Convexity strategies deliberately construct portfolios with positive asymmetry — where gains in favorable scenarios significantly exceed losses in adverse ones — through long options, tail hedges, or structural features in assets that produce optionality.
Most convexity strategies are designed for the crisis phase (VIX > 40) and are sized appropriately for that terminal state. The actual highest risk/reward window is the expansion phase — when vol starts moving from 12-15 to 20-30, before the crisis manifests. In expansion, vol positions are cheaper (fear premium hasn't peaked), the move is directional and sustained, and the strategies can be sized larger because the risk of total loss on premium is lower. Most practitioners miss this phase entirely because they're waiting for the crisis to validate their positioning.
Standard options analysis asks: "Is there a reason TO buy this cheap vol?" The answer is almost always yes — historical IV comparison, correlation analysis, macro scenario. The correct framing inverts the burden of proof: "Can I find a reason NOT to buy this cheap vol?" The onus is on finding structural reasons why the market is correctly pricing the tail risk as low, not on constructing a scenario where the move could happen. If you cannot find a credible reason why the cheap vol is cheap, you should buy it.
Trend-following strategies generate a synthetic long options payoff through their mechanical rule: cut losses and let winners run. This creates positive skew (small frequent losses, large occasional wins) without paying options premium. The embedded convexity is free in the sense that you get paid positive expected return for holding it. But the convexity is not available at all speeds — it requires the underlying trend to develop over weeks to months. For sudden crashes (V-shaped selloff or flash crash), the trend system cannot build a position fast enough and the "free convexity" doesn't fire. This is a structural limitation that must be explicitly acknowledged.