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Sep
24
comment A generalization of real characters on a group
@YCor, yes initially $G$ and $A$ both were algebras. I reformulated this for the case when $G$ is a group.
Sep
24
asked A generalization of real characters on a group
Sep
24
accepted When is the Fourier algebra $A(G)$ enough close to the Fourier-Stieltjes algebra $B(G)$?
Sep
24
comment When is the Fourier algebra $A(G)$ enough close to the Fourier-Stieltjes algebra $B(G)$?
Yemon, I think you meant $A(G)\subseteq C_0(G)$.
Sep
24
comment When is the Fourier algebra $A(G)$ enough close to the Fourier-Stieltjes algebra $B(G)$?
Ah, I see! No, I meant the usual set of zeroes: $\text{Ker}f=\{x:\ f(x)=0\}$. Yemon, where is this written, about "iff $G$ is amenable"?
Sep
24
comment When is the Fourier algebra $A(G)$ enough close to the Fourier-Stieltjes algebra $B(G)$?
Yemon, thank you, yes, I mean the usual kernel. Actually, I don't know, in which other sense it can be understood. Can you give a reference?
Sep
24
asked When is the Fourier algebra $A(G)$ enough close to the Fourier-Stieltjes algebra $B(G)$?
Sep
19
comment When is the induced representation factored through the initial one?
My $H$ is normal. Ben, I need a reference. I must refer to a textbook or to a paper in my text.
Sep
18
comment When is the induced representation factored through the initial one?
Ben, can this be true when $H$ is normal?
Sep
16
accepted When is the induced representation factored through the initial one?
Sep
16
comment When is the induced representation factored through the initial one?
Thank you, Ben.
Sep
15
comment When is the induced representation factored through the initial one?
I tried to input a diagram, but they seem to do not work here. Is it possible to use diagrams in MO?
Sep
15
asked When is the induced representation factored through the initial one?
Aug
17
comment Identities that connect antipode with multiplication and comultiplication
This is what I need, thank you!
Aug
17
accepted Identities that connect antipode with multiplication and comultiplication
Aug
13
comment Is the ideal of functions vanishing at a set complementable in $C(X)$?
@NarutakaOZAWA, could you, please, give the reference?
Aug
13
comment Is the ideal of functions vanishing at a set complementable in $C(X)$?
Yes, that's unexpected. Thank you, Bill.
Aug
13
accepted Is the ideal of functions vanishing at a set complementable in $C(X)$?
Aug
13
comment Is the ideal of functions vanishing at a set complementable in $C(X)$?
Yes, excuse me and thank you!
Aug
12
comment Is the ideal of functions vanishing at a set complementable in $C(X)$?
But $\beta{\mathbb N}\setminus{\mathbb N}$ is not closed in $\beta{\mathbb N}$.