360011
360011 = 32 + 6002 + 12 + 12.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
360034
360034 = 32 + 6002 + 32 + 42.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
360074
360074 = 32 + 6002 + 72 + 42.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
360091
360091 = 32 + 6002 + 92 + 12.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
361152
A cubic polynomials:
(X + 442)(X + 572)(X + 1442) = X3 + 1612 + 106682X2 + 3611522.
by Yoshio Mimura, Kobe, Japan
361760
3617602 = 899 * 900 + 901 * 902 + 903 * 904 + 905 * 906 + ... + 9227 * 9228.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
362020
3620202 = 4227 * 4228 + 4229 * 4230 + 4231 * 4232 + 4233 * 4234 + ... + 9515 * 9516.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
362124
3621242 = 131133791376, a square with odd digits except the last digit 6.
Page of Squares : First Upload September 21, 2013 ; Last Revised September 21, 2013by Yoshio Mimura, Kobe, Japan
362154
3621542 = 131155519716, a square with odd digits except the last digit 6.
Page of Squares : First Upload September 21, 2013 ; Last Revised September 21, 2013by Yoshio Mimura, Kobe, Japan
362401
3624012 = 1684 + 1754 + 6004, the 8th primitive sum of three 4-th powers.
Page of Squares : First Upload August 4, 2013 ; Last Revised August 4, 2013by Yoshio Mimura, Kobe, Japan
362424
3624242 = 131351155776, a square with odd digits except the last digit 6.
Page of Squares : First Upload September 21, 2013 ; Last Revised September 21, 2013by Yoshio Mimura, Kobe, Japan
362646
3626462 = 131512121316, a square pegged by 1.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
362756
3627562 = 131591915536, a square with odd digits except the last digit 6.
Page of Squares : First Upload September 21, 2013 ; Last Revised September 21, 2013by Yoshio Mimura, Kobe, Japan
363222
3632222 is the sum of (16x + 13)2 for x = 0,1,2,...,1155.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
363545
3635452 = (12 + ... + 62) * (72 + ... + 842) * (852).
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
363639
3636392 = 132233322321, a square with 3 kinds of digits. Its digits are non-decreasing.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
364585
3645852 = 132922222225, a square contains repeating digits.
Page of Squares : First Upload September 21, 2013 ; Last Revised September 21, 2013by Yoshio Mimura, Kobe, Japan
364728
3647282 = 2158*2159*2160 + 2160*2161*2162 + 2162*2163*2164 + 2164*2165*2166 + ... + 2182*2183*2184.
Page of Squares : First Upload October 26, 2013 ; Last Revised October 26, 2013by Yoshio Mimura, Kobe, Japan
364813
3648132 = 133088524969, and 13308852496 = 1153642, 9 = 32.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
364980
3649802 = 2983 + 2993 + 3003 + 3013 + ... + 8573.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
365124
3651242 = 133315535376, a square with odd digits except the last digit 6.
Page of Squares : First Upload September 21, 2013 ; Last Revised September 21, 2013by Yoshio Mimura, Kobe, Japan
365786
3657862 = 133799397796, a square with odd digits except the last digit 6.
Page of Squares : First Upload September 21, 2013 ; Last Revised September 21, 2013by Yoshio Mimura, Kobe, Japan
365966
3659662 = 133931113156, a square with odd digits except the last digit 6.
Page of Squares : First Upload September 21, 2013 ; Last Revised September 21, 2013by Yoshio Mimura, Kobe, Japan
366357
3663572 is the sum of (26x + 23)2 for x = 0,1,2,...,840.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
366667
3666672 = 134444688889, a square whose digits are non-decreasing.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
366791
366791 is the 5th prime for which Legendre Symbol (a/366791) = 1 for a = 1,2,3,... 30.
366791 is the 1st prime for which Legendre Symbol (a/366791) = 1 for a = 1,2,3,... 36.
366791 is the 1st prime for which Legendre Symbol (a/366791) = 1 for a = 1,2,3,... 40.
by Yoshio Mimura, Kobe, Japan
367392
3673922 = 1686 * 1687 + 1688 * 1689 + 1690 * 1691 + 1692 * 1693 + ... + 9338 * 9339.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan
369385
The quadratic polynomial 369385X2 - 1934000X + 2724544 takes the values 10772, 5782, 4972, 9482, 15132, 21022 at X = 1, 2,..., 6.
Page of Squares : First Upload May 4, 2013 ; Last Revised May 4, 2013by Yoshio Mimura, Kobe, Japan