Squamish /-m/ Constructions
نویسندگان
چکیده
منابع مشابه
Constructions for uniform (m, 3)-splitting systems
Suppose m and t are integers such that 0 < t ≤ m. An (m, t)-splitting system is a pair (X,B), where |X| = m and B is a set of subsets of X, called blocks, such that for every Y ⊆ X and |Y | = t, there exists a block B ∈ B such that |B ∩Y | = bt/2c. An (m, t)splitting system is uniform if every block has size bm/2c. We present new construction methods of uniform splitting systems for t = 3 that ...
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Let m and t be positive integers with t ≥ 2. An (m, t)-splitting system is a pair (X,B) where |X| = m and B is a collection of subsets of X called blocks, such that, for every Y ⊆ X with |Y | = t, there exists a block B ∈ B such that |B ∩ Y | = ⌊ t 2 ⌋ . An (m, t)-splitting system is uniform if every block has size ⌊ m 2 ⌋ . In this paper, we give several constructions and bounds for splitting ...
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ژورنال
عنوان ژورنال: Annual Meeting of the Berkeley Linguistics Society
سال: 1990
ISSN: 2377-1666,0363-2946
DOI: 10.3765/bls.v16i2.1672