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Financial Economics Lecture 3 Stephen Kinsella Dept. Economics, University of Limerick. [email protected] February 1, 2010 Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 1 / 20 Today 1 More on the basics of Financial Economics. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 2 / 20 Today 1 More on the basics of Financial Economics. 2 concepts, data, and terminology Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 2 / 20 Today 1 More on the basics of Financial Economics. 2 concepts, data, and terminology 3 monetary policy and interest rate determination Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 2 / 20 In the News China’s CPI Monetary policy in the BRICS vs the US. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 3 / 20 In the News China’s CPI Monetary policy in the BRICS vs the US. Gold (GLD) and VIX movements. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 3 / 20 Gold vs VIX [See trueeconomics.blogspot.com, wolframalpha.com (search for {GLD, VIX})] VIX is an index of volatility–wiggle–in the S&P 500. The wiggle shows how much movement/fear there is in this giant system, because it broadly reflects 30 days’ worth of expectation about the movement of really big firms. 50 40 30 20 Mar May Jul Sep Nov Jan Figure: VIX for last year. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 4 / 20 Put Another Way Interesting way to measure fear. ^ VIX +60% +40% +20% -10% -5% +5% +10% +15% SP500 -20% -40% Figure: VIX vs SP 500, last year. α = 106.85%, β = −3.09, R 2 = 0.553. VIX is square root of the par variance swap rate for a 30 day period on the S/P. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 5 / 20 Yet another way: VIX vs gold. �150� �100� �50� 0� �50� �100� Jul �simulated GLD � Jan Jul log �normal random walks based on historical parameters � ^ VIX Figure: VIX vs GLD, 6 month projection, based on a random walk. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 6 / 20 Part I Concepts, data, and terminology Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 7 / 20 Concepts, Data & Terminology See handout from last time. Stocks Bonds Assets Forwards & Futures Options Time Value Risk and return Valuation Porfolio Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 8 / 20 Terminology Underlying Assets Underlying assets can be stocks, bonds, currency, commodities, and other financial assets, or combinations of these. The traditional stock and bond markets raise necessary capital for corporations and governments, and the foreign exchange market facilitates international trade and investment. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 9 / 20 Terminology Underlying Assets Underlying assets can be stocks, bonds, currency, commodities, and other financial assets, or combinations of these. The traditional stock and bond markets raise necessary capital for corporations and governments, and the foreign exchange market facilitates international trade and investment. Stocks Stocks represent the claim of the owners of a firm. Stocks are issued by corporations and can be traded in the stock market. Common stock usually entitles the shareholder to vote in the election of directors and other matters. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 9 / 20 Bonds Bonds are issued by anyone who borrows money - firms, governments, etc. They are fixed-income instruments because they promise to pay fixed sums of cash in the future. Bondholders have an IOU (I owe you) from the issuer, but no corporate ownership privileges, as stockholders do. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 10 / 20 Bonds Bonds are issued by anyone who borrows money - firms, governments, etc. They are fixed-income instruments because they promise to pay fixed sums of cash in the future. Bondholders have an IOU (I owe you) from the issuer, but no corporate ownership privileges, as stockholders do. Derivative Assets Derivatives are financial instruments that take their value from the prices of one or more other assets such as stocks, bonds, foreign currencies, or commodities. Derivatives serve as tools for managing risks associated with these underlying assets. The most common types of derivatives are options and futures. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 10 / 20 Terminology Forwards and Futures A forward is a financial contract in which two parties agree to buy and sell a certain amount of the underlying commodity or financial asset at a prespecified price at a specified time in the future. The specified time is called the time-to-maturity of the forward contract and the price specified in the contract is called the forward price. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 11 / 20 Terminology Forwards and Futures A forward is a financial contract in which two parties agree to buy and sell a certain amount of the underlying commodity or financial asset at a prespecified price at a specified time in the future. The specified time is called the time-to-maturity of the forward contract and the price specified in the contract is called the forward price. Options An option is a financial contract, which provides the holder with the right to buy or sell a certain amount of the underlying asset at a prespecified price at or before a specified time in the future. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 11 / 20 Example Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 12 / 20 Example Say you decide to buy a new car. Dealer tells you that if you place the order today and place a deposit, then you can take delivery of the car in 3 months time. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 12 / 20 Example Say you decide to buy a new car. Dealer tells you that if you place the order today and place a deposit, then you can take delivery of the car in 3 months time. If in 3 months time the price of the model has decreased or increased, it doesn’t matter. When the agreement between you and the dealer is reached, you have entered into a forward contract: you have the right and also the obligation to buy the car in 3 months. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 12 / 20 Example Say you decide to buy a new car. Dealer tells you that if you place the order today and place a deposit, then you can take delivery of the car in 3 months time. If in 3 months time the price of the model has decreased or increased, it doesn’t matter. When the agreement between you and the dealer is reached, you have entered into a forward contract: you have the right and also the obligation to buy the car in 3 months. Instead, suppose the car you selected is on offer at 30,000 euros but you must buy it today. You don’t have that amount of cash today and it will take a week to organize a loan. You could offer the dealer a deposit, for example 200 euros, if he will just keep the car for a week and hold the price. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 12 / 20 Example Say you decide to buy a new car. Dealer tells you that if you place the order today and place a deposit, then you can take delivery of the car in 3 months time. If in 3 months time the price of the model has decreased or increased, it doesn’t matter. When the agreement between you and the dealer is reached, you have entered into a forward contract: you have the right and also the obligation to buy the car in 3 months. Instead, suppose the car you selected is on offer at 30,000 euros but you must buy it today. You don’t have that amount of cash today and it will take a week to organize a loan. You could offer the dealer a deposit, for example 200 euros, if he will just keep the car for a week and hold the price. During the week, you might discover a second dealer offering an identical model for a lower price, then you don’t take up your option with the first dealer. At the end of the week the 200 euros is the dealer’s whether you buy the car, or not. In this case, you have entered an option contract, a call option here. It means that you have the right to buy the car in a week, but not the obligation. The expiration time is one week from now, the strike price is 30,000 euros. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 12 / 20 Time Value Time Value Time value of money refers to the fact that money in hand today is worth more than the expectation of the same amount to be received in the future. Money has a time value because of the opportunity to earn interest or the cost of paying interest on borrowed capital. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 13 / 20 Time Value Time Value Time value of money refers to the fact that money in hand today is worth more than the expectation of the same amount to be received in the future. Money has a time value because of the opportunity to earn interest or the cost of paying interest on borrowed capital. Compounding - the process of going from today’s value, or present value (PV ), to future value (FV ). Future value is the amount of money an investment will grow to at some date in the future by earning interest at some compound rate. Ifi is the interest rate and n is the number of years, the future value of a present value is given by: Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 13 / 20 Time Value Time Value Time value of money refers to the fact that money in hand today is worth more than the expectation of the same amount to be received in the future. Money has a time value because of the opportunity to earn interest or the cost of paying interest on borrowed capital. Compounding - the process of going from today’s value, or present value (PV ), to future value (FV ). Future value is the amount of money an investment will grow to at some date in the future by earning interest at some compound rate. Ifi is the interest rate and n is the number of years, the future value of a present value is given by: FV = Stephen Kinsella (University of Limerick) PV (1 + i)t EC4024 (1) February 1, 2010 13 / 20 Example Asset Pricing Asset priced at ¤2 today is held for 30 years giving off a stream of interest payments at 7%. What is the present value of this stock? We need to augment equation (1) above with the notion that we will be receiving a regular stream of payments from the asset over the 30 years. We still discount the future payments by the current interest rate, but add on another term to take care of us getting the payments also. Our PV becomes PV = C 1 (1 + i)t i (2) so Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 14 / 20 Example Asset Pricing Asset priced at ¤2 today is held for 30 years giving off a stream of interest payments at 7%. What is the present value of this stock? We need to augment equation (1) above with the notion that we will be receiving a regular stream of payments from the asset over the 30 years. We still discount the future payments by the current interest rate, but add on another term to take care of us getting the payments also. Our PV becomes PV = C 1 (1 + i)t i (2) so PV = (2/1.0730 ) = 0.26 (3) becomes Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 14 / 20 Example Asset Pricing Asset priced at ¤2 today is held for 30 years giving off a stream of interest payments at 7%. What is the present value of this stock? We need to augment equation (1) above with the notion that we will be receiving a regular stream of payments from the asset over the 30 years. We still discount the future payments by the current interest rate, but add on another term to take care of us getting the payments also. Our PV becomes PV = C 1 (1 + i)t i (2) so PV = (2/1.0730 ) = 0.26 (3) PV = 1/0.07 ∗ (1 − (1/1.07∧ (30))) = 12.40. (4) becomes Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 14 / 20 Risk and Return One aside: There is a fundamental assumption that with a higher amount of risk must come a higher rate of return on any asset–it would be irrational to hold a riskier asset than you desire for less return than doing something else with your cash. This view, assumes you know a lot about other assets, and it is something we’ll return to in much more detail later on. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 15 / 20 Part II Macro Structures Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 16 / 20 Decisions, decisions See Handout 2 Real Activities 3 1 4 Household 5 Financial Assets/ Liabilities ( ) Bonds Stocks Options Mortgages ..... Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 17 / 20 See Pilbeam, pgs 28-33. Functions: provision of a payment system maturity transformation (All for a profit, of course) Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 18 / 20 See Pilbeam, pgs 28-33. Functions: provision of a payment system maturity transformation risk transformation (All for a profit, of course) Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 18 / 20 See Pilbeam, pgs 28-33. Functions: provision of a payment system maturity transformation risk transformation liquidity provision (All for a profit, of course) Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 18 / 20 See Pilbeam, pgs 28-33. Functions: provision of a payment system maturity transformation risk transformation liquidity provision reduction of Transaction/information/search costs (All for a profit, of course) Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 18 / 20 Summary Stop! Write down two things you remember from this lecture. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 19 / 20 Summary Stop! Write down two things you remember from this lecture. My Summary: Terminology matters simple formulae can take us a long way Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 19 / 20 Summary Stop! Write down two things you remember from this lecture. My Summary: Terminology matters simple formulae can take us a long way macro structure and micro structures interact to fulfil needs of system, rather than individual participants. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 19 / 20 Tomorrow The stock market from a physicist’s point of view. See Notes. Stephen Kinsella (University of Limerick) EC4024 February 1, 2010 20 / 20