Eli Lilly (LLY) Faces Bearish Options Flow, But Probabilities Tell a Different Story

Futures Options Swaps by Pavel Ignatov via Shutterstock
Futures Options Swaps by Pavel Ignatov via Shutterstock

At first glance, pharmaceutical giant Eli Lilly (LLY) may seem like an awfully risky wager. On Friday, LLY stock fell 2.47%, bringing its year-to-date performance to only 0.45% above parity. For context, the benchmark S&P 500 index — which isn’t exactly lighting up the scoreboard — has gained nearly 5% during the same period. As such, the soft return looks rather conspicuous.

Further, LLY stock represented one of the entries in Barchart’s screener for unusual stock options volume — but not necessarily for good reasons. Following Friday’s closing bell, total options volume reached 54,014 contracts, representing a 29.74% lift over the trailing one-month average. Breaking down the details, call volume was 29,060 contracts while put volume stood at 24,954.

The above pairing yielded a put/call ratio of 0.86, which might seem bullish. However, options flow — which focuses exclusively on big block transactions likely placed by institutional investors — revealed that net trade sentiment heading into last weekend was more than $1.6 million below parity, thus favoring the bears. Overall, gross bearish sentiment was $3.409 million below parity while gross bullish sentiment was $1.806 million.

Still, it’s important to point out that unusual options activity — as useful as it may be — isn’t the end-all, be-all to determine the forward trajectory of LLY stock. Indeed, it would be a presuppositional fallacy to take the aberrant data from the derivatives market and assign a probabilistic thesis.

Instead, we can turn to market demand profiles to better gauge the current sentiment regime and conduct a statistical analysis on what we can expect in the future. However, to do this exercise requires some rearrangement of market data.

Initially, the process of calculating the forward probability of LLY stock (or any security) seems like a straightforward exercise: merely take the frequency of the desired outcome divided by the total number of events in the dataset. However, this exercise only calculates the derivative probability or the outcome odds over the dataset’s entire distribution.

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