Pages that link to "Item:Q4416297"
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The following pages link to A formula for the number of Steiner quadruple systems on 2<sup>n</sup> points of 2‐rank 2<sup>n</sup>−n (Q4416297):
Displaying 13 items.
- Steiner triple systems \(S(2^m-1,3,2)\) of rank \(2^m-m+1\) over \(\mathbb F_2\) (Q375950) (← links)
- Classification of Steiner quadruple systems of order 16 and rank 14 (Q415672) (← links)
- On resolvability of Steiner systems \(S ( v = 2^{ m }, 4, 3)\) of rank \(r \leq v - m + 1\) over \(\mathbb{F}_{2}\) (Q415706) (← links)
- On 2-ranks of Steiner triple systems (Q1804181) (← links)
- Binary Hamming codes and Boolean designs (Q2034991) (← links)
- The number of the non-full-rank Steiner quadruple systems \(S ( v , 4 , 3 )\) (Q2174588) (← links)
- Non-full-rank Steiner quadruple systems \(S(v,4,3)\) (Q2263010) (← links)
- On one transformation of Steiner quadruple systems \(S(\upsilon , 4, 3)\) (Q2269362) (← links)
- Linear codes of 2-designs associated with subcodes of the ternary generalized Reed-Muller codes (Q2306902) (← links)
- Steiner systems for two-stage disjunctive testing (Q2426657) (← links)
- Vasil'ev codes of length \(n=2^m\) and doubling of Steiner systems \(S(n,4,3)\) of a given rank (Q2498319) (← links)
- On the number of Steiner triple systems \(S(2^m - 1, 3, 2)\) of rank \(2^m - m + 2\) over \(\mathbb{F}_2\) (Q2629284) (← links)
- A mass formula for Steiner triple systems STS\((2^n-1)\) of 2-rank \(2^n-n\) (Q5947360) (← links)