WHAT TO TRADE
About 70-80% of the effort in making money in the stock market is in determining whether "the market" is "trending" up or down. In MIPS terminology. Bby "the market", we mean the S&P 500 Index (which accounts for about 85% of the money in the New York stock exchange). With a Buy-and-Hold straegy, almost everyone makes money in up markets and they lose between 40-70% in down markets. For example, the SPY was down about -55% in the 2008 market crash, and the QQQ was down bout -75%.
The MIPS models determine "the market trend" for us with an accuracy between 65-70%. In addition, the gains from MIPS's winning trades are about 3 times bigger than the losses from losing trades.
Viable Trading Strategies Include:
MIPS works well trading the S&P 500 ETF (SPY) and most stocks or indices' ETFs that "correlates" well with the SPY (like the QQQ). Most mid-cap and large-cap US indices are well-correlated to the SPY (like the Nasdaq 100, etc). In general, even though other indices track well with the SPY, their "volatility" is higher than that of the SPY (goes higher than the SPY in up markets and goes lower in down markets). Of course, this is great on MIPS's winning calls, but it is not good on losing calls.
o See defination of "Correlates" at => http://www.investopedia.com/terms/c/correlation.asp
TRADING STRATEGIES
No Leverage
For investors with very low "risk tolerance", we recommend that you trade MIPS signals using the S&P 500 Index (SPY)
For the moderate investor, we recommend investing your money in the S&P500 (SPY) and the NASDAQ (QQQ). If you simply invest one-half of your investment money in SPY and the rest in QQQ and short the same way, you will be invested 1.0x on Long signals and 1.0x on Shorts - No Leverage !!!
LEVERAGE
So, what do we buy to generage leverage?
On Long Signals (up to 1.5x leverage allowed)
- you get 1.5x leverage in your S&P500 money by buying 1/2 of it in SPY and the other 1/2 in SSO, and
- you get 1.5x leverage in your NASDAQ money by buying 1/2 of it in QQQ and the other 1/2 in QLD
On Short Signals (up to 1.0x leverage allowed)
- for 1.0x leverage, you short 1/2 of your money in SPY (or buy inverse SH) and short the other 1/2 in QQQ (or buy in inverse PSQ)
- for less risk with 1.0x leverage, you can short 100% of your money in SPY (or buy inverse SH), and none in short QQQ or PSQ
- for 0.5x leverage, you short 1/4 of your money in SPY (or buy inverse SH) and short the other 1/4 in QQQ (or buy in inverse PSQ)
Click here for a full definiton of "Shorting" or "Going Short"
SUMMARY
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)
***** Fractions (like 1/4) mean the fraction or %'s of your total invested money (e.g., 1/4 means 25%) *****
****** Tip: Instead of shorting SPY and QQQ, you could cut some risk by just shorting all in SPY ******