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CROSSWORD
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pullbacks

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The answer PULLBACKS has 2 possible clue(s) in existing crosswords.

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The word PULLBACKS is VALID in some board games. Check PULLBACKS in word games in Scrabble, Words With Friends, see scores, anagrams etc.

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Definitions of pullbacks in various dictionaries:

noun - a device (as a decorative loop of cord or fabric) for holding or drawing something back

noun - (military) the act of pulling back (especially an orderly withdrawal of troops)

noun - a restraint or drawback

Word Research / Anagrams and more ...

Keep reading for additional results and analysis below.

Possible Crossword Clues
Retreats
Troop withdrawals

Last Seen in these Crosswords & Puzzles
Apr 11 2013 Thomas Joseph - King Feature Syndicate
Dec 25 2008 Thomas Joseph - King Feature Syndicate

Possible Dictionary Clues
Plural form of pullback.
an act of withdrawing troops.

Pullbacks might refer to
In category theory, a branch of mathematics, a pullback (also called a fiber product, fibre product, fibered product or Cartesian square) is the limit of a diagram consisting of two morphisms f : X → Z and g : Y → Z with a common codomain. The pullback is often written* P = X ×Z Yand comes equipped with two natural morphisms P → X and P → Y. The pullback of two morphisms f and g need not exist, but if it does, it is essentially uniquely defined by the two morphisms. In many situtations, X ×Z Y may intuitively be thought of as consisting of pairs of elements (x,y) with x∈X and y∈Y and f(x) = g(y). For the general definition, a universal property is used, which essentially expresses the fact that the pullback is the "most general" way to complete the two given morphisms to a commutative square. * The dual concept of the pullback is the pushout.

Pullbacks might refer to

In category theory, a branch of mathematics, a pullback (also called a fiber product, fibre product, fibered product or Cartesian square) is the limit of a diagram consisting of two morphisms f : X → Z and g : Y → Z with a common codomain. The pullback is often written* P = X ×Z Yand comes equipped with two natural morphisms P → X and P → Y. The pullback of two morphisms f and g need not exist, but if it does, it is essentially uniquely defined by the two morphisms. In many situtations, X ×Z Y may intuitively be thought of as consisting of pairs of elements (x,y) with x∈X and y∈Y and f(x) = g(y). For the general definition, a universal property is used, which essentially expresses the fact that the pullback is the "most general" way to complete the two given morphisms to a commutative square.
* The dual concept of the pullback is the pushout.

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