Pages that link to "Item:Q1057274"
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The following pages link to A characterization of designs related to the Witt system S(5,8,24) (Q1057274):
Displaying 20 items.
- On a 5-design related to a putative extremal doubly even self-dual code of length a multiple of 24 (Q494575) (← links)
- On a 5-design related to an extremal doubly even self-dual code of length 72 (Q598443) (← links)
- A construction of non self-orthogonal designs (Q817763) (← links)
- Permutation groups and binary self-orthogonal codes (Q875108) (← links)
- Embedding of the Witt-Mathieu system S(3,6,22) in a symmetric 2-(78,22,6) design (Q1084105) (← links)
- A characterization of designs related to dodecads in the Witt system S(5,8,24) (Q1104926) (← links)
- Some resolutions of \(S(5,8,24)\) (Q1149960) (← links)
- On designs related to coherent configurations of type \((^ 2\;^ 2_ 4)\) (Q1182975) (← links)
- A geometric construction of the Steiner system \(S(4,7,23)\) (Q1193715) (← links)
- An elementary and unified approach to the Mathieu-Witt systems. II: The uniqueness of \(W_{22}\), \(W_{23}\), \(W_{24}\) (Q1196277) (← links)
- Semi-ovals in the Witt designs (Q1307038) (← links)
- Some mutually disjoint Steiner systems (Q1843438) (← links)
- Janko sporadic group \(\mathrm{J}_2\) as automorphism group of 3-designs (Q2214041) (← links)
- On the support designs of extremal binary doubly even self-dual codes (Q2249783) (← links)
- Self-orthogonal \(3-(56,12,65)\) designs and extremal doubly-even self-dual codes of length 56 (Q2491254) (← links)
- Remark on a 5-design related to a putative extremal doubly-even self-dual [96,48,20] code. (Q2572998) (← links)
- Combinatorics associated with inflections and bitangents of plane quartics (Q2854092) (← links)
- 3-(2<sup><i>m</i></sup>, 2<sup>m–1</sup>, 2<sup>m–2</sup>–1) design for first order Reed-Muller code R(1,<i>m</i>) (Q3078478) (← links)
- An elementary proof of the unicity of the 4-(11, 6, 3) design (Q4465504) (← links)
- An elementary proof of the unicity of the 4-(11, 6, 3) design (Q4465505) (← links)