JW
The million-dollar illusion
Why you shouldn't do this
The real way to get lucky
What this looks like in practice
Hard work isn't enough
References
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Get lucky or work hard

March 12, 20265 mins read

You know that sequence: 1, 2, 4, 8, 16, 32, 64, 128, 256, 512, 1024. It probably looks familiar. Those are powers of 2, and they show up everywhere in tech. Your phone storage? 128 GB, 256 GB, 512 GB, 1 TB. Your laptop RAM? 8 GB, 16 GB, 32 GB, 64 GB. It's all the same pattern, rooted in the binary nature of computing, where everything comes down to ones and zeros, on and off.

But here's the thing about doubling. It doesn't just show up in computer architecture. It shows up in a much more seductive place: gambling.

The million-dollar illusion

I recently came across two guys on Instagram claiming they had the ultimate path to becoming a millionaire. The pitch was simple: start with $1,000 and double it ten times. That's it. You walk into a casino, play baccarat, blackjack, or roulette, and if you win ten coin-flip bets in a row, you walk out a millionaire.

Here's what the math looks like:

RoundBetTotal if you win
Start$1,000$1,000
1$1,000$2,000
2$2,000$4,000
3$4,000$8,000
4$8,000$16,000
5$16,000$32,000
6$32,000$64,000
7$64,000$128,000
8$128,000$256,000
9$256,000$512,000
10$512,000$1,024,000

Ten wins. That's all. A million dollars from a thousand. Feels almost reasonable when you see it laid out like that.

Why you shouldn't do this

If it were that easy, everyone would be a millionaire. The reason they're not comes down to one brutal truth: the house always wins.

Even in the most "fair" casino games, the odds are never truly 50/50. In baccarat, the banker bet wins about 45.8% of the time and the player bet wins about 44.6%, with the rest going to ties. Blackjack has a house edge of around 0.5% to 2% depending on the rules and your strategy. Roulette is worse, with edges of 2.7% (European) to 5.3% (American).

But let's be generous and assume each round is a perfect coin flip at exactly 50/50. The probability of winning ten times in a row is:

(0.5)¹⁰ = 1/1,024 ≈ 0.098%

That's less than a one-in-a-thousand chance. And with the real house edge factored in, it's even lower. For every person who walks away a millionaire, roughly a thousand others lose everything. The Martingale strategy, which is essentially what this doubling approach is, has been mathematically debunked for centuries. The exponential growth of bet sizes combined with the constant casino edge makes it a losing game over time.

You could try. But you'd almost certainly lose.

The real way to get lucky

So if gambling your way to a million is a fantasy, what actually works? The answer isn't to avoid luck entirely. It's to increase your surface area for luck.

Jason Roberts coined the concept of "Luck Surface Area" with a simple equation:

L = D × T

Where L is luck, D is doing, and T is telling.

The idea is that your chance of getting lucky is directly proportional to two things: the degree to which you pursue something you're passionate about, and the number of people you effectively communicate that passion to. If either variable is zero, your luck surface area is zero. But when both are high, the compounding effect is massive.

This is why some people seem to stumble into opportunities constantly. It's not random. They're doing the work and making it visible.

What this looks like in practice

Do more. Try things. Ship projects. Write. Build. The more you create and experiment, the more chances you give the world to respond. People who move through life with high velocity, trying lots of things and iterating quickly, generate far more "lucky" collisions than those who sit still and wait for the perfect moment.

Network more. Not in the sleazy, hand-out-business-cards way. In the genuine, curious, show-up-and-be-helpful way. Every person you connect with is a node in a network that can route unexpected opportunities to you. A conversation at a meetup can lead to a job. A reply to someone's post can lead to a collaboration.

Showcase your work. Build in public. Share what you're learning. Write about what you're working on. When your work is visible, people can find you. They can recommend you for things you didn't even know existed. The quiet genius who never shares anything might be brilliant, but nobody knows it, and nobody can help.

Build your personal brand. This doesn't mean becoming an influencer. It means becoming known for something. When people associate your name with a skill, a domain, or a perspective, they start sending opportunities your way without you even asking.

Hard work isn't enough

Here's the uncomfortable part: hard work alone doesn't guarantee success. We all know people who grind endlessly and get nowhere, and others who seem to get lucky breaks with less effort. The difference usually isn't talent or work ethic. It's strategy.

Working hard in isolation is like doubling your bet at a casino with your eyes closed. You might get lucky once, but the odds aren't in your favor long term. Working hard and playing the game smart, exposing yourself to more people, more ideas, more situations where good things can happen, that's how you tilt the odds.

The people who look the luckiest are usually the ones who've been quietly stacking the deck. They've been doing interesting work, telling people about it, building relationships, and putting themselves in rooms where opportunities circulate.

You don't need to win ten coin flips in a row. You just need to flip a lot of coins.

References

  1. Roberts, J. "Increasing your luck surface area." Codus Operandi. https://www.codusoperandi.com/posts/increasing-your-luck-surface-area
  2. Shackleford, M. "Baccarat FAQ." Wizard of Odds. https://wizardofodds.com/ask-the-wizard/baccarat
  3. Hall, C. "How to increase your surface area for luck." Useful Fictions (Substack). https://usefulfictions.substack.com/p/how-to-increase-your-surface-area
  4. "Why are RAM module capacities in powers of two?" Super User. https://superuser.com/questions/235030/why-are-ram-module-capacities-in-powers-of-two-512-mib-1-2-4-8-gib
  5. Wiseman, R. "How to be lucky." Psychology Today, 2026. https://www.psychologytoday.com/us/blog/dear-life-please-improve/202601/how-to-be-lucky