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QuantumFramework

Tutorials

  • Getting Started

Guides

  • QuantumPhaseSpaceTranform
  • Wolfram Quantum Computation Framework

Tech Notes

  • Bell's Theorem
  • Circuit Diagram
  • Example Repository Functions
  • Exploring Fundamentals of Quantum Theory
  • Quantum object abstraction
  • Tensor Network
  • Quantum Computation

Symbols

  • QuantumBasis
  • QuantumChannel
  • QuantumCircuitMultiwayGraph [EXPERIMENTAL]
  • QuantumCircuitOperator
  • QuantumDistance
  • QuantumEntangledQ
  • QuantumEntanglementMonotone
  • QuantumEvolve
  • QuantumMeasurement
  • QuantumMeasurementOperator
  • QuantumMeasurementSimulation
  • QuantumMPS [EXPERIMENTAL]
  • QuantumOperator
  • QuantumPartialTrace
  • QuantumPhaseSpaceTransform
  • QuantumShortcut [EXPERIMENTAL]
  • QuantumStateEstimate [EXPERIMENTAL]
  • QuantumState
  • QuantumTensorProduct
  • QuantumWignerMICTransform [EXPERIMENTAL]
  • QuantumWignerTransform [EXPERIMENTAL]
  • QuditBasis
  • QuditName
Wolfram`QuantumFramework`
QuantumEntangledQ
​
QuantumEntangledQ
[qs,s]
gives
True
if the subsystems in the discrete quantum state
qs
are entangled at bipartition list
s
, and
False
otherwise.
​
Details and Options

Examples  
(3)
Basic Examples  
(3)
Check whether a pure quantum state is entangled:
In[1]:=
QuantumEntangledQ

QuantumState
["PhiPlus"]
Out[1]=
True
​
Check whether a subsystem of a pure quantum state is entangled:
In[1]:=
QuantumEntangledQ

QuantumState
["W"],{{1},{3}}
Out[1]=
True
​
Check whether a mixed state is entangled:
In[1]:=
QuantumEntangledQ

QuantumState
[IdentityMatrix[4]/4],{{1},{2}}
Out[1]=
False
SeeAlso
QuantumState
RelatedGuides
▪
Wolfram Quantum Computation Framework
""

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