.pf{position:relative;background-color:#fff;overflow:hidden;margin:0;border:0}.pc{position:absolute;border:0;padding:0;margin:0;top:0;left:0;width:100%;height:100%;overflow:hidden;display:block;transform-origin:0 0;-ms-transform-origin:0 0;-webkit-transform-origin:0 0}.bi{position:absolute;border:0;margin:0}.t{position:absolute;white-space:pre;font-size:1px;transform-origin:0 100%;-ms-transform-origin:0 100%;-webkit-transform-origin:0 100%;unicode-bidi:bidi-override;-moz-font-feature-settings:"liga" 0}.t:after{content:''}.t:before{content:'';display:inline-block}.t span{position:relative;unicode-bidi:bidi-override}._{display:inline-block;color:transparent;z-index:-1}.pi{display:none}@media screen{.pf{margin:13px auto;box-shadow:1px 1px 3px 1px #333;border-collapse:separate}}.ff1{font-family:ff1;line-height:.895996;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff2;src:url(data:application/font-woff;base64,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) format("woff")}.ff2{font-family:ff2;line-height:.666504;font-style:normal;font-weight:400;visibility:visible}.ff3{font-family:ff3;line-height:.666504;font-style:normal;font-weight:400;visibility:visible}.ff4{font-family:ff4;line-height:.682617;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff5;src:url(data:application/font-woff;base64,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) format("woff")}.ff5{font-family:ff5;line-height:.722656;font-style:normal;font-weight:400;visibility:visible}.ff6{font-family:ff6;line-height:.861816;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff7;src:url(data:application/font-woff;base64,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) format("woff")}.ff7{font-family:ff7;line-height:.779297;font-style:normal;font-weight:400;visibility:visible}.m0{transform:matrix(.320260,0,0,.320260,0,0);-ms-transform:matrix(.320260,0,0,.320260,0,0);-webkit-transform:matrix(.320260,0,0,.320260,0,0)}.ls3{letter-spacing:0}.ls4{letter-spacing:.18px}.ls1{letter-spacing:19.32px}.ls0{letter-spacing:27.9436px}.ls2{letter-spacing:27.9592px}.sc0{text-shadow:-.015em 0 transparent,0 .015em transparent,.015em 0 transparent,0 -.015em transparent}@media screen and (-webkit-min-device-pixel-ratio:0){.sc0{-webkit-text-stroke:.015em transparent;text-shadow:none}}.ws1{word-spacing:-36px}.ws0{word-spacing:-27.6px}.ws2{word-spacing:-27.48px}.ws3{word-spacing:-13.74px}.ws4{word-spacing:0}._0{margin-left:-1.604220px}._1{width:1.040008px}.fc2{color:#000}.fc1{color:#6c6c6c}.fc0{color:#731c3f}.fs2{font-size:48px}.fs1{font-size:60px}.fs0{font-size:80.16px}.y0{bottom:10.888853px}.y1f{bottom:133.306082px}.y1e{bottom:166.356954px}.y1d{bottom:189.876621px}.y1c{bottom:213.243076px}.y1b{bottom:236.762743px}.y1a{bottom:260.129197px}.y19{bottom:284.763242px}.y18{bottom:308.129696px}.y17{bottom:331.495638px}.y16{bottom:356.091636px}.y15{bottom:379.611816px}.y14{bottom:402.977758px}.y13{bottom:426.344212px}.y12{bottom:450.940210px}.y11{bottom:474.459877px}.y10{bottom:497.851952px}.yf{bottom:521.217894px}.ye{bottom:545.813892px}.yd{bottom:569.333559px}.yc{bottom:592.699501px}.yb{bottom:617.295499px}.ya{bottom:640.661953px}.y9{bottom:664.18162px}.y8{bottom:687.548075px}.y7{bottom:711.106173px}.y6{bottom:734.626352px}.y5{bottom:757.992294px}.y4{bottom:781.512473px}.y3{bottom:804.878415px}.y2{bottom:838.851638px}.y1{bottom:914.509953px}.y20{bottom:992.050117px}.h6{height:36.726562px}.h5{height:41.015625px}.h3{height:43.066406px}.h4{height:43.359375px}.h2{height:57.536719px}.h1{height:999.852942px}.h0{height:1014.58492px}.w1{width:669.344218px}.w0{width:783.997438px}.x0{left:24.33979px}.x1{left:92.265481px}.x2{left:115.32423px}.x3{left:161.436768px}.x6{left:184.495555px}.x4{left:207.554265px}.x5{left:230.613051px}.x7{left:467.074160px}

ECO 3250 Chapter Notes - Chapter 3: Leontief Paradox, Industrial Policy, Comparative Advantage

United States

International Economics and Finance

ECO 3250 Chapter Notes - Chapter 3: Leontief Paradox, Industrial Policy, Comparative Advantage

Get access

Related textbook solutions

Principles of Economics

Principles of Macroeconomics

Principles of Microeconomics

Related Documents

ADM 3318 Lecture Notes - Lecture 2: Leontief Paradox, Factor Endowment, Absolute Advantage

GMS 723 Lecture Notes - Lecture 1: Absolute Advantage, Factors Of Production, Mercantilism

ECON 101 Lecture Notes - Lecture 23: Economic Equilibrium, Demand Curve, Comparative Advantage