Let's say the thesis is that implied volatility is usually over-estimated compared to realized volatility, thus leading to over-priced options. If this is the case 60% of the time, and you sell risk-limited options at strikes outside 1 standard deviation, it seems like a no brainer, similar to how insurance companies work.
This is a common thing people think about options selling. There are a lot of problems however here.
First, a 1 SD movement is great if the tails of your distribution are small enough. This typically is not true in general. The probability of experiencing a large movement in price is much larger.
It is true IV is generally overstated in the price of the options leading up to binary events. However, this doesnt mean you can safely straddle into earnings. There are other risks involved.
Finally, the insurance analogy is flawed. It comes from the realization that selling options (tail risk) is basically what insurance companies are doing. If you sell enough insurance to enough healthy people your overall risk is small. Its that one guy who has a quadruple bypass and brain surgery two-for-one special at the hospital after buying his new car that bankrupts you.
In the stock market the amount of "people" having quadruple bypass and brain surgery two for one specials is significantly higher than the human case. More to the point (and most importantly imo) is that as an insurance company you can reinvest your premiums in order to mitigate some of your tail risk. The money you make on premiums sitting there is basically the "free" capital you are thinking of when insurance companies make money. You can't do that in options.
I like trading options. It's fun. Not as much fun as futures, but it's a mathematically satisfying problem. Don't be swooned by the optionsalpha/tastytrade/etc "sell options for easy profit" trash. It can be done, but it is not nearly as easy as it looks. If it was, Tom Sosnoff's entire staff wouldn't be tits up on shorting puts.