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Topic review - ideal multiplicity |
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Re: ideal multiplicity |
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yes, that is possible, set the correct basering: Code: ring r=....; ideal I=....; qring q=std(I); ideal J=....; mult(std(J));
yes, that is possible, set the correct basering: [code] ring r=....; ideal I=....; qring q=std(I); ideal J=....; mult(std(J)); [/code]
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Posted: Mon Jun 27, 2011 1:27 pm |
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Re: ideal multiplicity |
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Hello,
if for instance, I put I=x2+y3 in the ring O_2 and mult(I), I will calculate the multiplicity of the maximal ideal in O_2/I, is that right?
But, what I wanna do is calculate the multiplicity of a third ideal, for example J=x, in the quocient ring O_2/I. Is that possible?
Bruna
Hello,
if for instance, I put I=x2+y3 in the ring O_2 and mult(I), I will calculate the multiplicity of the maximal ideal in O_2/I, is that right?
But, what I wanna do is calculate the multiplicity of a third ideal, for example J=x, in the quocient ring O_2/I. Is that possible?
Bruna
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Posted: Thu May 26, 2011 12:05 pm |
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Re: ideal multiplicity |
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See mult http://www.singular.uni-kl.de/Manual/la ... htm#SEC315Quote: If the input is a standard basis of an ideal in a (local) ring with respect to a local degree ordering then it returns the multiplicity of the ideal (in the sense of Samuel, with respect to the maximal ideal).
See [b]mult[/b] http://www.singular.uni-kl.de/Manual/latest/sing_275.htm#SEC315 [quote] If the input is a standard basis of an ideal in a (local) ring with respect to a local degree ordering then it returns the multiplicity of the ideal (in the sense of Samuel, with respect to the maximal ideal). [/quote]
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Posted: Wed May 25, 2011 2:06 pm |
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ideal multiplicity |
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Please, I'd like to know if I can compute with Singular the Samuel multiplicity of an ideal (which is a system of paramaters but not necessarily a maximal ideal) in a quocient ring.
Thanks,
Bruna
Please, I'd like to know if I can compute with Singular the Samuel multiplicity of an ideal (which is a system of paramaters but not necessarily a maximal ideal) in a quocient ring.
Thanks,
Bruna
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Posted: Wed May 25, 2011 11:55 am |
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