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ãµã«ã»ãããããããããããããããããããããããSalsette
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ãµã³ã»ãŽã£ã»ã³ãããããããããããããããããããSão Vicente
ãµã³ã»ã¯ãªã¹ããã«ãããããããããããããããããSan Cristoval
ãµã³ã»ãµã«ããã«ããããããããããããããããããSan Salvador
ãµã³ã»ã»ãã¹ãã¢ã³ãããããããããããããããããSan Sebastian
ãµã³ã¿ã»ã«ã¿ãªãããããããããããããããããããSanta Catalina
ãµã³ã¿ã»ã¯ã«ã¹ãããããããããããããããããããSanta Cruz ïŒæïŒïŒè«žå³¶ïŒïŒè¹ïŒ
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ãµã³ãã«å³¶ãããããããããããããããããããããSangir I.
ãµã³ãã¢ã³ãã§ã«ïŒã«ã€ãŒã¹ã»ãã»ããããããããããLuis de Sant-Angel
ãµã³ãã»ããã³ãŽã»ãããããããããããããããããSanto Domingo
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ãžã§ã«ãžããããããããããããããããããããããJorge ïŒçµå匥平治ïŒ
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ã»ã¹ããã¹ãããããããããããããããããããããGregorio de Cespedes
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ããã©ãŒïŒãããšã«ã»ããããããããããããããããDaniel Defoe
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ã"The author hopes that the reader who takes up this volume may do so with the understanding that economics is a science rather than a branch of polite literature, and with the expectation of putting as much mental effort into the reading of it as he would into the reading of a treatise on physics, chemistry, or biology.ïŒåïŒ"
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èš»äžãSensini: La teoria della "rendita," 1912, pp. 407-8.
èš»äºããAntonelli: Le'on Walras, dans la Revue d'histoire des doctrines e'conomiques et sociales, 1910, p. 187.
èš»äžããV. Pareto: Manuel d'e'conomie politique trad. de l'italien par Al. Bonnet, 1909. pp. 160, 247.
èš»åãT. N. Carver: The Distribution of Wealth, 1899, Preface.
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ã§ãããè£å®ãçºçããªãããšã欲ãã䟡å€å°ºåºŠè²¡ãšããŠæ¡æãããã第ïœçªç®ã®ååã§è¡šããã m-1 åã®ååã®äŸ¡æ Œ m-1 åãå«ã¶ãšããã°ãä»»æã®äºååã®äžã®äžæ¹ã§è¡šããã仿¹ã®äŸ¡æ Œã¯ã䟡å€å°ºåºŠè²¡ã§è¡šãããäºååã®ããããã®äŸ¡æ Œã®æ¯ã«çãããªããã°ãªããªããããå亀æè
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ãäžäžå
«ãããã§ã亀æè
ïŒïŒïŒã¯ãïŒïŒ¡ïŒã® qa,1 éãïŒïŒ¢ïŒã® qb,1 éãïŒïŒ£ïŒã® qc,1 éãïŒïŒ€ïŒã® qd,1 éâŠâŠã®ææè
ã§ãããšããããŸããã®äº€æè
ã«å¯Ÿãããããæéã«ãããååïŒïŒ¡ïŒãïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®å©çšæ²ç·ããªãã¡æ¬²ææ²ç·ã¯ããããã r=Ïa,1(q), r=Ïb,1(q), r=Ïc,1(q), r=Ïd,1(q) âŠâŠã§ãããšãããïŒïŒ¡ïŒã§è¡šãããïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®äŸ¡æ Œã¯ããããã pb, pc, pd âŠâŠã§ãããšããããããŠäŸ¡æ Œã pb, pc, pd âŠâŠã§ãããšãããã®äº€æè
ïŒïŒïŒãèªåã§ææããŠããé qa,1, qb,1, qc,1, qd,1 âŠã«å ããæã®ïŒïŒ¡ïŒãïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®ããããã®éããx1, y1, z1, w1 âŠâŠãšããããã®å ããããéã¯æ£ã§ããå Žåãããããã®ãšãã«ã¯ããããã¯éèŠéã瀺ãããŸããããã¯è² ã§ããåŸããããã®å Žåã«ã¯ãäŸçµŠéã瀺ãããããŠãã®äº€æè
ãããååãéèŠããã«ã¯ãç䟡éã®ä»ã®ååãäŸçµŠããã°ãªããªããããx1, y1, z1, w1 âŠâŠçã®éã®ãã¡ã§ããããã®ãïŒã§ããã°ãä»ã¯ïŒã§ããããšããŸããããã®éã«äžè¬çã«æ¹çšåŒ
x1+y1pb+z1pc+w1pd+ âŠ=0
ãæç«ããããšã¯ãæããã§ããã
ããŸãæå€§æºè¶³ã®ç¶æ
ãä»®å®ããããŠããããããããã®éã®éã«ã¯ã次ã®äžçµã®æ¹çšåŒãæããã«ååšããã
Ïb,1(qb,1+y1)=pbÏa,1(qa,1+x1)
ããããÏc,1(qc,1+z1)=pcÏa,1(qa,1+x1)
Ïd,1(qd,1+w1)=pdÏa,1(qa,1+x1)
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
ããªãã¡ m-1 åã®æ¹çšåŒãããããããã¯ãååŒãšåããŠãïœåã®æ¹çšåŒã®äžçµãšãªãããããã®æ¹çšåŒã®äžã§ãæªç¥æ° x1, y1, z1, w1 âŠâŠã® m-1 åãé æ¬¡ã«æ¶å»ãã第ïœçªç®ã®æªç¥æ°ãè«žäŸ¡æ Œã®åœæ°ãšããŠç€ºãæ¹çšåŒã ããæ®ãããšãåºæ¥ãããšããã§ã亀æè
ïŒïŒïŒã«ããïŒïŒ¡ïŒã®éèŠãŸãã¯äŸçµŠã¯ãæ¹çšåŒ
x1=-(y1pb+z1pc+w1pd âŠâŠ)
ã«ãã£ãŠäžãããããŸããå³ã®ããã«ããŠããã®äº€æè
ã«ãã£ãŠãªãããïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®éèŠãŸãã¯äŸçµŠã®æ¬¡ã®åŠãæ¹çšåŒãåŸãããã
y1=fb,1(pb, pc, pd âŠâŠ)
z1=fc,1(pb, pc, pd âŠâŠ)
w1=fd,1(pb, pc, pd âŠâŠ)
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
ãåæ§ã«äº€æè
ïŒïŒïŒãïŒïŒïŒâŠâŠã«ãã£ãŠãªãããïŒïŒ¡ïŒã®éèŠãŸãã¯äŸçµŠã¯ãæ¹çšåŒ
x2=-(y2pb+z2pc+w2pd âŠâŠ)
x3=-(y3pb+z3pc+w3pd âŠâŠ)
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
ã«ãã£ãŠäžãããããŸãããããã®äº€æè
ã«ãã£ãŠãªãããïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®éèŠãŸãã¯äŸçµŠã®æ¬¡ã®æ¹çšåŒãåŸãããã
y2=fb,2(pb, pc, pd âŠâŠ)
z2=fc,2(pb, pc, pd âŠâŠ)
w2=fd,2(pb, pc, pd âŠâŠ)
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
y3=fb,3(pb, pc, pd âŠâŠ)
z3=fc,3(pb, pc, pd âŠâŠ)
w3=fd,3(pb, pc, pd âŠâŠ)
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
ããã®ããã«ããŠããã¹ãŠã®äº€æè
ã®ããäžããžã®åŸåã¯ã諞ååã®ãããã®äººã
ã®åã
ã«å¯Ÿããå©çšãšããããã®äººã
ã«ãã£ãŠææãããããããååã®éãšããå°ãåºããããããã¯ãšã«ãããç§å
±ã®ç ç©¶ãé²è¡ããããã«å
ç«ã£ãŠãããã«ã¯ãªã¯ã éèŠãªè§£èª¬ãããŠãããã°ãªãã¬ããšãããã
ãäžäžä¹ãäŸ¡æ Œ pb, pc, pd âŠâŠãããå€ããšããšããy1 ãè² ã§ããããšãããåŸããããã¯ã亀æè
ïŒïŒïŒãååïŒïŒ¢ïŒãéèŠããªãã§ãäŸçµŠããå Žåã§ããããŸã y1 ã -qb,1 ã«çããããšãããããåŸããããã¯ããã®äº€æè
ãååïŒïŒ¢ïŒãæ®ããŠãããªãå Žåã§ãããy1 ã®ãã®å€ããæå€§æºè¶³ã® m-1 åã®æ¹çšåŒã®äœç³»ã«å
¥ãããšããããã®æ¹çšåŒã¯ã
Ïb,1(0)=pbÏa,1(qa,1+x1)
Ïc,1(qc,1+z1)=pcÏa,1(qa,1+x1)
Ïd,1(qd,1+w1)=pdÏa,1(qa,1+x1)
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
ãšãªãããããŠãããã®æ¹çšåŒåã³æ¹çšåŒ
x1+y1pb+z1pc+w1pd+ âŠâŠ =qb,1pb
ãããpb, pc, pd âŠãæ¶å»ããã°ãæ¹çšåŒ
x1Ïa,1(qa,1+x1)+z1Ïc,1(qc,1+z1)+w1Ïd,1(qd,1+w1)+ âŠâŠ =qb,1Ïb,1(0)
ãåŸãããã
ããã®æ¹çšåŒã¯ã次ã®èšèã«é£èš³ãåŸã¹ãæ¡ä»¶æ¹çšåŒã§ãããââ倿°ã®ååã®äžã®äžååã®äŸçµŠããã®ååã®ææéã«çããããã«ã¯ãéèŠãããã諞ååã®æ¬²ææ²ç·ã®å
ãé¢ç©ã®éšåã§ãæ¢ã«ææããããéã«ãã£ãŠå
ãããæ¬²æã衚ããéšåããäžæ¹ã«ããéšåã®ãã¡ã«ãç©åœ¢ãç»ãããããç©åœ¢ã®é¢ç©ã®åèšããäŸçµŠããããååã®ææéãé«ããšãããã®ååã®æå€§ã®æ¬²æã®åŒ·åºŠãåºèŸºãšããŠäœãããç©åœ¢ã®é¢ç©ã«çãããªããã°ãªãã¬ã
ããã®æ¡ä»¶ã¯ãå
ãããããšãããã°ãå
ãããªãããšããããããããã§ãããšããã°ã亀æè
ïŒïŒïŒã«ããïŒïŒ¢ïŒã®äŸçµŠã¯ãããå Žåã«ã¯ãèªåãææããé qb,1 ã«çããããšãå¯èœã§ãããã ãããã®äŸçµŠã¯æ±ºããŠãã®éãã倧ã§ã¯ããåŸãªããæ
ã«ãïŒïŒ¢ïŒã®éèŠãŸãã¯äŸçµŠã®æ¹çšåŒã«ãããŠãpb, pc, pd âŠâŠããè² ã® y1 ã qb,1 ãã倧ãªãããããããªãããªãå€ããšããšããããã®æ¹çšåŒã¯ãæ¹çšåŒ
y1=-qb,1
ã«ãã£ãŠçœ®ãæããããã°ãªãã¬ããšã泚æãã¹ãã§ããã
ãäžäºããã ãããã®ã¿ã§ã¯ãªãããŸããpb, pc, pd âŠâŠãè² ã® z1, w1 âŠâŠã qc,1, qd,1 âŠâŠãã倧ãªããããå€ããšãå Žåã®ãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®éèŠãŸãã¯äŸçµŠã®æ¹çšåŒã«ããåãããšããããåŸããæ¬¡ã«ããããã®æ¹çšåŒããæ¹çšåŒ
z1=-qc,1,ãw1=-qd,1
ã«ãã£ãŠçœ®ãæããããã°ãªãã¬å Žåã«ããŸããããïŒïŒ¢ïŒã®éèŠãŸãã¯äŸçµŠã®æ¹çšåŒã¯ãå³ã®çµæãšããŠä¿®æ£ããããã°ãªãã¬ã
ããã£ãŠãäŸãã° z1=-qc,1 ã§ããå Žåã«ã¯ã亀æè
ïŒïŒïŒã«ããïŒïŒ¢ïŒã®éèŠãŸãã¯äŸçµŠã®æ¹çšåŒã®äœç³»ã¯æ¬¡ã®åŠãã§ããã
x1+y1pb+w1pd+ âŠâŠ =qc,1pc
Ïb,1(qb,1+y1)=pbÏa,1(qa,1+x1)
Ïd,1(qd,1+w1)=pdÏa,1(qa,1+x1)
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
ããªãã¡å
šéšã§ãm-1 åã®æ¹çšåŒãããããããã®æ¹çšåŒã®äžã§ãx1, w1 âŠâŠçã® m-2 åã®æªç¥æ°ãé æ¬¡ã«æ¶å»ããy1 ã pb, pc, pd âŠâŠã®åœæ°ãšããŠç€ºãæ¹çšåŒããæ®ããªãããã«ããããšãåºæ¥ããw1=-qd,1 ã®å Žåããåæ§ã§ãããæåŸã«ãŸããååïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠçã®äžã®äžååã®ã¿ã§ãªããäºåãäžåãååâŠâŠçãäžè¬ã«ä»»æã®å€æ°ã®è«žååã®äŸçµŠãææéã«çããå Žåã«ãåæ§ã§ããããšã¯ããã®äžã®è§£èª¬ãä¿ããªãã§çè§£ãåŸããããã
ãäžäºäžãç§ã¯ã䟡å€å°ºåºŠè²¡ã§ããååïŒïŒ¡ïŒã®éèŠåã³äŸçµŠã®æ¹çšåŒã«ã€ããŠã¯ãäœããããªãã£ããããã¯ç¹æ®ãªåœ¢ããšããã ããŸãæãããªããšã¯ããã®æ¹çšåŒããŸããpb, pc, pd âŠâŠã®å€ãè² ã® x1 ã qa,1 ãã倧ãªãããããã®ã§ãããšãã¯ãæ¹çšåŒ x1=-qa,1 ã«ãã£ãŠçœ®ãæããããã°ãªããããã€ãã®å Žåã«ã¯ã亀æè
ïŒïŒïŒã«ããïŒïŒ¢ïŒã®éèŠãŸãã¯äŸçµŠãç€ºãæ¹çšåŒã®äœç³»ã¯æ¬¡ã®ãããªãã®ãšãªãããšã§ããã
y1pb+z1pc+w1pd âŠâŠ =qa,1
pbÏc,1(qc,1+z1)=pcÏb,1(qb,1+y1)
pbÏd,1(qd,1+w1)=pdÏb,1(qb,1+y1)
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
ããªãã¡ m-1 åã®æ¹çšåŒãããããšã«å€ãã¯ãªãããããã®äžã§ãz1, w1 âŠâŠçã® m-2 åã®æªç¥æ°ãé æ¬¡ã«æ¶å»ããpb, pc, pd âŠâŠã®åœæ°ãšããŠã® y1 ãäžããæ¹çšåŒããæ®ããªãããã«ããããšãåºæ¥ãã
ãäžäºäºãéèŠãŸãã¯äŸçµŠæ¹çšåŒããããã®å¶éãæºè¶³ããããã«ããããã®æ¹çšåŒãçµã¿ç«ãŠãããšãå€å°å°é£ã§ããããšã¯ãã¡ããã§ãããããã©ãïŒïŒ¡ïŒã§è¡šãããïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®ããäŸ¡æ Œ p'b, p'c, p'd âŠâŠãå«ã°ãããšãããã¹ãŠã®ååã®éèŠéãšäŸçµŠéãšã¯ãäŸçµŠéãšææéãšãçãããšã®äºå®ã®äžã«ãå®å
šã«äžå®ããŠããããšãæããã§ããããã®ããšã¯ã¯ãªã¯ã éèŠã§ãããç§ã¯ãã®ç¹ãæããã«ããããšæãã
ãq=Ïa,1(r), q=Ïb,1(r), q=Ïc,1(r), q=Ïd,1(r) âŠâŠã亀æè
ïŒïŒïŒã«å¯ŸããïŒïŒ¡ïŒãïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®å©çšæ¹çšåŒã§ãã£ãŠãéã«é¢ããŠè§£ãããçšå°æ§ã«é¢ããŠè§£ãããŠããªããã®ã§ãããšããããããã°ã亀æã®åŸã«ã¯ã次ã®åŒãåŸãããã
qa,1+x'1=Ïa,1(r'a,1)
qb,1+y'1=Ïb,1(r'b,1)
qc,1+z'1=Ïc,1(r'c,1)
qd,1+w'1=Ïd,1(r'd,1)
âŠâŠâŠâŠâŠâŠâŠâŠâŠ
ãã®ä»äº€æããããéã®ç䟡å€ã®æ¡ä»¶åã³æå€§æºè¶³ã®æ¡ä»¶ïŒç¬¬äžäžå
«ç¯ïŒã®çµæãšããŠãæ¹çšåŒ
qa,1+p'bqb,1+p'cqc,1+p'dqd,1+ âŠâŠ
=Ïa,1(r'a,1)+p'bÏb,1(p'bÏb,1(p'br'a,1)+p'cÏc,1(p'cr'a,1)+p'dÏd,1(p'dr'a,1)+ âŠâŠ
ãåŸãããããã®æåŸã®æ¹çšåŒã¯ r'a,1 ãäžãããr'a,1ãçšããŠãr'b,1, r'c,1, r'd,1 âŠâŠãåŸãããåŸã£ãŠ x'1, y'1, z'1, w'1 âŠâŠãåŸããããä¿çããããŸãã¯ç²åŸããããååã¯ãå
ãããã¹ãæåã®æ¬²æã®åŒ·åºŠããäŸ¡æ Œãš r'a,1 ãšã®ç©ãã倧ãªããã®ã§ããã
ããã r'a,1 ãïŒïŒ¡ïŒã®æåã®æ¬²æã®åŒ·åºŠãã倧ã§ããã°ã亀æè
ïŒïŒïŒã¯äŸ¡å€å°ºåºŠè²¡ã§ããååãéèŠãããã°ãä¿çãããªãã
ãäžäºäžã亀æè
ïŒïŒïŒãïŒïŒïŒãïŒïŒïŒâŠâŠã«ããïŒïŒ¡ïŒãïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®éèŠãŸãã¯äŸçµŠã®æ¹çšåŒã¯ä»®å®ã«ãã£ãŠå³ã®å¶éãæºè¶³ããããã«é©åœã«çµã¿ç«ãŠãããŠãããããx1+x2+x3+ âŠâŠã®åèšãy1+y2+y3+ âŠâŠã®åèšãz1+z2+z3 âŠâŠã®åèšãw1+w2+w3+ âŠâŠã®åèšãããããã X, Y, Z, W âŠâŠã§è¡šãããåœæ° fb,1, fb,2, fb,3 âŠâŠã®åèšãåœæ° fc,1, fc,2, fc,3 âŠâŠã®åèšãåœæ° fd,1, fd,2, fd,3 âŠâŠã®åèšãããããã Fb, Fc, Fd, âŠâŠã§è¡šããããååïŒïŒ¡ïŒãïŒïŒ¢ïŒãïŒïŒ£ïŒãïŒïŒ€ïŒâŠâŠã®éèŠãšäŸçµŠãšã®åçæ¡ä»¶ã¯ãç§å
±ãåé¡ãšããŠããäžè¬ã®å Žåã«ã¯ãæ¹çšåŒ X=0, Y=0, Z=0, W=0 âŠâŠã«ãã£ãŠè¡šããããŠãããããåè¡¡äŸ¡æ Œã®æ±ºå®ã«å¯ŸããŠãæ¬¡ã®æ¹çšåŒ
Fb(pb, pc, pd âŠâŠ)=0
Fc(pb, pc, pd âŠâŠ)=0
Fd(pb, pc, pd âŠâŠ)=0
âŠâŠâŠâŠâŠâŠâŠâŠâŠâŠ
ããªãã¡ m-1 åã®æ¹çšåŒãããããšããã§ãpb, pc, pd âŠâŠã¯æ¬è³ªäžæ£ã§ããããããããããã®æ¹çšåŒãæºè¶³ãããããšãããªãã¡ Y=0, Z=0, W=0 ã§ãããšãæããã«
X=-(Ypb+Zpc+Wpd+ âŠâŠ)=0
ã§ããã
ãäžäºåããã®ããã«ããŠãïœååã®äžã®ç¬¬ïœçªç®ã®äŸ¡å€å°ºåºŠè²¡ãšããŠæ¡çšããããååã§è¡šããã m-1 åã®ååã® m-1 åã®äŸ¡æ Œã¯ã次ã®äžã€ã®æ¡ä»¶ã«ãã£ãŠæ°åŠçã«æ±ºå®ãããããïŒäžïŒå亀æè
ã¯ã圌ã®ãã¹ãŠã®çšå°æ§ã®æ¯ãäŸ¡æ Œã«çãããŠã欲æã®æå€§æºè¶³ãåŸãããšãïŒäºïŒäŸ¡å€å°ºåºŠè²¡ã§è¡šãããåååã®äŸ¡æ Œã§ãæå¹å
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