.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}.d{position:absolute;transform-origin:0 100%;-ms-transform-origin:0 100%;-webkit-transform-origin:0 100%}@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:.972;font-style:normal;font-weight:400;visibility:visible}.ff2{font-family:ff2;line-height:1;font-style:normal;font-weight:400;visibility:visible}.ff3{font-family:ff3;line-height:1;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:.72;font-style:normal;font-weight:400;visibility:visible}.ff5{font-family:ff5;line-height:1;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)}.m1{transform:matrix(1.281042,0,0,1.281042,0,0);-ms-transform:matrix(1.281042,0,0,1.281042,0,0);-webkit-transform:matrix(1.281042,0,0,1.281042,0,0)}.ls2{letter-spacing:0}.ls1{letter-spacing:13.2823px}.ls0{letter-spacing:19.925155px}.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}}.ws6{word-spacing:-.068860px}.ws4{word-spacing:-.039852px}.ws2{word-spacing:12.55334px}.ws0{word-spacing:12.55338px}.ws8{word-spacing:12.55346px}.ws9{word-spacing:12.593073px}.ws3{word-spacing:12.593232px}.ws1{word-spacing:12.593471px}.wsa{word-spacing:13.2156px}.wsb{word-spacing:13.230572px}.ws5{word-spacing:13.230692px}.wsc{word-spacing:13.230971px}.wsf{word-spacing:13.430191px}.wsd{word-spacing:13.469764px}.ws10{word-spacing:14.466184px}.wse{word-spacing:17.466046px}.ws12{word-spacing:19.057004px}.ws11{word-spacing:19.057061px}.ws7{word-spacing:21.75976px}._7{margin-left:-4.762872px}._2{margin-left:-3.148308px}._5{margin-left:-2.062955px}._0{margin-left:-1.036152px}._3{width:1.076163px}._4{width:14.298436px}._1{width:16.817544px}._6{width:19.201069px}.fc0{color:#000}.fs3{font-size:35.986356px}.fs1{font-size:39.824901px}.fs0{font-size:39.852px}.fs4{font-size:51.810866px}.fs2{font-size:68.86px}.y16{bottom:128.111843px}.y15{bottom:151.084761px}.y14{bottom:174.057680px}.y0{bottom:199.201963px}.y13{bottom:210.124124px}.y12{bottom:226.716174px}.y11{bottom:243.306943px}.y10{bottom:268.780455px}.yf{bottom:294.252685px}.ye{bottom:319.726197px}.yd{bottom:345.198427px}.yc{bottom:372.661397px}.yb{bottom:435.45293px}.ya{bottom:471.188865px}.y9{bottom:506.92352px}.y8{bottom:581.709445px}.y7{bottom:608.000261px}.y6{bottom:624.591031px}.y5{bottom:641.183081px}.y4{bottom:667.473897px}.y3{bottom:684.064666px}.y2{bottom:716.737632px}.y1{bottom:736.646299px}.h4{height:29.868675px}.h2{height:29.889px}.h5{height:40.412475px}.h3{height:51.645px}.h1{height:355.489034px}.h0{height:1014.58492px}.w1{width:639.239741px}.w0{width:783.997438px}.x0{left:72.378848px}.x9{left:91.769975px}.xa{left:104.532992px}.xc{left:267.819674px}.x5{left:282.96799px}.xd{left:285.992529px}.xb{left:312.130902px}.x1{left:314.981219px}.x7{left:321.260885px}.x2{left:322.371548px}.x3{left:333.213003px}.x6{left:337.744047px}.x8{left:350.204738px}.x4{left:359.046487px}

CSC165H1 Study Guide - Midterm Guide: Ion, Texas State Highway Loop 1, First-Order Logic

Canada

Mathematical Expression and Reasoning for Computer Science

CSC165H1 Study Guide - Midterm Guide: Ion, Texas State Highway Loop 1, First-Order Logic

CSC165H1 Full Course Notes

Get access

Related Documents

CSC165H1 Study Guide - Midterm Guide: Propositional Formula, Mersenne Prime, Natural Number

CSC165H1 Study Guide - Midterm Guide: Propositional Formula, Brie, Vacuous Truth

CSC165H1 Study Guide - Midterm Guide: Propositional Formula, Vacuous Truth, Natural Number