hannes wrote:
An introduction to Singular is the chapter "Getting started" from the manual
(as web page: see
http://www.singular.uni-kl.de/Manual/latest/sing_5.htm) or the tutorial (which is a collection of some of the examples from the Singular manual, see
http://www.mathematik.uni-kl.de/ftp/pub ... utor.ps.gzThank you for the reply,
I have already seen the two websites, but the problem to access
to start Singular (for me) needs a hard work. Here is more details
about my question. To use the present manual we need to know all the invariants in advanced Commutative algebra &algbraic geomery. My knowledge in Com.Alg. is limited(commutative ring theory as in Gilmer Book). My goal is to produce procedures in Singular using just the first level in com.Alg. and elementary Alg.geometry. For example, how to use lists as in Cocoa software. As examples how to return (a list)coefficients of a given polynomial and vice vesa. how to define lists
like >list L=(F| conditions on F). i.e., is it easy to handle lists in Singular as in Cocoa software, ect.
thank you.
[quote="hannes"]An introduction to Singular is the chapter "Getting started" from the manual
(as web page: see
http://www.singular.uni-kl.de/Manual/latest/sing_5.htm
) or the tutorial (which is a collection of some of the examples from the Singular manual, see
http://www.mathematik.uni-kl.de/ftp/pub/Math/Singular/doc/tutor.ps.gz[/quote]
Thank you for the reply,
I have already seen the two websites, but the problem to access
to start Singular (for me) needs a hard work. Here is more details
about my question. To use the present manual we need to know all the invariants in advanced Commutative algebra &algbraic geomery. My knowledge in Com.Alg. is limited(commutative ring theory as in Gilmer Book). My goal is to produce procedures in Singular using just the first level in com.Alg. and elementary Alg.geometry. For example, how to use lists as in Cocoa software. As examples how to return (a list)coefficients of a given polynomial and vice vesa. how to define lists
like >list L=(F| conditions on F). i.e., is it easy to handle lists in Singular as in Cocoa software, ect.
thank you.