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Jan
27
reviewed Approve suggested edit on Is the empty graph a tree?
Jan
25
reviewed No Action Needed Show that Z2 is not conservative over PA
Jan
24
reviewed Approve suggested edit on number of simple representations
Jan
24
reviewed Reject suggested edit on product of two riemann integrable is riemann integrable
Jan
18
reviewed No Action Needed Strictly convex renormings making power bounded operators into contractions
Jan
18
reviewed Looks Good Transition probabilities in coupled Markov chains
Jan
18
reviewed Looks Good Cyclotomic Fields over Q and prime ideals
Jan
9
reviewed Approve suggested edit on Explicit form for hermitian structure $h$ with respect to $\omega$
Jan
9
comment Hilbert's syzygy theorem in the analytic setting
Dear Eric, I added a true link towards your question on Math.SE, I hope you do not mind.
Jan
9
revised Hilbert's syzygy theorem in the analytic setting
I added a true link to the question on Math.SE
Jan
2
reviewed No Action Needed How to compute the Hurewicz image of a stable map into real K theory
Jan
1
reviewed Reviewed How much information does the multiplicative semigroup of an algebra contain?
Dec
24
reviewed No Action Needed Integral of Square of Mean Curvature
Nov
30
revised Lagrangian complement in a symplectic vector bundle
added 17 characters in body; edited title
Nov
30
asked Lagrangian complement in a symplectic vector bundle
Nov
28
reviewed Close Metric-space with a ball inside a smaller ball
Nov
26
reviewed Approve suggested edit on A argument related measurable partitions in dynamic system
Nov
24
reviewed Approve suggested edit on Classical invariants involving exterior powers of standard representation
Nov
24
reviewed Approve suggested edit on Squarefree Parts of Mersenne Numbers
Nov
18
comment Is there a Legendrian Neighbourhood Theorem also for non-cooriented contact manifolds?
Dear @G_infinity, so, on a neighbourhood of $\mathbb P_x(T^\ast M)$ in $\mathbb P(T^\ast M)$, there doesn't exist any contact form $\alpha$, otherwise it would determine a global section of the line bundle. Thank you very much.