If L is a matrix, then it must have only one row. For all of these types, the result is generated by only the lead terms given: no Groebner bases are computed. See
monomialIdeal(Ideal) if the lead terms of a Groebner basis is desired.
i1 : R = ZZ/101[a,b,c];
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i2 : I = monomialIdeal(a^3,b^3,c^3, a^2-b^2)
2 3 3
o2 = monomialIdeal (a , b , c )
o2 : MonomialIdeal of R
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i3 : M = monomialIdeal vars R
o3 = monomialIdeal (a, b, c)
o3 : MonomialIdeal of R
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i4 : J = monomialIdeal 0_R
o4 = 0
o4 : MonomialIdeal of R
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