The phrase "a collection of empty" is not correct and lacks clarity in written English.
It may be intended to describe a group or assortment of empty items or spaces, but it requires additional context to be meaningful.
Example: "The artist displayed a collection of empty frames, emphasizing the absence of the artwork."
Alternatives: "a group of voids" or "an assortment of emptiness".
In front of one house there was a collection of empty liquor bottles, lined up as neatly as bowling pins.
I'm left with a collection of empty terracotta pots gathered on a shelf, as if I'm some kind of serial killer who keeps trophies.
In 2004, after Rodenstock abandoned the apartment, Klein entered his former tenant's cellar and discovered a collection of empty bottles and a stack of apparently new wine labels.
Her daughter, the one who originally introduced her to Minna, is also more fascinated than threatened — "Maybe she's into recycling," she says about a collection of empty liquor bottles, adding that the room reminds her of "a folk altar.
After being introduced to Samuel's content, I came across a tweet of his linking to the site emptystat.es, a collection of empty state screenshots that's been taking user submissions since 2013.
After being introduced to Samuel's content, I came across a tweet of his linking to the site emptystat.es, a collection of empty state screenshots that's been taking user submissions since 2013.
If you can imagine an MC Escher-like Broadway musical sung in Chinese and starring a collection of animated empty suits, you're on the way to understanding this strange new video from Foresters.
Let X be a non-empty set, F : X → 2 X, where 2 X is a collection of non-empty subset of X and α : X × X → [ 0, ∞ ) be a mapping. We say that F is α ∗ -admissible if the following condition holds: for x, y ∈ X for which α ( x, y ) ≥ 1 ⟹ α ∗ ( F x, F y ) ≥ 1, where α ∗ ( F x, F y ) : = inf { α ( a, b ) | a ∈ F x, b ∈ F y }.
Let X be a non-empty set, F : X → 2 X, where 2 X is a collection of non-empty subset of X and α : X × X → [ 0, ∞ ) be a mapping. We say that F is α-admissible whenever for each x ∈ X and y ∈ F x with α ( x, y ) ≥ 1, we have α ( y, z ) ≥ 1 for all z ∈ F y. Remark 2.4 If F is α ∗ -admissible, then F is also α-admissible.
He has a collection of hundreds of empty Gatorade bottles and cannot answer why.
Better to view it, he said, as a collection of items emptied from his pockets after a journey or, more precisely, gathered one recent morning from the shore near where he lives in Prince's Bay.
