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 2021-04-25 20:35:24 +0200 received badge ● Famous Question (source) 2019-09-23 14:08:40 +0200 received badge ● Popular Question (source) 2019-09-23 14:08:40 +0200 received badge ● Notable Question (source) 2017-09-30 19:29:33 +0200 received badge ● Student (source) 2017-09-30 19:25:03 +0200 asked a question Multivariable equation in multiplicative group Z_p I am able to, in wolfram alpha, plug in the equation 11=x*(y^119)^149mod151 where all numbers are in Z_151 and wolfram is able to give me a set of non-zero solutions (x,y) that I think satisfy (11*y^119, y) I have tried using symbolic equations and the sage quickstart for number theory to replicate this functionality, but I am getting stuck on some integer conversion TypeErrors in sage. I have tried to set it up like: x,y = var('x,y'); qe=(mod(x*(y^119)^149,151)==mod(11,151)) Can someone help me set up this equation, and then solve for all possible non-zero solutions? THanks! 2017-09-30 19:25:03 +0200 asked a question Solving two-variable equations mod p I am able to, in wolfram alpha, plug in the equation 11=x*(y^119)^149mod151 and wolfram is able to give me a set of non-zero solutions (x,y) that I think satisfy (11*y^119, y) I have tried using symbolic equations and the sage quickstart for number theory to replicate this functionality, but I am getting stuck on some integer conversion TypeErrors in sage. I have tried to set it up like: x,y = var('x,y'); qe=(mod(x*(y^119)^149,151)==mod(11,151)) Can someone help me set up this equation, and then solve for all possible non-zero solutions? THanks!