Pages that link to "Item:Q1377803"
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The following pages link to Configurations and their realization (Q1377803):
Displaying 28 items.
- Binomial partial Steiner triple systems containing complete graphs (Q343768) (← links)
- Distinguished three-qubit `magicity' via automorphisms of the split Cayley hexagon (Q356891) (← links)
- On a theorem of Rigby (Q506925) (← links)
- Irreducible \((v_{3})\) configurations and graphs (Q864118) (← links)
- Transitive bislim geometries of gonality 3. I: The geometrically homogeneous cases (Q881817) (← links)
- All \(11_ 3\) and \(12_ 3\)-configurations are rational (Q923089) (← links)
- \(10_3\)-configurations and projective realizability of multiplied configurations (Q1009131) (← links)
- On representing contexts in line arrangements (Q1198486) (← links)
- The realization of elementary configurations in Euclidean space (Q1322346) (← links)
- Configurations between geometry and combinatorics. (Q1428554) (← links)
- On configurations and the book of Sainte-Laguë (Q1584407) (← links)
- The geometric dimension of some small configurations (Q1945674) (← links)
- Chiral astral realizations of cyclic 3-configurations (Q2197699) (← links)
- Naive configurations (Q2249798) (← links)
- Kempe-locking configurations (Q2337272) (← links)
- A complete classification of the \((15_4 20_3)\)-configurations with at least three \(K_5\)-graphs (Q2339442) (← links)
- Projective, affine, and abelian colorings of cubic graphs (Q2519796) (← links)
- One parameter's configurations (Q2782678) (← links)
- (Q3620520) (← links)
- (Q3730386) (← links)
- (Q3812079) (← links)
- Countless Simson line configurations (Q4715109) (← links)
- (Q5098803) (← links)
- Consistent sets of lines with no colorful incidence (Q5115784) (← links)
- A note on N<sub>k</sub> configurations and theorems in projective space (Q5756319) (← links)
- Realizability of some Böröoczky arrangements over the rational numbers (Q6041987) (← links)
- Constructing flag-transitive incidence structures (Q6065714) (← links)
- The Grassmannian of 3-planes in \(\mathbb{C}^8\) is schön (Q6119495) (← links)
