AI & Machine Learning

Bryan Johnson’s ‘Immortals’ Program: Inside the $1M Longevity Tier

We have all seen expensive gym memberships and exclusive wellness retreats, but would you pay a million dollars a year to have a computer tell you how to live forever? That is the question posed by the latest venture from Bryan Johnson, the tech centimillionaire who famously spends millions on his own body to reverse his biological age.

After years of treating his body as a singular science experiment—known as Project Blueprint—Johnson is officially opening the doors to others. But the entry fee is steep. According to recent reports, Johnson’s new "Immortals" program comes with a $1 million annual price tag, effectively creating an ultra-luxury tier in the burgeoning longevity market.

This isn’t just about buying supplements or getting a personal trainer. This is Johnson attempting to scale his extreme quantified-self lifestyle into a commercial product, betting that AI is the missing link between human biology and radical life extension.

What do you actually get for $1 million a year?

If you are one of the lucky few to snag a spot—Johnson is reportedly limiting the initial intake to just three people—you aren’t just getting a diet plan. The "Immortals" program is designed as a comprehensive overhaul of your biological existence.

The core of the offering is 24/7 access to "BryanAI," an artificial intelligence companion designed to synthesize millions of biomarker data points. The promise here is real-time health guidance based on the same rigorous standards Johnson applies to himself. Subscribers also receive a dedicated concierge team to handle the logistics of radical life extension.

Illustration related to Bryan Johnson Immortals Program: $1M Cost Details [2026]

Beyond the digital assistance, the program includes extensive medical imaging and lab work. Perhaps most intriguingly for biohackers, it offers the exact skin, hair, and therapy protocols that Johnson uses. This is a pivot from what industry observers call "n=1" experiments (where the sample size is just one person) to a slightly broader, albeit exclusive, application of his methodology.

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