Strategy graveyard / RSI(2) and calendar effects
Verdict: doesn't work Backtest onlyBacktested on S&P 500 index daily closes, January 2015 to September 2026 (2,936 days). Updated 24 Sep 2026.
Short answer: not reliably. The RSI(2) strategy looks excellent at first: 92 trades, 76% won, +0.47% a trade. But buying on random days in an uptrend, with the same exit, also won 67% of the time. Most of RSI(2)'s result came from simply being in a rising market for a few days.
Measured fairly, per day held against random entries, RSI(2) was ahead but not by a statistically meaningful amount, and all of that came after 2020. The calendar effects (turn of the month, FOMC days, options expiration week) were no different from an ordinary day.
RSI(2) is a short-term version of the Relative Strength Index, calculated over just two days. It was made popular by Larry Connors as a way to buy sharp pullbacks in a market that's otherwise rising, and it's one of the most widely quoted mean-reversion rules for the S&P 500.
Calendar effects are patterns tied to dates rather than prices: the market supposedly rises around the turn of each month, before Federal Reserve (FOMC) announcements, or behaves differently in the week options expire. IBS (internal bar strength) measures where the day closed within its range; a close near the low is said to predict a bounce.
All rules were written down before I looked at any results.
The fair comparison: each idea's average daily return was compared with the average of all days, using 20,000 random samples of the same size. RSI(2) was also compared with random entry days that met the same 200-day trend filter and used the same exit.
| Idea | Days | Average day | All days | Chance it's luck (p) |
|---|---|---|---|---|
| IBS below 0.2, next day | 562 | +0.130% | +0.051% | 0.06 |
| IBS above 0.8, next day | 913 | +0.019% | +0.051% | 0.29 |
| RSI(2), days in the trade | 318 | +0.139% | +0.051% | 0.14 |
| Turn of the month | 563 | +0.056% | +0.051% | 0.92 |
| FOMC day | 92 | +0.060% | +0.051% | 0.94 |
| Day before FOMC | 92 | +0.105% | +0.051% | 0.64 |
| Options expiration week | 683 | +0.003% | +0.051% | 0.20 |
A p-value near 0 would mean the result is unlikely to be luck; anything above 0.05 is usually treated as not established.
I also ran a version of RSI(2) (exit when RSI(2) rises above 70 or after 10 days) on 69 US stocks and ETFs since 2010. It beat its own exposure on 48 of them, but only 24 were positive in both halves of the period, and only 4 had a statistically strong result, about what chance alone produces across 69 tries.
Quite possibly. I tested the version of RSI(2) and calendar effects described above, with settings I thought were fair, and it didn't work. That doesn't prove every version fails. I may have picked the wrong settings, the wrong market or timeframe, or missed a filter that experienced traders take for granted. Many strategies also depend on judgement that a set of fixed rules can't capture.
If you trade RSI(2) and calendar effects and it works for you, I'd genuinely like to hear how. Tell me the chart and timeframe, what counts as a setup, any filters, where you get in, where your stop and target go, and when you get out. I'll test your version on the same data, the same way, and publish the result here, whichever way it comes out.
RSI(2) is the one I'd test again: its 2021 to 2026 result was close to meaningful. If it keeps beating random entries per day held over the next few years, with the same rules, I'd revisit it. For the calendar effects, I'd need to see them return in data after 2026, not in older samples.
A short-term mean-reversion rule popularised by Larry Connors: buy when the 2-day RSI drops below 10 while the index is above its 200-day average, and sell on the first close above the 5-day average.
It made money on the S&P 500, but so did random entries with the same exit, because the index rises over time and the rule holds for a few days. Per day held, its advantage over random entries wasn't statistically meaningful, and it only appeared after 2020.
Not in 2015 to 2026. The last day of the month and the first three days of the next returned about the same as any other day.
Research on earlier decades found a rise before FOMC announcements. From 2015 to 2026, in my data, the day before and the day of the announcement were no different from an average day.
This page records my own testing. It isn't financial advice.