Pages that link to "Item:Q2356299"
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The following pages link to \(72+42\): characterizations of the completeness and Archimedean properties of ordered fields (Q2356299):
Displaying 16 items.
- Would real analysis be complete without the fundamental theorem of calculus? (Q294076) (← links)
- Increasing positive monoids of ordered fields are FF-monoids (Q1630085) (← links)
- Completeness of ordered fields and a trio of classical series tests (Q1669251) (← links)
- More of Dedekind: his series test in normed spaces (Q1751441) (← links)
- Non-standard analysis revisited: an easy axiomatic presentation oriented towards numerical applications (Q2140979) (← links)
- First-order continuous induction and a logical study of real closed fields (Q2287034) (← links)
- Real Analysis in Reverse (Q2847006) (← links)
- (Q3387493) (← links)
- (Q3731727) (← links)
- (Q4455119) (← links)
- A Functional Equation Characterization of Archimedean Ordered Fields (Q4577000) (← links)
- Another Face of the Archimedean Property (Q4581502) (← links)
- Toward a More Complete List of Completeness Axioms (Q4921848) (← links)
- The Instructor’s Guide to Real Induction (Q5108578) (← links)
- Littlewood's principles in reverse real analysis (Q6119156) (← links)
- The fabulous destiny of Richard Dedekind (Q6646731) (← links)