How to show that the ideal of curve given parametrically by $x=t^3,y=t^4,z=t^5$ can not be generated by two elements?
3327
Height and minimal number of generators of an ideal
81225
A problem about parametric integral
149136
On the height of an ideal
52960
Show that the curve $x^2+y^2-3=0$ has no rational points
113136
Generators of the ideal correspond to $d$-uple embedding
148788
Polynomial ring ideal. Show that $(f) \cap R_N = (0) \iff f \notin R_N$
1531
Exercise from Geometry of algebraic curves by Arbarello, Cornalba, Griffiths, Harris
6307
maximal ideal not containing some expression
18406
An ideal whose radical is maximal is primary
95031
Find generators of the ideal of an algebraic set
155745
Ideals of $\mathbb{Z}[X]$
113582
How can I find an element $x\not\in\mathfrak mM_{\mathfrak m}$ for every maximal ideal $\mathfrak m$
50445
Explaining the product of two ideals
78945
Are the rings $k[[t^3,t^4,t^5]]$ and $k[[t^4,t^5,t^6]]$ Gorenstein? (Matsumura, Exercise 18.8)
74150
Problem on the number of generators of some ideals in $k[x,y,z]$
17991
Nonconstant polynomials do not generate maximal ideals in $\mathbb Z[x]$
26010
Parabola in parametric form