7 to to ADP bjmsr-312 187 8 70 70 NUM bjmsr-312 187 9 80 80 NUM bjmsr-312 187 10 thi thi NOUN bjmsr-312 187 11 = = NOUN bjmsr-312 187 12 thi+w(l(j thi+w(l(j NOUN bjmsr-312 187 13 ) ) PUNCT bjmsr-312 187 14 ) ) PUNCT bjmsr-312 188 1 j j X bjmsr-312 189 1 = = PROPN bjmsr-312 189 2 j-1 j-1 ADV bjmsr-312 189 3 if(ys(l(j)).gt.xt if(ys(l(j)).gt.xt NOUN bjmsr-312 189 4 ) ) PUNCT bjmsr-312 189 5 go go VERB bjmsr-312 189 6 to to ADP bjmsr-312 189 7 80 80 NUM bjmsr-312 189 8 if(j.le.i if(j.le.i ADV bjmsr-312 189 9 ) ) PUNCT bjmsr-312 189 10 go go VERB bjmsr-312 189 11 to to ADP bjmsr-312 189 12 90 90 NUM bjmsr-312 189 13 lt lt NOUN bjmsr-312 189 14 = = NOUN bjmsr-312 189 15 l(i l(i NOUN bjmsr-312 189 16 ) ) PUNCT bjmsr-312 189 17 l(i)=l(j l(i)=l(j NOUN bjmsr-312 189 18 ) ) PUNCT bjmsr-312 189 19 l(j)=lt l(j)=lt NOUN bjmsr-312 189 20 go go VERB bjmsr-312 189 21 to to ADP bjmsr-312 189 22 70 70 NUM bjmsr-312 189 23 90 90 NUM bjmsr-312 189 24 test test NOUN bjmsr-312 189 25 = = SYM bjmsr-312 189 26 w(lwmed w(lwme VERB bjmsr-312 189 27 ) ) PUNCT bjmsr-312 189 28 if(i.ne.j if(i.ne.j NOUN bjmsr-312 189 29 ) ) PUNCT bjmsr-312 189 30 go go VERB bjmsr-312 189 31 to to ADP bjmsr-312 189 32 100 100 NUM bjmsr-312 189 33 test test NOUN bjmsr-312 189 34 = = SYM bjmsr-312 189 35 test+w(l(i test+w(l(i NOUN bjmsr-312 189 36 ) ) PUNCT bjmsr-312 189 37 ) ) PUNCT bjmsr-312 190 1 i i PRON bjmsr-312 190 2 = = NOUN bjmsr-312 190 3 i+1 i+1 PART bjmsr-312 190 4 j j NOUN bjmsr-312 190 5 = = NOUN bjmsr-312 190 6 j-1 j-1 ADV bjmsr-312 190 7 100 100 NUM bjmsr-312 190 8 if(test.ge.abs(thi if(test.ge.abs(thi NOUN bjmsr-312 190 9 - - PUNCT bjmsr-312 190 10 tlo tlo NOUN bjmsr-312 190 11 ) ) PUNCT bjmsr-312 190 12 ) ) PUNCT bjmsr-312 190 13 return return VERB bjmsr-312 190 14 if(tlo.gt.thi)go if(tlo.gt.thi)go ADV bjmsr-312 190 15 to to ADP bjmsr-312 190 16 110 110 NUM bjmsr-312 190 17 slo slo PROPN bjmsr-312 190 18 = = PROPN bjmsr-312 190 19 tlo+test tlo+t ADJ bjmsr-312 190 20 lo lo NOUN bjmsr-312 190 21 = = NOUN bjmsr-312 190 22 i i PRON bjmsr-312 190 23 go go VERB bjmsr-312 190 24 to to ADP bjmsr-312 190 25 10 10 NUM bjmsr-312 190 26 110 110 NUM bjmsr-312 190 27 shi shi NOUN bjmsr-312 190 28 = = NOUN bjmsr-312 190 29 thi+test thi+t ADJ bjmsr-312 191 1 lo lo NOUN bjmsr-312 191 2 = = NOUN bjmsr-312 191 3 lop lop NOUN bjmsr-312 191 4 hi hi NOUN bjmsr-312 191 5 = = NOUN bjmsr-312 191 6 j j NOUN bjmsr-312 191 7 go go VERB bjmsr-312 191 8 to to ADP bjmsr-312 191 9 10 10 NUM bjmsr-312 191 10 end end NOUN bjmsr-312 191 11 program program NOUN bjmsr-312 191 12 bl1s bl1s PROPN bjmsr-312 191 13 c c NOUN bjmsr-312 191 14 n n PRON bjmsr-312 191 15 number number NOUN bjmsr-312 191 16 of of ADP bjmsr-312 191 17 observation observation NOUN bjmsr-312 191 18 ( ( PUNCT bjmsr-312 191 19 input input NOUN bjmsr-312 191 20 ) ) PUNCT bjmsr-312 191 21 . . PUNCT bjmsr-312 192 1 c c PROPN bjmsr-312 192 2 y(n y(n PROPN bjmsr-312 192 3 ) ) PUNCT bjmsr-312 192 4 dependent dependent ADJ bjmsr-312 192 5 variable variable ADJ bjmsr-312 192 6 observations observation NOUN bjmsr-312 192 7 array array VERB bjmsr-312 192 8 ( ( PUNCT bjmsr-312 192 9 yi yi NOUN bjmsr-312 192 10 ) ) PUNCT bjmsr-312 192 11 ( ( PUNCT bjmsr-312 192 12 input input NOUN bjmsr-312 192 13 ) ) PUNCT bjmsr-312 192 14 . . PUNCT bjmsr-312 193 1 c c X bjmsr-312 193 2 x2(n x2(n PROPN bjmsr-312 193 3 ) ) PUNCT bjmsr-312 193 4 independent independent ADJ bjmsr-312 193 5 variable variable ADJ bjmsr-312 193 6 observations observation NOUN bjmsr-312 193 7 array array VERB bjmsr-312 193 8 ( ( PUNCT bjmsr-312 193 9 x2i x2i PROPN bjmsr-312 193 10 ) ) PUNCT bjmsr-312 193 11 ( ( PUNCT bjmsr-312 193 12 input input NOUN bjmsr-312 193 13 ) ) PUNCT bjmsr-312 193 14 . . PUNCT bjmsr-312 194 1 c c PROPN bjmsr-312 194 2 z(n z(n NOUN bjmsr-312 194 3 ) ) PUNCT bjmsr-312 194 4 working work VERB bjmsr-312 194 5 array array NOUN bjmsr-312 194 6 for for ADP bjmsr-312 194 7 ( ( PUNCT bjmsr-312 194 8 yi yi PROPN bjmsr-312 194 9 / / SYM bjmsr-312 194 10 xi2 xi2 PROPN bjmsr-312 194 11 ) ) PUNCT bjmsr-312 194 12 . . PUNCT bjmsr-312 195 1 c c PROPN bjmsr-312 195 2 w(n w(n PROPN bjmsr-312 195 3 ) ) PUNCT bjmsr-312 195 4 working work VERB bjmsr-312 195 5 array array NOUN bjmsr-312 195 6 for for ADP bjmsr-312 195 7 index index NOUN bjmsr-312 195 8 of of ADP bjmsr-312 195 9 sorted sorted ADJ bjmsr-312 195 10 array array NOUN bjmsr-312 195 11 of of ADP bjmsr-312 195 12 ( ( PUNCT bjmsr-312 195 13 yi yi PROPN bjmsr-312 195 14 / / SYM bjmsr-312 195 15 xi1 xi1 PROPN bjmsr-312 195 16 ) ) PUNCT bjmsr-312 195 17 . . PUNCT bjmsr-312 196 1 c c PROPN bjmsr-312 196 2 l(n l(n PROPN bjmsr-312 196 3 ) ) PUNCT bjmsr-312 196 4 working work VERB bjmsr-312 196 5 array array NOUN bjmsr-312 196 6 for for ADP bjmsr-312 196 7 weights weight NOUN bjmsr-312 196 8 ( ( PUNCT bjmsr-312 196 9 xi1 xi1 PROPN bjmsr-312 196 10 ) ) PUNCT bjmsr-312 196 11 . . PUNCT bjmsr-312 197 1 parameter parameter NOUN bjmsr-312 197 2 ( ( PUNCT bjmsr-312 197 3 n=1000 n=1000 PROPN bjmsr-312 197 4 ) ) PUNCT bjmsr-312 197 5 dimension dimension NOUN bjmsr-312 197 6 y(n),x2(n),z(n),w(n),l(n y(n),x2(n),z(n),w(n),l(n ADJ bjmsr-312 197 7 ) ) PUNCT bjmsr-312 197 8 do do VERB bjmsr-312 197 9 10 10 NUM bjmsr-312 197 10 i=1,n i=1,n PROPN bjmsr-312 197 11 10 10 NUM bjmsr-312 197 12 read(5,20 read(5,20 NUM bjmsr-312 197 13 ) ) PUNCT bjmsr-312 197 14 y(i),x2(i y(i),x2(i NOUN bjmsr-312 197 15 ) ) PUNCT bjmsr-312 197 16 20 20 NUM bjmsr-312 197 17 format(2f10.3 format(2f10.3 PROPN bjmsr-312 197 18 ) ) PUNCT bjmsr-312 197 19 k1 k1 NOUN bjmsr-312 197 20 = = NOUN bjmsr-312 197 21 n/2 n/2 PRON bjmsr-312 197 22 k1r=0 k1r=0 X bjmsr-312 197 23 k1s=0 k1s=0 PROPN bjmsr-312 197 24 30 30 NUM bjmsr-312 197 25 do do AUX bjmsr-312 197 26 40 40 NUM bjmsr-312 197 27 i=1,k1 i=1,k1 NOUN bjmsr-312 197 28 - - PUNCT bjmsr-312 197 29 1 1 NUM bjmsr-312 197 30 w(i)=x2(i)-x2(k1 w(i)=x2(i)-x2(k1 PROPN bjmsr-312 197 31 ) ) PUNCT bjmsr-312 197 32 40 40 NUM bjmsr-312 197 33 z(i)=(y(i)-y(k1))/w(i z(i)=(y(i)-y(k1))/w(i NOUN bjmsr-312 197 34 ) ) PUNCT bjmsr-312 197 35 w(k1)=0 w(k1)=0 PROPN bjmsr-312 197 36 . . PUNCT bjmsr-312 198 1 copyright copyright NOUN bjmsr-312 198 2 © © PROPN bjmsr-312 198 3 cc cc PROPN bjmsr-312 198 4 - - PUNCT bjmsr-312 198 5 by by ADP bjmsr-312 198 6 - - PUNCT bjmsr-312 198 7 nc nc PROPN bjmsr-312 198 8 2019 2019 NUM bjmsr-312 198 9 , , PUNCT bjmsr-312 198 10 bjmsr bjmsr PROPN bjmsr-312 198 11 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 199 1 bangladesh bangladesh PROPN bjmsr-312 199 2 journal journal PROPN bjmsr-312 199 3 of of ADP bjmsr-312 199 4 multidisciplinary multidisciplinary ADJ bjmsr-312 199 5 scientific scientific ADJ bjmsr-312 199 6 research research NOUN bjmsr-312 199 7 vol vol NOUN bjmsr-312 199 8 . . PROPN bjmsr-312 199 9 1 1 NUM bjmsr-312 199 10 , , PUNCT bjmsr-312 199 11 no no INTJ bjmsr-312 199 12 . . NOUN bjmsr-312 199 13 1 1 NUM bjmsr-312 199 14 ; ; PUNCT bjmsr-312 199 15 2019 2019 NUM bjmsr-312 199 16 26 26 NUM bjmsr-312 199 17 z(k1)=0 z(k1)=0 PROPN bjmsr-312 199 18 . . PUNCT bjmsr-312 200 1 do do VERB bjmsr-312 200 2 50 50 NUM bjmsr-312 200 3 i i NOUN bjmsr-312 200 4 = = NOUN bjmsr-312 200 5 k1 k1 X bjmsr-312 200 6 + + NOUN bjmsr-312 200 7 1,n 1,n PROPN bjmsr-312 200 8 w(i)=x2(i)-x2(k1 w(i)=x2(i)-x2(k1 PROPN bjmsr-312 200 9 ) ) PUNCT bjmsr-312 200 10 50 50 NUM bjmsr-312 200 11 z(i)=(y(i)-y(k1))/w(i z(i)=(y(i)-y(k1))/w(i NOUN bjmsr-312 200 12 ) ) PUNCT bjmsr-312 200 13 iter iter NOUN bjmsr-312 200 14 = = NOUN bjmsr-312 200 15 iter+1 iter+1 ADJ bjmsr-312 200 16 lm lm NOUN bjmsr-312 200 17 = = NOUN bjmsr-312 200 18 lwmed(n lwmed(n NOUN bjmsr-312 200 19 , , PUNCT bjmsr-312 200 20 z z PROPN bjmsr-312 200 21 , , PUNCT bjmsr-312 200 22 w w PROPN bjmsr-312 200 23 , , PUNCT bjmsr-312 200 24 l l NOUN bjmsr-312 200 25 ) ) PUNCT bjmsr-312 200 26 k1s k1s NOUN bjmsr-312 200 27 = = NOUN bjmsr-312 200 28 k1r k1r NOUN bjmsr-312 200 29 k1r k1r NOUN bjmsr-312 200 30 = = NOUN bjmsr-312 200 31 k1 k1 NOUN bjmsr-312 200 32 if if SCONJ bjmsr-312 200 33 ( ( PUNCT bjmsr-312 200 34 lm.eq.k1s lm.eq.k1s NOUN bjmsr-312 200 35 ) ) PUNCT bjmsr-312 200 36 goto goto NOUN bjmsr-312 200 37 60 60 NUM bjmsr-312 200 38 k1 k1 NOUN bjmsr-312 200 39 = = SYM bjmsr-312 200 40 lm lm NOUN bjmsr-312 200 41 goto goto NOUN bjmsr-312 200 42 30 30 NUM bjmsr-312 200 43 60 60 NUM bjmsr-312 200 44 b2 b2 NOUN bjmsr-312 200 45 = = NOUN bjmsr-312 200 46 z(lm z(lm NOUN bjmsr-312 200 47 ) ) PUNCT bjmsr-312 200 48 b1 b1 NOUN bjmsr-312 200 49 = = SYM bjmsr-312 200 50 y(k1)-b2*x2(k1 y(k1)-b2*x2(k1 PROPN bjmsr-312 200 51 ) ) PUNCT bjmsr-312 200 52 print print NOUN bjmsr-312 200 53 70,b1,b2 70,b1,b2 NUM bjmsr-312 200 54 70 70 NUM bjmsr-312 200 55 format(1x,'b1=',f13.5,3x,'b2=',f13.5 format(1x,'b1=',f13.5,3x,'b2=',f13.5 NOUN bjmsr-312 200 56 ) ) PUNCT bjmsr-312 200 57 stop stop VERB bjmsr-312 200 58 end end NOUN bjmsr-312 200 59 program program NOUN bjmsr-312 200 60 bl1 bl1 NOUN bjmsr-312 200 61 c c PROPN bjmsr-312 201 1 n n DET bjmsr-312 201 2 number number NOUN bjmsr-312 201 3 of of ADP bjmsr-312 201 4 observation observation NOUN bjmsr-312 201 5 ( ( PUNCT bjmsr-312 201 6 input input NOUN bjmsr-312 201 7 ) ) PUNCT bjmsr-312 201 8 . . PUNCT bjmsr-312 202 1 c c NOUN bjmsr-312 202 2 m m PROPN bjmsr-312 202 3 number number NOUN bjmsr-312 202 4 of of ADP bjmsr-312 202 5 parameters parameter NOUN bjmsr-312 202 6 ( ( PUNCT bjmsr-312 202 7 ß ß NOUN bjmsr-312 202 8 ) ) PUNCT bjmsr-312 202 9 ( ( PUNCT bjmsr-312 202 10 input input NOUN bjmsr-312 202 11 ) ) PUNCT bjmsr-312 202 12 . . PUNCT bjmsr-312 203 1 c c PROPN bjmsr-312 203 2 y(n y(n PROPN bjmsr-312 203 3 ) ) PUNCT bjmsr-312 203 4 dependent dependent ADJ bjmsr-312 203 5 variable variable ADJ bjmsr-312 203 6 observations observation NOUN bjmsr-312 203 7 array array VERB bjmsr-312 203 8 ( ( PUNCT bjmsr-312 203 9 yi yi NOUN bjmsr-312 203 10 ) ) PUNCT bjmsr-312 203 11 ( ( PUNCT bjmsr-312 203 12 input input NOUN bjmsr-312 203 13 ) ) PUNCT bjmsr-312 203 14 . . PUNCT bjmsr-312 204 1 c c PROPN bjmsr-312 204 2 x(n x(n PROPN bjmsr-312 204 3 , , PUNCT bjmsr-312 204 4 m1 m1 NOUN bjmsr-312 204 5 ) ) PUNCT bjmsr-312 204 6 independent independent ADJ bjmsr-312 204 7 variable variable ADJ bjmsr-312 204 8 observations observation NOUN bjmsr-312 204 9 matrix matrix NOUN bjmsr-312 204 10 ( ( PUNCT bjmsr-312 204 11 x2i, x2i, PROPN bjmsr-312 204 12 ... ... PUNCT bjmsr-312 204 13 ,xmi ,xmi PUNCT bjmsr-312 204 14 ) ) PUNCT bjmsr-312 204 15 ( ( PUNCT bjmsr-312 204 16 input input NOUN bjmsr-312 204 17 ) ) PUNCT bjmsr-312 204 18 . . PUNCT bjmsr-312 205 1 c c PROPN bjmsr-312 205 2 w(n w(n PROPN bjmsr-312 205 3 ) ) PUNCT bjmsr-312 205 4 working work VERB bjmsr-312 205 5 array array NOUN bjmsr-312 205 6 for for ADP bjmsr-312 205 7 index index NOUN bjmsr-312 205 8 of of ADP bjmsr-312 205 9 sorted sorted ADJ bjmsr-312 205 10 array array NOUN bjmsr-312 205 11 of of ADP bjmsr-312 205 12 ( ( PUNCT bjmsr-312 205 13 yi yi PROPN bjmsr-312 205 14 / / SYM bjmsr-312 205 15 xi1 xi1 PROPN bjmsr-312 205 16 ) ) PUNCT bjmsr-312 205 17 . . PUNCT bjmsr-312 206 1 c c PROPN bjmsr-312 206 2 l(n l(n PROPN bjmsr-312 206 3 ) ) PUNCT bjmsr-312 206 4 working work VERB bjmsr-312 206 5 array array NOUN bjmsr-312 206 6 for for ADP bjmsr-312 206 7 weights weight NOUN bjmsr-312 206 8 ( ( PUNCT bjmsr-312 206 9 xi1 xi1 PROPN bjmsr-312 206 10 ) ) PUNCT bjmsr-312 206 11 . . PUNCT bjmsr-312 207 1 c c PROPN bjmsr-312 207 2 other other ADJ bjmsr-312 207 3 arrays array NOUN bjmsr-312 207 4 are be AUX bjmsr-312 207 5 working work VERB bjmsr-312 207 6 arrays array NOUN bjmsr-312 207 7 . . PUNCT bjmsr-312 208 1 parameter parameter NOUN bjmsr-312 208 2 ( ( PUNCT bjmsr-312 208 3 n=1000,m=5,m1 n=1000,m=5,m1 PROPN bjmsr-312 208 4 = = ADJ bjmsr-312 208 5 m-1,m2 m-1,m2 NOUN bjmsr-312 208 6 = = NOUN bjmsr-312 208 7 m-2 m-2 NOUN bjmsr-312 208 8 ) ) PUNCT bjmsr-312 208 9 dimension dimension NOUN bjmsr-312 208 10 y(n),x(n y(n),x(n PROPN bjmsr-312 208 11 , , PUNCT bjmsr-312 208 12 m1),xsk(m1),yw(n),xkw(n m1),xsk(m1),yw(n),xkw(n NOUN bjmsr-312 208 13 ) ) PUNCT bjmsr-312 208 14 dimension dimension NOUN bjmsr-312 208 15 w(n),ys(n),xs(n w(n),ys(n),xs(n PROPN bjmsr-312 208 16 , , PUNCT bjmsr-312 208 17 m1),b(m),xw(n,2 m1),b(m),xw(n,2 VERB bjmsr-312 208 18 : : PUNCT bjmsr-312 208 19 m1 m1 NOUN bjmsr-312 208 20 ) ) PUNCT bjmsr-312 208 21 dimension dimension NOUN bjmsr-312 208 22 l(n),kk(m1),ysol(m1),xsol(m1,m1 l(n),kk(m1),ysol(m1),xsol(m1,m1 ADJ bjmsr-312 208 23 ) ) PUNCT bjmsr-312 208 24 common common ADJ bjmsr-312 208 25 /c1 /c1 PROPN bjmsr-312 208 26 / / SYM bjmsr-312 208 27 i1,i2 i1,i2 PROPN bjmsr-312 208 28 do do VERB bjmsr-312 208 29 10 10 NUM bjmsr-312 208 30 i=1,n i=1,n PROPN bjmsr-312 208 31 10 10 NUM bjmsr-312 208 32 read(5,20 read(5,20 NUM bjmsr-312 208 33 ) ) PUNCT bjmsr-312 208 34 y(i),(x(i y(i),(x(i PROPN bjmsr-312 208 35 , , PUNCT bjmsr-312 208 36 j),j=1,m1 j),j=1,m1 PROPN bjmsr-312 208 37 ) ) PUNCT bjmsr-312 208 38 20 20 NUM bjmsr-312 208 39 format(10f10.3 format(10f10.3 PROPN bjmsr-312 208 40 ) ) PUNCT bjmsr-312 208 41 iter=0 iter=0 PUNCT bjmsr-312 209 1 kr=0 kr=0 PROPN bjmsr-312 209 2 mm=1 mm=1 X bjmsr-312 209 3 do do AUX bjmsr-312 209 4 30 30 NUM bjmsr-312 209 5 j=1,m1 j=1,m1 NOUN bjmsr-312 209 6 30 30 NUM bjmsr-312 209 7 kk(j)=j*n kk(j)=j*n NOUN bjmsr-312 209 8 / / SYM bjmsr-312 209 9 m m VERB bjmsr-312 209 10 40 40 NUM bjmsr-312 209 11 do do AUX bjmsr-312 209 12 50 50 NUM bjmsr-312 209 13 i=1,n i=1,n NOUN bjmsr-312 209 14 ys(i)=y(i ys(i)=y(i NOUN bjmsr-312 209 15 ) ) PUNCT bjmsr-312 209 16 do do VERB bjmsr-312 209 17 50 50 NUM bjmsr-312 209 18 j=1,m1 j=1,m1 NOUN bjmsr-312 209 19 50 50 NUM bjmsr-312 209 20 xs(i xs(i NUM bjmsr-312 209 21 , , PUNCT bjmsr-312 209 22 j)=x(i j)=x(i PROPN bjmsr-312 209 23 , , PUNCT bjmsr-312 209 24 j j NOUN bjmsr-312 209 25 ) ) PUNCT bjmsr-312 209 26 go go VERB bjmsr-312 209 27 to to ADP bjmsr-312 209 28 80 80 NUM bjmsr-312 209 29 60 60 NUM bjmsr-312 209 30 do do VERB bjmsr-312 209 31 70 70 NUM bjmsr-312 209 32 i=1,n i=1,n PROPN bjmsr-312 209 33 w(i)=xkw(i w(i)=xkw(i PROPN bjmsr-312 209 34 ) ) PUNCT bjmsr-312 209 35 ys(i)=yw(i ys(i)=yw(i NUM bjmsr-312 209 36 ) ) PUNCT bjmsr-312 209 37 do do AUX bjmsr-312 209 38 70 70 NUM bjmsr-312 209 39 j j NOUN bjmsr-312 209 40 = = SYM bjmsr-312 209 41 mm mm PROPN bjmsr-312 209 42 , , PUNCT bjmsr-312 209 43 m1 m1 PROPN bjmsr-312 209 44 70 70 NUM bjmsr-312 209 45 xs(i xs(i NUM bjmsr-312 209 46 , , PUNCT bjmsr-312 209 47 j)=xw(i j)=xw(i PROPN bjmsr-312 209 48 , , PUNCT bjmsr-312 209 49 j j PROPN bjmsr-312 209 50 ) ) PUNCT bjmsr-312 209 51 80 80 NUM bjmsr-312 209 52 jj jj NOUN bjmsr-312 209 53 = = NOUN bjmsr-312 209 54 mm mm PROPN bjmsr-312 209 55 90 90 NUM bjmsr-312 209 56 k k NOUN bjmsr-312 209 57 = = NOUN bjmsr-312 209 58 kk(jj kk(jj NOUN bjmsr-312 209 59 ) ) PUNCT bjmsr-312 209 60 ysk ysk NOUN bjmsr-312 209 61 = = NOUN bjmsr-312 209 62 ys(k ys(k X bjmsr-312 209 63 ) ) PUNCT bjmsr-312 209 64 do do VERB bjmsr-312 209 65 100 100 NUM bjmsr-312 209 66 j j PROPN bjmsr-312 209 67 = = SYM bjmsr-312 209 68 jj jj PROPN bjmsr-312 209 69 , , PUNCT bjmsr-312 209 70 m1 m1 PROPN bjmsr-312 209 71 100 100 NUM bjmsr-312 209 72 xsk(j)=xs(k xsk(j)=xs(k PROPN bjmsr-312 209 73 , , PUNCT bjmsr-312 209 74 j j PROPN bjmsr-312 209 75 ) ) PUNCT bjmsr-312 209 76 i1=1 i1=1 PROPN bjmsr-312 209 77 i2 i2 PROPN bjmsr-312 209 78 = = PROPN bjmsr-312 209 79 k-1 k-1 PROPN bjmsr-312 209 80 copyright copyright NOUN bjmsr-312 210 1 © © PROPN bjmsr-312 210 2 cc cc PROPN bjmsr-312 210 3 - - PUNCT bjmsr-312 210 4 by by ADP bjmsr-312 210 5 - - PUNCT bjmsr-312 210 6 nc nc PROPN bjmsr-312 210 7 2019 2019 NUM bjmsr-312 210 8 , , PUNCT bjmsr-312 210 9 bjmsr bjmsr PROPN bjmsr-312 210 10 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 211 1 bangladesh bangladesh PROPN bjmsr-312 211 2 journal journal PROPN bjmsr-312 211 3 of of ADP bjmsr-312 211 4 multidisciplinary multidisciplinary ADJ bjmsr-312 211 5 scientific scientific ADJ bjmsr-312 211 6 research research NOUN bjmsr-312 211 7 vol vol NOUN bjmsr-312 211 8 . . PROPN bjmsr-312 211 9 1 1 NUM bjmsr-312 211 10 , , PUNCT bjmsr-312 211 11 no no INTJ bjmsr-312 211 12 . . NOUN bjmsr-312 211 13 1 1 NUM bjmsr-312 211 14 ; ; PUNCT bjmsr-312 211 15 2019 2019 NUM bjmsr-312 211 16 27 27 NUM bjmsr-312 211 17 110 110 NUM bjmsr-312 211 18 do do VERB bjmsr-312 211 19 120 120 NUM bjmsr-312 211 20 j j PROPN bjmsr-312 211 21 = = PROPN bjmsr-312 211 22 jj jj PROPN bjmsr-312 211 23 , , PUNCT bjmsr-312 211 24 m1 m1 PROPN bjmsr-312 211 25 120 120 NUM bjmsr-312 211 26 call call NOUN bjmsr-312 211 27 col1(xsk(j),xs(1,j col1(xsk(j),xs(1,j NOUN bjmsr-312 211 28 ) ) PUNCT bjmsr-312 211 29 ) ) PUNCT bjmsr-312 211 30 call call NOUN bjmsr-312 211 31 col2(ysk col2(ysk NOUN bjmsr-312 211 32 , , PUNCT bjmsr-312 211 33 jj jj PROPN bjmsr-312 211 34 , , PUNCT bjmsr-312 211 35 w w PROPN bjmsr-312 211 36 , , PUNCT bjmsr-312 211 37 ys ys NOUN bjmsr-312 211 38 , , PUNCT bjmsr-312 211 39 xs(1,jj xs(1,jj NOUN bjmsr-312 211 40 ) ) PUNCT bjmsr-312 211 41 ) ) PUNCT bjmsr-312 212 1 if(i2.eq.n if(i2.eq.n VERB bjmsr-312 212 2 ) ) PUNCT bjmsr-312 212 3 go go VERB bjmsr-312 212 4 to to ADP bjmsr-312 212 5 130 130 NUM bjmsr-312 212 6 i1 i1 NOUN bjmsr-312 212 7 = = PUNCT bjmsr-312 212 8 k+1 k+1 X bjmsr-312 212 9 i2 i2 NOUN bjmsr-312 212 10 = = PROPN bjmsr-312 212 11 n n PRON bjmsr-312 212 12 go go VERB bjmsr-312 212 13 to to ADP bjmsr-312 212 14 110 110 NUM bjmsr-312 212 15 130 130 NUM bjmsr-312 212 16 w(k)=0 w(k)=0 NOUN bjmsr-312 212 17 . . PUNCT bjmsr-312 213 1 if if SCONJ bjmsr-312 213 2 ( ( PUNCT bjmsr-312 213 3 jj.eq.m1 jj.eq.m1 ADJ bjmsr-312 213 4 ) ) PUNCT bjmsr-312 213 5 go go VERB bjmsr-312 213 6 to to ADP bjmsr-312 213 7 190 190 NUM bjmsr-312 213 8 i1=1 i1=1 PROPN bjmsr-312 213 9 i2 i2 PROPN bjmsr-312 213 10 = = SYM bjmsr-312 213 11 k-1 k-1 PROPN bjmsr-312 213 12 140 140 NUM bjmsr-312 213 13 do do VERB bjmsr-312 213 14 150 150 NUM bjmsr-312 213 15 j j NOUN bjmsr-312 213 16 = = PRON bjmsr-312 213 17 jj+1,m1 jj+1,m1 ADP bjmsr-312 213 18 150 150 NUM bjmsr-312 213 19 call call NOUN bjmsr-312 213 20 col3(xs(1,j),xs(1,jj col3(xs(1,j),xs(1,jj NOUN bjmsr-312 213 21 ) ) PUNCT bjmsr-312 213 22 ) ) PUNCT bjmsr-312 214 1 if(i2.eq.n if(i2.eq.n VERB bjmsr-312 214 2 ) ) PUNCT bjmsr-312 214 3 go go VERB bjmsr-312 214 4 to to ADP bjmsr-312 214 5 160 160 NUM bjmsr-312 214 6 i1 i1 NOUN bjmsr-312 214 7 = = PUNCT bjmsr-312 214 8 k+1 k+1 X bjmsr-312 214 9 i2 i2 NOUN bjmsr-312 214 10 = = PROPN bjmsr-312 214 11 n n PRON bjmsr-312 214 12 go go VERB bjmsr-312 214 13 to to ADP bjmsr-312 214 14 140 140 NUM bjmsr-312 214 15 160 160 NUM bjmsr-312 214 16 if(jj.ne.mm if(jj.ne.mm NOUN bjmsr-312 214 17 ) ) PUNCT bjmsr-312 214 18 go go VERB bjmsr-312 214 19 to to ADP bjmsr-312 214 20 180 180 NUM bjmsr-312 214 21 do do NOUN bjmsr-312 214 22 170 170 NUM bjmsr-312 214 23 i=1,n i=1,n PROPN bjmsr-312 214 24 xkw(i)=w(i xkw(i)=w(i PROPN bjmsr-312 214 25 ) ) PUNCT bjmsr-312 214 26 yw(i)=ys(i yw(i)=ys(i NOUN bjmsr-312 214 27 ) ) PUNCT bjmsr-312 214 28 do do VERB bjmsr-312 215 1 170 170 NUM bjmsr-312 215 2 j j NOUN bjmsr-312 215 3 = = PRON bjmsr-312 215 4 jj+1,m1 jj+1,m1 ADJ bjmsr-312 215 5 170 170 NUM bjmsr-312 215 6 xw(i xw(i NOUN bjmsr-312 215 7 , , PUNCT bjmsr-312 215 8 j)=xs(i j)=xs(i PROPN bjmsr-312 215 9 , , PUNCT bjmsr-312 215 10 j j PROPN bjmsr-312 215 11 ) ) PUNCT bjmsr-312 215 12 180 180 NUM bjmsr-312 215 13 jj jj NOUN bjmsr-312 215 14 = = NOUN bjmsr-312 215 15 jj+1 jj+1 NOUN bjmsr-312 215 16 go go VERB bjmsr-312 215 17 to to ADP bjmsr-312 215 18 90 90 NUM bjmsr-312 215 19 190 190 NUM bjmsr-312 215 20 ys(k)=0 ys(k)=0 NOUN bjmsr-312 215 21 . . PUNCT bjmsr-312 216 1 iter iter NOUN bjmsr-312 216 2 = = NOUN bjmsr-312 216 3 iter+1 iter+1 ADJ bjmsr-312 216 4 lm lm PROPN bjmsr-312 216 5 = = NOUN bjmsr-312 216 6 lwmed(n lwmed(n NOUN bjmsr-312 216 7 , , PUNCT bjmsr-312 216 8 ys ys INTJ bjmsr-312 216 9 , , PUNCT bjmsr-312 216 10 w w NOUN bjmsr-312 216 11 , , PUNCT bjmsr-312 216 12 l l NOUN bjmsr-312 216 13 ) ) PUNCT bjmsr-312 216 14 if(lm.eq.kr if(lm.eq.kr PROPN bjmsr-312 216 15 ) ) PUNCT bjmsr-312 216 16 go go VERB bjmsr-312 216 17 to to ADP bjmsr-312 216 18 220 220 NUM bjmsr-312 216 19 iopt=0 iopt=0 NOUN bjmsr-312 216 20 200 200 NUM bjmsr-312 216 21 if(mm.eq.m1 if(mm.eq.m1 PROPN bjmsr-312 216 22 ) ) PUNCT bjmsr-312 216 23 go go VERB bjmsr-312 216 24 to to ADP bjmsr-312 216 25 210 210 NUM bjmsr-312 216 26 mm mm NOUN bjmsr-312 216 27 = = NOUN bjmsr-312 216 28 mm+1 mm+1 PROPN bjmsr-312 216 29 kr kr PROPN bjmsr-312 216 30 = = PROPN bjmsr-312 216 31 kk(mm kk(mm PROPN bjmsr-312 216 32 ) ) PUNCT bjmsr-312 216 33 kk(mm)=lm kk(mm)=lm PUNCT bjmsr-312 216 34 go go VERB bjmsr-312 216 35 to to ADP bjmsr-312 216 36 60 60 NUM bjmsr-312 216 37 210 210 NUM bjmsr-312 216 38 mm=1 mm=1 PROPN bjmsr-312 216 39 kr kr PROPN bjmsr-312 216 40 = = SYM bjmsr-312 216 41 kk(mm kk(mm PROPN bjmsr-312 216 42 ) ) PUNCT bjmsr-312 216 43 kk(mm)=lm kk(mm)=lm PUNCT bjmsr-312 216 44 go go VERB bjmsr-312 216 45 to to ADP bjmsr-312 216 46 40 40 NUM bjmsr-312 216 47 220 220 NUM bjmsr-312 216 48 iopt iopt X bjmsr-312 217 1 = = PRON bjmsr-312 217 2 iopt+1 iopt+1 PROPN bjmsr-312 217 3 if if SCONJ bjmsr-312 217 4 ( ( PUNCT bjmsr-312 217 5 iopt.ne.m1 iopt.ne.m1 ADJ bjmsr-312 217 6 ) ) PUNCT bjmsr-312 217 7 go go VERB bjmsr-312 217 8 to to ADP bjmsr-312 217 9 200 200 NUM bjmsr-312 217 10 b(m)=ys(lm b(m)=ys(lm NOUN bjmsr-312 217 11 ) ) PUNCT bjmsr-312 217 12 do do AUX bjmsr-312 217 13 230 230 NUM bjmsr-312 217 14 i=1,m1 i=1,m1 NOUN bjmsr-312 217 15 ysol(i)=y(kk(i ysol(i)=y(kk(i NOUN bjmsr-312 217 16 ) ) PUNCT bjmsr-312 217 17 ) ) PUNCT bjmsr-312 218 1 do do VERB bjmsr-312 218 2 230 230 NUM bjmsr-312 218 3 j=1,m1 j=1,m1 NOUN bjmsr-312 218 4 230 230 NUM bjmsr-312 218 5 xsol(i xsol(i NUM bjmsr-312 218 6 , , PUNCT bjmsr-312 218 7 j)=x(kk(i),j j)=x(kk(i),j CCONJ bjmsr-312 218 8 ) ) PUNCT bjmsr-312 218 9 jj=1 jj=1 PROPN bjmsr-312 218 10 240 240 NUM bjmsr-312 218 11 ysk ysk NOUN bjmsr-312 218 12 = = SYM bjmsr-312 218 13 ysol(jj ysol(jj NOUN bjmsr-312 218 14 ) ) PUNCT bjmsr-312 218 15 do do VERB bjmsr-312 218 16 250 250 NUM bjmsr-312 218 17 j j PROPN bjmsr-312 218 18 = = SYM bjmsr-312 218 19 jj jj PROPN bjmsr-312 218 20 , , PUNCT bjmsr-312 218 21 m1 m1 PROPN bjmsr-312 218 22 250 250 NUM bjmsr-312 218 23 xsk(j)=xsol(jj xsk(j)=xsol(jj PROPN bjmsr-312 218 24 , , PUNCT bjmsr-312 218 25 j j NOUN bjmsr-312 218 26 ) ) PUNCT bjmsr-312 218 27 do do VERB bjmsr-312 219 1 270 270 NUM bjmsr-312 220 1 i i PROPN bjmsr-312 220 2 = = PROPN bjmsr-312 220 3 jj jj PROPN bjmsr-312 220 4 , , PUNCT bjmsr-312 220 5 m1 m1 PROPN bjmsr-312 220 6 if(i.eq.jj if(i.eq.jj ADV bjmsr-312 220 7 ) ) PUNCT bjmsr-312 220 8 go go VERB bjmsr-312 220 9 to to ADP bjmsr-312 220 10 270 270 NUM bjmsr-312 220 11 ysol(i)=ysol(i)-ysk ysol(i)=ysol(i)-ysk VERB bjmsr-312 220 12 do do VERB bjmsr-312 220 13 260 260 NUM bjmsr-312 220 14 j j PROPN bjmsr-312 220 15 = = SYM bjmsr-312 220 16 jj jj PROPN bjmsr-312 220 17 , , PUNCT bjmsr-312 220 18 m1 m1 PROPN bjmsr-312 220 19 260 260 NUM bjmsr-312 220 20 xsol(i xsol(i NOUN bjmsr-312 220 21 , , PUNCT bjmsr-312 220 22 j)=xsol(i j)=xsol(i NOUN bjmsr-312 220 23 , , PUNCT bjmsr-312 220 24 j)-xsk(j j)-xsk(j PROPN bjmsr-312 220 25 ) ) PUNCT bjmsr-312 220 26 ysol(i)=ysol(i)/xsol(i ysol(i)=ysol(i)/xsol(i PROPN bjmsr-312 220 27 , , PUNCT bjmsr-312 220 28 jj jj PROPN bjmsr-312 220 29 ) ) PUNCT bjmsr-312 220 30 copyright copyright NOUN bjmsr-312 221 1 © © PROPN bjmsr-312 221 2 cc cc PROPN bjmsr-312 221 3 - - PUNCT bjmsr-312 221 4 by by ADP bjmsr-312 221 5 - - PUNCT bjmsr-312 221 6 nc nc PROPN bjmsr-312 221 7 2019 2019 NUM bjmsr-312 221 8 , , PUNCT bjmsr-312 221 9 bjmsr bjmsr PROPN bjmsr-312 221 10 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 222 1 bangladesh bangladesh PROPN bjmsr-312 222 2 journal journal PROPN bjmsr-312 222 3 of of ADP bjmsr-312 222 4 multidisciplinary multidisciplinary ADJ bjmsr-312 222 5 scientific scientific ADJ bjmsr-312 222 6 research research NOUN bjmsr-312 222 7 vol vol NOUN bjmsr-312 222 8 . . PROPN bjmsr-312 222 9 1 1 NUM bjmsr-312 222 10 , , PUNCT bjmsr-312 222 11 no no INTJ bjmsr-312 222 12 . . NOUN bjmsr-312 222 13 1 1 NUM bjmsr-312 222 14 ; ; PUNCT bjmsr-312 222 15 2019 2019 NUM bjmsr-312 222 16 28 28 NUM bjmsr-312 222 17 270 270 NUM bjmsr-312 222 18 continue continue VERB bjmsr-312 222 19 do do VERB bjmsr-312 222 20 290 290 NUM bjmsr-312 223 1 i i PROPN bjmsr-312 223 2 = = NOUN bjmsr-312 223 3 jj jj PROPN bjmsr-312 223 4 , , PUNCT bjmsr-312 223 5 m1 m1 PROPN bjmsr-312 223 6 if(i.eq.jj if(i.eq.jj ADV bjmsr-312 223 7 ) ) PUNCT bjmsr-312 223 8 go go VERB bjmsr-312 223 9 to to ADP bjmsr-312 223 10 290 290 NUM bjmsr-312 223 11 do do NOUN bjmsr-312 223 12 280 280 NUM bjmsr-312 223 13 j j NOUN bjmsr-312 223 14 = = PRON bjmsr-312 223 15 jj+1,m1 jj+1,m1 ADP bjmsr-312 223 16 280 280 NUM bjmsr-312 223 17 xsol(i xsol(i NOUN bjmsr-312 223 18 , , PUNCT bjmsr-312 223 19 j)=xsol(i j)=xsol(i NOUN bjmsr-312 223 20 , , PUNCT bjmsr-312 223 21 j)/xsol(i j)/xsol(i PROPN bjmsr-312 223 22 , , PUNCT bjmsr-312 223 23 jj jj PROPN bjmsr-312 223 24 ) ) PUNCT bjmsr-312 223 25 290 290 NUM bjmsr-312 223 26 continue continue VERB bjmsr-312 223 27 if if SCONJ bjmsr-312 223 28 ( ( PUNCT bjmsr-312 223 29 jj.eq.m2 jj.eq.m2 NOUN bjmsr-312 223 30 ) ) PUNCT bjmsr-312 223 31 go go VERB bjmsr-312 223 32 to to ADP bjmsr-312 223 33 300 300 NUM bjmsr-312 223 34 jj jj NOUN bjmsr-312 223 35 = = NOUN bjmsr-312 223 36 jj+1 jj+1 NOUN bjmsr-312 223 37 go go VERB bjmsr-312 223 38 to to ADP bjmsr-312 223 39 240 240 NUM bjmsr-312 223 40 300 300 NUM bjmsr-312 223 41 do do AUX bjmsr-312 223 42 320 320 NUM bjmsr-312 223 43 i=1,m2 i=1,m2 NOUN bjmsr-312 223 44 k k NOUN bjmsr-312 223 45 = = PROPN bjmsr-312 223 46 m m VERB bjmsr-312 223 47 - - ADJ bjmsr-312 223 48 i i PRON bjmsr-312 223 49 s s PROPN bjmsr-312 223 50 = = NOUN bjmsr-312 223 51 ysol(k ysol(k NOUN bjmsr-312 223 52 ) ) PUNCT bjmsr-312 223 53 do do VERB bjmsr-312 223 54 310 310 NUM bjmsr-312 223 55 j j PROPN bjmsr-312 223 56 = = PROPN bjmsr-312 223 57 k k PROPN bjmsr-312 223 58 , , PUNCT bjmsr-312 223 59 m1 m1 PROPN bjmsr-312 223 60 310 310 NUM bjmsr-312 223 61 s s NOUN bjmsr-312 223 62 = = SYM bjmsr-312 223 63 s s NOUN bjmsr-312 223 64 - - PUNCT bjmsr-312 223 65 b(j+1)*xsol(k b(j+1)*xsol(k ADJ bjmsr-312 223 66 , , PUNCT bjmsr-312 223 67 j j NOUN bjmsr-312 223 68 ) ) PUNCT bjmsr-312 223 69 320 320 NUM bjmsr-312 223 70 b(k)=s b(k)=s PRON bjmsr-312 223 71 s s PROPN bjmsr-312 223 72 = = PROPN bjmsr-312 223 73 y(kk(1 y(kk(1 NOUN bjmsr-312 223 74 ) ) PUNCT bjmsr-312 223 75 ) ) PUNCT bjmsr-312 224 1 do do VERB bjmsr-312 224 2 330 330 NUM bjmsr-312 224 3 j=1,m1 j=1,m1 NOUN bjmsr-312 224 4 330 330 NUM bjmsr-312 224 5 s s NOUN bjmsr-312 224 6 = = SYM bjmsr-312 224 7 s s X bjmsr-312 224 8 - - PUNCT bjmsr-312 224 9 b(j+1)*x(kk(1),j b(j+1)*x(kk(1),j NOUN bjmsr-312 224 10 ) ) PUNCT bjmsr-312 224 11 b(1)=s b(1)= NOUN bjmsr-312 224 12 print print VERB bjmsr-312 224 13 340,(b(j),j=1,m 340,(b(j),j=1,m NUM bjmsr-312 224 14 ) ) PUNCT bjmsr-312 224 15 340 340 NUM bjmsr-312 224 16 format(1x format(1x NOUN bjmsr-312 224 17 , , PUNCT bjmsr-312 224 18 f13.5 f13.5 PROPN bjmsr-312 224 19 ) ) PUNCT bjmsr-312 224 20 print print NOUN bjmsr-312 224 21 350,(kk(j),j=1,m1),lm 350,(kk(j),j=1,m1),lm NUM bjmsr-312 224 22 , , PUNCT bjmsr-312 224 23 iter iter NOUN bjmsr-312 224 24 350 350 NUM bjmsr-312 224 25 format(1x format(1x PROPN bjmsr-312 224 26 , , PUNCT bjmsr-312 224 27 i13 i13 PROPN bjmsr-312 224 28 ) ) PUNCT bjmsr-312 224 29 stop stop VERB bjmsr-312 224 30 end end VERB bjmsr-312 224 31 subroutine subroutine ADJ bjmsr-312 224 32 col1(v1,v2 col1(v1,v2 NOUN bjmsr-312 224 33 ) ) PUNCT bjmsr-312 224 34 dimension dimension NOUN bjmsr-312 224 35 v2(1 v2(1 NOUN bjmsr-312 224 36 ) ) PUNCT bjmsr-312 225 1 common common ADJ bjmsr-312 225 2 /c1 /c1 PROPN bjmsr-312 225 3 / / SYM bjmsr-312 225 4 i1,i2 i1,i2 PROPN bjmsr-312 225 5 do do VERB bjmsr-312 225 6 1 1 NUM bjmsr-312 225 7 i i NOUN bjmsr-312 225 8 = = PROPN bjmsr-312 225 9 i1,i2 i1,i2 PROPN bjmsr-312 225 10 1 1 NUM bjmsr-312 225 11 v2(i)=v2(i)-v1 v2(i)=v2(i)-v1 NOUN bjmsr-312 225 12 return return NOUN bjmsr-312 225 13 end end NOUN bjmsr-312 225 14 subroutine subroutine NOUN bjmsr-312 225 15 col2(ysk col2(ysk ADJ bjmsr-312 225 16 , , PUNCT bjmsr-312 225 17 jj jj PROPN bjmsr-312 225 18 , , PUNCT bjmsr-312 225 19 v1,ys v1,ys PROPN bjmsr-312 225 20 , , PUNCT bjmsr-312 225 21 v2 v2 PROPN bjmsr-312 225 22 ) ) PUNCT bjmsr-312 225 23 dimension dimension NOUN bjmsr-312 225 24 v1(1),v2(1),ys(1 v1(1),v2(1),ys(1 NOUN bjmsr-312 225 25 ) ) PUNCT bjmsr-312 225 26 common common ADJ bjmsr-312 225 27 /c1 /c1 PROPN bjmsr-312 225 28 / / SYM bjmsr-312 225 29 i1,i2 i1,i2 PROPN bjmsr-312 226 1 if if SCONJ bjmsr-312 226 2 ( ( PUNCT bjmsr-312 226 3 jj.ne.1 jj.ne.1 X bjmsr-312 226 4 ) ) PUNCT bjmsr-312 226 5 go go VERB bjmsr-312 226 6 to to ADP bjmsr-312 226 7 2 2 NUM bjmsr-312 226 8 do do AUX bjmsr-312 226 9 1 1 NUM bjmsr-312 226 10 i i PROPN bjmsr-312 226 11 = = PROPN bjmsr-312 226 12 i1,i2 i1,i2 PROPN bjmsr-312 226 13 v1(i)=v2(i v1(i)=v2(i NOUN bjmsr-312 226 14 ) ) PUNCT bjmsr-312 226 15 1 1 NUM bjmsr-312 226 16 ys(i)=(ys(i)-ysk)/v2(i ys(i)=(ys(i)-ysk)/v2(i NOUN bjmsr-312 226 17 ) ) PUNCT bjmsr-312 226 18 return return NOUN bjmsr-312 226 19 2 2 NUM bjmsr-312 226 20 do do AUX bjmsr-312 226 21 3 3 NUM bjmsr-312 226 22 i i NOUN bjmsr-312 226 23 = = PROPN bjmsr-312 226 24 i1,i2 i1,i2 PROPN bjmsr-312 226 25 v1(i)=v1(i)*v2(i v1(i)=v1(i)*v2(i PROPN bjmsr-312 226 26 ) ) PUNCT bjmsr-312 226 27 3 3 NUM bjmsr-312 226 28 ys(i)=(ys(i)-ysk)/v2(i ys(i)=(ys(i)-ysk)/v2(i NOUN bjmsr-312 226 29 ) ) PUNCT bjmsr-312 226 30 return return NOUN bjmsr-312 226 31 end end NOUN bjmsr-312 226 32 subroutine subroutine ADJ bjmsr-312 226 33 col3(v1,v2 col3(v1,v2 NOUN bjmsr-312 226 34 ) ) PUNCT bjmsr-312 226 35 dimension dimension NOUN bjmsr-312 226 36 v1(1),v2(1 v1(1),v2(1 NOUN bjmsr-312 226 37 ) ) PUNCT bjmsr-312 226 38 common common ADJ bjmsr-312 226 39 /c1 /c1 PROPN bjmsr-312 226 40 / / SYM bjmsr-312 226 41 i1,i2 i1,i2 PROPN bjmsr-312 226 42 do do VERB bjmsr-312 226 43 1 1 NUM bjmsr-312 226 44 i i NOUN bjmsr-312 226 45 = = PROPN bjmsr-312 226 46 i1,i2 i1,i2 PROPN bjmsr-312 226 47 1 1 NUM bjmsr-312 226 48 v1(i)=v1(i)/v2(i v1(i)=v1(i)/v2(i NOUN bjmsr-312 226 49 ) ) PUNCT bjmsr-312 226 50 return return NOUN bjmsr-312 226 51 end end NOUN bjmsr-312 227 1 copyright copyright NOUN bjmsr-312 227 2 © © PROPN bjmsr-312 227 3 cc cc PROPN bjmsr-312 227 4 - - PUNCT bjmsr-312 227 5 by by ADP bjmsr-312 227 6 - - PUNCT bjmsr-312 227 7 nc nc PROPN bjmsr-312 227 8 2019 2019 NUM bjmsr-312 227 9 , , PUNCT bjmsr-312 227 10 bjmsr bjmsr PROPN bjmsr-312 227 11 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 227 12 bangladesh bangladesh PROPN bjmsr-312 227 13 journal journal PROPN bjmsr-312 227 14 of of ADP bjmsr-312 227 15 multidisciplinary multidisciplinary ADJ bjmsr-312 227 16 scientific scientific ADJ bjmsr-312 227 17 research research NOUN bjmsr-312 227 18 vol vol NOUN bjmsr-312 227 19 . . PROPN bjmsr-312 228 1 1 1 NUM bjmsr-312 228 2 , , PUNCT bjmsr-312 228 3 no no INTJ bjmsr-312 228 4 . . NOUN bjmsr-312 228 5 1 1 NUM bjmsr-312 228 6 ; ; PUNCT bjmsr-312 228 7 2019 2019 NUM bjmsr-312 228 8 29 29 NUM bjmsr-312 228 9 references reference NOUN bjmsr-312 228 10 barrodale barrodale NOUN bjmsr-312 228 11 , , PUNCT bjmsr-312 228 12 f.d.k f.d.k NOUN bjmsr-312 228 13 . . PUNCT bjmsr-312 229 1 roberts roberts PROPN bjmsr-312 229 2 ( ( PUNCT bjmsr-312 229 3 1974 1974 NUM bjmsr-312 229 4 ) ) PUNCT bjmsr-312 229 5 algorithm algorithm NOUN bjmsr-312 229 6 478 478 NUM bjmsr-312 229 7 : : PUNCT bjmsr-312 229 8 solution solution NOUN bjmsr-312 229 9 of of ADP bjmsr-312 229 10 an an DET bjmsr-312 229 11 overdetermined overdetermine VERB bjmsr-312 229 12 system system NOUN bjmsr-312 229 13 of of ADP bjmsr-312 229 14 equations equation NOUN bjmsr-312 229 15 in in ADP bjmsr-312 229 16 the the DET bjmsr-312 229 17 l1 l1 PROPN bjmsr-312 229 18 norm norm NOUN bjmsr-312 229 19 . . PUNCT bjmsr-312 230 1 commun commun PROPN bjmsr-312 230 2 . . PUNCT bjmsr-312 231 1 acm acm PROPN bjmsr-312 231 2 , , PUNCT bjmsr-312 231 3 17 17 NUM bjmsr-312 231 4 , , PUNCT bjmsr-312 231 5 319320 319320 NUM bjmsr-312 231 6 . . PUNCT bjmsr-312 232 1 bijan bijan PROPN bjmsr-312 232 2 bidabad bidabad NOUN bjmsr-312 232 3 ( ( PUNCT bjmsr-312 232 4 1987a 1987a NUM bjmsr-312 232 5 ) ) PUNCT bjmsr-312 232 6 least least ADJ bjmsr-312 232 7 absolute absolute ADJ bjmsr-312 232 8 error error NOUN bjmsr-312 232 9 estimation estimation NOUN bjmsr-312 232 10 . . PUNCT bjmsr-312 233 1 the the DET bjmsr-312 233 2 first first ADJ bjmsr-312 233 3 international international ADJ bjmsr-312 233 4 conference conference NOUN bjmsr-312 233 5 on on ADP bjmsr-312 233 6 statistical statistical ADJ bjmsr-312 233 7 data datum NOUN bjmsr-312 233 8 analysis analysis NOUN bjmsr-312 233 9 based base VERB bjmsr-312 233 10 on on ADP bjmsr-312 233 11 the the DET bjmsr-312 233 12 l1‎‎ l1‎‎ ADJ bjmsr-312 233 13 norm norm NOUN bjmsr-312 233 14 and and CCONJ bjmsr-312 233 15 related related ADJ bjmsr-312 233 16 methods method NOUN bjmsr-312 233 17 , , PUNCT bjmsr-312 233 18 neuchatel neuchatel NOUN bjmsr-312 233 19 , , PUNCT bjmsr-312 233 20 switzerland switzerland PROPN bjmsr-312 233 21 . . PUNCT bjmsr-312 234 1 http://www.bidabad.com/doc/lae-i.pdf http://www.bidabad.com/doc/lae-i.pdf PROPN bjmsr-312 234 2 bijan bijan PROPN bjmsr-312 234 3 bidabad bidabad NOUN bjmsr-312 234 4 ( ( PUNCT bjmsr-312 234 5 1987b 1987b NUM bjmsr-312 234 6 ) ) PUNCT bjmsr-312 234 7 least least ADJ bjmsr-312 234 8 absolute absolute ADJ bjmsr-312 234 9 error error NOUN bjmsr-312 234 10 estimation estimation NOUN bjmsr-312 234 11 , , PUNCT bjmsr-312 234 12 part part PROPN bjmsr-312 234 13 ii ii PROPN bjmsr-312 234 14 . . PROPN bjmsr-312 234 15 submitted submit VERB bjmsr-312 234 16 to to ADP bjmsr-312 234 17 the the DET bjmsr-312 234 18 first first ADJ bjmsr-312 234 19 international international ADJ bjmsr-312 234 20 conference conference NOUN bjmsr-312 234 21 on on ADP bjmsr-312 234 22 statistical statistical ADJ bjmsr-312 234 23 data datum NOUN bjmsr-312 234 24 analysis analysis NOUN bjmsr-312 234 25 based base VERB bjmsr-312 234 26 on on ADP bjmsr-312 234 27 the the DET bjmsr-312 234 28 l1‎‎ l1‎‎ ADJ bjmsr-312 234 29 norm norm NOUN bjmsr-312 234 30 and and CCONJ bjmsr-312 234 31 related related ADJ bjmsr-312 234 32 methods method NOUN bjmsr-312 234 33 , , PUNCT bjmsr-312 234 34 neuchatel neuchatel NOUN bjmsr-312 234 35 , , PUNCT bjmsr-312 234 36 switzerland switzerland PROPN bjmsr-312 234 37 . . PUNCT bjmsr-312 235 1 http://www.bidabad.com/doc/lae-ii.pdf http://www.bidabad.com/doc/lae-ii.pdf PROPN bjmsr-312 235 2 bijan bijan PROPN bjmsr-312 235 3 bidabad bidabad NOUN bjmsr-312 235 4 ( ( PUNCT bjmsr-312 235 5 1988a 1988a NUM bjmsr-312 235 6 ) ) PUNCT bjmsr-312 235 7 a a DET bjmsr-312 235 8 proposed propose VERB bjmsr-312 235 9 algorithm algorithm NOUN bjmsr-312 235 10 for for ADP bjmsr-312 235 11 least least ADJ bjmsr-312 235 12 absolute absolute ADJ bjmsr-312 235 13 error error NOUN bjmsr-312 235 14 estimation estimation NOUN bjmsr-312 235 15 . . PUNCT bjmsr-312 236 1 proc proc PROPN bjmsr-312 236 2 . . PUNCT bjmsr-312 237 1 of of ADP bjmsr-312 237 2 the the DET bjmsr-312 237 3 third third ADJ bjmsr-312 237 4 seminar seminar NOUN bjmsr-312 237 5 of of ADP bjmsr-312 237 6 mathematical mathematical ADJ bjmsr-312 237 7 analysis analysis NOUN bjmsr-312 237 8 . . PUNCT bjmsr-312 238 1 shiraz shiraz PROPN bjmsr-312 238 2 univ univ PROPN bjmsr-312 238 3 . . PROPN bjmsr-312 238 4 , , PUNCT bjmsr-312 238 5 24 24 NUM bjmsr-312 238 6 - - SYM bjmsr-312 238 7 34 34 NUM bjmsr-312 238 8 , , PUNCT bjmsr-312 238 9 shiraz shiraz PROPN bjmsr-312 238 10 , , PUNCT bjmsr-312 238 11 iran iran PROPN bjmsr-312 238 12 . . PUNCT bjmsr-312 239 1 bijan bijan PROPN bjmsr-312 239 2 bidabad bidabad NOUN bjmsr-312 239 3 ( ( PUNCT bjmsr-312 239 4 1988b 1988b NUM bjmsr-312 239 5 ) ) PUNCT bjmsr-312 239 6 a a DET bjmsr-312 239 7 proposed propose VERB bjmsr-312 239 8 algorithm algorithm NOUN bjmsr-312 239 9 for for ADP bjmsr-312 239 10 least least ADJ bjmsr-312 239 11 absolute absolute ADJ bjmsr-312 239 12 error error NOUN bjmsr-312 239 13 estimation estimation NOUN bjmsr-312 239 14 , , PUNCT bjmsr-312 239 15 part part PROPN bjmsr-312 239 16 ii ii PROPN bjmsr-312 239 17 . . PUNCT bjmsr-312 239 18 proc proc PROPN bjmsr-312 239 19 . . PUNCT bjmsr-312 240 1 of of ADP bjmsr-312 240 2 the the DET bjmsr-312 240 3 third third ADJ bjmsr-312 240 4 seminar seminar NOUN bjmsr-312 240 5 of of ADP bjmsr-312 240 6 mathematical mathematical ADJ bjmsr-312 240 7 analysis analysis NOUN bjmsr-312 240 8 , , PUNCT bjmsr-312 240 9 shiraz shiraz PROPN bjmsr-312 240 10 univ univ PROPN bjmsr-312 240 11 . . PROPN bjmsr-312 240 12 , , PUNCT bjmsr-312 240 13 35 35 NUM bjmsr-312 240 14 - - SYM bjmsr-312 240 15 50 50 NUM bjmsr-312 240 16 , , PUNCT bjmsr-312 240 17 shiraz shiraz NOUN bjmsr-312 240 18 , , PUNCT bjmsr-312 240 19 iran iran PROPN bjmsr-312 240 20 . . PUNCT bjmsr-312 241 1 bijan bijan PROPN bjmsr-312 241 2 bidabad bidabad NOUN bjmsr-312 241 3 ( ( PUNCT bjmsr-312 241 4 1989a 1989a NUM bjmsr-312 241 5 ) ) PUNCT bjmsr-312 241 6 discrete discrete ADJ bjmsr-312 241 7 and and CCONJ bjmsr-312 241 8 continuous continuous ADJ bjmsr-312 241 9 l1‎‎ l1‎‎ ADJ bjmsr-312 241 10 norm norm NOUN bjmsr-312 241 11 regressions regression NOUN bjmsr-312 241 12 , , PUNCT bjmsr-312 241 13 proposition proposition NOUN bjmsr-312 241 14 of of ADP bjmsr-312 241 15 discrete discrete ADJ bjmsr-312 241 16 approximation approximation NOUN bjmsr-312 241 17 algorithms algorithm NOUN bjmsr-312 241 18 and and CCONJ bjmsr-312 241 19 continuous continuous ADJ bjmsr-312 241 20 smoothing smoothing NOUN bjmsr-312 241 21 of of ADP bjmsr-312 241 22 concentration concentration NOUN bjmsr-312 241 23 surface surface NOUN bjmsr-312 241 24 , , PUNCT bjmsr-312 241 25 ph.d ph.d PROPN bjmsr-312 241 26 . . PUNCT bjmsr-312 242 1 thesis thesis PROPN bjmsr-312 242 2 , , PUNCT bjmsr-312 242 3 islamic islamic PROPN bjmsr-312 242 4 azad azad PROPN bjmsr-312 242 5 univ univ PROPN bjmsr-312 242 6 . . PROPN bjmsr-312 242 7 , , PUNCT bjmsr-312 242 8 tehran tehran PROPN bjmsr-312 242 9 , , PUNCT bjmsr-312 242 10 iran iran PROPN bjmsr-312 242 11 . . PUNCT bjmsr-312 243 1 http://www.bidabad.com/doc/l1-norm-thesis-en.pdf http://www.bidabad.com/doc/l1-norm-thesis-en.pdf PROPN bjmsr-312 243 2 bijan bijan PROPN bjmsr-312 243 3 bidabad bidabad NOUN bjmsr-312 243 4 ( ( PUNCT bjmsr-312 243 5 1989b 1989b NUM bjmsr-312 243 6 ) ) PUNCT bjmsr-312 243 7 discrete discrete ADJ bjmsr-312 243 8 and and CCONJ bjmsr-312 243 9 continuous continuous ADJ bjmsr-312 243 10 l1‎‎ l1‎‎ ADJ bjmsr-312 243 11 norm norm NOUN bjmsr-312 243 12 regressions regression NOUN bjmsr-312 243 13 , , PUNCT bjmsr-312 243 14 proposition proposition NOUN bjmsr-312 243 15 of of ADP bjmsr-312 243 16 discrete discrete ADJ bjmsr-312 243 17 approximation approximation NOUN bjmsr-312 243 18 algorithms algorithm NOUN bjmsr-312 243 19 and and CCONJ bjmsr-312 243 20 continuous continuous ADJ bjmsr-312 243 21 smoothing smoothing NOUN bjmsr-312 243 22 of of ADP bjmsr-312 243 23 concentration concentration NOUN bjmsr-312 243 24 surface surface NOUN bjmsr-312 243 25 , , PUNCT bjmsr-312 243 26 ph.d ph.d PROPN bjmsr-312 243 27 . . PUNCT bjmsr-312 244 1 thesis thesis PROPN bjmsr-312 244 2 , , PUNCT bjmsr-312 244 3 islamic islamic PROPN bjmsr-312 244 4 azad azad PROPN bjmsr-312 244 5 univ univ PROPN bjmsr-312 244 6 . . PROPN bjmsr-312 244 7 , , PUNCT bjmsr-312 244 8 tehran tehran PROPN bjmsr-312 244 9 , , PUNCT bjmsr-312 244 10 iran iran PROPN bjmsr-312 244 11 . . PUNCT bjmsr-312 245 1 farsi farsi PROPN bjmsr-312 245 2 translation translation NOUN bjmsr-312 245 3 . . PUNCT bjmsr-312 246 1 http://www.bidabad.com/doc/l1-norm-thesis-fa.pdf http://www.bidabad.com/doc/l1-norm-thesis-fa.pdf PROPN bjmsr-312 246 2 bijan bijan PROPN bjmsr-312 246 3 bidabad bidabad NOUN bjmsr-312 246 4 ( ( PUNCT bjmsr-312 246 5 2005 2005 NUM bjmsr-312 246 6 ) ) PUNCT bjmsr-312 246 7 . . PUNCT bjmsr-312 247 1 l1 l1 PROPN bjmsr-312 247 2 norm norm PROPN bjmsr-312 247 3 based base VERB bjmsr-312 247 4 computational computational ADJ bjmsr-312 247 5 algorithms algorithm NOUN bjmsr-312 247 6 . . PUNCT bjmsr-312 248 1 http://www.bidabad.com/doc/l1-article6.pdf http://www.bidabad.com/doc/l1-article6.pdf PROPN bjmsr-312 248 2 bijan bijan PROPN bjmsr-312 248 3 bidabad bidabad NOUN bjmsr-312 248 4 ( ( PUNCT bjmsr-312 248 5 2005 2005 NUM bjmsr-312 248 6 ) ) PUNCT bjmsr-312 248 7 . . PUNCT bjmsr-312 249 1 l1 l1 PROPN bjmsr-312 249 2 norm norm NOUN bjmsr-312 249 3 solution solution NOUN bjmsr-312 249 4 of of ADP bjmsr-312 249 5 overdetermined overdetermined ADJ bjmsr-312 249 6 system system NOUN bjmsr-312 249 7 of of ADP bjmsr-312 249 8 linear linear PROPN bjmsr-312 249 9 equations equation NOUN bjmsr-312 249 10 . . PUNCT bjmsr-312 250 1 http://www.bidabad.com/doc/l1article5.pdf http://www.bidabad.com/doc/l1article5.pdf PROPN bjmsr-312 250 2 bijan bijan PROPN bjmsr-312 250 3 bidabad bidabad NOUN bjmsr-312 250 4 ( ( PUNCT bjmsr-312 250 5 2005 2005 NUM bjmsr-312 250 6 ) ) PUNCT bjmsr-312 250 7 . . PUNCT bjmsr-312 251 1 l1 l1 PROPN bjmsr-312 251 2 norm norm PROPN bjmsr-312 251 3 based base VERB bjmsr-312 251 4 data datum NOUN bjmsr-312 251 5 analysis analysis NOUN bjmsr-312 251 6 and and CCONJ bjmsr-312 251 7 related related ADJ bjmsr-312 251 8 methods method NOUN bjmsr-312 251 9 . . PUNCT bjmsr-312 252 1 http://www.bidabad.com/doc/l1-articl1.pdf http://www.bidabad.com/doc/l1-articl1.pdf PROPN bjmsr-312 252 2 bijan bijan PROPN bjmsr-312 252 3 bidabad bidabad NOUN bjmsr-312 252 4 ( ( PUNCT bjmsr-312 252 5 2005 2005 NUM bjmsr-312 252 6 ) ) PUNCT bjmsr-312 252 7 . . PUNCT bjmsr-312 253 1 new new ADJ bjmsr-312 253 2 algorithms algorithm NOUN bjmsr-312 253 3 for for ADP bjmsr-312 253 4 the the DET bjmsr-312 253 5 l1 l1 PROPN bjmsr-312 253 6 norm norm NOUN bjmsr-312 253 7 regression regression NOUN bjmsr-312 253 8 . . PUNCT bjmsr-312 254 1 http://www.bidabad.com/doc/l1-article2.pdf http://www.bidabad.com/doc/l1-article2.pdf ADJ bjmsr-312 254 2 bijan bijan NOUN bjmsr-312 254 3 bidabad bidabad NOUN bjmsr-312 254 4 ( ( PUNCT bjmsr-312 254 5 2005 2005 NUM bjmsr-312 254 6 ) ) PUNCT bjmsr-312 254 7 . . PUNCT bjmsr-312 255 1 comparative comparative ADJ bjmsr-312 255 2 study study NOUN bjmsr-312 255 3 of of ADP bjmsr-312 255 4 the the DET bjmsr-312 255 5 l1 l1 PROPN bjmsr-312 255 6 norm norm PROPN bjmsr-312 255 7 regression regression NOUN bjmsr-312 255 8 algorithms algorithm NOUN bjmsr-312 255 9 . . PUNCT bjmsr-312 256 1 http://www.bidabad.com/doc/l1-articl3.pdf http://www.bidabad.com/doc/l1-articl3.pdf PROPN bjmsr-312 256 2 bijan bijan PROPN bjmsr-312 256 3 bidabad bidabad NOUN bjmsr-312 256 4 ( ( PUNCT bjmsr-312 256 5 2005 2005 NUM bjmsr-312 256 6 ) ) PUNCT bjmsr-312 256 7 . . PUNCT bjmsr-312 257 1 continuous continuous ADJ bjmsr-312 257 2 l1 l1 PROPN bjmsr-312 257 3 norm norm NOUN bjmsr-312 257 4 estimation estimation NOUN bjmsr-312 257 5 of of ADP bjmsr-312 257 6 lorenz lorenz PROPN bjmsr-312 257 7 curve curve PROPN bjmsr-312 257 8 . . PUNCT bjmsr-312 258 1 http://www.bidabad.com/doc/l1-articl4.pdf http://www.bidabad.com/doc/l1-articl4.pdf PROPN bjmsr-312 258 2 bijan bijan PROPN bjmsr-312 258 3 bidabad bidabad NOUN bjmsr-312 258 4 ( ( PUNCT bjmsr-312 258 5 1993 1993 NUM bjmsr-312 258 6 ) ) PUNCT bjmsr-312 258 7 . . PUNCT bjmsr-312 259 1 estimating estimate VERB bjmsr-312 259 2 lorenz lorenz PROPN bjmsr-312 259 3 curve curve NOUN bjmsr-312 259 4 for for ADP bjmsr-312 259 5 iran iran PROPN bjmsr-312 259 6 by by ADP bjmsr-312 259 7 using use VERB bjmsr-312 259 8 continuous continuous ADJ bjmsr-312 259 9 l1 l1 PROPN bjmsr-312 259 10 norm norm NOUN bjmsr-312 259 11 estimation estimation PROPN bjmsr-312 259 12 , , PUNCT bjmsr-312 259 13 economics economic NOUN bjmsr-312 259 14 and and CCONJ bjmsr-312 259 15 management management NOUN bjmsr-312 259 16 journal journal NOUN bjmsr-312 259 17 , , PUNCT bjmsr-312 259 18 islamic islamic PROPN bjmsr-312 259 19 azad azad PROPN bjmsr-312 259 20 university university PROPN bjmsr-312 259 21 , , PUNCT bjmsr-312 259 22 no no INTJ bjmsr-312 259 23 . . NOUN bjmsr-312 259 24 19 19 NUM bjmsr-312 259 25 , , PUNCT bjmsr-312 259 26 winter winter NOUN bjmsr-312 259 27 1993 1993 NUM bjmsr-312 259 28 , , PUNCT bjmsr-312 259 29 pp pp ADV bjmsr-312 259 30 . . PUNCT bjmsr-312 260 1 83 83 NUM bjmsr-312 260 2 - - SYM bjmsr-312 260 3 101 101 NUM bjmsr-312 260 4 . . PUNCT bjmsr-312 261 1 http://www.bidabad.com/doc/iraninc-l1.pdf http://www.bidabad.com/doc/iraninc-l1.pdf PROPN bjmsr-312 261 2 bijan bijan PROPN bjmsr-312 261 3 bidabad bidabad NOUN bjmsr-312 261 4 ( ( PUNCT bjmsr-312 261 5 2005 2005 NUM bjmsr-312 261 6 ) ) PUNCT bjmsr-312 261 7 . . PUNCT bjmsr-312 262 1 continuous continuous ADJ bjmsr-312 262 2 l1 l1 PROPN bjmsr-312 262 3 norm norm NOUN bjmsr-312 262 4 estimation estimation NOUN bjmsr-312 262 5 of of ADP bjmsr-312 262 6 lorenz lorenz PROPN bjmsr-312 262 7 curve curve VERB bjmsr-312 262 8 when when SCONJ bjmsr-312 262 9 probability probability NOUN bjmsr-312 262 10 density density NOUN bjmsr-312 262 11 function function NOUN bjmsr-312 262 12 is be AUX bjmsr-312 262 13 known know VERB bjmsr-312 262 14 . . PUNCT bjmsr-312 263 1 bijan bijan PROPN bjmsr-312 263 2 bidabad bidabad NOUN bjmsr-312 263 3 ( ( PUNCT bjmsr-312 263 4 2005 2005 NUM bjmsr-312 263 5 ) ) PUNCT bjmsr-312 263 6 . . PUNCT bjmsr-312 264 1 usa usa PROPN bjmsr-312 264 2 income income PROPN bjmsr-312 264 3 distribution distribution PROPN bjmsr-312 264 4 counter counter NOUN bjmsr-312 264 5 - - NOUN bjmsr-312 264 6 business business NOUN bjmsr-312 264 7 - - PUNCT bjmsr-312 264 8 cyclical cyclical ADJ bjmsr-312 264 9 trend trend NOUN bjmsr-312 264 10 ( ( PUNCT bjmsr-312 264 11 estimating estimate VERB bjmsr-312 264 12 lorenz lorenz PROPN bjmsr-312 264 13 curve curve NOUN bjmsr-312 264 14 using use VERB bjmsr-312 264 15 continuous continuous ADJ bjmsr-312 264 16 l1 l1 PROPN bjmsr-312 264 17 norm norm NOUN bjmsr-312 264 18 estimation estimation PROPN bjmsr-312 264 19 ) ) PUNCT bjmsr-312 264 20 . . PUNCT bjmsr-312 265 1 first first ADJ bjmsr-312 265 2 meeting meeting NOUN bjmsr-312 265 3 of of ADP bjmsr-312 265 4 the the DET bjmsr-312 265 5 society society NOUN bjmsr-312 265 6 for for ADP bjmsr-312 265 7 the the DET bjmsr-312 265 8 study study NOUN bjmsr-312 265 9 of of ADP bjmsr-312 265 10 economic economic ADJ bjmsr-312 265 11 inequality inequality NOUN bjmsr-312 265 12 ( ( PUNCT bjmsr-312 265 13 ecineq ecineq PROPN bjmsr-312 265 14 ) ) PUNCT bjmsr-312 265 15 , , PUNCT bjmsr-312 265 16 palma palma PROPN bjmsr-312 265 17 de de PROPN bjmsr-312 265 18 mallorca mallorca PROPN bjmsr-312 265 19 , , PUNCT bjmsr-312 265 20 spain spain PROPN bjmsr-312 265 21 , , PUNCT bjmsr-312 265 22 july july PROPN bjmsr-312 265 23 20 20 NUM bjmsr-312 265 24 - - SYM bjmsr-312 265 25 22 22 NUM bjmsr-312 265 26 , , PUNCT bjmsr-312 265 27 2005 2005 NUM bjmsr-312 265 28 . . PUNCT bjmsr-312 266 1 http://www.uib.es/congres/ecopub/ecineq/general.html http://www.uib.es/congres/ecopub/ecineq/general.html PROPN bjmsr-312 266 2 http://www.uib.es/congres/ecopub/ecineq/papers/039bidabab.pdf http://www.uib.es/congres/ecopub/ecineq/papers/039bidabab.pdf PROPN bjmsr-312 266 3 http://www.bidabad.com/doc/estimating-lorenz-us.pdf http://www.bidabad.com/doc/estimating-lorenz-us.pdf PROPN bjmsr-312 266 4 bijan bijan PROPN bjmsr-312 266 5 bidabad bidabad PROPN bjmsr-312 266 6 , , PUNCT bjmsr-312 266 7 hamid hamid PROPN bjmsr-312 266 8 shahrestani shahrestani PROPN bjmsr-312 266 9 . . PUNCT bjmsr-312 267 1 ( ( PUNCT bjmsr-312 267 2 2008 2008 NUM bjmsr-312 267 3 ) ) PUNCT bjmsr-312 267 4 an an DET bjmsr-312 267 5 implied imply VERB bjmsr-312 267 6 inequality inequality NOUN bjmsr-312 267 7 index index NOUN bjmsr-312 267 8 using use VERB bjmsr-312 267 9 l1 l1 PROPN bjmsr-312 267 10 norm norm NOUN bjmsr-312 267 11 estimation estimation NOUN bjmsr-312 267 12 of of ADP bjmsr-312 267 13 lorenz lorenz PROPN bjmsr-312 267 14 curve curve PROPN bjmsr-312 267 15 . . PUNCT bjmsr-312 268 1 global global ADJ bjmsr-312 268 2 conference conference NOUN bjmsr-312 268 3 on on ADP bjmsr-312 268 4 business business NOUN bjmsr-312 268 5 and and CCONJ bjmsr-312 268 6 finance finance NOUN bjmsr-312 268 7 proceedings proceeding NOUN bjmsr-312 268 8 . . PUNCT bjmsr-312 269 1 mercedes mercede NOUN bjmsr-312 269 2 jalbert jalbert PROPN bjmsr-312 269 3 , , PUNCT bjmsr-312 269 4 managing managing NOUN bjmsr-312 269 5 editor editor NOUN bjmsr-312 269 6 , , PUNCT bjmsr-312 269 7 issn issn PROPN bjmsr-312 269 8 1931 1931 NUM bjmsr-312 269 9 - - SYM bjmsr-312 269 10 0285 0285 NUM bjmsr-312 269 11 cd cd PROPN bjmsr-312 269 12 , , PUNCT bjmsr-312 269 13 issn issn PROPN bjmsr-312 269 14 1941 1941 NUM bjmsr-312 269 15 - - SYM bjmsr-312 269 16 9589 9589 NUM bjmsr-312 269 17 online online NOUN bjmsr-312 269 18 , , PUNCT bjmsr-312 269 19 volume volume NOUN bjmsr-312 269 20 3 3 NUM bjmsr-312 269 21 , , PUNCT bjmsr-312 269 22 number number NOUN bjmsr-312 269 23 2 2 NUM bjmsr-312 269 24 , , PUNCT bjmsr-312 269 25 2008 2008 NUM bjmsr-312 269 26 , , PUNCT bjmsr-312 269 27 the the DET bjmsr-312 269 28 institute institute NOUN bjmsr-312 269 29 for for ADP bjmsr-312 269 30 business business NOUN bjmsr-312 269 31 and and CCONJ bjmsr-312 269 32 finance finance NOUN bjmsr-312 269 33 research research NOUN bjmsr-312 269 34 , , PUNCT bjmsr-312 269 35 ramada ramada PROPN bjmsr-312 269 36 plaza plaza PROPN bjmsr-312 269 37 herradura herradura NOUN bjmsr-312 269 38 , , PUNCT bjmsr-312 269 39 san san PROPN bjmsr-312 269 40 jose jose PROPN bjmsr-312 269 41 , , PUNCT bjmsr-312 269 42 costa costa PROPN bjmsr-312 269 43 rica rica PROPN bjmsr-312 269 44 , , PUNCT bjmsr-312 269 45 may may AUX bjmsr-312 269 46 28 28 NUM bjmsr-312 269 47 - - SYM bjmsr-312 269 48 31 31 NUM bjmsr-312 269 49 , , PUNCT bjmsr-312 269 50 2008 2008 NUM bjmsr-312 269 51 , , PUNCT bjmsr-312 269 52 pp pp ADJ bjmsr-312 269 53 . . PUNCT bjmsr-312 270 1 148 148 NUM bjmsr-312 270 2 - - SYM bjmsr-312 270 3 163 163 NUM bjmsr-312 270 4 . . PUNCT bjmsr-312 271 1 global global ADJ bjmsr-312 271 2 journal journal PROPN bjmsr-312 271 3 of of ADP bjmsr-312 271 4 business business NOUN bjmsr-312 271 5 research research NOUN bjmsr-312 271 6 , , PUNCT bjmsr-312 271 7 vol vol NOUN bjmsr-312 271 8 . . PROPN bjmsr-312 271 9 4 4 NUM bjmsr-312 271 10 , , PUNCT bjmsr-312 271 11 no no INTJ bjmsr-312 271 12 . . NOUN bjmsr-312 271 13 1 1 NUM bjmsr-312 271 14 , , PUNCT bjmsr-312 271 15 2010 2010 NUM bjmsr-312 271 16 , , PUNCT bjmsr-312 271 17 pp.29 pp.29 NOUN bjmsr-312 271 18 - - PUNCT bjmsr-312 271 19 45 45 NUM bjmsr-312 271 20 . . PUNCT bjmsr-312 272 1 http://www.bidabad.com/doc/l1-implied-inequality-index-4.pdf http://www.bidabad.com/doc/l1-implied-inequality-index-4.pdf PROPN bjmsr-312 272 2 http://www.theibfr.com/archive/issn-1941-9589-v3-n2-2008.pdf http://www.theibfr.com/archive/issn-1941-9589-v3-n2-2008.pdf PROPN bjmsr-312 272 3 http://www.bidabad.com/doc/ssrn-id1631861.pdf http://www.bidabad.com/doc/ssrn-id1631861.pdf PROPN bjmsr-312 272 4 p. p. PROPN bjmsr-312 272 5 bloomfield bloomfield PROPN bjmsr-312 272 6 , , PUNCT bjmsr-312 272 7 w. w. PROPN bjmsr-312 272 8 steiger steiger PROPN bjmsr-312 272 9 ( ( PUNCT bjmsr-312 272 10 1980 1980 NUM bjmsr-312 272 11 ) ) PUNCT bjmsr-312 272 12 least least ADJ bjmsr-312 272 13 absolute absolute ADJ bjmsr-312 272 14 deviations deviation NOUN bjmsr-312 272 15 curve curve VERB bjmsr-312 272 16 fitting fitting ADJ bjmsr-312 272 17 . . PUNCT bjmsr-312 273 1 siam siam PROPN bjmsr-312 273 2 j. j. PROPN bjmsr-312 273 3 sci sci PROPN bjmsr-312 273 4 . . PROPN bjmsr-312 273 5 stat stat PROPN bjmsr-312 273 6 . . PUNCT bjmsr-312 274 1 com.1,290 com.1,290 PROPN bjmsr-312 274 2 - - PUNCT bjmsr-312 274 3 301 301 NUM bjmsr-312 274 4 . . PUNCT bjmsr-312 275 1 j. j. PROPN bjmsr-312 275 2 chambers chambers PROPN bjmsr-312 275 3 ( ( PUNCT bjmsr-312 275 4 1971 1971 NUM bjmsr-312 275 5 ) ) PUNCT bjmsr-312 275 6 algorithm algorithm NOUN bjmsr-312 275 7 410 410 NUM bjmsr-312 275 8 : : PUNCT bjmsr-312 275 9 partial partial ADJ bjmsr-312 275 10 sorting sorting NOUN bjmsr-312 275 11 . . PUNCT bjmsr-312 276 1 commun commun PROPN bjmsr-312 276 2 . . PUNCT bjmsr-312 276 3 acm acm PROPN bjmsr-312 276 4 , , PUNCT bjmsr-312 276 5 14 14 NUM bjmsr-312 276 6 , , PUNCT bjmsr-312 276 7 357358 357358 NUM bjmsr-312 276 8 . . PUNCT bjmsr-312 277 1 c.a.r c.a.r NOUN bjmsr-312 277 2 . . PUNCT bjmsr-312 278 1 hoare hoare PROPN bjmsr-312 278 2 ( ( PUNCT bjmsr-312 278 3 1961 1961 NUM bjmsr-312 278 4 ) ) PUNCT bjmsr-312 278 5 algorithm algorithm NOUN bjmsr-312 278 6 63 63 NUM bjmsr-312 278 7 partition partition NOUN bjmsr-312 278 8 ; ; PUNCT bjmsr-312 278 9 64 64 NUM bjmsr-312 278 10 , , PUNCT bjmsr-312 278 11 quicksort quicksort NOUN bjmsr-312 278 12 ; ; PUNCT bjmsr-312 278 13 and and CCONJ bjmsr-312 278 14 65 65 NUM bjmsr-312 278 15 , , PUNCT bjmsr-312 278 16 find find VERB bjmsr-312 278 17 . . PUNCT bjmsr-312 278 18 , , PUNCT bjmsr-312 279 1 comm comm NOUN bjmsr-312 279 2 . . PUNCT bjmsr-312 279 3 acm acm PROPN bjmsr-312 279 4 , , PUNCT bjmsr-312 279 5 4 4 NUM bjmsr-312 279 6 , , PUNCT bjmsr-312 279 7 july july PROPN bjmsr-312 279 8 , , PUNCT bjmsr-312 279 9 321 321 NUM bjmsr-312 279 10 - - SYM bjmsr-312 279 11 322 322 NUM bjmsr-312 279 12 . . PUNCT bjmsr-312 279 13 c.a.r c.a.r NOUN bjmsr-312 279 14 . . PUNCT bjmsr-312 280 1 hoare hoare PROPN bjmsr-312 280 2 ( ( PUNCT bjmsr-312 280 3 1962 1962 NUM bjmsr-312 280 4 ) ) PUNCT bjmsr-312 280 5 quicksort quicksort NOUN bjmsr-312 280 6 . . PUNCT bjmsr-312 281 1 comput comput PROPN bjmsr-312 281 2 . . PUNCT bjmsr-312 282 1 j. j. PROPN bjmsr-312 282 2 , , PUNCT bjmsr-312 282 3 5 5 NUM bjmsr-312 282 4 , , PUNCT bjmsr-312 282 5 10 10 NUM bjmsr-312 282 6 - - SYM bjmsr-312 282 7 15 15 NUM bjmsr-312 282 8 . . PUNCT bjmsr-312 283 1 http://www.bidabad.com/doc/lae-i.pdf http://www.bidabad.com/doc/lae-i.pdf PROPN bjmsr-312 283 2 http://www.bidabad.com/doc/lae-ii.pdf http://www.bidabad.com/doc/lae-ii.pdf PROPN bjmsr-312 283 3 http://www.bidabad.com/doc/l1-norm-thesis-en.pdf http://www.bidabad.com/doc/l1-norm-thesis-en.pdf PROPN bjmsr-312 283 4 http://www.bidabad.com/doc/l1-norm-thesis-fa.pdf http://www.bidabad.com/doc/l1-norm-thesis-fa.pdf PROPN bjmsr-312 283 5 http://www.bidabad.com/doc/l1-article6.pdf http://www.bidabad.com/doc/l1-article6.pdf PROPN bjmsr-312 283 6 http://www.bidabad.com/doc/l1-article5.pdf http://www.bidabad.com/doc/l1-article5.pdf PROPN bjmsr-312 283 7 http://www.bidabad.com/doc/l1-article5.pdf http://www.bidabad.com/doc/l1-article5.pdf PROPN bjmsr-312 283 8 http://www.bidabad.com/doc/l1-article1.pdf http://www.bidabad.com/doc/l1-article1.pdf PROPN bjmsr-312 283 9 http://www.bidabad.com/doc/l1-article2.pdf http://www.bidabad.com/doc/l1-article2.pdf PROPN bjmsr-312 283 10 http://www.bidabad.com/doc/l1-article3.pdf http://www.bidabad.com/doc/l1-article3.pdf PROPN bjmsr-312 283 11 http://www.bidabad.com/doc/l1-article3.pdf http://www.bidabad.com/doc/l1-article3.pdf PROPN bjmsr-312 283 12 http://www.bidabad.com/doc/l1-article4.pdf http://www.bidabad.com/doc/l1-article4.pdf PROPN bjmsr-312 283 13 http://www.bidabad.com/doc/iraninc-l1.pdf http://www.bidabad.com/doc/iraninc-l1.pdf PROPN bjmsr-312 283 14 http://www.uib.es/congres/ecopub/ecineq/general.htm http://www.uib.es/congres/ecopub/ecineq/general.htm PRON bjmsr-312 283 15 http://www.uib.es/congres/ecopub/ecineq/papers/039bidabab.pdf http://www.uib.es/congres/ecopub/ecineq/papers/039bidabab.pdf PROPN bjmsr-312 283 16 http://www.bidabad.com/doc/estimating-lorenz-us.pdf http://www.bidabad.com/doc/estimating-lorenz-us.pdf PROPN bjmsr-312 283 17 http://www.bidabad.com/doc/l1-implied-inequality-index-4.pdf http://www.bidabad.com/doc/l1-implied-inequality-index-4.pdf PROPN bjmsr-312 283 18 http://www.theibfr.com/archive/issn-1941-9589-v3-n2-2008.pdf http://www.theibfr.com/archive/issn-1941-9589-v3-n2-2008.pdf PROPN bjmsr-312 283 19 http://www.bidabad.com/doc/ssrn-id1631861.pdf http://www.bidabad.com/doc/ssrn-id1631861.pdf PROPN bjmsr-312 284 1 copyright copyright NOUN bjmsr-312 284 2 © © PROPN bjmsr-312 284 3 cc cc PROPN bjmsr-312 284 4 - - PUNCT bjmsr-312 284 5 by by ADP bjmsr-312 284 6 - - PUNCT bjmsr-312 284 7 nc nc PROPN bjmsr-312 284 8 2019 2019 NUM bjmsr-312 284 9 , , PUNCT bjmsr-312 284 10 bjmsr bjmsr PROPN bjmsr-312 284 11 www.cribfb.com/journal/index.php/bjmsr www.cribfb.com/journal/index.php/bjmsr X bjmsr-312 284 12 bangladesh bangladesh PROPN bjmsr-312 284 13 journal journal PROPN bjmsr-312 284 14 of of ADP bjmsr-312 284 15 multidisciplinary multidisciplinary ADJ bjmsr-312 284 16 scientific scientific ADJ bjmsr-312 284 17 research research NOUN bjmsr-312 284 18 vol vol NOUN bjmsr-312 284 19 . . PROPN bjmsr-312 285 1 1 1 NUM bjmsr-312 285 2 , , PUNCT bjmsr-312 285 3 no no INTJ bjmsr-312 285 4 . . NOUN bjmsr-312 285 5 1 1 NUM bjmsr-312 285 6 ; ; PUNCT bjmsr-312 285 7 2019 2019 NUM bjmsr-312 285 8 30 30 NUM bjmsr-312 285 9 s. s. PROPN bjmsr-312 285 10 scowen scowen PROPN bjmsr-312 285 11 ( ( PUNCT bjmsr-312 285 12 1965 1965 NUM bjmsr-312 285 13 ) ) PUNCT bjmsr-312 285 14 algorithm algorithm NOUN bjmsr-312 285 15 271 271 NUM bjmsr-312 285 16 quickersort quickersort NOUN bjmsr-312 285 17 . . PUNCT bjmsr-312 286 1 commun commun PROPN bjmsr-312 286 2 . . PUNCT bjmsr-312 287 1 acm acm PROPN bjmsr-312 287 2 , , PUNCT bjmsr-312 287 3 8 8 NUM bjmsr-312 287 4 , , PUNCT bjmsr-312 287 5 669 669 NUM bjmsr-312 287 6 - - SYM bjmsr-312 287 7 670 670 NUM bjmsr-312 287 8 . . PUNCT bjmsr-312 288 1 r.s r.s PROPN bjmsr-312 288 2 . . PROPN bjmsr-312 288 3 singleton singleton PROPN bjmsr-312 288 4 ( ( PUNCT bjmsr-312 288 5 1969 1969 NUM bjmsr-312 288 6 ) ) PUNCT bjmsr-312 288 7 algorithm algorithm NOUN bjmsr-312 288 8 347 347 NUM bjmsr-312 288 9 sort sort NOUN bjmsr-312 288 10 . . PUNCT bjmsr-312 289 1 comm comm NOUN bjmsr-312 289 2 . . PUNCT bjmsr-312 289 3 acm acm PROPN bjmsr-312 289 4 , , PUNCT bjmsr-312 289 5 12 12 NUM bjmsr-312 289 6 , , PUNCT bjmsr-312 289 7 185 185 NUM bjmsr-312 289 8 - - SYM bjmsr-312 289 9 186 186 NUM bjmsr-312 289 10 . . PUNCT bjmsr-312 290 1 copyrights copyright NOUN bjmsr-312 290 2 copyright copyright NOUN bjmsr-312 290 3 for for ADP bjmsr-312 290 4 this this DET bjmsr-312 290 5 article article NOUN bjmsr-312 290 6 is be AUX bjmsr-312 290 7 retained retain VERB bjmsr-312 290 8 by by ADP bjmsr-312 290 9 the the DET bjmsr-312 290 10 author(s author(s PROPN bjmsr-312 290 11 ) ) PUNCT bjmsr-312 290 12 , , PUNCT bjmsr-312 290 13 with with ADP bjmsr-312 290 14 first first ADJ bjmsr-312 290 15 publication publication NOUN bjmsr-312 290 16 rights right NOUN bjmsr-312 290 17 granted grant VERB bjmsr-312 290 18 to to ADP bjmsr-312 290 19 the the DET bjmsr-312 290 20 journal journal NOUN bjmsr-312 290 21 . . PUNCT bjmsr-312 291 1 this this PRON bjmsr-312 291 2 is be AUX bjmsr-312 291 3 an an DET bjmsr-312 291 4 open open ADJ bjmsr-312 291 5 - - PUNCT bjmsr-312 291 6 access access NOUN bjmsr-312 291 7 article article NOUN bjmsr-312 291 8 distributed distribute VERB bjmsr-312 291 9 under under ADP bjmsr-312 291 10 the the DET bjmsr-312 291 11 terms term NOUN bjmsr-312 291 12 and and CCONJ bjmsr-312 291 13 conditions condition NOUN bjmsr-312 291 14 of of ADP bjmsr-312 291 15 the the DET bjmsr-312 291 16 creative creative ADJ bjmsr-312 291 17 commons common NOUN bjmsr-312 291 18 attribution attribution NOUN bjmsr-312 291 19 license license NOUN bjmsr-312 291 20 ( ( PUNCT bjmsr-312 291 21 http://creativecommons.org/licenses/by/4.0/ http://creativecommons.org/licenses/by/4.0/ PROPN bjmsr-312 291 22 ) ) PUNCT bjmsr-312 291 23 . . PUNCT