As a consequence of Tychonoff's theorem, this product, and hence the unit ball within, is compact.

This is a consequence of Noether's theorem, which can be proven mathematically.

This is a consequence of Helmholtz's second theorem.

The result is a consequence of Minkowski's theorem.

Another consequence of Cantor's theorem is that the cardinal numbers constitute a proper class.

It is a consequence of Chevalley's theorem that finite fields are quasi-algebraically closed.

For one consequence of Cantor's theorem, see beth numbers.

We mention a few of the results which can be viewed as consequences of Stinespring's theorem.

This in a sense is just a consequence of Abel's theorem.

One consequence of Shoenfield's theorem relates to the axiom of choice.