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  • 0 posts edited
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  • 31 votes cast
May
20
comment Is the determinant of a matrix lower when all its elements are lower?
Please read more carefully, now I pointed it better but before I stated that A only is stochastic.
May
20
revised Is the determinant of a matrix lower when all its elements are lower?
added 221 characters in body
May
20
comment Is the determinant of a matrix lower when all its elements are lower?
Thank you very much, please see edits.
May
20
comment Is the determinant of a matrix lower when all its elements are lower?
Thank you :) What if A were stochastic?
May
20
revised Is the determinant of a matrix lower when all its elements are lower?
added 157 characters in body
May
20
asked Is the determinant of a matrix lower when all its elements are lower?
May
20
accepted Determinant of matrix composition
May
20
revised Determinant of matrix composition
added 60 characters in body
May
20
asked Determinant of matrix composition
May
15
comment A matricial process to assign different values to elements of a diagonal matrix
I mean just products and sums...
May
15
asked A matricial process to assign different values to elements of a diagonal matrix
Apr
19
accepted Manipulating ergodic Markov chains in order to make them non-ergodic
Apr
19
comment Manipulating ergodic Markov chains in order to make them non-ergodic
Thank you for the idea, please see my edit
Apr
19
revised Manipulating ergodic Markov chains in order to make them non-ergodic
added 362 characters in body
Apr
19
comment Manipulating ergodic Markov chains in order to make them non-ergodic
I voted for closing the one in stat
Apr
19
asked Manipulating ergodic Markov chains in order to make them non-ergodic
Mar
28
awarded  Tumbleweed
Mar
21
asked Adding metric to matroids in order to describe graphs whose vertices are points in Euclidean space
Feb
29
accepted How to deal with Ideals generation from a Poset of sets including the empty set?
Feb
29
comment How to deal with Ideals generation from a Poset of sets including the empty set?
In your example, subset $\{\{1\}\}$ when considered generates as ideal element $\{\emptyset,\{1\}\}$ right? So ideals for all subsets in poset are not distinct, some of them are the same and for this reason I do not have $2^{|S|}$ ideals but a less number of them.