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Ilya Nikokoshev
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It's well-known that every natural number can be written as a sum of 4 squares of integers.

Has there been any recent progress about the similar problem for the cubes, 4-th powers and so on? I believe this was proven to be representable using some N — that depends on the power — and what's the story about it?

It's well-known that every natural number can be written as a sum of 4 squares of integers.

Has there been any recent progress about the similar problem for the cubes, 4-th powers and so on?

It's well-known that every natural number can be written as a sum of 4 squares of integers.

Has there been any recent progress about the similar problem for the cubes, 4-th powers and so on? I believe this was proven to be representable using some N — that depends on the power — and what's the story about it?

Source Link
Ilya Nikokoshev
  • 15.1k
  • 12
  • 77
  • 129

Sums of cubes and more

It's well-known that every natural number can be written as a sum of 4 squares of integers.

Has there been any recent progress about the similar problem for the cubes, 4-th powers and so on?