If an option's price is 100% made up of its intrinsic value, is there a way to guarantee a non-loss while having a chance at a profit?
The strategy looks good on paper but in reality, the 150 call will have some time value particularly if it has got some time to mature. Let us say this time value is 0.50 , so the call costs 3.50.   If the stock stays above 150 (actually above 149.50) , by the expiration of the call, you will lose this 0.50 . Then you need to keep buying calls over and over and hope one day a big down move will more than make up for all this lost premium. It is possible, but not entirely predictable. You may get lucky, but it may take many months to produce a significant move to make up for all the lost premium. If a big down move were to happen and the market had any indication of that in advance, that would be priced into the call already, so the 150 call may cost 4$ or 4.50$ if the market had wind of a big move. (a.k.a high implied volatility) Yes, one such strategy is dividend arbitrage using stock and in the money options. You have to find out which option is the most mispriced before the ex-dividend date.
Hedging - You have an investment and are worried that the price might drop in the near future. You don't want to sell as this will realise a capital gain for which you may have to pay capital gains tax. So instead you make an investment in another instrument (sometimes called insurance) to offset falls in your investment.  An example may be that you own shares in XYZ. You feel the price has risen sharply over the last month and is due for a steep fall. So you buy some put option over XYZ. You pay a small premium and if the price of XYZ falls you will lose money on the shares but will make money on the put option, thus limiting your losses. If the price continues to go up you will only lose the premium you paid for the option (very similar to an insurance policy). Diversification - This is when you may have say $100,000 to invest and spread your investments over a portfolio of shares, some units in a property fund and some bonds. So you are spreading your risks and returns over a range of products. The idea is if one stock or one sector goes down, you will not lose a large portion of your investment, as it is unlikely that all the different sectors will all go down at the same time. In absolute terms the risk is about the same.  If you own the stock and your put option goes in the money, then you have the option to get rid of your stock at yesterday's higher price.  If you don't, you can sell the option for a higher price than you paid for it. But, as you calculated yourself, the net gain or loss (in absolute terms, not percentage terms) is the same either way. No. Such companies don't exist. Derivative instruments have evolved over a period and there is a market place, stock exchange with members / broker with obligations etc clearly laid out and enforceable. If I understand correctly say the house is at 300 K. You would like a option to sell it to someone for 300 K after 6 months. Lets say you are ready to pay a premium of 10K for this option. After 6 months, if the market price is 400 K you would not exercise the option and if the market price of your house is 200 K you would exercise the option and ask the option writer to buy your house for 300 K. There are quite a few challenges, i.e. who will moderate this transaction. How do we arrive that house is valued at 300K. There could be actions taken by you to damage the property and hence its reduction in value, etc. i.e. A stock exchange like market place for house is not there and it may or may not develop in future. It's unclear what you're asking. When I originally read your question, it seemed that you had closed out one options position and opened another. When I read your question the second time, it seemed that you were writing a second option while the first was still open. In the second case, you have one covered and one naked position. The covered call will expire worthless, the naked call will expire in the money. How your broker will resolve that is a question best left for them, but my expectation is that they will assign the non-worthless calls. Whereas, if both options expired in the money, you would be assigned and you would have to come up with the additional shares (and again, that depends on how your broker works). In general, for both cases, your net is the premiums you received, plus the difference between strike price and the price that you paid for the stock, minus any cost to close out the position. So whether you make a profit is very much dependent on how much you received for your premiums. Scenario #1: close first call, write second: Scenario #2: write covered + naked, one expires worthless Scenario #3: write covered + naked, both expire in the money Disclaimer: the SEC does not consider me a financial/investment advisor, so this is not financial/investment advice "How do option market makers actually hedge their positions so that they do not have a price risk? You cannot complete hedge away price risk of a sold call simply by buying the underlying and waiting.  As the price of the underlying decreases, the ""Delta"" (price risk) decreases, so as the underlying decreases, you would gradually sell some of the underlying to reduce your price risk from the underlying to match the price risk of the option. The opposite is true as well - as the price of the underlying increases, you'd buy more of the underlying to maintain a ""delta neutral"" position. If you want to employ this strategy, first you need to fully understand what ""delta"" is and how to calculate it.  Then you can use delta hedging to reduce your price risk." I do this often with shares that I own - mostly as a learning/experience-building exercise, since I don't own enough individual stocks to make me rich (and don't risk enough to make me broke). Suppose I own 1,000 shares of X.  I don't expect my shares to go down, but I want to be compensated in case they do go down.  Sure, I could put in a stop-loss order, but another option is to sell a call above where the stock is now (out-of-the-money).   So I get the premium regardless of what happens.  From there three things can happen: So a covered call essentially lets you give up some upside for some compensation against downward moves.  Mathematically it's roughly equivalent to selling a put option - you make a little money (from the premium) if the stock goes up but can lose a lot if the stock plummets. So you would sell call options if: "There are people (well, companies) who make money doing roughly what you describe, but not exactly. They're called ""market makers"". Their value for X% is somewhere on the scale of 1% (that is to say: a scale at which almost everything is ""volatile""), but they use leverage, shorting and hedging to complicate things to the point where it's nothing like a simple as making a 1% profit every time they trade. Their actions tend to reduce volatility and increase liquidity. The reason you can't do this is that you don't have enough capital to do what market makers do, and you don't receive any advantages that the exchange might offer to official market makers in return for them contracting to always make both buy bids and sell offers (at different prices, hence the ""bid-offer spread""). They have to be able to cover large short-term losses on individual stocks, but when the stock doesn't move too much they do make profits from the spread. The reason you can't just buy a lot of volatile stocks ""assuming I don't make too many poor choices"", is that the reason the stocks are volatile is that nobody knows which ones are the good choices and which ones are the poor choices. So if you buy volatile stocks then you will buy a bunch of losers, so what's your strategy for ensuring there aren't ""too many""? Supposing that you're going to hold 10 stocks, with 10% of your money in each, what do you do the first time all 10 of them fall the day after you bought them? Or maybe not all 10, but suppose 75% of your holdings give no impression that they're going to hit your target any time soon. Do you just sit tight and stop trading until one of them hits your X% target (in which case you start to look a little bit more like a long-term investor after all), or are you tempted to change your strategy as the months and years roll by? If you will eventually sell things at a loss to make cash available for new trades, then you cannot assess your strategy ""as if"" you always make an X% gain, since that isn't true. If you don't ever sell at a loss, then you'll inevitably sometimes have no cash to trade with through picking losers. The big practical question then is when that state of affairs persists, for how long, and whether it's in force when you want to spend the money on something other than investing. So sure, if you used a short-term time machine to know in advance which volatile stocks are the good ones today, then it would be more profitable to day-trade those than it would be to invest for the long term. Investing on the assumption that you'll only pick short-term winners is basically the same as assuming you have that time machine ;-) There are various strategies for analysing the market and trying to find ways to more modestly do what market makers do, which is to take profit from the inherent volatility of the market. The simple strategy you describe isn't complete and cannot be assessed since you don't say how to decide what to buy, but the selling strategy ""sell as soon as I've made X% but not otherwise"" can certainly be improved. If you're keen you can test a give strategy for yourself using historical share price data (or current share price data: run an imaginary account and see how you're doing in 12 months). When using historical data you have to be realistic about how you'd choose what stocks to buy each day, or else you're just cheating at solitaire. When using current data you have to beware that there might not be a major market slump in the next 12 months, in which case you won't know how your strategy performs under conditions that it inevitably will meet eventually if you run it for real. You also have to be sure in either case to factor in the transaction costs you'd be paying, and the fact that you're buying at the offer price and selling at the bid price, you can't trade at the headline mid-market price. Finally, you have to consider that to do pure technical analysis as an individual, you are in effect competing against a bank that's camped on top of the exchange to get fastest possible access to trade, it has a supercomputer and a team of whizz-kids, and it's trying to find and extract the same opportunities you are. This is not to say the plucky underdog can't do well, but there are systematic reasons not to just assume you will. So folks investing for their retirement generally prefer a low-risk strategy that plays the averages and settles for taking long-term trends." Focusing on options, many people and companies use them to mitigate risk(hedge)  When used as a hedge the objective is not to win big, it is to create a more predictable outcome. Option traders win big by consistenly structuring trades with a high probability of success. In this way, they take 100 and turn it into 1000 with 100 small trades with a target profit of $10/trade.  Although options are a 'zero sum' game, a general theory among options traders is the stock market only has a 54-56 probability of profit(PoP) - skewed from 50-50 win/loss because the market tends to go up over a long time frame. Using Option trading strategies strategically, you have more control over PoP and you can set yourself up to win whether the security goes up/down/sideways.   A quick and dirty measure of PoP is an options' delta.  If the delta on a call option is 19, there is roughly a 19% chance your option will be in the money at expiration - or a 19% chance of hitting a home run and multiplyimg your money.  If the delta is 68, there is a 68% chance of a profitable trade or getting on base. There are more variables to this equation, but  I hope this clearly explains the essence. By buying the call option, you are getting the benefit of purchasing the underlying shares (that is, if the shares go up in value, you make money), but transferring the risk of the shares reducing in value. This is more apparent when you are using the option to offset an explicit risk that you hold. For example, if you have a short position, you are at unlimited risk of the position going up in value. You could decide you only want to take the risk that it might rise to $X. In that case, you could buy a call option with $X strike price. Then you have transferred the risk that the position goes over $X to the counterpart, since, even if the shares are trading at $X+$Y you can close out the short position by purchasing the shares at $X, while the option counterpart will lose $Y. "So, if an out-of-the-money option (all time value) has a price P (say $3.00), and there are N days... The extrinsic value isn't solely determined by time value as your quote suggests. It's also based on volatility and demand. Here is a quote from http://www.tradingmarkets.com/options/trading-lessons/the-mystery-of-option-extrinsic-value-767484.html distinguishing between extrinsic time value and extrinsic non-time value: The time value of an option is entirely predictable. Time value premium declines at an accelerating rate, with most time decay occurring in the last one to two months before expiration. This occurs on a predictable curve. Intrinsic value is also predictable and easily followed. It is worth one point for every point the option is in the money. For example, a call with a strike of 30 has three points of intrinsic value when the current value of the underlying stock is $33 per share; and a 40 put has two points of intrinsic value when the underlying stock is worth $38. The third type of premium, extrinsic value, increases or decreases when the underlying stock changes and when the distance between current value of stock and strike of the option get closer together. As a symptom of volatility, extrinsic value may be greater for highly volatile underlying stock, and lower for less volatile stocks. Extrinsic value is the only classification of option premium that is unpredictable. The SPYs you point out probably had a volatility component affecting value. This portion is a factor of expectations or uncertainty. So an event expected to conclude prior to expiration, but of unknown outcome can cause theta to be higher than p/n. For example, a drug company is being sued and the outcome of a trial will determine whether that company pays out millions or not. The extrinsic will be higher than p/n prior to the outcome of the trial then drops after.  Of course, the most common situation where this happens is earnings. After the announcement, it's not unusual to see a dramatic drop in the extrinsic portion of options. This is why sometimes a new option trader gets angry when buying calls prior to earnings. When 'surprise' good earnings are announced as hoped, the rise is stock price is largely offset by a fall in extrinsic value giving call holders little or no gain! As for the reverse situation where theta is lower than p/n would expect? Well you can actually have negative theta meaning the extrinsic portion rises over time. (this statement is a little confusing because theta is usually described as negative, but since you describe it as a positive number, negative here means the opposite of what you'd expect).  This is a quote from ""Option Volatility & Pricing"". Keep in mind that they use 'positive' theta to mean the time value increases up over time: Is it ever possible for an option to have a positive theta such that if nothing changes the option will be worth more tomorrow than it is today? When futures options are subject to stock-type settlement, as they currently are in the United States, the carrying cost on a deeply in-the-money option, either a call or a put, can, under some circumstances, be greater than the volatility component. If this happens, and the option is European (no early exercise permitted), it will have a theoretical value less than parity (less than intrinsic value). As expiration approaches, the value of the option will slowly rise to parity. Hence, the option will have a positive theta. Sheldon Natenberg. Option Volatility & Pricing: Advanced Trading Strategies and Techniques (Kindle Locations 1521-1525). Kindle Edition." Let's consider that transaction cost is 0(zero) for calculation. In the scenario you have stated, maximum profit that could be made is 55$, however risk is unlimited. Hedging can also be used to limit your losses, let's consider this scenario. Stock ABC trading @ 100$, I'll buy the stock ABC @ 100$ and buy a put option of ABC @ strike price 90$ for a premium of 5$ with an expiration date of 1 month. Possible outcomes I end up in a loss in 3 out of 4 scenarios, however my loss is limited to 15$, whereas profit is unlimited. A few observations - A limit order can certainly work, as you've seen.  I've put in such an order far beyond the true value, and gotten back a realistic bid/ask within 10 minutes or so. That at least gave me an idea where to set my limit.  When this doesn't work, an exercise is always another way to go. You'll get the full intrinsic value, but no time value, by definition.  Per your request in comment - You own a put, strike price $100. The stock (or ETF) is trading at $50. You buy the stock and tell the broker to exercise the put, i.e. deliver the stock to the buyer of the put. If you're into math, do this thought experiment: Consider the outcome X of a random walk process (a stock doesn't behave this way, but for understanding the question you asked, this is useful): On the first day, X=some integer X1. On each subsequent day, X goes up or down by 1 with probability 1/2. Let's think of buying a call option on X. A European option with a strike price of S that expires on day N, if held until that day and then exercised if profitable, would yield a value Y = min(X[N]-S, 0). This has an expected value E[Y] that you could actually calculate. (should be related to the binomial distribution, but my probability & statistics hat isn't working too well today) The market value V[k] of that option on day #k, where 1 < k < N, should be V[k] = E[Y]|X[k], which you can also actually calculate. On day #N, V[N] = Y. (the value is known) An American option, if held until day #k and then exercised if profitable, would yield a value Y[k] = min(X[k]-S, 0).  For the moment, forget about selling the option on the market. (so, the choices are either exercise it on some day #k, or letting it expire) Let's say it's day k=N-1.  If X[N-1] >= S+1 (in the money), then you have two choices: exercise today, or exercise tomorrow if profitable. The expected value is the same. (Both are equal to X[N-1]-S). So you might as well exercise it and make use of your money elsewhere. If X[N-1] <= S-1 (out of the money), the expected value is 0, whether you exercise today, when you know it's worthless, or if you wait until tomorrow, when the best case is if X[N-1]=S-1 and X[N] goes up to S, so the option is still worthless. But if X[N-1] = S (at the money), here's where it gets interesting. If you exercise today, it's worth 0. If wait until tomorrow, there's a 1/2 chance it's worth 0 (X[N]=S-1), and a 1/2 chance it's worth 1 (X[N]=S+1). Aha! So the expected value is 1/2. Therefore you should wait until tomorrow. Now let's say it's day k=N-2.  Similar situation, but more choices: If X[N-2] >= S+2, you can either sell it today, in which case you know the value = X[N-2]-S, or you can wait until tomorrow, when the expected value is also X[N-2]-S. Again, you might as well exercise it now. If X[N-2] <= S-2, you know the option is worthless. If X[N-2] = S-1, it's worth 0 today, whereas if you wait until tomorrow, it's either worth an expected value of 1/2 if it goes up (X[N-1]=S), or 0 if it goes down, for a net expected value of 1/4, so you should wait. If X[N-2] = S, it's worth 0 today, whereas tomorrow it's either worth an expected value of 1 if it goes up, or 0 if it goes down -> net expected value of 1/2, so you should wait. If X[N-2] = S+1, it's worth 1 today, whereas tomorrow it's either worth an expected value of 2 if it goes up, or 1/2 if it goes down (X[N-1]=S) -> net expected value of 1.25, so you should wait. If it's day k=N-3, and X[N-3] >= S+3 then E[Y] = X[N-3]-S and you should exercise it now; or if X[N-3] <= S-3 then E[Y]=0.  But if X[N-3] = S+2 then there's an expected value E[Y] of (3+1.25)/2 = 2.125 if you wait until tomorrow, vs. exercising it now with a value of 2; if X[N-3] = S+1 then E[Y] = (2+0.5)/2 = 1.25, vs. exercise value of 1; if X[N-3] = S then E[Y] = (1+0.5)/2 = 0.75 vs. exercise value of 0; if X[N-3] = S-1 then E[Y] = (0.5 + 0)/2 = 0.25, vs. exercise value of 0; if X[N-3] = S-2 then E[Y] = (0.25 + 0)/2 = 0.125, vs. exercise value of 0. (In all 5 cases, wait until tomorrow.) You can keep this up; the recursion formula is E[Y]|X[k]=S+d = {(E[Y]|X[k+1]=S+d+1)/2 + (E[Y]|X[k+1]=S+d-1) for N-k > d > -(N-k), when you should wait and see} or {0 for d <= -(N-k), when it doesn't matter and the option is worthless} or {d for d >= N-k, when you should exercise the option now}. The market value of the option on day #k should be the same as the expected value to someone who can either exercise it or wait. It should be possible to show that the expected value of an American option on X is greater than the expected value of a European option on X. The intuitive reason is that if the option is in the money by a large enough amount that it is not possible to be out of the money, the option should be exercised early  (or sold), something a European option doesn't allow, whereas if it is nearly at the money, the option should be held, whereas if it is out of the money by a large enough amount that it is not possible to be in the money, the option is definitely worthless. As far as real securities go, they're not random walks (or at least, the probabilities are time-varying and more complex), but there should be analogous situations. And if there's ever a high probability a stock will go down, it's time to exercise/sell an in-the-money American option, whereas you can't do that with a European option. edit: ...what do you know: the computation I gave above for the random walk isn't too different conceptually from the Binomial options pricing model. "You can certainly try to do this, but it's risky and very expensive. Consider a simplified example. You buy 1000 shares of ABC at $1.00 each, with the intention of selling them all when the price reaches $1.01. Rinse and repeat, right? You might think the example above will net you a tidy $10 profit. But you have to factor in trade commissions. Most brokerages are going to charge you per trade. Fidelity for example, want $4.95 per trade; that's for both the buying and the selling. So your 1000 shares actually cost you $1004.95, and then when you sell them for $1.01 each, they take their $4.95 fee again, leaving you with a measly $1.10 in profit. Meanwhile, your entire $1000 stake was at risk of never making ANY profit - you may have been unlucky enough to buy at the stock's peak price before a slow (or even fast) decline towards eventual bankruptcy.  The other problem with this is that you need a stock that is both stable and volatile at the same time. You need the volatility to ensure the price keeps swinging between your buy and sell thresholds, over and over again. You need stability to ensure it doesn't move well away from those thresholds altogether. If it doesn't have this weird stable-volatility thing, then you are shooting yourself in the foot by not holding the stock for longer: why sell for $1.01 if it goes up to $1.10 ten minutes later? Why buy for $1.00 when it keeps dropping to $0.95 ten minutes later? Your strategy means you are always taking the smallest possible profit, for the same amount of risk. Another method might be to only trade each stock once, and hope that you never pick a loser. Perhaps look for something that has been steadily climbing in price, buy, make your tiny profit, then move on to the next company. However you still have the risk of buying something at it's peak price and being in for an awfully long wait before you can cash out (if ever). And if all that wasn't enough to put you off, brokerages have special rules for ""frequent traders"" that just make it all the more complicated. Not worth the hassle IMO." You can do some very crafty hedging with the variety of options.  For instance, deep out of the money options are affected more by changes of market volatility, knowing this you can get long or short vega very easily, as opposed to necessarily betting on changes in the underlying asset.