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| | Put-call parity - Wikipedia, the free encyclopedia |
 | | In the absence of dividends or other costs of carry (such as when a stock is difficult to borrow or sell short), the implied volaility of calls and puts must be identical. |  | | In financial mathematics, put-call parity defines a relationship between the price of a European call option and a European put option - both with the identical strike price and expiry. |  | | Let S denote the (unknown) underlier value at expiration. |
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http://en.wikipedia.org/wiki/Put-call_parity
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| | PUT-CALL Parity Relation: Implications |
 | | But we know from put-call parity, that (holding the other five variables fixed) if an increase in volatility raises the value of a call, it must also raise the value of a put, and by the same amount. |  | | Although there may be other determinants of option prices, given these five variables, they must affect European call and put prices in the same direction and by the same amount. |  | | Again, rearranging the formula shows that the sole determinants of the difference between the prices of otherwise identical European calls and puts are five variables: the current underlying asset price (S), strike price (K), time-to-expiration (t), riskless return (r), and payout return (d). |
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http://www.in-the-money.com/presentation/sld049.htm
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| | Options & Put-Call Parity (Page 1 of 2) |
 | | In this case, his or her gain from buying the put is equal to the exercise price (E) minus the current market price of the asset when the option is exercised (S) minus the fee paid for the put (P). |  | | In this case, the gain from buying the call is the current market price of the asset when the option is exercised (S) minus the exercise price (E) minus the fee paid for the call (C). |  | | When an investor buys a call, they are given the right, but not the obligation, to buy a particular quantity of the underlying asset at a predetermined price (called the exercise or strike price) at some date in the future. |
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http://www.teenanalyst.com/advanced/options.html
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| | CHAPTER 1 |
 | | If the call is a European call, you should buy the call, deposit in the bank an amount equal to the present value of the exercise price, and sell the stock short. |  | | One way to profit from Hogswill options is to purchase the call options with exercise prices of $90 and $110, respectively, and sell two call options with an exercise price of $100. |  | | Thus, to replicate the payoffs for the put, you would buy a 26-week call with an exercise price of $100, invest the present value of the exercise price in a 26-week risk-free security, and sell the stock short. |
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http://www.math.uconn.edu/~bridgeman/Classes/Corporate_finance/Ch20x.htm
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| | Online Stock Trading - Put-Call Parity - MSO |
 | | Put-call parity defines the relationship between put and call prices for non-dividend paying European options; the relationship also works well with most American options (when the put is not deep in the money). |  | | Stock Price = Call Price - Put Price + PV(K) This relationship exists because the payout of holding a call, a short put, and a risk-free investment with future value of K (at the expiration date) will be equal to the price of the stock at expiration. |  | | It is often useful to check call and put prices before you purchase a stock. |
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http://www.mrswing.com/artman/publish/article_1684.shtml
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| | Value Line |
 | | Another example as illustrated in Graph 1 is that if you are considering a covered call, you should also look at the alternative of writing the put at the same strike price and fully collateralizing it with cash to cover the strike price value. |  | | You will also notice that when we use this $105 price as the underlying, the calculated time premiums of the puts and calls at the same strike prices come out to be exactly the same. |  | | If the current stock price is $100 dollars, the one-year interest rate is 6% and the dividend rate is 1% p.a., then the real cost of the stock for a one-year option is $105. |
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http://www.valueline.com/edu_options/rep7.html
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| | Put-call parity with futures |
 | | For arbitrage-free equilibrium we must have c-p=0; that is, at a strike-price equal to the futures price calls and put have the same price. |  | | Consult a newspaper for current prices for the options and futures of BHP to see to what extent the prices of a put and call become equal at the point where the strike price equals the futures price. |  | | This applet is set for buying a futures at $100, and buying a call and selling a put, both at a strike price equal to the futures price. |
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http://matilda.vu.edu.au/~drw/frm/hull/ch09/nine09.html
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| | Glossary - Quanto Financial Technology |
 | | Purchasing power parities (PPPs) are the rates of currency conversion that equalize the purchasing power of different currencies by eliminating the differences in price levels between countries. |  | | A put option confers the right but not the obligation to sell currencies, instruments or futures at the option exercise price within a predetermined time period. |  | | Since the put option increases the value of the bondholder, bonds with put features provide lower yields than bonds with no put feature. |
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http://www.equanto.com/glossary/p.html
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| | Put-Call Parity and Arbitrage Opportunity |
 | | As long as the call and put have the same strike price and expiration date, a synthetic short/long stock position will have the same profit/loss potential as shorting/owning 100 shares of stock (ignoring dividends and transaction costs). |  | | Put-call parity is one of the foundations for option pricing, explaining why the price of one option can’t move very far without the price of the corresponding options changing also. |  | | Now consider the simultaneous purchase of a long put and 100 shares of the underlying stock. Once again, your loss is limited to the premium paid for the put and your profit potential is unlimited if the stock price goes up. |
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http://www.investopedia.com/articles/optioninvestor/05/011905.asp
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| | Put-Call Parity |
 | | The call option and an amount of cash equal to the present value of the strike price. |  | | is a relationship, first identified by Stoll (1969), that must exist between the prices of European put and call options that both have the same underlier, strike price and expiration date. |  | | Stoll, Hans R. The relationship between put and call option prices, Journal of Finance, 23, 801-824. |
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http://www.riskglossary.com/articles/put_call_parity.htm
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| | [No title] |
 | | Put options are more valuable if: The stock price decreases. |  | | The owner of the call option will benefit from price increases but has limited downside risk. ó ¨ Volatility (cont.) ¨å Thus, the value of the call option increases as volatility increases. |  | | For put options, both effects decrease the value of the option. ¡ > > ó ¨ Dividend ¨È Dividend distribution will lead to a decline in the stock price. |
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http://www.smeal.psu.edu/faculty/qxc2/f410old/7.ppt
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| | Put |
 | | Let's assume you sell some at the money calls and buy some at the money puts (with a strike price of $370 which is today's current stock price which expire in 1 year). |  | | The answer is a well-known principle of finance called put-call parity (or call-put parity if you were exposed to high lead-levels as a child). |  | | The same applies for call options granted to you buy your firm. |
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http://www.gsia.cmu.edu/rb/issues/2000/jan21/pcpp.htm
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| | Put/Call Parity |
 | | Using the MSFT example again, and supposing that you purchased the April 2004 $27.50 put for $1.20 and bought 100 shares of MSFT at $27.54, your risk picture looks like the one in Figure 4, which is indeed the picture of a call. |  | | Given that all of the other components of the option prices are known and equal, it follows that a relationship must exist between the value of a call and that of its corresponding put. |  | | Assuming MSFT is currently trading at $27.54, suppose you purchase an April 2004 $27.50 call for $1.35. |
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http://www.traders.com/documentation/feedbk_docs/archive/062004/Abstracts_new/Mendoza/mend.html
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| | Advani Share Brokers |
 | | As margins are paid on all three positions, the trader must ensure that returns on the strategy exceed the cost of capital. |  | | Whenever the same strike price, same expiration date calls are cheaper in relation to the puts, the trader should undertake the reverse of our example. |  | | Thus, for risk-free profits, the trader would purchase the Nifty future and the put, while selling the call. |
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http://www.advanishares.com/putncall_25-08-01.html
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| | Wilmott Forums - What is put-call parity? |
 | | 3) The P-C parity is an arbitrage relation, that means you must impose it, when you think you're able to impose it for a profit, but you can't expect that others will impose it for you when you need it. |  | | One could buy the PUT for 39.16 (if the PC should be considered valid) and exercise it next day for a profit. |  | | is to buy the stock, sell a call, and buy a put option with the same |
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http://www.wilmott.com/messageview.cfm?catid=19&threadid=4301
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| | :: Quantnotes.com :: Fundamentals :: |
 | | So having priced a call option one can use this to price a put option on the same underlying with the same strike and expiry. |  | | Consider buying a put and selling a call option on the same underlying, at the same strike price E and same expiry time T. This will guarantee a payoff of E-S(T) at expiry: |  | | So if we further also consider buying the underlying we can guarantee a payoff of E. This is a riskless investment, and so according to there being no arbitrage opportunities this investment must at all times be the same as having invested E exp(-r T) (i.e. |
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http://www.quantnotes.com/fundamentals/options/putcallparity.htm
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| | [No title] |
 | | THE PUT-CALL PARITY PRINCIPLES OF OPTION PRICING For American options, the put-call parity is described by the inequalities: THE PUT-CALL PARITY PRINCIPLES OF OPTION PRICING The Effect of Interest Rates For call options The value of a call option increases with interest rates. |  | | The benefit is therefore equal to the interest earned from the money which can be kept in an interest bearing account until it is needed for the purchase. |  | | For put options The value of a put option decreases with interest rates. |
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http://www.cba.uh.edu/pricha/4339/class06.ppt
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| | MTH 447/547 Homework 3 |
 | | One of the options should be used to calculate the effective riskless rate of return from the Put-Call Parity formula, you only need one data point for this and select the values for the option that is soonest to expire. |  | | Use the value of one of the options to calculate the other. |  | | You must create an excel worksheet to calculate all of these values. |
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http://www.users.muohio.edu/westmajj/MTH447A/hw3.html
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| | Put-Call Parity |
 | | A principle referring to the static price relationship, given a stock's price, between the prices of European put and call options of the same class (i.e. |  | | - Look at trades that are profitable when the value of corresponding puts and calls diverge. |  | | However, if we assume no dividend would be paid to stockholders during the holding period, then both lines would overlap. |
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http://www.investopedia.com/terms/p/putcallparity.asp
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| | [No title] |
 | | Delta is positive for calls and negative for puts ¡ Ñ Ð ó - ¨% Measuring the Impact of Changes - Eta ¡ & | | |