Levels for Gamma-ray intensities

¹⁷⁵Lu(n,x)¹³⁸Pm #	2 -> 0	3 -> 2	4 -> 0	5 -> 1	5 -> 2	6 -> 4	7 -> 3	8 -> 2	8 -> 3	9 -> 6	10 -> 2	10 -> 3	11 -> 1	11 -> 2	12 -> 0	12 -> 4	13 -> 2	13 -> 3
	14 -> 4	14 -> 6	15 -> 2	15 -> 3	16 -> 9	17 -> 1	17 -> 2	18 -> 3	18 -> 7	19 -> 3	19 -> 7	20 -> 7	20 -> 18	21 -> 2	21 -> 3	22 -> 6	22 -> 9	23 -> 2
	23 -> 3	24 -> 4	24 -> 6	25 -> 0	25 -> 4

¹⁷⁵Lu(n,x)¹³⁹Pm #	2 -> 0	3 -> 0	4 -> 0	5 -> 2	5 -> 3	6 -> 0	6 -> 2	6 -> 3	7 -> 0	7 -> 2	7 -> 3	8 -> 1	9 -> 0	9 -> 2	9 -> 3	10 -> 3	11 -> 1	12 -> 0
	12 -> 2	12 -> 3	12 -> 4	12 -> 5	13 -> 3	14 -> 0	14 -> 3	15 -> 0	15 -> 3	15 -> 4	16 -> 3	16 -> 4	16 -> 5	16 -> 7	17 -> 3	17 -> 4	17 -> 5	17 -> 7
	18 -> 0	18 -> 3	18 -> 4	18 -> 7	19 -> 3	19 -> 5	20 -> 0	20 -> 3	21 -> 3	21 -> 4	21 -> 5	21 -> 7	22 -> 3	22 -> 5	23 -> 2	23 -> 7	24 -> 8	24 -> 11
	25 -> 8

¹⁷⁵Lu(n,x)¹⁴⁰Pm #	1 -> 0	2 -> 0	3 -> 0	3 -> 1	3 -> 2	4 -> 0	4 -> 1	4 -> 2	5 -> 0	5 -> 1	5 -> 2	6 -> 0	6 -> 1	6 -> 2	6 -> 3	7 -> 0	7 -> 2	7 -> 5
	8 -> 0	8 -> 2	8 -> 3	8 -> 4	8 -> 5	8 -> 6	9 -> 0	9 -> 5	9 -> 6	11 -> 0	11 -> 2	12 -> 0	12 -> 1	12 -> 2	12 -> 6	12 -> 7	13 -> 0	13 -> 1
	13 -> 3	13 -> 4	14 -> 0	14 -> 1	15 -> 0	15 -> 2	15 -> 5	16 -> 3	17 -> 0	18 -> 0	18 -> 1	19 -> 0	19 -> 9	19 -> 12	20 -> 0	20 -> 2	20 -> 4	21 -> 0
	21 -> 2	22 -> 0	22 -> 2	22 -> 5	23 -> 0	24 -> 0	24 -> 5	25 -> 0	25 -> 2

¹⁷⁵Lu(n,x)¹⁴¹Pm #	1 -> 0	2 -> 0	3 -> 0	4 -> 0	4 -> 1	5 -> 0	5 -> 1	5 -> 2	6 -> 1	7 -> 0	8 -> 0	8 -> 1	9 -> 1	10 -> 0	11 -> 4	12 -> 0	12 -> 1	13 -> 0
	13 -> 1	13 -> 2	14 -> 4	15 -> 0	15 -> 1	16 -> 0	16 -> 2	16 -> 3	17 -> 4	18 -> 1	19 -> 4	19 -> 7	19 -> 14	20 -> 0	20 -> 2	20 -> 3	20 -> 5	21 -> 4
	21 -> 11	21 -> 17	22 -> 0	23 -> 17	24 -> 1	25 -> 9

¹⁷⁵Lu(n,x)¹⁴²Pm #	1 -> 0	2 -> 0	2 -> 1	3 -> 1	3 -> 2	4 -> 2	5 -> 2	6 -> 0	6 -> 1	6 -> 2	7 -> 1	8 -> 0	8 -> 2	9 -> 0	10 -> 2	10 -> 3	10 -> 5	11 -> 3
	12 -> 4	13 -> 9	14 -> 5	15 -> 4	15 -> 14	16 -> 13	17 -> 5	18 -> 9	19 -> 13	19 -> 16	20 -> 14	20 -> 15	21 -> 16	22 -> 12	23 -> 14	24 -> 12	24 -> 22	25 -> 24

¹⁷⁵Lu(n,x)¹⁴³Pm #	1 -> 0	2 -> 0	2 -> 1	3 -> 0	4 -> 0	5 -> 0	6 -> 0	6 -> 1	7 -> 0	8 -> 0	8 -> 1	9 -> 0	9 -> 1	9 -> 3	10 -> 1	11 -> 1	12 -> 0	12 -> 1
	13 -> 1	14 -> 1	14 -> 12	15 -> 0	16 -> 0	16 -> 1	17 -> 0	17 -> 3	18 -> 0	18 -> 3	19 -> 14	20 -> 2	20 -> 14	21 -> 1	22 -> 1	23 -> 14	24 -> 0	24 -> 1
	25 -> 1

¹⁷⁵Lu(n,x)¹⁴⁴Pm #	1 -> 0	2 -> 1	3 -> 2	4 -> 0	5 -> 0	5 -> 1	6 -> 2	7 -> 0	8 -> 3	9 -> 1	9 -> 2	9 -> 3	9 -> 6	10 -> 2	10 -> 3	10 -> 8	10 -> 9	11 -> 4
	11 -> 7	12 -> 2	13 -> 4	13 -> 7	13 -> 11	14 -> 1	14 -> 2	15 -> 13	16 -> 3	16 -> 10	17 -> 2	17 -> 3	17 -> 12	18 -> 0	18 -> 1	19 -> 2	19 -> 8	20 -> 3
	20 -> 17	21 -> 0	21 -> 4	22 -> 8	22 -> 19	23 -> 2	23 -> 8	24 -> 3	24 -> 10	25 -> 1	25 -> 3

¹⁷⁵Lu(n,x)¹⁴⁵Pm #	1 -> 0	2 -> 0	2 -> 1	3 -> 1	3 -> 2	4 -> 0	4 -> 1	5 -> 1	6 -> 2	7 -> 0	7 -> 4	8 -> 1	8 -> 2	9 -> 0	9 -> 1	9 -> 5	10 -> 2	10 -> 3
	10 -> 4	11 -> 1	11 -> 5	12 -> 0	12 -> 3	13 -> 2	14 -> 2	15 -> 1	15 -> 4	15 -> 5	15 -> 9	16 -> 4	16 -> 5	16 -> 7	16 -> 11	17 -> 0	17 -> 1	17 -> 4
	18 -> 0	18 -> 10	19 -> 11	19 -> 15	20 -> 5	21 -> 2	21 -> 4	21 -> 10	22 -> 0	22 -> 2	23 -> 5	23 -> 11	24 -> 5	24 -> 11	25 -> 15

¹⁷⁵Lu(n,x)¹⁴⁶Pm #	1 -> 0	2 -> 1	3 -> 0	4 -> 0	5 -> 0	6 -> 2	7 -> 2	8 -> 0	9 -> 0	9 -> 1	10 -> 3	11 -> 0	11 -> 4	11 -> 5	12 -> 0	12 -> 2	12 -> 6	13 -> 0
	13 -> 1	13 -> 8	13 -> 9	14 -> 2	14 -> 6	15 -> 3	16 -> 0	16 -> 5	16 -> 11	17 -> 9	18 -> 0	18 -> 8	18 -> 10	19 -> 0	19 -> 2	19 -> 6	20 -> 7	21 -> 0
	21 -> 1	21 -> 3	21 -> 10	21 -> 12	21 -> 13	22 -> 2	22 -> 8	22 -> 10	23 -> 2	23 -> 6	23 -> 12	24 -> 15	25 -> 0	25 -> 13

¹⁷⁵Lu(n,x)¹⁴⁷Pm #	1 -> 0	2 -> 0	3 -> 1	4 -> 0	5 -> 0	5 -> 1	6 -> 0	6 -> 1	6 -> 4	7 -> 1	8 -> 0	8 -> 1	8 -> 5	9 -> 3	9 -> 4	10 -> 1	11 -> 5	12 -> 0
	12 -> 4	12 -> 6	12 -> 8	13 -> 0	14 -> 0	14 -> 4	15 -> 0	15 -> 1	15 -> 4	15 -> 6	15 -> 8	16 -> 0	16 -> 1	16 -> 5	16 -> 6	16 -> 8	16 -> 10	17 -> 1
	17 -> 6	18 -> 0	18 -> 1	18 -> 6	19 -> 1	19 -> 3	20 -> 0	20 -> 4	21 -> 0	21 -> 2	22 -> 1	22 -> 3	23 -> 1	23 -> 7	24 -> 9	24 -> 12	25 -> 0	25 -> 4
	25 -> 14

¹⁷⁵Lu(n,x)¹⁴⁸Pm #	1 -> 0	2 -> 0	4 -> 2	5 -> 0	6 -> 0	6 -> 1	6 -> 3	7 -> 3	8 -> 0	8 -> 1	8 -> 5	9 -> 0	9 -> 1	9 -> 3	9 -> 5	10 -> 3	10 -> 4	11 -> 0
	11 -> 5	11 -> 6	11 -> 7	12 -> 3	12 -> 4	13 -> 0	13 -> 1	13 -> 3	13 -> 6	13 -> 8	13 -> 9	14 -> 1	14 -> 3	14 -> 4	15 -> 1	15 -> 6	16 -> 1	16 -> 3
	16 -> 6	16 -> 7	16 -> 9	17 -> 1	17 -> 3	17 -> 6	17 -> 7	17 -> 10	18 -> 1	18 -> 4	19 -> 4	19 -> 7	19 -> 15	20 -> 13	20 -> 14	21 -> 3	21 -> 4	21 -> 15
	22 -> 3	22 -> 6	22 -> 8	22 -> 9	22 -> 11	22 -> 13	23 -> 3	23 -> 6	23 -> 7	23 -> 10	23 -> 13	24 -> 1	24 -> 5	24 -> 11	24 -> 13	25 -> 3	25 -> 6	25 -> 10
	25 -> 11	25 -> 13	25 -> 14

¹⁷⁵Lu(n,x)¹⁴⁹Pm #	1 -> 0	2 -> 0	2 -> 1	3 -> 0	3 -> 1	3 -> 2	4 -> 0	5 -> 0	5 -> 1	5 -> 3	5 -> 4	6 -> 0	7 -> 0	7 -> 1	8 -> 1	8 -> 2	8 -> 3	9 -> 0
	9 -> 1	9 -> 2	9 -> 3	9 -> 5	9 -> 7	10 -> 1	10 -> 2	11 -> 0	11 -> 1	11 -> 3	11 -> 5	11 -> 6	11 -> 7	12 -> 2	12 -> 3	12 -> 5	12 -> 8	12 -> 9
	13 -> 0	13 -> 6	14 -> 4	15 -> 0	15 -> 4	15 -> 5	16 -> 1	16 -> 2	16 -> 3	16 -> 5	16 -> 7	16 -> 9	16 -> 10	16 -> 11	16 -> 12	17 -> 0	17 -> 1	17 -> 2
	17 -> 5	17 -> 10	18 -> 4	18 -> 5	19 -> 0	19 -> 1	19 -> 5	19 -> 7	20 -> 1	20 -> 3	21 -> 0	21 -> 1	21 -> 2	21 -> 3	21 -> 5	21 -> 8	21 -> 9	21 -> 12
	22 -> 0	22 -> 1	22 -> 3	22 -> 5	22 -> 6	22 -> 7	22 -> 9	22 -> 11	22 -> 15	22 -> 16	22 -> 17	22 -> 19	23 -> 3	23 -> 4	23 -> 5	23 -> 11	24 -> 5	24 -> 10
	25 -> 1	25 -> 7

¹⁷⁵Lu(n,x)¹⁵⁰Pm #	1 -> 0	2 -> 1	3 -> 0	4 -> 0	4 -> 1	5 -> 0	5 -> 1	6 -> 0	6 -> 1	6 -> 2	7 -> 1	7 -> 3	8 -> 1	9 -> 4	10 -> 3	11 -> 0	12 -> 3	13 -> 3
	13 -> 6	14 -> 5	15 -> 6	16 -> 8	17 -> 3	18 -> 0	18 -> 2	19 -> 6	20 -> 5	21 -> 5	22 -> 8	23 -> 3	23 -> 6	24 -> 1	24 -> 5	25 -> 5	25 -> 17

¹⁷⁵Lu(n,x)¹⁵¹Pm #	1 -> 0	2 -> 0	2 -> 1	3 -> 0	3 -> 1	3 -> 2	4 -> 0	4 -> 1	5 -> 0	5 -> 1	5 -> 2	6 -> 1	6 -> 3	6 -> 4	7 -> 0	7 -> 1	7 -> 2	7 -> 3
	7 -> 5	8 -> 1	8 -> 4	9 -> 3	9 -> 4	9 -> 6	10 -> 0	10 -> 5	11 -> 0	11 -> 1	11 -> 2	11 -> 4	11 -> 5	11 -> 6	11 -> 7	12 -> 4	12 -> 9	13 -> 6
	13 -> 8	13 -> 9	14 -> 0	14 -> 1	14 -> 2	14 -> 3	14 -> 5	14 -> 7	14 -> 11	15 -> 0	15 -> 1	15 -> 2	15 -> 5	15 -> 7	15 -> 10	16 -> 0	16 -> 1	16 -> 2
	16 -> 3	16 -> 4	16 -> 6	16 -> 11	17 -> 0	17 -> 2	17 -> 3	17 -> 5	17 -> 10	18 -> 7	18 -> 11	19 -> 0	19 -> 1	19 -> 2	19 -> 3	20 -> 2	20 -> 5	21 -> 9
	21 -> 12	21 -> 13	22 -> 3	22 -> 4	23 -> 8	23 -> 13	24 -> 6	24 -> 11	24 -> 18	25 -> 1	25 -> 2

¹⁷⁵Lu(n,x)¹⁵²Pm #	1 -> 0	2 -> 0	3 -> 0	3 -> 1	3 -> 2	5 -> 0	5 -> 1	5 -> 3	6 -> 3	7 -> 0	7 -> 1	7 -> 2	7 -> 3	7 -> 5	8 -> 1	9 -> 1	11 -> 3	11 -> 5
	12 -> 0	12 -> 2	12 -> 3	12 -> 6	12 -> 7	12 -> 9	13 -> 0	13 -> 1	13 -> 2	13 -> 3	13 -> 5	13 -> 8	13 -> 9	14 -> 0	14 -> 2	14 -> 7	14 -> 8	15 -> 5
	16 -> 1	16 -> 3	17 -> 2	17 -> 4	18 -> 3	18 -> 5	19 -> 2	19 -> 4	20 -> 5	20 -> 15	21 -> 6	21 -> 10	22 -> 0	23 -> 22	24 -> 4	24 -> 6	25 -> 5	25 -> 15

¹⁷⁵Lu(n,x)¹⁵³Pm #	1 -> 0	2 -> 0	2 -> 1	3 -> 0	3 -> 1	3 -> 2	4 -> 0	4 -> 2	4 -> 3	5 -> 2	6 -> 2	6 -> 5	7 -> 4	8 -> 4	8 -> 7	9 -> 0	9 -> 1	9 -> 3
	10 -> 0	10 -> 1	10 -> 3	10 -> 5	10 -> 9	11 -> 0	11 -> 9	12 -> 0	12 -> 1	12 -> 3	12 -> 9	12 -> 10	13 -> 1	13 -> 2	14 -> 7	14 -> 8	15 -> 1	15 -> 9
	16 -> 0	16 -> 1	16 -> 3	16 -> 5	16 -> 9	16 -> 10	16 -> 12	17 -> 1	17 -> 2	18 -> 1	18 -> 3	18 -> 9	18 -> 10	18 -> 15	19 -> 0	19 -> 3	20 -> 0	20 -> 3
	21 -> 1	21 -> 2	22 -> 0	23 -> 1	23 -> 2	24 -> 0	24 -> 2	25 -> 2	25 -> 4

¹⁷⁵Lu(n,x)¹⁵⁴Pm #	2 -> 1	3 -> 0	3 -> 1	4 -> 2	5 -> 0	5 -> 1	6 -> 1	6 -> 2	7 -> 0	8 -> 1	8 -> 2	9 -> 7	10 -> 2	10 -> 4	11 -> 0	11 -> 1	12 -> 2	12 -> 4
	13 -> 7	14 -> 4	14 -> 12	15 -> 7	15 -> 9	16 -> 7	16 -> 13	17 -> 0	17 -> 1	18 -> 1	18 -> 2	19 -> 0	19 -> 1	20 -> 0	20 -> 1	21 -> 7	21 -> 9	22 -> 2
	22 -> 4	23 -> 13	24 -> 1	24 -> 2	25 -> 7	25 -> 9

¹⁷⁵Lu(n,x)¹⁵⁵Pm #	1 -> 0	2 -> 0	2 -> 1	3 -> 0	3 -> 1	4 -> 0	4 -> 1	4 -> 2	5 -> 1	5 -> 2	6 -> 0	6 -> 3	7 -> 0	7 -> 1	7 -> 3	7 -> 4	7 -> 6	8 -> 0
	8 -> 6	9 -> 2	9 -> 3	9 -> 4	9 -> 7	10 -> 3	11 -> 3	11 -> 4	12 -> 0	12 -> 1	12 -> 2	12 -> 4	12 -> 5	13 -> 0	13 -> 1	13 -> 2	13 -> 4	14 -> 0
	14 -> 1	15 -> 1	15 -> 3	15 -> 4	16 -> 2	16 -> 3	17 -> 1	17 -> 2	17 -> 11	18 -> 3	18 -> 4	18 -> 6	18 -> 7	19 -> 0	19 -> 3	19 -> 4	19 -> 6	20 -> 0
	20 -> 1	20 -> 3	20 -> 9	21 -> 2	22 -> 3	22 -> 8	23 -> 3	23 -> 6	23 -> 10	23 -> 14	23 -> 18	23 -> 19	23 -> 20	24 -> 1	24 -> 4	24 -> 19	24 -> 20	25 -> 3

¹⁷⁵Lu(n,x)¹⁵⁶Pm #	1 -> 0	3 -> 0	4 -> 1	5 -> 4	6 -> 3	7 -> 4	7 -> 5	8 -> 5	8 -> 7	9 -> 2	9 -> 3	10 -> 1	10 -> 5	11 -> 0	11 -> 4	12 -> 0	13 -> 1	13 -> 3
	14 -> 0	15 -> 0	15 -> 6	16 -> 1	16 -> 2	17 -> 6	17 -> 15	18 -> 4	18 -> 7	19 -> 0	19 -> 4	20 -> 4	20 -> 7	21 -> 5	21 -> 8	22 -> 0	22 -> 4	23 -> 0
	23 -> 4	24 -> 1	24 -> 3	25 -> 12

¹⁷⁵Lu(n,x)¹⁵⁷Pm #	1 -> 0

¹⁷⁵Lu(n,x)¹⁵⁸Pm #	1 -> 0

¹⁷⁵Lu(n,x)¹⁵⁹Pm #	1 -> 0

¹⁷⁵Lu(n,x)¹⁶⁰Pm #	1 -> 0