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| bio | website | juaninf.blogspot.com |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 1 year, 8 months |
| seen | 4 hours ago | |
| stats | profile views | 148 |
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1d |
comment |
Continuous Function + open set When you say: "$T(x) \in S_0" is "T^{-1}(x) \in S_0$"? |
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1d |
comment |
Continuous Function + open set Why the inverse image preserver set inclusion? |
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1d |
comment |
Continuous Function + open set Which is the guarantee that such for all $\epsilon$ the $\delta$-neighborhood belong $S_0$? |
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1d |
comment |
Continuous Function + open set but Why $Tx \in S \Rightarrow x \in S_0$? |
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1d |
asked | Continuous Function + open set |
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May 13 |
comment |
Properties matrix $A^2=I$ ok, and this question -- How I will be able to represent $A := \sum_{1\le k\le n}\lambda_k P_k$ What's are the $P_k$? where $\lambda k$ are the eigenvalues and $P_k$ are projections |
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May 13 |
comment |
Properties matrix $A^2=I$ then only $I$ and $-I$ satisfy $A^2=I$? |
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May 13 |
comment |
Properties matrix $A^2=I$ two dimensions? I don't understand your question |
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May 13 |
comment |
Properties matrix $A^2=I$ understand, ... and How I will be able to represent $A := \sum_{1\le k\le n}\lambda_k P_k$? What's are the $P_k$? where $\lambda_k$ are the eigenvalues and $P_k$ are projections |
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May 13 |
comment |
Properties matrix $A^2=I$ understand, ... and How I will be able to represent $A := \sum_{1\le k\le n}\lambda_k P_k$? What's are the $P_k$? where $\lambda_k$ are the eigenvalues and $P_k$ are projections |
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May 13 |
comment |
Properties matrix $A^2=I$ understand, ... and How I will be able to represent $A := \sum_{1\le k\le n}\lambda_k P_k$? What's are the $P_k$? where $\lambda_k$ are the eigenvalues and $P_k$ are projections |
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May 13 |
asked | Properties matrix $A^2=I$ |
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May 12 |
accepted | Factorizable vector |
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May 12 |
comment |
Factorizable vector @anon thank by your replys, the vector space is $\mathbb{C}^4$ and the unitary operator $U_1\otimes U_2 \in \mathbb{C}^{4\times 4}$ |
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May 12 |
revised |
Factorizable vector added 9 characters in body |
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May 12 |
comment |
Factorizable vector mmm, then I will be able to say: Any vector $|\psi\rangle$ belong to set with the form $V\otimes W$? |
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May 12 |
revised |
Factorizable vector added 17 characters in body |
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May 12 |
comment |
Factorizable vector not, because if this happens then $|\psi\rangle$ is factorizable |
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May 12 |
revised |
Factorizable vector added 142 characters in body; edited tags |
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May 12 |
asked | Factorizable vector |
