New!
[128. Equal sums and equal products (2012.2.1)]
[127. Happy New Year! (2012.1.3)]
[126. Any non-zero rational number m is the sum of three rational cubes
in an infinite number of non-trivial ways. (2011.12.6)]
[125. New parametric solutions of x^3 + y^3 + z^3 = t^2 (2011.11.16)]
[124. Equal Sums of Eighth Powers et 1 (2011.10.11)]
[123. Equal Sums of Fourth Powers et 1 (2011.9.13)]
[122. Equal Sums of Fifth Powers et 1 (2011.8.23)]
[121. Equal Sums of Sixth Powers et 1 (2011.8.1)]
[120. Equal Sums of Seventh Powers et 1 (2011.7.18)]
[119. Equal Sums of Eighth Powers (2011.7.1)]
[118. Solutions of x^4 + y^4 + z^4 = w^n (2011.6.3)]
[117. EQUAL SUMS OF ELEVENTH POWERS (2011.5.6)]
[116. Solutions of x^4 + y^4 + z^4 = nw^3 (2011.4.1)]
[115. EQUAL SUMS OF SEVENTH POWERS (2011.3.4)]
[114. New solution: 3047 = 234115946^3 - 81713665^3 - 2* 183146068^3 (2011.2.16)]
[113. Generalized Taxicab Number Part 2 (2011.2.1)]
[112. Happy New Year! (2011.1.1)]
[111. Generalized Taxicab Number (2010.12.3)]
[110. x1^4 + x2^4 +...+ xn^4 = nw^2 (2010.11.1)]
[109. ON EQUAL SUMS OF NINTH POWERS Part 2 (2010.10.1)]
[108. Solutions of x^4 + y^4 + z^4 = nw^2 (2010.9.1)]
[107. Any rational number N is the sum and difference of four rational fourth powers
in an infinite number of ways. (2010.8.1)]
[106. ON EQUAL SUMS OF NINTH POWERS (2010.7.20)]
[105. Solutions of x^4 + y^4 = cz^2 (2010.8.6)(2010.8.5)(2010.7.1)]
[104. Solutions of X^3 + Y^3 + Z^3 = mW^3 (2010.6.1)]
[103. 3956= 3481598477^3 - 1323591649^3 - 2* 2711779804^3 (2010.5.11)]
8779= 64325766916^3 - 11325451823^3 - 2* 50962343435^3
[102. Solutions of x3 + y3 + z3 = tn (2010.5.1)]
[101. A4+ B4+ C4 = D4+ E4 Part 2 (2010.4.10)]
[91. Solutions of a^4 + b^4 + c^4 + d^4 = (a+b+c+d)^4 (2010.4.11)(2010.4.7)(2010.4.2)(2009.7.30)(2009.7.12)]
[100. x^4 + ay^4 = z^4 + bt^4 (2010.3.31)]
[99. 1 = (4x^4 + 1)^4 -(4x^4)^4 -(4x^3)^4 -(2x)^4 -(3x^2)^4 -(2x^2)^4 +(x^2)^4 (2010.3.26)]
[98. 2 = (8x^5-2x)^4 + (8x^4+1)^4 + (8x^4-1)^4 - (8x^5+2x)^4 - (4x^2)^4 (2010.3.10)]
[97. Ramanujan's identity (4x^5-5x)^4 + (6x^4-3)^4 + (4x^4+1)^4 - (4x^5+x)^4 - (2x^4-1)^4 = 81 (2010.3.3)]
[70. Solutions of a15+a25+a35 = b15+b25+b35 (2010.2.12) (2008.5.1)]
[96. Repunit (2010.1.13)]
[95. A Happy New Year! (2010.1.1)]
[94. On factors of Mersenne numbers. (2009.12.10)]
[93. Solutions of X4 + Y4 = 4481Z2. (2009.11.1)]
[92. Smallest number that is a sum of two n-th powers of positive
rationals but not of two n-th powers of positive integers. (2009.9.6)]
[91. Solutions of a^4 + b^4 + c^4 + d^4 = (a+b+c+d)^4 (2009.7.30)(2009.7.12)]
[90. Solutions of a16+a26+a36 = b16+b26+b36 (2009.6.26)]
[89. Representation by fourth powers Part 2 (2009.6.15)]
[88. 9033964577482532388059482429398457291004947925005743028147465732645880^4 +
4417264698994538496943597489754952845854672497179047898864124209346920^4 +
1439965710648954492268506771833175267850201426615300442218292336336633^4 =
9161781830035436847832452398267266038227002962257243662070370888722169^4 (2009.6.1)]
[87. Representation by fourth powers (2009.5.1)]
[86. A4+ B4+ C4+ D4+ E4= F4 (Ramanujan's identities, again x 2) (2009.3.16)]
[85. x4+y4+z4 = nw4 (2009.3.1)]
[84. A4=B4+C4+D4+E4 (2009.2.10)]
[83. A Happy New Year! (2009.1.1)]
[82. Table of the solutions for x3+by3+cz3=0. (2008.12.3)]
[81. Every integer is a sum of four cubes of integers? (2008.11.1)]
[80. Table of the solutions for A4+B4+C4=D4 Part 2 (2008.10.5)]
[79. 1300643009914004+ 4408049425801604+ 5148181012992894= 5736463218719614 (2008.9.15)]
[78. Table of the solutions for A4+B4+C4=D4 (2008.9.1)]
[77. 12597684734=11667058404+8593964554+5889033364 (2008.9.1)]
8738221214=7693212804+6067108714+5584244404
17878823374=16629976634+12377969604+6863980004
18717138574=15935130804+15535564404+926224014
[76. 478867402721149764 + 88134256704402404 + 568278133081117854 = 629405169034106014 (2008.8.13)]
35790871473754404 +148900264334684714 + 185659451142167204 = 202495067095797214 (2008.8.13)]
[75. New solutions of n=x3+y3+2z3 (2009.1.15)(2008.7.31)(2008.7.13)(2008.6.22)]
[74. Solve the Diophantine equation like Diophantus (2008.6.15)]
[73. N=5,6,and 7 mod 8 is always a congruent number (2008.6.1)]
[72. 49875884196554+24804526756004+5020388539764=50622976992574 (2008.5.15)]
[71. 4 + 27 = 31!? (2008.5.12)]
[70. Solutions of a15+a25+a35 = b15+b25+b35 (2008.5.1)]
[69. Sierpinski problem (2008.4.11)]
[68. Sums of three cubes (2008.2.7)(2008.1.15)(2008.1.8)(2008.1.5)]
[67. A Happy New Year! (2008.1.1)]
[66. 58219814004+153558313604+1409765514=154345478014 (2007.10.24)]
[65. A16+ A26+ ....+ A66 = B16+ B26+ ....+ B66 (2007.10.15)]
[64. A16+ A26+ ....+ A56 = B16+ B26+ ....+ B56 (2007.10.15)]
[63. EQUAL SUMS OF SEVENTH POWERS (2007.8.20)(2007.10.15)]