Pages that link to "Von Neumann Construction of Natural Numbers is Minimally Inductive"
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The following pages link to Von Neumann Construction of Natural Numbers is Minimally Inductive:
Displayed 14 items.
- Well-Ordering Principle (← links)
- No Natural Number between Number and Successor (← links)
- Principle of General Induction (← links)
- Double Induction Principle/Proof 1 (← links)
- Natural Numbers are Comparable/Strong Result (← links)
- No Natural Number between Number and Successor/Proof using Von Neumann Construction (← links)
- Natural Number m is Less than n implies n is not Greater than Successor of n (← links)
- Natural Number m is Less than n implies n is not Greater than Successor of n/Proof using Von Neumann Construction (← links)
- Natural Number Ordering is Preserved by Successor Mapping (← links)
- Non-Empty Bounded Subset of Natural Numbers has Greatest Element (← links)
- Well-Ordering Principle/Proof using Von Neumann Construction (← links)
- Successor Mapping on Natural Numbers has no Fixed Element (← links)
- Principle of Recursive Definition/Strong Version (← links)
- Natural Numbers are Comparable/Strong Result/Proof 1 (← links)