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Here, we set Δ equal to - 1 / 2 log ( eπℏ ) Open image in new window to obtain the minimum uncertainty relation when S(σ x ) + S(σ p ) = 0.
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data and will lead to the minimum uncertainty condition.
But, remarkably, this proposal does not use the uncertainty relation as one of its fundamental principles.
Indeed, Heisenberg says: "the uncertainty relation does not hold for the past".
A minimum uncertainty of 0.01 nT was imposed in order to reflect the added uncertainty due to rounding errors.
Here, we investigate this matter in a quantitative way using the new uncertainty relation.
The necessary conditions for violation (reduction) of the Heisenberg-type uncertainty relation are discussed in detail.
A function h is called extremal, if equality holds for it in the uncertainty relation.
Suppose now that the uncertainty relation is σ p σ r ≥ fu.
This reduction of the uncertainty relation is due to information gain from the cylindrical boundary condition.
Under the minimum uncertainty condition, the total amount of information can be maintained constant.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com