Table 3.

Edge partition of BRE(m, n, r) with based on reverse neighborhood degree .

		Frequency			Frequency
(6,8)	(9,11)	2	(10,14)	(3,7)	2(m+n+r-3)
(6,9)	(8,11)	2m	(10,15)	(2,7)	2(2mr-2m-3r+5)
(6,10)	(7,11)	2(m-1)	(11,11)	(6,6)	2(m-2)(n-2)
(7,8)	(9,10)	2	(11,13)	(4,6)	2(2n-1)
(7,9)	(8,10)	2(m+r-3)	(11,14)	(3,6)	2(2mn-3n+2)
(7,10)	(7,10)	2(m-1)(r-2)	(11,15)	(2,6)	2(2mn-4m+n+2r-5)
(7,13)	(4,10)	2(r-1)	(12,13)	(4,5)	2(r-2)
(7,14)	(3,10)	2(m-1)(r-1)	(12,14)	(3,5)	2(r-2)
(8,10)	(7,9)	4	(12,15)	(2,5)	2(r-2)(3n-5)
(8,11)	(6,9)	4	(13,14)	(3,4)	2(r-1)
(9,9)	(8,8)	2	(13,16)	(1,4)	2(n+r-2)
(9,10)	(7,8)	2m	(14,14)	(3,3)	2(m-1)
(9,11)	(6,8)	2(m+r-2)	(14,15)	(2,3)	2(mn+mr-m-1)
(9,14)	(3,8)	2(m-1)	(14,16)	(1,3)	2(mn+2mr-2m-2n-2r+3)
(9,15)	(2,8)	2(m+r-2)	(15,15)	(2,2)	2mn+mr+4nr-2m-6n-3r+4
(10,10)	(7,7)	6	(15,16)	(1,2)	2(3mn+4mr+5nr-12m-9n-12r+21)
(10,11)	(6,7)	2(m+4n-10)	(16,16)	(1,1)	16mnr-24mn-22mr-21nr+34m+30n+29r-42
(10,13)	(4,7)	2(n-1)