User:Jason Kimberley/Beatty quadratic

$k$	$kn^{2}$	$\lfloor n{\sqrt {k}}\rfloor$	$k^{n}$	$\lfloor {\sqrt {k}}^{n}\rfloor$		$\lceil {\sqrt {k}}^{n}\rceil$
1	A000290	A000027	A000012	A000196	A000194	A003059
2	A001105	A001951	A000079	A017910	A017911	A017912
3	A033428	A022838	A000244	A017913	A017914	A017915
4	A016742	A005843	A000302	A000079	A000079	A000079
5	A033429	A022839	A000351	A017919	A017920	A017921
6	A033581	A022840	A000400	A017922	A017923	A017924
7	A033582	A022841	A000420	A017925	A017926	A017927
8	A139098	A022842	A001018	A017928	A017929	A017930
9	A016766	A008585	A001019
10	A033583	A177102	A011557	A017934	A017935	A017936
11	A033584	A171982	A001020	A017937	A017938	A017939
12	A135453	A194028	A001021
13	A152742	A171983	A001022
14	A144555	A246170	A001023
15	A064761	A246171	A001024
16	A016802	A008586	A001025
17	A244630	A171984	A001026
18	A195321		A001027
19	A244631		A001029
20	A195322		A009964
21	A064762		A009965
22	A195323		A009966
23	A244632		A009967
24	A195824		A009968			A017978
25	A016850		A009969
26	A244633		A009970
27	A244634		A009971
28	A064763		A009972
29	A244635		A009973
30	A244636		A009974
31			A009975
32			A009976
33			A009977
34			A009978
35			A009979
36			A009980
37			A009981
38			A009982
39			A009983
40			A009984
41			A009985
42			A009986
43			A009987
44			A009988
45			A009989
46			A009990
47			A009991
48			A009992
49			A087752
50			A165800

Italicised entries in the $\lfloor n{\sqrt {k}}\rfloor$ column are those with rational ${\sqrt {k}}$, so not actually Beatty sequences.