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squashe

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The answer SQUASHE has 0 possible clue(s) in existing crosswords.

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The word SQUASHE is NOT valid in any word game. (Sorry, you cannot play SQUASHE in Scrabble, Words With Friends etc)

There are 7 letters in SQUASHE ( A1E1H4Q10S1U1 )

To search all scrabble anagrams of SQUASHE, to go: SQUASHE?

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Scrabble results that can be created with an extra letter added to SQUASHE

QUASHERS SQUASHED SQUASHER SQUASHES

7 letters out of SQUASHE

QUASHES

6 letters out of SQUASHE

SQUASH

5 letters out of SQUASHE

ASHES QUASH QUASS SHEAS

4 letters out of SQUASHE

HAES HUES SASH SEAS SHEA SHES SUES SUQS USES

3 letters out of SQUASHE

AHS ASH ASS EAU ESS HAE HAS HES HUE QUA SAE SAU SEA SHA SHE SUE SUQ USE

2 letters out of SQUASHE

AE AH AS EH ES HA HE SH UH US

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Definitions of squashe in various dictionaries:

SQUASHE - Squashed entanglement, also called CMI entanglement (CMI can be pro noun ced "see me"), is an information theoretic measure of quantum entanglement fo...

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Squashe might refer to
Squashed entanglement, also called CMI entanglement (CMI can be pronounced "see me"), is an information theoretic measure of quantum entanglement for a bipartite quantum system. If
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* {\displaystyle \varrho _{A,B}}
* is the density matrix of a system
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* {\displaystyle (A,B)}
* composed of two subsystems
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* {\displaystyle A}
* and
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* B
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* {\displaystyle B}
* , then the CMI entanglement
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* E
*
* C
* M
* I
*
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* {\displaystyle E_{CMI}}
* of system
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* {\displaystyle (A,B)}
* is defined by* where
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* K
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* {\displaystyle K}
* is the set of all density matrices
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* Λ
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* {\displaystyle \varrho _{A,B,\Lambda }}
* for a tripartite system
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* {\displaystyle (A,B,\Lambda )}
* such that
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* {\displaystyle \varrho _{A,B}=tr_{\Lambda }(\varrho _{A,B,\Lambda })}
* . Thus, CMI entanglement is defined as an extremum of a functional
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* {\displaystyle S(A:B|\Lambda )}
* of
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* {\displaystyle \varrho _{A,B,\Lambda }}
* . We define
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* {\displaystyle S(A:B|\Lambda )}
* , the quantum Conditional Mutual Information (CMI), below. A more general version of Eq.(1) replaces the ``min" (minimum) in Eq.(1) by an ``inf" (infimum). When
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* {\displaystyle \varrho _{A,B}}
* is a pure state,
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* ...
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