MinT - Information on Result #520748

Information on Result #520748

There is no (103, 205, 218)-net in base 2, because extracting embedded orthogonal array would yield OA(2²⁰⁵, 218, S₂, 102), but

the linear programming bound shows that MÂ â‰¥ 272331 004236 659599 976647 399713 241508 574642 785762 357467 384194 793472 / 3835 > 2²⁰⁵ [i]

Mode: Bound.

Optimality

Show details for fixed k and m, k and s, k and t, m and s, m and t, t and s.

Other Results with Identical Parameters

None.

Depending Results

The following results depend on this result:

	Result		This result only	Method
1	No (103, 206, 218)-net in base 2	[i]		m-Reduction
2	No (103, 207, 218)-net in base 2	[i]
3	No (103, 208, 218)-net in base 2	[i]
4	No (103, 209, 218)-net in base 2	[i]
5	No (103, 210, 218)-net in base 2	[i]
6	No (103, 211, 218)-net in base 2	[i]
7	No (103, 212, 218)-net in base 2	[i]
8	No (103, 213, 218)-net in base 2	[i]
9	No (103, 214, 218)-net in base 2	[i]
10	No (103, 215, 218)-net in base 2	[i]
11	No (103, 216, 218)-net in base 2	[i]
12	No (103, 217, 218)-net in base 2	[i]
13	No (103, 218, 218)-net in base 2	[i]
14	No (103, 219, 218)-net in base 2	[i]
15	No (103, 220, 218)-net in base 2	[i]
16	No (103, 221, 218)-net in base 2	[i]
17	No (103, 222, 218)-net in base 2	[i]
18	No (103, 223, 218)-net in base 2	[i]
19	No (103, 224, 218)-net in base 2	[i]
20	No (103, 225, 218)-net in base 2	[i]
21	No (103, 226, 218)-net in base 2	[i]
22	No (103, 227, 218)-net in base 2	[i]
23	No (103, 228, 218)-net in base 2	[i]
24	No (103, 229, 218)-net in base 2	[i]
25	No (103, 230, 218)-net in base 2	[i]