Imagine you have two bags of candies. One bag has all the numbers like 1, 2, 3, they go on forever. The other bag is even bigger; it has numbers between every single number in the first one, like 0.5, 0.25, and even weird ones like π (pi). Even though both bags are endless, the second one is actually more infinite than the first! Infinity doesn’t behave like numbers we know.
Examples
- There’s a way to match every number you can think of with even numbers (like 2, 4, 6), but there are more real numbers than just whole ones.
- If you write out every number from 0 to 1 and keep adding more, you’ll still miss some, the real numbers never end.
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See also
- Why Are Some Numbers Infinite and Others Not?
- What Makes Infinity So Bizarre?
- What is infinity?
- Can numbers grow forever?
- Why Do Infinite Numbers Exist?