mathematical property
C20339
concept
A mathematical property is a characteristic or attribute of a mathematical object or structure that remains consistent under specified conditions or operations.
Observed surface forms (10)
- mathematical invariant ×4
- topological space property ×4
- mathematical condition ×3
- duality principle ×2
- mathematical norm ×1
- property of complex systems ×1
- property of derivatives ×1
- property of functions ×1
- property of the real number system ×1
- symmetry relation ×1
Instances (19)
- Church–Rosser property
- Poincaré duality via concept surface "duality principle"
- Archimedean property of real numbers
- Onsager reciprocal relations via concept surface "symmetry relation"
- Hasse invariant via concept surface "mathematical invariant"
- Sommerfeld radiation condition via concept surface "mathematical condition"
- Cauchy–Riemann equations via concept surface "mathematical condition"
-
Hausdorff
via concept surface "topological space property"
surface form: Hausdorff space
- Milnor number via concept surface "mathematical invariant"
- near-decomposability via concept surface "property of complex systems"
- Bombieri norm via concept surface "mathematical norm"
- Lipschitz continuity condition via concept surface "mathematical condition"
- Leibniz rule via concept surface "property of derivatives"
- Krull–Gabriel dimension via concept surface "mathematical invariant"
- Lefschetz duality via concept surface "duality principle"
-
Arf
via concept surface "mathematical invariant"
surface form: Arf invariant
- Scott continuity via concept surface "property of functions"
- Tychonoff space via concept surface "topological space property"
-
Kolmogorov space (T0 space)
via concept surface "topological space property"
surface form: Kolmogorov space