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Maths and statistics

105 topics

Maths and statistics

How can a chart make a small gap look enormous?

Two bar charts can use the same numbers yet give very different impressions. Starting the vertical axis above zero changes the lengths the eye compares, while other chart types may use a narrowed scale for a different reason.

2–3 min
Maths and statistics

How can simple rules grow a pattern of spots?

A field of spots can emerge without any rule saying “draw a spot here.” In a reaction-diffusion model, local changes and spreading interact across the whole field. The result depends on the starting conditions and parameters, so a pattern’s resemblance to a leopard is only the beginning of a biological question.

5–7 min
Maths and statistics

Could we ever run out of new songs?

Imagine a tiny musical universe: just three notes and four positions. It already contains 81 possible note sequences. Add more notes, different rhythms, or longer phrases, and the count grows quickly. Yet a new sequence of symbols is not necessarily a new musical idea, and familiar ingredients can still sound different in a new arrangement.

4–6 min
Maths and statistics

Can a gene variant become more common without being better?

A variant can increase in frequency because of chance in which copies reach the next generation. Genetic drift is especially noticeable in small populations, where random differences can have larger effects. An increase by itself therefore does not establish an advantage, and real populations can experience drift and selection together.

5–7 min
Maths and statistics

Why doesn’t a correlation tell you what to change?

If successful sales calls contain less seller talk, talking less may look like a winning formula. Gong's 2025 analysis offers a concrete example of an observed association that still leaves questions about the calls, customers, and direction of influence.

3–7 min
Maths and statistics

What does a poll’s margin of error leave out?

A poll's neat plus-or-minus figure can make its uncertainty look more complete than it is. Sampling variability is only one source of error; wording and who takes part can also affect the result.

4–5 min
Maths and statistics

Why seven gets six chances

Two fair dice do not give every total an equal chance. A seven can arrive in several different ways, while a twelve has only one route. The surprise comes from counting the outcomes hidden inside a total.

3–5 min
Maths and statistics

How can one choice leave a row of urinals with fewer usable spaces?

Imagine five spaces in a row and a fictional rule that nobody uses adjacent spaces. Occupying the second and fourth leaves no legal place to add another person. Yet the first, third, and fifth would have accommodated three. The puzzle illustrates a distinction between getting stuck and finding the largest possible arrangement.

3–7 min
Maths and statistics

Why does this digit trick keep landing on 6174?

Choose four decimal digits that are not all the same. Arrange them to make the largest and smallest four-position numbers, subtract, and repeat, keeping any leading zeros. The result keeps arriving at 6174, where the next subtraction returns the same number. A rigid digit rule produces a surprisingly dependable destination.

3–7 min
Maths and statistics

Who gets the next seat when populations do not divide neatly?

Representation has to use whole seats even when population shares are fractional. The US equal-proportions method starts with one seat per state and uses priority values to allocate additional seats. Each next-seat value depends on population and the prospective seat count, turning a division problem into a ranking process.

8–10 min
Maths and statistics

Can you count tournament matches by counting the losers?

A knockout bracket may look complicated, especially when someone gets a bye. In a completed two-player single-elimination tournament with one loser per match, each played match removes one entrant until only the winner remains.

3–5 min
Maths and statistics

Why might the nearest rider not get your delivery?

The rider closest to one restaurant might be the only good choice for another order. In a hypothetical delivery system, assigning each job to its nearest rider can produce a different outcome from minimizing the total travel across all jobs.

3–5 min

12 of 105 topics shown

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