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Prime numbers, diophantine equations, diophantine approximations, analytic or algebraic number theory, arithmetic geometry, Galois theory, transcendental number theory, continued fractions

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On the equation $x^3 + y^3 = z^4$

$x^3+y^3=z^4$ ----$(1)$ In the solution given by @Nulhomologous, if we put $(s,t)=(2,1)$ we get: $9^3+18^3=9^4$ Where the integer 'nine' is a common factor. Eqn.(1) has another parametrization & is s …
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Rational points on the elliptic curve $y^2 = x^{3} - t^{2}z^3$

Above equation shown below: $y^2=x^3-t^2z^3$ ----(1) Equation $(1)$ has parametric solution given below: $x=m^4-3m^2+3$ $y=m(m^4-3m^2+3)^2$ $z=(m^2-1)(3m^2-m^4-3)$ $t=1$ For, $m=2$, we get: $(x,y,z,t …
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