MinT - Method Usage

Usage of Method: Trivial Bound on the Size of Affine Caps

Appears in the following modes: “Bound (linear)” (2095 times).

	Incarnation	Mode
1	No 5-cap in AG(2,2)	Bound (linear)	[i]
2	No 9-cap in AG(3,2)	Bound (linear)	[i]
3	No 17-cap in AG(4,2)	Bound (linear)	[i]
4	No 33-cap in AG(5,2)	Bound (linear)	[i]
5	No 65-cap in AG(6,2)	Bound (linear)	[i]
6	No 129-cap in AG(7,2)	Bound (linear)	[i]
7	No 257-cap in AG(8,2)	Bound (linear)	[i]
8	No 513-cap in AG(9,2)	Bound (linear)	[i]
9	No 1025-cap in AG(10,2)	Bound (linear)	[i]
10	No 2049-cap in AG(11,2)	Bound (linear)	[i]
11	No 4097-cap in AG(12,2)	Bound (linear)	[i]
12	No 8193-cap in AG(13,2)	Bound (linear)	[i]
13	No 16385-cap in AG(14,2)	Bound (linear)	[i]
14	No 32769-cap in AG(15,2)	Bound (linear)	[i]
15	No 65537-cap in AG(16,2)	Bound (linear)	[i]
16	No 131073-cap in AG(17,2)	Bound (linear)	[i]
17	No 262145-cap in AG(18,2)	Bound (linear)	[i]
18	No 524289-cap in AG(19,2)	Bound (linear)	[i]
19	No 1048577-cap in AG(20,2)	Bound (linear)	[i]
20	No 2097153-cap in AG(21,2)	Bound (linear)	[i]
21	No 4194305-cap in AG(22,2)	Bound (linear)	[i]
22	No $vs-cap in AG(23,2) with unbounded s	Bound (linear)	[i]
23	No $vs-cap in AG(24,2) with unbounded s	Bound (linear)	[i]
24	No $vs-cap in AG(25,2) with unbounded s	Bound (linear)	[i]
25	No $vs-cap in AG(26,2) with unbounded s	Bound (linear)	[i]
26	No $vs-cap in AG(27,2) with unbounded s	Bound (linear)	[i]
27	No $vs-cap in AG(28,2) with unbounded s	Bound (linear)	[i]
28	No $vs-cap in AG(29,2) with unbounded s	Bound (linear)	[i]
29	No $vs-cap in AG(30,2) with unbounded s	Bound (linear)	[i]
30	No $vs-cap in AG(31,2) with unbounded s	Bound (linear)	[i]
31	No $vs-cap in AG(32,2) with unbounded s	Bound (linear)	[i]
32	No $vs-cap in AG(33,2) with unbounded s	Bound (linear)	[i]
33	No $vs-cap in AG(34,2) with unbounded s	Bound (linear)	[i]
34	No $vs-cap in AG(35,2) with unbounded s	Bound (linear)	[i]
35	No $vs-cap in AG(36,2) with unbounded s	Bound (linear)	[i]
36	No $vs-cap in AG(37,2) with unbounded s	Bound (linear)	[i]
37	No $vs-cap in AG(38,2) with unbounded s	Bound (linear)	[i]
38	No $vs-cap in AG(39,2) with unbounded s	Bound (linear)	[i]
39	No $vs-cap in AG(40,2) with unbounded s	Bound (linear)	[i]
40	No $vs-cap in AG(41,2) with unbounded s	Bound (linear)	[i]
41	No $vs-cap in AG(42,2) with unbounded s	Bound (linear)	[i]
42	No $vs-cap in AG(43,2) with unbounded s	Bound (linear)	[i]
43	No $vs-cap in AG(44,2) with unbounded s	Bound (linear)	[i]
44	No $vs-cap in AG(45,2) with unbounded s	Bound (linear)	[i]
45	No $vs-cap in AG(46,2) with unbounded s	Bound (linear)	[i]
46	No $vs-cap in AG(47,2) with unbounded s	Bound (linear)	[i]
47	No $vs-cap in AG(48,2) with unbounded s	Bound (linear)	[i]
48	No $vs-cap in AG(49,2) with unbounded s	Bound (linear)	[i]
49	No $vs-cap in AG(50,2) with unbounded s	Bound (linear)	[i]
50	No $vs-cap in AG(51,2) with unbounded s	Bound (linear)	[i]
51	No $vs-cap in AG(52,2) with unbounded s	Bound (linear)	[i]
52	No $vs-cap in AG(53,2) with unbounded s	Bound (linear)	[i]
53	No $vs-cap in AG(54,2) with unbounded s	Bound (linear)	[i]
54	No $vs-cap in AG(55,2) with unbounded s	Bound (linear)	[i]
55	No $vs-cap in AG(56,2) with unbounded s	Bound (linear)	[i]
56	No $vs-cap in AG(57,2) with unbounded s	Bound (linear)	[i]
57	No $vs-cap in AG(58,2) with unbounded s	Bound (linear)	[i]
58	No $vs-cap in AG(59,2) with unbounded s	Bound (linear)	[i]
59	No $vs-cap in AG(60,2) with unbounded s	Bound (linear)	[i]
60	No $vs-cap in AG(61,2) with unbounded s	Bound (linear)	[i]
61	No $vs-cap in AG(62,2) with unbounded s	Bound (linear)	[i]
62	No $vs-cap in AG(63,2) with unbounded s	Bound (linear)	[i]
63	No $vs-cap in AG(64,2) with unbounded s	Bound (linear)	[i]
64	No $vs-cap in AG(65,2) with unbounded s	Bound (linear)	[i]
65	No $vs-cap in AG(66,2) with unbounded s	Bound (linear)	[i]
66	No $vs-cap in AG(67,2) with unbounded s	Bound (linear)	[i]
67	No $vs-cap in AG(68,2) with unbounded s	Bound (linear)	[i]
68	No $vs-cap in AG(69,2) with unbounded s	Bound (linear)	[i]
69	No $vs-cap in AG(70,2) with unbounded s	Bound (linear)	[i]
70	No $vs-cap in AG(71,2) with unbounded s	Bound (linear)	[i]
71	No $vs-cap in AG(72,2) with unbounded s	Bound (linear)	[i]
72	No $vs-cap in AG(73,2) with unbounded s	Bound (linear)	[i]
73	No $vs-cap in AG(74,2) with unbounded s	Bound (linear)	[i]
74	No $vs-cap in AG(75,2) with unbounded s	Bound (linear)	[i]
75	No $vs-cap in AG(76,2) with unbounded s	Bound (linear)	[i]
76	No $vs-cap in AG(77,2) with unbounded s	Bound (linear)	[i]
77	No $vs-cap in AG(78,2) with unbounded s	Bound (linear)	[i]
78	No $vs-cap in AG(79,2) with unbounded s	Bound (linear)	[i]
79	No $vs-cap in AG(80,2) with unbounded s	Bound (linear)	[i]
80	No $vs-cap in AG(81,2) with unbounded s	Bound (linear)	[i]
81	No $vs-cap in AG(82,2) with unbounded s	Bound (linear)	[i]
82	No $vs-cap in AG(83,2) with unbounded s	Bound (linear)	[i]
83	No $vs-cap in AG(84,2) with unbounded s	Bound (linear)	[i]
84	No $vs-cap in AG(85,2) with unbounded s	Bound (linear)	[i]
85	No $vs-cap in AG(86,2) with unbounded s	Bound (linear)	[i]
86	No $vs-cap in AG(87,2) with unbounded s	Bound (linear)	[i]
87	No $vs-cap in AG(88,2) with unbounded s	Bound (linear)	[i]
88	No $vs-cap in AG(89,2) with unbounded s	Bound (linear)	[i]
89	No $vs-cap in AG(90,2) with unbounded s	Bound (linear)	[i]
90	No $vs-cap in AG(91,2) with unbounded s	Bound (linear)	[i]
91	No $vs-cap in AG(92,2) with unbounded s	Bound (linear)	[i]
92	No $vs-cap in AG(93,2) with unbounded s	Bound (linear)	[i]
93	No $vs-cap in AG(94,2) with unbounded s	Bound (linear)	[i]
94	No $vs-cap in AG(95,2) with unbounded s	Bound (linear)	[i]
95	No $vs-cap in AG(96,2) with unbounded s	Bound (linear)	[i]
96	No $vs-cap in AG(97,2) with unbounded s	Bound (linear)	[i]
97	No $vs-cap in AG(98,2) with unbounded s	Bound (linear)	[i]
98	No $vs-cap in AG(99,2) with unbounded s	Bound (linear)	[i]
99	No $vs-cap in AG(100,2) with unbounded s	Bound (linear)	[i]
100	No $vs-cap in AG(101,2) with unbounded s	Bound (linear)	[i]

First 100 Prev 100 Next 100 Last 95