.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:.938477;font-style:normal;font-weight:400;visibility:visible}.ff2{font-family:ff2;line-height:.940918;font-style:normal;font-weight:400;visibility:visible}.ff3{font-family:ff3;line-height:.938965;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:.682617;font-style:normal;font-weight:400;visibility:visible}.ff5{font-family:ff5;line-height:.938477;font-style:normal;font-weight:400;visibility:visible}.ff6{font-family:ff6;line-height:1.303000;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)}.v1{vertical-align:-6.8px}.v0{vertical-align:0}.ls3{letter-spacing:0}.ls1{letter-spacing:.096000px}.ls0{letter-spacing:12px}.ls2{letter-spacing:37.2px}.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:-13.392px}.ws1{word-spacing:-13.296px}.ws2{word-spacing:0}._0{width:1.088000px}.fc0{color:#000}.fs1{font-size:40px}.fs0{font-size:48px}.y0{bottom:0}.y2d{bottom:124.901553px}.y2c{bottom:142.579926px}.y2b{bottom:160.514508px}.y2a{bottom:177.936673px}.y29{bottom:195.871255px}.y28{bottom:213.293421px}.y27{bottom:231.228003px}.y26{bottom:248.650168px}.y25{bottom:266.58475px}.y24{bottom:284.263123px}.y23{bottom:301.685289px}.y22{bottom:321.797641px}.y21{bottom:337.554452px}.y20{bottom:357.666805px}.y1f{bottom:373.55172px}.y1e{bottom:393.664073px}.y1d{bottom:409.420884px}.y1c{bottom:429.533237px}.y1b{bottom:445.418152px}.y1a{bottom:465.530505px}.y19{bottom:481.287316px}.y18{bottom:498.96569px}.y17{bottom:519.078042px}.y16{bottom:534.962958px}.y15{bottom:552.641331px}.y14{bottom:570.319705px}.y13{bottom:587.998078px}.y12{bottom:605.676452px}.y11{bottom:623.354826px}.y10{bottom:641.033199px}.yf{bottom:658.711573px}.ye{bottom:676.389946px}.yd{bottom:694.068320px}.yc{bottom:711.746694px}.yb{bottom:729.425067px}.ya{bottom:747.103441px}.y9{bottom:764.781814px}.y8{bottom:784.894167px}.y7{bottom:800.650978px}.y6{bottom:820.763331px}.y5{bottom:836.648246px}.y4{bottom:856.760599px}.y3{bottom:872.51741px}.y2{bottom:890.195784px}.y1{bottom:907.874157px}.h4{height:28.16875px}.h5{height:28.56875px}.h1{height:34.945312px}.h3{height:34.96875px}.h2{height:35.062500px}.h6{height:40.4px}.h0{height:1014.58492px}.w0{width:783.997438px}.x0{left:0}.x1{left:92.363097px}.x3{left:120.674115px}.x2{left:126.951219px}

SOCA01H3 Study Guide - Final Guide: Lawrence Kohlberg, Jean Piaget, The Hidden Curriculum

Canada

Introduction to Sociology I

Sociology

Sheldon Ungar

University of Toronto Scarborough

Psychological Research Laboratory

Data Analysis in Psychology

Introduction to Clinical Psychology

Infectious Diseases

SOCA01H3 Chapter Notes - Chapter 4: Hidden Curriculum, Symbolic Interactionism, Thomas Theorem

SOCA01H3 Chapter Notes - Chapter 4: Symbolic Interactionism, George Herbert Mead, Lawrence Kohlberg

SOCA01H3 Lecture Notes - Lecture 6: Stanford Prison Experiment, Social Forces, George Herbert Mead

SOCA01H3 Study Guide - Final Guide: Lawrence Kohlberg, Jean Piaget, The Hidden Curriculum

Get access

Related Documents

SOCA01H3 Chapter Notes - Chapter 4: Hidden Curriculum, Symbolic Interactionism, Thomas Theorem

SOCA01H3 Chapter Notes - Chapter 4: Symbolic Interactionism, George Herbert Mead, Lawrence Kohlberg

SOCA01H3 Lecture Notes - Lecture 6: Stanford Prison Experiment, Social Forces, George Herbert Mead