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The Intellectual with the Highest IQ in the World: How Marilyn vos Savant Redefined Mathematics
Who holds the highest IQ in the world in history? A woman named Marilyn vos Savant with a measured IQ of 228—a number far exceeding the legendary scores of Einstein (160-190), Stephen Hawking (160), or Elon Musk (155). But this record should not only bring her fame; it also triggered one of the most persistent scientific scandals of the 20th century. The story of this extraordinary woman is not just a tale of genius but also a deep lesson about the limits of human intuition and the power of prejudice.
An Unusual Childhood Shapes the Path to Worldwide Recognition
Marilyn vos Savant was an exceptional intellect from an early age. At just ten years old, she already demonstrated abilities most adults would never attain:
Despite these extraordinary talents, Marilyn experienced a childhood far from privileged. In her own words: “No one showed particular interest in me, mainly because I was a girl—and I accepted that.” She attended a regular public school and dropped out of the University of Washington after two years to support her family’s business. The world of academic elites seemed closed to her.
The turning point came in 1985 when Guinness recognized her as the record holder for the highest IQ. Suddenly, she appeared on the covers of major magazines like the New York Magazine and Parade. She appeared on the Late Show with David Letterman. The attention was overwhelming, and a new chapter opened for Marilyn: she took a position at Parade and began her famous column “Ask Marilyn,” where readers posed their trickiest puzzles and problems.
The Monty Hall Paradox: A Simple Puzzle Divides Science
Everything changed in September 1990. A reader posed Marilyn a seemingly simple mathematical puzzle—the so-called Monty Hall Problem, named after the host of the game show Deal or No Deal, Monty Hall. The puzzle sounded harmless:
You are participating in a game show. In front of you are three closed doors. Behind one is a shiny car; behind the other two are goats. You choose one door—let’s say, door number one. The host, who knows what’s behind each door, opens another door to reveal a goat. Now you have the option to stick with your original choice or switch to the remaining closed door. What should you do?
Marilyn’s answer was clear: “Yes, you should switch. The chance of winning the car increases to two-thirds.”
This answer sparked a storm. Over 10,000 letters flooded the magazine—almost 1,000 from people with PhDs. About 90 percent of the respondents were convinced Marilyn was dramatically wrong:
The criticism was not only harsh but often sexist. Here was a woman with the highest IQ in the known world—and her intelligence was still questioned.
Why Even Experts Missed the Mathematical Truth
The mathematical explanation is actually straightforward once understood. You need to consider two scenarios:
Scenario 1: You initially chose the car door (probability: 1 in 3)
Scenario 2: You initially chose a goat door (probability: 2 in 3)
Conclusion: The probability of success when switching is 2 in 3—about 66.7 percent. The initial intuition that both remaining doors have a 50-50 chance is misleading.
But why could so many intelligent people, including renowned mathematicians, fail to grasp this logical truth? The answer lies in human perception psychology:
The Re-evaluation Trap: The human brain tends to re-assess situations when new information appears. After the host opens a door, it feels as if you’re starting over—with two doors and a 50-50 chance. This mental re-evaluation is cognitively tempting but mathematically wrong.
The Small Sample Effect: With only three doors, the problem is hard to intuitively grasp. If the same game were played with 100 doors, and the host opened 98 of them to reveal goats, the correct answer would be immediately clear: switching would be obviously the better strategy.
Assumptions of Equal Probability: Many people implicitly assumed that the probability for each remaining door must be equal. This statistical intuition is correct in many everyday situations but fails when asymmetric information is involved.
Confirmation: When Science Contradicts Intuition
Eventually, scientific validation arrived. MIT conducted extensive computer simulations confirming Marilyn’s analysis exactly. The popular science TV series MythBusters performed practical experiments and visually demonstrated the result. Some prominent scientists who had initially dismissed her later publicly apologized for their errors.
This episode was more than just a mathematical puzzle. It revealed a fundamental truth about human cognition: even extraordinary intelligence does not protect against systematic thinking errors. The mass rejection—including that of highly educated experts—showed how easily even brilliant minds can be deceived by intuition.
For Marilyn vos Savant, this episode was a peculiar confirmation: her highest IQ did not help her be loved. It helped her solve the problem correctly—while the world watched her being attacked for that correctness. In the end, she did not win the love of critics but gained something more valuable: she showed the world that mathematical truth is stronger than intuition, and that genius is not about always being right but about remaining right—even when the majority fights against it.