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Tech and Science

The secret to guessing more accurately with maths

Last updated: March 7, 2026 10:20 pm
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The secret to guessing more accurately with maths
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Imagine being presented with a box and asked to guess what’s inside without any additional information. While it may seem impossible at first, the nature of the container itself can provide some clues. For example, a solid metal box can hold liquids and withstand high temperatures, while a cardboard box may not be as durable. But is there a way to approach this guessing game in a mathematically sound manner? The answer lies in utilizing a few key tools to make educated estimations rather than random guesses.

One of the earliest and most impressive examples of estimation dates back to the 3rd century BC with the ancient Greek philosopher Eratosthenes. Using simple observations, Eratosthenes was able to estimate the circumference of the Earth with remarkable accuracy. By noting the angle of a shadow cast in different locations at the same time, he made an educated guess that closely matched the modern measurement of Earth’s circumference. This demonstrates how a few basic calculations can lead to a powerful estimate without the need for extensive measurements.

Fast forward to the 20th century, physicist Enrico Fermi excelled at making quick estimations, known as Fermi problems. By using rough approximations and logical reasoning, Fermi could arrive at ballpark figures for complex questions, such as estimating the power of a nuclear explosion. While his estimates were not always exact, they provided valuable insights and constraints on the range of possible answers.

Another approach to refining guesses involves Bayesian reasoning, named after 18th-century statistician Thomas Bayes. Bayes’ theorem allows for the updating of assumptions based on new evidence, leading to more accurate estimations over time. This framework has been used in various fields, from ice cream preferences at a party to spam filtering in email systems, showcasing its versatility and effectiveness in refining guesses.

By combining Fermi estimation techniques with Bayesian reasoning, individuals can enhance their ability to make informed guesses in a world filled with data and uncertainty. In a time where artificial intelligence systems rely on pattern-matching algorithms, it is crucial to hone these skills to avoid biases and inaccuracies in decision-making. Learning to make accurate estimations based on limited information is not just a mathematical exercise but a practical skill with real-world applications.

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