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Exact(13)
To illustrate this, let be the identity map.
(ii) Let id be the identity map of ((0,infty)).
In particular, if we take g to be the identity map on X, then f is trivially I-absorbing.
If we set g in Theorem 3.3 to be the identity map on X, then we obtain the following result.
If in Corollary 2.10 we let be the identity map on, then we obtain Theorem of [1].
Corollary 2.13 generalizes Theorem of [3] and if in Corollary 2.13 we let be the identity map on, then we obtain Theorem of [1].
Similar(47)
Let be the identity mapping of.
Let be the identity mapping on.
Let be the identity mapping in Theorem 4.1, we have the following result.
Since, we take the isomorphism of onto to be the identity mapping.
Let be the identity mapping in Theorem 3.1, we also have the following result.
More suggestions(17)
be the shift map
be the identity operator
be the disparity map
be the confidence map
be the zero map
be the solution map
be the inclusion map
be the identity component
be the nonlinear map
be the identity network
be the road map
be the power map
be the identity bureau
be the convex map
be the quotient map
be the identity mapping
be the identity function
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com