Pages that link to "Item:Q860240"

The following pages link to A discrete form of the Beckman-Quarles theorem for mappings from \(\mathbb{R}^2\,(\mathbb{C}^2)\) to \(\mathbb{F}^2\), where \(\mathbb{F}\) is a subfield of a commutative field extending \(\mathbb{R}\,(\mathbb{C})\) (Q860240):

Displaying 6 items.

• A discrete form of the Beckman-Quarles theorem for rational spaces (Q1601387) (← links)
• The Beckman-Quarles theorem for mappings from \(\mathbb{R}^2\) of \(\mathbb{F}^2\), where \(\mathbb{F}\) is a subfield of a commutative field extending \(\mathbb{R}\) (Q1766169) (← links)
• Beckman-Quarles type theorems for mappings from \(\mathbb{R}^n\) to \(\mathbb{C}^n\) (Q1881595) (← links)
• A discrete form of the theorem that each field endomorphism of \(\mathbb R(\mathbb Q_p)\) is the identity (Q2490652) (← links)
• The Beckman-Quarles theorem for continuous mappings from \({\mathbb C}^{n}\) to \({\mathbb C}^{n}\) (Q2505167) (← links)
• On mappings of \(\mathbb Q^d\) to \(\mathbb Q^d\) that preserve distances 1 and \(\sqrt 2\) and the Beckman-Quarles theorem (Q2573748) (← links)