The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. Does Roe mean that $X_j\cap \mathrm{Supp}(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details such as definitions are needed, let me know.)
The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. Does Roe mean that $X_j\cap \mathrm{Supp}(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details such as definitions are needed, let me know.)
The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. Does Roe mean that $X_j\cap \mathrm{Supp}(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details are needed, let me know.)
The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. Does ReoRoe mean that $X_j\cap \mathrm{Supp}(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details such as definitions are needed, let me know.)
The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. Does Reo mean that $X_j\cap \mathrm{Supp}(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details such as definitions are needed, let me know.)
The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. Does Roe mean that $X_j\cap \mathrm{Supp}(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details such as definitions are needed, let me know.)
The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. DoseDoes Reo mean that $X_j\cap Supp(u)=\emptyset $$X_j\cap \mathrm{Supp}(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details such as definitions are needed, let me know.)
The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. Dose Reo mean that $X_j\cap Supp(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details such as definitions are needed, let me know.)
The following picture is lemma 4.23 in Lectures on Coarse Geometry by John Roe:
I guess the $E_i$ in the centered formula is $X_i$. Does Reo mean that $X_j\cap \mathrm{Supp}(u)=\emptyset $ implies $\lambda(E_j)u=0$? But I can't work out. Can someone help me? (If more details such as definitions are needed, let me know.)
