N = 46, t = 5, v = 2 - Classification of (λ; y)-balanced CAs with N = 46 rows, strength t = 5 and alphabet size v=2 in the format CAK^# time, where # represents the number of non-equivalent balanced CAs and the time is given in seconds.

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λ →	(23,11,5,2,1)		(22,11,5,2,1)		(23,10,5,2,1)		(22,10,5,2,1)		(21,10,5,2,1)
y ↓	CAK_λ^{y^#}	time (s)	CAK_λ^{y^#}	time (s)	CAK_λ^{y^#}	time (s)	CAK_λ^{y^#}	time (s)	CAK_λ^{y^#}	time (s)
(23,12,6,3,2)	∅	0	∅	ζ	∅	κ	∅	ζ,κ	∅	ζ,κ
(23,12,6,4,2)	6²	0	6²	ζ	6²	κ	6²	ζ,κ	6²	ζ,κ
(23,12,7,4,2)	6⁴⁴	0	6⁴⁴	ζ	6⁴⁴	κ	6⁴⁴	ζ,κ	6⁴⁴	ζ,κ
(23,12,6,4,3)	6²	0	6²	ζ	6²	κ	6²	ζ,κ	6²	ζ,κ
(23,12,7,4,3)	7²	0	7²	ζ	7²	κ	7²	ζ,κ	7²	ζ,κ
(23,12,7,5,3)	7⁴	0	7⁴	ζ	7⁴	κ	7⁴	ζ,κ	7⁴	ζ,κ
(23,12,7,5,4)	7⁸	1	7⁸	ζ	7⁸	κ	7⁸	ζ,κ	7⁸	ζ,κ
(24,12,6,3,2)	∅	ψ	5¹	0	∅	ψ,κ	5¹	0	5¹	ζ
(24,12,6,4,2)	6²	ψ	6³	0	6²	ψ,κ	6⁶	0	6⁶	ζ
(24,12,7,4,2)	6⁴⁴	ψ	6⁸⁰	0	6⁴⁴	ψ,κ	6¹¹³	0	6¹¹³	ζ
(24,13,7,4,2)	6⁴⁴	ψ,ω	6¹²¹	0	6⁵⁶	ψ	6³³⁹	1	6³³⁹	ζ
(24,13,8,4,2)	6⁴⁴	ψ,ω	6¹²⁹	1	6⁵⁸	ψ	6⁴⁰⁰	1	6⁴⁰⁰	ζ
(24,12,6,4,3)	6²	ψ	6³	0	6²	ψ,κ	6⁶	0	6⁶	ζ
(24,12,7,4,3)	7²	ψ	7⁴	1	7²	ψ,κ	7⁴	1	7⁴	ζ
(24,13,7,4,3)	7²	ψ,ω	7¹³	1	7⁹	ψ	7¹²³	4	7¹²³	ζ
(24,13,8,4,3)	7²	ψ,ω	7¹⁴	1	7¹⁵	ψ	7¹⁹¹	4	7¹⁹¹	ζ
(24,12,7,5,3)	7⁴	ψ	7⁹	1	7⁴	ψ,κ	7⁹	1	7⁹	ζ
(24,13,7,5,3)	7⁴	ψ,ω	7²³	1	7¹¹	ψ	7¹⁵⁸	4	7¹⁵⁸	ζ
(24,13,8,5,3)	7⁴	ψ,ω	7³³	1	7³⁴	ψ	7⁶⁹¹	10	7⁶⁹¹	ζ
(24,13,8,6,3)	7⁴	ψ,ω	7³³	1	7³⁴	ψ	7⁶⁹³	8	7⁶⁹³	ζ
(24,12,7,5,4)	7⁸	ψ	7¹⁹	1	7⁸	ψ,κ	7²⁰	1	7²⁰	ζ
(24,13,7,5,4)	7⁸	ψ,ω	7⁴²	1	7¹⁵	ψ	7¹⁹²	4	7¹⁹²	ζ
(24,13,8,5,4)	7⁸	ψ,ω	7⁶⁷	2	7⁴⁶	ψ	7⁹⁶⁶	10	7⁹⁶⁶	ζ
(24,13,8,6,4)	7⁸	ψ,ω	7⁷⁴	1	7⁴⁶	ψ	7⁹⁸⁰	8	7⁹⁸⁰	ζ
(24,13,8,6,5)	7⁸	ψ,ω	7⁸¹	2	7⁴⁶	ψ	7⁹⁸⁹	8	7⁹⁸⁹	ζ
(23,13,7,4,2)	6⁴⁴	ω	6⁴⁴	ζ,ω	6⁵⁶	0	6⁵⁶	ζ	6⁵⁶	ζ
(23,13,8,4,2)	6⁴⁴	ω	6⁴⁴	ζ,ω	6⁵⁸	0	6⁵⁸	ζ	6⁵⁸	ζ
(23,13,7,4,3)	7²	ω	7²	ζ,ω	7⁹	0	7⁹	ζ	7⁹	ζ
(23,13,8,4,3)	7²	ω	7²	ζ,ω	7¹⁵	0	7¹⁵	ζ	7¹⁵	ζ
(23,13,7,5,3)	7⁴	ω	7⁴	ζ,ω	7¹¹	0	7¹¹	ζ	7¹¹	ζ
(23,13,8,5,3)	7⁴	ω	7⁴	ζ,ω	7³⁴	1	7³⁴	ζ	7³⁴	ζ
(23,13,8,6,3)	7⁴	ω	7⁴	ζ,ω	7³⁴	1	7³⁴	ζ	7³⁴	ζ
(23,13,7,5,4)	7⁸	ω	7⁸	ζ,ω	7¹⁵	1	7¹⁵	ζ	7¹⁵	ζ
(23,13,8,5,4)	7⁸	ω	7⁸	ζ,ω	7⁴⁶	1	7⁴⁶	ζ	7⁴⁶	ζ
(23,13,8,6,4)	7⁸	ω	7⁸	ζ,ω	7⁴⁶	0	7⁴⁶	ζ	7⁴⁶	ζ
(23,13,8,6,5)	7⁸	ω	7⁸	ζ,ω	7⁴⁶	0	7⁴⁶	ζ	7⁴⁶	ζ
(24,14,7,4,2)	6⁴⁴	ψ,ω	6¹²¹	ω	6⁵⁶	ψ,ω	6³⁶²	0	6³⁶²	ζ
(24,14,8,4,2)	6⁴⁴	ψ,ω	6¹²⁹	ω	6⁵⁸	ψ,ω	6⁴³⁵	1	6⁴³⁵	ζ
(24,14,7,4,3)	7²	ψ,ω	7¹³	ω	7⁹	ψ,ω	7¹³⁰	3	7¹³⁰	ζ
(24,14,8,4,3)	7²	ψ,ω	7¹⁴	ω	7¹⁵	ψ,ω	7²⁰⁶	4	7²⁰⁶	ζ
(24,14,7,5,3)	7⁴	ψ,ω	7²³	ω	7¹¹	ψ,ω	7¹⁶⁵	5	7¹⁶⁵	ζ
(24,14,8,5,3)	7⁴	ψ,ω	7³³	ω	7³⁴	ψ,ω	7¹²²⁷	11	7¹²²⁷	ζ
(24,14,9,5,3)	7⁴	ψ,ω	7³³	ω	7³⁴	ψ,ω	7¹³⁴²	11	7¹³⁴²	ζ
(24,14,8,6,3)	7⁴	ψ,ω	7³³	ω	7³⁴	ψ,ω	7¹²²⁹	8	7¹²²⁹	ζ
(24,14,9,6,3)	7⁴	ψ,ω	7³³	ω	7³⁴	ψ,ω	7¹³⁶⁸	8	7¹³⁶⁸	ζ
(24,14,7,5,4)	7⁸	ψ,ω	7⁴²	ω	7¹⁵	ψ,ω	7¹⁹⁹	5	7¹⁹⁹	ζ
(24,14,8,5,4)	7⁸	ψ,ω	7⁶⁷	ω	7⁴⁶	ψ,ω	7¹⁸²⁸	13	7¹⁸²⁸	ζ
(24,14,9,5,4)	7⁸	ψ,ω	7⁶⁷	ω	7⁴⁶	ψ,ω	7²⁰⁹¹	13	7²⁰⁹¹	ζ
(24,14,8,6,4)	7⁸	ψ,ω	7⁷⁴	ω	7⁴⁶	ψ,ω	7¹⁸⁴²	10	7¹⁸⁴²	ζ
(24,14,9,6,4)	7⁸	ψ,ω	7⁷⁴	ω	7⁴⁶	ψ,ω	7²³¹²	15	7²³¹²	ζ
(24,14,9,7,4)	7⁸	ψ,ω	7⁷⁴	ω	7⁴⁶	ψ,ω	7²³¹²	10	7²³¹²	ζ
(24,14,8,6,5)	7⁸	ψ,ω	7⁸¹	ω	7⁴⁶	ψ,ω	7¹⁸⁵¹	10	7¹⁸⁵¹	ζ
(24,14,9,6,5)	7⁸	ψ,ω	7⁸¹	ω	7⁴⁶	ψ,ω	7²³⁵²	13	7²³⁵²	ζ
(24,14,9,7,5)	7⁸	ψ,ω	7⁸¹	ω	7⁴⁶	ψ,ω	7²³⁵²	10	7²³⁵²	ζ
(24,14,9,7,6)	7⁸	ψ,ω	7⁸¹	ω	7⁴⁶	ψ,ω	7²³⁵²	9	7²³⁵²	ζ
(25,13,7,4,2)	6⁴⁴	ψ,ω	6¹²¹	ψ	6⁵⁶	ψ	6³³⁹	ψ	6³⁴⁵	1
(25,14,7,4,2)	6⁴⁴	ψ,ω	6¹²¹	ψ,ω	6⁵⁶	ψ,ω	6³⁶²	ψ	6³⁷⁰	0
(25,13,8,4,2)	6⁴⁴	ψ,ω	6¹²⁹	ψ	6⁵⁸	ψ	6⁴⁰⁰	ψ	6⁴⁰⁹	1
(25,14,8,4,2)	6⁴⁴	ψ,ω	6¹²⁹	ψ,ω	6⁵⁸	ψ,ω	6⁴³⁵	ψ	6⁴⁵⁷	1
(25,15,8,4,2)	6⁴⁴	ψ,ω	6¹²⁹	ψ,ω	6⁵⁸	ψ,ω	6⁴³⁵	ψ,ω	6⁴⁶⁰	1
(25,13,7,4,3)	7²	ψ,ω	7¹³	ψ	7⁹	ψ	7¹²³	ψ	7¹⁵²	4
(25,14,7,4,3)	7²	ψ,ω	7¹³	ψ,ω	7⁹	ψ,ω	7¹³⁰	ψ	7¹⁶⁸	4
(25,13,8,4,3)	7²	ψ,ω	7¹⁴	ψ	7¹⁵	ψ	7¹⁹¹	ψ	7²³⁵	5
(25,14,8,4,3)	7²	ψ,ω	7¹⁴	ψ,ω	7¹⁵	ψ,ω	7²⁰⁶	ψ	7²⁷¹	5
(25,15,8,4,3)	7²	ψ,ω	7¹⁴	ψ,ω	7¹⁵	ψ,ω	7²⁰⁶	ψ,ω	7²⁷¹	5
(25,13,7,5,3)	7⁴	ψ,ω	7²³	ψ	7¹¹	ψ	7¹⁵⁸	ψ	7¹⁹²	4
(25,14,7,5,3)	7⁴	ψ,ω	7²³	ψ,ω	7¹¹	ψ,ω	7¹⁶⁵	ψ	7²¹⁰	5
(25,13,8,5,3)	7⁴	ψ,ω	7³³	ψ	7³⁴	ψ	7⁶⁹¹	ψ	7⁸⁴⁵	10
(25,14,8,5,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹²²⁷	ψ	7¹⁹³⁴	14
(25,15,8,5,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹²²⁷	ψ,ω	7¹⁹⁸⁰	14
(25,14,9,5,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹³⁴²	ψ	7²¹⁵⁶	14
(25,15,9,5,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹³⁴²	ψ,ω	7²²⁷⁰	15
(25,15,10,5,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹³⁴²	ψ,ω	7²²⁷⁴	14
(25,13,8,6,3)	7⁴	ψ,ω	7³³	ψ	7³⁴	ψ	7⁶⁹³	ψ	7⁸⁴⁷	7
(25,14,8,6,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹²²⁹	ψ	7¹⁹³⁶	10
(25,15,8,6,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹²²⁹	ψ,ω	7¹⁹⁸²	10
(25,14,9,6,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹³⁶⁸	ψ	7²²³⁰	11
(25,15,9,6,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹³⁶⁸	ψ,ω	7²³⁷²	9
(25,15,10,6,3)	7⁴	ψ,ω	7³³	ψ,ω	7³⁴	ψ,ω	7¹³⁶⁸	ψ,ω	7²³⁸⁴	10
(25,13,7,5,4)	7⁸	ψ,ω	7⁴²	ψ	7¹⁵	ψ	7¹⁹²	ψ	7²²⁹	5
(25,14,7,5,4)	7⁸	ψ,ω	7⁴²	ψ,ω	7¹⁵	ψ,ω	7¹⁹⁹	ψ	7²⁴⁹	5
(25,13,8,5,4)	7⁸	ψ,ω	7⁶⁷	ψ	7⁴⁶	ψ	7⁹⁶⁶	ψ	7¹²⁰²	11
(25,14,8,5,4)	7⁸	ψ,ω	7⁶⁷	ψ,ω	7⁴⁶	ψ,ω	7¹⁸²⁸	ψ	7³¹¹⁷	17
(25,15,8,5,4)	7⁸	ψ,ω	7⁶⁷	ψ,ω	7⁴⁶	ψ,ω	7¹⁸²⁸	ψ,ω	7³²²⁶	17
(25,14,9,5,4)	7⁸	ψ,ω	7⁶⁷	ψ,ω	7⁴⁶	ψ,ω	7²⁰⁹¹	ψ	7³⁶⁴⁷	18
(25,15,9,5,4)	7⁸	ψ,ω	7⁶⁷	ψ,ω	7⁴⁶	ψ,ω	7²⁰⁹¹	ψ,ω	7³⁹⁴⁰	17
(25,15,10,5,4)	7⁸	ψ,ω	7⁶⁷	ψ,ω	7⁴⁶	ψ,ω	7²⁰⁹¹	ψ,ω	7³⁹⁵¹	18
(25,13,8,6,4)	7⁸	ψ,ω	7⁷⁴	ψ	7⁴⁶	ψ	7⁹⁸⁰	ψ	7¹²¹⁶	8
(25,14,8,6,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7¹⁸⁴²	ψ	7³¹³⁷	13
(25,15,8,6,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7¹⁸⁴²	ψ,ω	7³²⁴⁶	11
(25,14,9,6,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7²³¹²	ψ	7⁴³²⁰	19
(25,15,9,6,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7²³¹²	ψ,ω	7⁴⁹³⁸	20
(25,15,10,6,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7²³¹²	ψ,ω	7⁵⁰⁷¹	21
(25,14,9,7,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7²³¹²	ψ	7⁴³²⁰	14
(25,15,9,7,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7²³¹²	ψ,ω	7⁴⁹³⁸	14
(25,15,10,7,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7²³¹²	ψ,ω	7⁵¹¹⁰	19
(25,15,10,8,4)	7⁸	ψ,ω	7⁷⁴	ψ,ω	7⁴⁶	ψ,ω	7²³¹²	ψ,ω	7⁵¹¹⁰	14
(25,13,8,6,5)	7⁸	ψ,ω	7⁸¹	ψ	7⁴⁶	ψ	7⁹⁸⁹	ψ	7¹²²⁵	8
(25,14,8,6,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7¹⁸⁵¹	ψ	7³¹⁴⁹	13
(25,15,8,6,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7¹⁸⁵¹	ψ,ω	7³²⁵⁸	12
(25,14,9,6,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ	7⁴⁴⁷⁰	19
(25,15,9,6,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵¹⁶⁸	20
(25,15,10,6,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵³³³	20
(25,14,9,7,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ	7⁴⁴⁷⁰	14
(25,15,9,7,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵¹⁶⁸	14
(25,15,10,7,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵⁴⁶¹	23
(25,15,10,8,5)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵⁴⁶¹	15
(25,14,9,7,6)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ	7⁴⁴⁷⁰	15
(25,15,9,7,6)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵¹⁶⁸	14
(25,15,10,7,6)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵⁴⁸³	21
(25,15,10,8,6)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵⁴⁸³	14
(25,15,10,8,7)	7⁸	ψ,ω	7⁸¹	ψ,ω	7⁴⁶	ψ,ω	7²³⁵²	ψ,ω	7⁵⁴⁸³	15

N = 46, t = 5, v = 2 - Classification of (λ; y)-balanced CAs with N = 46 rows, strength t = 5 and alphabet size v=2 in the format CAK# time, where # represents the number of non-equivalent balanced CAs and the time is given in seconds.

N = 46, t = 5, v = 2 - Classification of (λ; y)-balanced CAs with N = 46 rows, strength t = 5 and alphabet size v=2 in the format CAK^# time, where # represents the number of non-equivalent balanced CAs and the time is given in seconds.