.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:.936523;font-style:normal;font-weight:400;visibility:visible}.ff2{font-family:ff2;line-height:1.205000;font-style:normal;font-weight:400;visibility:visible}.ff3{font-family:ff3;line-height:.947754;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff4;src:url(data:application/font-woff;base64,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) format("woff")}.ff4{font-family:ff4;line-height:.67627;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)}.ls2{letter-spacing:0}.ls1{letter-spacing:43.2px}.ls0{letter-spacing:56.016000px}.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}}.ws0{word-spacing:-11.080000px}.ws1{word-spacing:0}._0{margin-left:-1.080000px}.fc0{color:#000}.fs0{font-size:40px}.fs1{font-size:48px}.y31{bottom:127.847948px}.y30{bottom:144.501489px}.y2f{bottom:160.002091px}.y2e{bottom:175.37459px}.y2d{bottom:192.412443px}.y2c{bottom:209.065983px}.y2b{bottom:224.566586px}.y2a{bottom:239.939085px}.y29{bottom:257.617459px}.y28{bottom:274.655312px}.y27{bottom:290.027810px}.y26{bottom:307.706184px}.y25{bottom:325.384558px}.y24{bottom:343.062931px}.y23{bottom:360.100784px}.y22{bottom:374.832762px}.y21{bottom:390.205261px}.y20{bottom:407.243114px}.y1f{bottom:422.615612px}.y1e{bottom:440.293986px}.y1d{bottom:457.97236px}.y1c{bottom:475.650733px}.y1b{bottom:492.688586px}.y1a{bottom:507.420564px}.y0{bottom:520.743396px}.y19{bottom:522.152542px}.y18{bottom:537.525041px}.y17{bottom:555.203414px}.y16{bottom:572.241267px}.y15{bottom:587.613766px}.y14{bottom:604.651619px}.y13{bottom:621.305159px}.y12{bottom:636.805762px}.y11{bottom:651.53774px}.y10{bottom:668.19128px}.yf{bottom:683.691883px}.ye{bottom:700.345424px}.yd{bottom:715.846027px}.yc{bottom:731.218525px}.yb{bottom:748.256378px}.ya{bottom:762.988356px}.y9{bottom:778.360855px}.y8{bottom:796.039229px}.y7{bottom:813.077081px}.y6{bottom:827.809059px}.y5{bottom:843.181558px}.y4{bottom:860.859932px}.y3{bottom:878.538305px}.y2{bottom:895.576158px}.y1{bottom:910.308136px}.h2{height:28.984375px}.h4{height:29.609375px}.h5{height:31.992188px}.h3{height:44.352px}.h1{height:388.796115px}.h0{height:1014.58492px}.w1{width:399.044448px}.w0{width:783.997438px}.x0{left:92.234993px}.x2{left:115.421845px}.x3{left:138.480593px}.x4{left:161.539341px}.x5{left:184.598090px}.x1{left:292.846102px}

SOC229 Study Guide - Bounded Rationality, Cumulative Distribution Function, Edwin Sutherland

Canada

Selected Topics in Criminology

Sociology

Fred Desroches

University of Waterloo

Basic French 1

Cognitive Processes

Developmental Psychology

Educational Psychology

Social Psychology

Organizational Psychology

Training and Development

Religion and Popular Culture

Introduction to Human Sexuality

Victims and Society

Juvenile Delinquency

Criminology

Contemporary Sociological Theory

Sexuality and the Law

Policing in a Democratic Society

Social Problems

SOC229 Study Guide - Quiz Guide: Indictable Offence, Desroches Island, Armoured Fighting Vehicle

SOC229 Lecture Notes - Lecture 2: Route Nationale 31, Foster Care, Cooperativeness

CRM 101 Chapter Notes - Chapter 13: Social Disorganization Theory, Social Inequality, Racialization

SOC229 Study Guide - Bounded Rationality, Cumulative Distribution Function, Edwin Sutherland

Get access

Related Documents

SOC229 Study Guide - Quiz Guide: Indictable Offence, Desroches Island, Armoured Fighting Vehicle

SOC229 Lecture Notes - Lecture 2: Route Nationale 31, Foster Care, Cooperativeness

CRM 101 Chapter Notes - Chapter 13: Social Disorganization Theory, Social Inequality, Racialization