.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}.c{position:absolute;border:0;padding:0;margin:0;overflow:hidden;display:block}.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}}@font-face{font-family:ff1;src:url(data:application/font-woff;base64,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) format("woff")}.ff1{font-family:ff1;line-height:.94;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:.712;font-style:normal;font-weight:400;visibility:visible}.ff3{font-family:ff3;line-height:.910156;font-style:normal;font-weight:400;visibility:visible}.ff4{font-family:ff4;line-height:.692871;font-style:normal;font-weight:400;visibility:visible}.ff5{font-family:ff5;line-height:.910156;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:-8.007522px}.ls2{letter-spacing:0}.ls0{letter-spacing:24.487002px}.ls1{letter-spacing:32.850057px}.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:-.044041px}.ws2{word-spacing:0}.ws1{word-spacing:50.559492px}._2{margin-left:-87.289995px}._0{margin-left:-4.051806px}._3{margin-left:-2.93876px}._1{margin-left:-1.629531px}.fc0{color:#000}.fs0{font-size:44.041370px}.fs1{font-size:48.045131px}.fs2{font-size:57.654157px}.y0{bottom:0}.y6{bottom:7.507166px}.y4{bottom:7.95467px}.y3{bottom:23.341622px}.y2{bottom:38.728574px}.y14{bottom:171.703056px}.y13{bottom:188.372255px}.y12{bottom:207.605945px}.y11{bottom:226.839636px}.y10{bottom:248.637818px}.yf{bottom:267.871508px}.ye{bottom:287.105199px}.yd{bottom:303.774397px}.yc{bottom:323.008088px}.yb{bottom:344.806270px}.ya{bottom:361.475468px}.y9{bottom:380.709159px}.y8{bottom:399.942849px}.y7{bottom:507.293741px}.y1{bottom:918.515611px}.y5{bottom:949.289516px}.h4{height:23.602892px}.h3{height:32.194241px}.h8{height:32.538377px}.h6{height:33.359461px}.h7{height:40.031353px}.h2{height:54.376797px}.h5{height:419.589808px}.h1{height:1014.58492px}.h0{height:1014.588763px}.w3{width:81.601445px}.w2{width:150.903047px}.w4{width:617.804729px}.w1{width:783.997438px}.w0{width:784px}.x0{left:0}.x8{left:4.259968px}.x6{left:5.390178px}.x3{left:6.760899px}.x4{left:13.172129px}.x9{left:19.64692px}.x2{left:34.970311px}.x7{left:87.694001px}.x1{left:319.844093px}.x5{left:614.551673px}

PHIL 109 Lecture 10: PHIL 109.01 3.14.18

United States

Introduction to Logic

PHIL 109 Lecture 10: PHIL 109.01 3.14.18

Get access

Related Documents

PHIL 109 Lecture Notes - Lecture 9: Eliminative Materialism, Physicalism, Intentionality

PHIL 109 Lecture Notes - Lecture 11: Syllogism, Informal Logic