Stocks and bonds have yields, but what is a yield?
For bonds bought at par (the face value of the bond, like buying a CD for $1000) the payment it makes is the same as yield. You pay $1000 and get say, $40 per year or 4%. If you buy it for more or less than that $1000, say $900, there's some math (not for me, I use a finance calculator) to tell you your return taking the growth to maturity into account, i.e. the extra $100 you get when you get the full $1000 back. Obviously, for bonds, you care about whether the comp[any or municipality will pay you back at all, and then you care about how much you'll make when then do. In that order. For stocks, the picture is abit different as some companies give no dividend but reinvest all profits, think Berkshire Hathaway. On the other hand, many people believe that the dividend is important, and choose to buy stocks that start with a nice yield, a $30 stock with a $1/yr dividend is 3.3% yield. Sounds like not much, but over time you expect the company to grow, increase in value and increase its dividend. 10 years hence you may have a $40 stock and the dividend has risen to $1.33. Now it's 4.4% of the original investment, and you sit on that gain as well. Yield can be thought of as the interest rate you would receive from that investment in the form of a dividend for stocks or interest payments on a bond.  The yield takes into account the anticipated amount to be received per share/unit per year and the current price of the investment.   Of course, the yield is not a guaranteed return like a savings account.  If the investment yield is 4% when you buy, it can drop in value such that you actually lose money during your hold period, despite receiving income from the dividend or interest payments.
"In the United States, if someone refers to the ""interest rate"", especially if heard on news or talk radio in particular, they are almost always referring to the federal funds rate, a rate set forth and maintained by the United States Federal Reserve (the ""fed"" for short). If the fed opts to raise or lower this rate, it subsequently effects all interest rates, whether by being directly connected in a chain of loans  or by market demand through the efficiency of financial markets in the case of bond auctions. The FOMC meets eight times each year to determine the target for the federal funds rate.  The federal funds rate effects all interest rates because it is the originating rate of interest on all loans in the chain of loans. Because of this significance as a benchmark for all interest rates, it is the rate most commonly referred to as ""interest rate"" when used alone. That is why other rates are specified by what they actually are; e.g., mortgage rates; 10 year & 30 year (for 10 year treasury and 30 year treasury bond yields respectively); savings rate, auto rate, credit card rate, CD rate—all rates of interest effected by the originating loan that is the federal funds rate.  This is true in the United States but will vary for other countries. In general though, it will almost always refer to the originating rate for all loans in a given country, institution, etc.  Note that bonds have yields that are based on market demand that is, in turn, based on the federal funds rate. It is because of the efficiency of financial markets that the demand, and thus the yields, are correlated to the federal funds rate." "The real question is what does FT mean by ""Eurozone Bond"". There is no central European government to issue bonds. What they seem to be quoting is the rate for German Bunds. Germany has a strong economy with a manageable debt load, which means it is a safe Euro denominated investment. Bunds are in high demand across the Eurozone, which drives their price up, and their yield down. Greek 10yr bonds, which are Euro denominated, are yielding over 8%." Why does selling a bond drive up the yield? The bond will pay back a fixed amount when it comes due. The yield is a comparison of what you pay for the bond and what will be repaid when it matures (assuming no default). Why does the yield go up if the country is economically unstable? If the country's economy is unstable, that increases the chance that they will default and not pay the full value of the bonds when they mature. People are selling them now at a loss instead of waiting for a default later for a greater loss. So if you think Greece is not going to default as it's highly likely a country would completely default, wouldn't it make sense to hold onto the bonds? Only if you also think that they will pay back the full value at maturity. It's possible that they pay some, but not all. It's also possible that they will default. It's also possible that they will get kicked out of the Euro and start printing Drachmas again, and try to pay the bonds back with those which could devalue the bonds through inflation. The market is made of lots of smart people. If they think there are reasons to worry, there probably are. That doesn't mean they can predict the future, it just means that they are pricing the risk with good information. If you are smarter than the herd, by all means, bet against them and buy the bonds now. It can indeed be lucrative if you are right, and they are wrong. "Question 1: How do I start? or ""the broker"" problem Get an online broker.  You can do a wire transfer to fund the account from your bank. Question 2: What criticism do you have for my plan? Dividend investing is smart.  The only problem is that everyone's currently doing it.  There is an insatiable demand for yield, not just individual investors but investment firms and pension funds that need to generate income to fund retirements for their clients.  As more investors purchase the shares of dividend paying securities, the share price goes up.  As the share price goes up, the dividend yield goes down.  Same for bonds.  For example, if a stock pays $1 per year in dividends, and you purchase the shares at $20/each, then your yearly return (not including share price fluctuations) would be 1/20 = 5%.  But if you end up having to pay $30 per share, then your yearly return would be 1/30 or 3.3% yield.  The more money you invest, the bigger this difference becomes; with $100K invested you'd make about $1.6K more at 5%.  (BTW, don't put all your money in any small group of stocks, you want to diversify).  ETFs work the same way, where new investors buying the shares cause the custodian to purchase more shares of the underlying securities, thus driving up the price up and yield down.  Instead of ETFs, I'd have a look at something called closed end funds, or CEFs which also hold an underlying basket of securities but often trade at a discount to their net asset value, unlike ETFs.  CEFs usually have higher yields than their ETF counterparts.  I can't fully describe the ins and outs here in this space, but you'll definately want to do some research on them to better understand what you're buying, and HOW to successfully buy (ie make sure you're buying at a historically steep discount to NAV [https://seekingalpha.com/article/1116411-the-closed-end-fund-trifecta-how-to-analyze-a-cef] and where to screen [https://www.cefconnect.com/closed-end-funds-screener] Regardless of whether you decide to buy stocks, bonds, ETFs, CEFs, sell puts, or some mix, the best advice I can give is to a) diversify (personally, with a single RARE exception, I never let any one holding account for more than 2% of my total portfolio value), and b) space out your purchases over time.  b) is important because we've been in a low interest rate environment since about 2009, and when the risk free rate of return is very low, investors purchase stocks and bonds which results in lower yields.  As the risk free rate of return is expected to finally start slowly rising in 2017 and gradually over time, there should be gradual downward pressure (ie selling) on the prices of dividend stocks and especially bonds meaning you'll get better yields if you wait.  Then again, we could hit a recession and the central banks actually lower rates which is why I say you want to space your purchases out." Yield is the term used to describe how much income the bond will generate if the bond was purchased at a particular moment in time. If I pay $100 for a one year, $100 par value bond that pays 5% interest then the bond yields 5% since I will receive $5 from a $100 investment if I held the bond to maturity. If I pay $90 for the same one year bond then the bond yields 17% since I will receive $15 from a $90 investment if I held the bond to maturity. There are many factors that affect what yield creditors will accept: It is the last bullet that ultimately determines yield.  The other factors feed into the creditor’s desire to hold money today versus receiving money in the future.  I desire money in my hand more than a promise to receive money in the future.  In order to entice me to lend my money someone must offer me an incentive.  Thus, they must offer me more money in the future in order for me to part with money I have. A yield curve is a snapshot of the yields for different loan durations.  The x-axis is the amount of time left on the bond while the y-axis is the yield.  The most cited yield curve is the US treasury curve which displays the yields for loans to the US government.  The yield curve changes while bonds are being traded thus it is always a snapshot of a particular moment in time. Short term loans typically have less yield than longer term loans since there is less uncertainty about the near future. Yield curves will flatten or slightly invert when creditors desire to keep their money instead of loaning it out.  This can occur because of a sudden disruption in the market that causes uncertainty about the future which leads to an increase in the demand for cash on hand. The US government yield curve should be looked at with some reservation however since there is a very large creditor to the US government that has the ability to loan the government an unlimited amount of funds. Hart's answer regarding the difference between an index and a stock aside, remember that dividend yield is a passive measure.  It takes the announced dividend (which is a $/share amount) and divides it by the current market price.   So you can't assume that if you buy a stock that had a dividend yield of 4% for $100 that you're guaranteed 4% of the stock price in dividends.  If the price of the stock doubles, you'd still get $4, but the yield would drop to 2%.  Or the company could reduce (or even suspend) its dividends, which would reduce the yield if the stock price stayed flat. For an index like the S&P, it's easier to measure dividends on % yield terms rather then $/share terms since you'd have to own shares in every single company to get that amount, but on average the stocks in the S&P 500 pay X% in dividends (which are typically quarterly) - some pay more than that, some less, and some none at all. "Very interesting. I'm actually glad you mentioned term structure models, because that's something I'm interested in. But I don't think the distinction you draw between ""equilibrium"" and ""arbitrage free"" models makes sense with Black-Scholes.  My understanding was that the discrepancy between equilibrium and arbitrage-free term structure models arises because term structure models lack market completeness. In other words, when the market is incomplete (as it is with interest rates), you'll have a continuum of bond prices that are compatible with no arbitrage, and the exact price will depend on the market price for risk.   However, in Black-Scholes, the market price for risk term basically falls out of the equation because of market completeness. Or in other words, since we have market completeness, there's a *unique* martingale measure that gives the price for the option. So when you have market completeness, there should be no difference between an equilibrium and a no-arbitrage model - they're one and the same." I dont really understand how this would work. In stocks, you are buying a share in a company at a specific price that fluctuates with the value of the company. In bonds, you are lending money for a specific time period with the hopes of getting your money back plus interest. Is actual money going to be lent? Are there going to be different bond products for each company every time they issue new debt? It just doesn't seem practical to me.