- Page 1: Lecture Notes for Finance 1 (and Mo
- Page 4 and 5: 4 CHAPTER 1. PREFACE
- Page 6 and 7: 6 CHAPTER 2. INTRODUCTION A key rol
- Page 8 and 9: 8 CHAPTER 2. INTRODUCTION will have
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- Page 12 and 13: financial market security price sys
- Page 14 and 15: 14 CHAPTER 3. PAYMENT STREAMS UNDER
- Page 16 and 17: yield to maturity term structure of
- Page 18 and 19: annuity serial loan bullet bond ann
- Page 20 and 21: ullet bond serial loan 20 CHAPTER 3
- Page 24 and 25: 24 CHAPTER 3. PAYMENT STREAMS UNDER
- Page 26 and 27: NPV criterion 26 CHAPTER 3. PAYMENT
- Page 28 and 29: Gordon’s growth formula capital b
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- Page 32 and 33: duration, Macaulay convexity 32 CHA
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- Page 40 and 41: inomial model, one-period stock mon
- Page 42 and 43: 42 CHAPTER 4. ARBITRAGE PRICING IN
- Page 44 and 45: iskfree asset redundant 44 CHAPTER
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- Page 48 and 49: utility function equilibrium state-
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- Page 52 and 53: call option, European 52CHAPTER 5.
- Page 54 and 55: eplication hedging derivative secur
- Page 56 and 57: measurable adapted process dividend
- Page 58 and 59: trading strategy, £“phi£ divide
- Page 60 and 61: separating hyperplane complete mark
- Page 62 and 63: martingale equivalent probability m
- Page 64 and 65: fundamental theorem of asset pricin
- Page 66 and 67: 66CHAPTER 5. ARBITRAGE PRICING IN T
- Page 68 and 69: splitting index i.e. 68CHAPTER 5. A
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put-call parity frictionless market
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74 CHAPTER 6. OPTION PRICING moneyn
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put-call parity forward price forwa
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78 CHAPTER 6. OPTION PRICING Typica
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80 CHAPTER 6. OPTION PRICING p uS0
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hedging call option, European 82 CH
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84 CHAPTER 6. OPTION PRICING delta
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86 CHAPTER 6. OPTION PRICING S0�
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put option, American 88 CHAPTER 6.
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90 CHAPTER 6. OPTION PRICING In oth
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volatility smile firm debt equity 9
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94 CHAPTER 6. OPTION PRICING clear
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96 CHAPTER 7. THE BLACK-SCHOLES FOR
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Central Limit Theorem Black-Scholes
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100 CHAPTER 7. THE BLACK-SCHOLES FO
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102 CHAPTER 7. THE BLACK-SCHOLES FO
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104 CHAPTER 7. THE BLACK-SCHOLES FO
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106 CHAPTER 7. THE BLACK-SCHOLES FO
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zero coupon bond, ZCB short rate pr
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110 CHAPTER 8. STOCHASTIC INTEREST
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112 CHAPTER 8. STOCHASTIC INTEREST
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term structure of interest rates, p
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forward contract futures contract 1
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118 CHAPTER 8. STOCHASTIC INTEREST
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120 CHAPTER 8. STOCHASTIC INTEREST
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122 CHAPTER 8. STOCHASTIC INTEREST
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124 CHAPTER 8. STOCHASTIC INTEREST
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126 CHAPTER 8. STOCHASTIC INTEREST
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128 CHAPTER 8. STOCHASTIC INTEREST
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ate of return relative portfolio we
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mean/variance analysis Markowitz an
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minimum variance portfolio minimum
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136 CHAPTER 9. PORTFOLIO THEORY Exp
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138 CHAPTER 9. PORTFOLIO THEORY var
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capital market line, CML tangent po
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142 CHAPTER 9. PORTFOLIO THEORY in
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144 CHAPTER 9. PORTFOLIO THEORY wil
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146 CHAPTER 9. PORTFOLIO THEORY Rol
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148 CHAPTER 9. PORTFOLIO THEORY tha
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150 CHAPTER 9. PORTFOLIO THEORY in
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152 CHAPTER 9. PORTFOLIO THEORY
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portfolio arbitrage opportunity APT
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156CHAPTER 10. FACTOR MODELS OF RET
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158CHAPTER 10. FACTOR MODELS OF RET
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160CHAPTER 10. FACTOR MODELS OF RET
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162CHAPTER 10. FACTOR MODELS OF RET
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Arrow-Debreu prices debt equity bon
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166CHAPTER 11. CORPORATE FINANCE: F
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ankruptcy costs NPV criterion 168CH
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170CHAPTER 11. CORPORATE FINANCE: F
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172CHAPTER 11. CORPORATE FINANCE: F
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174 CHAPTER 12. EFFICIENT CAPITAL M
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176 CHAPTER 12. EFFICIENT CAPITAL M
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178 CHAPTER 12. EFFICIENT CAPITAL M
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180 CHAPTER 12. EFFICIENT CAPITAL M
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182 CHAPTER 12. EFFICIENT CAPITAL M
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184 CHAPTER 12. EFFICIENT CAPITAL M
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Index (·) + -notation, 41 geometri
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188 INDEX stock holders, 164 swap c