Category:Hilbert-Waring Theorem
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This category contains pages concerning Hilbert-Waring Theorem:
For each $k \in \Z: k \ge 2$, there exists a positive integer $\map g k$ such that every positive integer can be expressed as a sum of at most $\map g k$ positive $k$th powers.
Source of Name
This entry was named for David Hilbert and Edward Waring.
Pages in category "Hilbert-Waring Theorem"
The following 33 pages are in this category, out of 33 total.
3
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- Hilbert-Waring Theorem
- Hilbert-Waring Theorem/Also known as
- Hilbert-Waring Theorem/Partial Resolution
- Hilbert-Waring Theorem/Partial Resolution/Examples
- Hilbert-Waring Theorem/Partial Resolution/Examples/5
- Hilbert-Waring Theorem/Particular Cases
- Hilbert-Waring Theorem/Particular Cases/2
- Hilbert-Waring Theorem/Particular Cases/3
- Hilbert-Waring Theorem/Particular Cases/4
- Hilbert-Waring Theorem/Particular Cases/5
- Hilbert-Waring Theorem/Particular Cases/6
- Hilbert-Waring Theorem/Particular Cases/7
- Hilbert-Waring Theorem/Sequence
- Hilbert-Waring Theorem/Variant Form
- Hilbert-Waring Theorem/Variant Form/Particular Cases
- Hilbert-Waring Theorem/Variant Form/Particular Cases/2
- Hilbert-Waring Theorem/Variant Form/Particular Cases/3
- Hilbert-Waring Theorem/Variant Form/Particular Cases/4
- Hilbert-Waring Theorem/Variant Form/Particular Cases/7