Gilbert–Varshamov bound
in coding theory, a limit on the parameters of a code
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Gilbert–Varshamov bound
Summary
Gilbert–Varshamov bound is an inequation[1]. It draws 33 Wikipedia views per month (inequation category, ranking #8 of 14).[2]
Key Facts
- Gilbert–Varshamov bound's instance of is recorded as inequation[3].
- Gilbert–Varshamov bound's instance of is recorded as theorem[4].
- Rom Varshamov is named after Gilbert–Varshamov bound[5].
- Edgar Gilbert is named after Gilbert–Varshamov bound[6].
- Gilbert–Varshamov bound's Freebase ID is recorded as /m/063fs4[7].
- Gilbert–Varshamov bound's statement describes is recorded as block code[8].
- Gilbert–Varshamov bound's defining formula is recorded as A_q(n,d) \geqslant \frac{q^n}{\sum_{j=0}^{d-1} \binom{n}{j}(q-1)^j}[9].
- Gilbert–Varshamov bound's maintained by WikiProject is recorded as WikiProject Mathematics[10].
- Gilbert–Varshamov bound's Microsoft Academic ID is recorded as 199268418[11].
- Gilbert–Varshamov bound's in defining formula is recorded as d[12].
- Gilbert–Varshamov bound's in defining formula is recorded as n[13].
Why It Matters
Gilbert–Varshamov bound draws 33 Wikipedia views per month (inequation category, ranking #8 of 14).[2] It has Wikipedia articles in 7 language editions, a strong signal of global cultural recognition.[14] It is known by 5 alternative names across languages and contexts.[15]