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Instead of being a cone containing a meristem (a cluster of proliferating cells that drives the root's growth) it will be a cone containing a motor, a light-emitting diode and a battery.
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Let be a convex cone (containing 0).
Now, the result is a consequence of Corollary 2.3.9 in [5] which says that a generator which is a convex cone containing the constant functions and is closed under pointwise convergence is the maximal generator of the order.
Proof Let us see that ℛ is a convex cone containing the constant functions and closed under pointwise convergence.
Let P be a cone.
Let be a cone in.
Let be a cone metric space, a normal cone.
In fact, some sufficient conditions to guarantee the existence of the solution for GSVEP, by relaxing the lower semicontinuity, quasiconvexity on the mappings and without assuming the non-triviality (that is, each cone contains a nonzero element) of the dual cones of the spaces, which in most of references are assumed to be nontrivial, are given.
Let and, then, (i) and are closed sets contained in, and is a cone.
Since is a closed convex cone contained in, has a compact base.
Then is a cone in.
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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