Pages that link to "Item:Q1902919"
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The following pages link to Gelfand theorem implies Stone representation theorem of Boolean rings (Q1902919):
Displaying 9 items.
- On the proof that compact Hausdorff Boolean algebras are powersets (Q304180) (← links)
- Noncommutativity as a colimit (Q695318) (← links)
- About Stone's notion of spectrum (Q1772250) (← links)
- Stone type representations and dualities by power set ring (Q2031533) (← links)
- Cayley iff Stone (Q3971256) (← links)
- A transfer theorem in ring theory (Q3973196) (← links)
- CHOICE-FREE STONE DUALITY (Q5107222) (← links)
- Proving the Banach–Alaoglu Theorem via the Existence of the Stone–Čech Compactification (Q5419504) (← links)
- Stone representation theorem for Boolean algebras in the topos <i>M</i><b>Set</b> (Q5872820) (← links)