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Pairing, sometimes known as bonding, is a process used in computer networking that helps set up an initial linkage between computing devices to allow communications between them. The most common example is used in Bluetooth , [ 1 ] where the pairing process is used to link devices like a Bluetooth headset with a mobile phone .
In parliamentary practice, pairing is an informal arrangement between the government and opposition parties whereby a member of a legislative body agrees or is designated by a party whip to be absent from the chamber or to abstain from voting when a member of the other party needs to be absent from the chamber due to other commitments, illness, travel problems, etc.
"Ship" and its derivatives in this context have since come to be in widespread usage. "Shipping" refers to the phenomenon; a "ship" is the concept of a fictional couple; to "ship" a couple means to have an affinity for it in one way or another; a "shipper" or a "fangirl/boy" is somebody significantly involved with such an affinity; and a "shipping war" is when two ships contradict each other ...
Proponents for vote pairing respond that vote pairing does not involve any pecuniary or monetary exchange. Instead, vote swapping is simply an informal, nonbinding agreement between people to vote strategically. In addition, vote pairing is a routine practice in legislative bodies, such as Congress and city councils.
A pairing of vin jaune with walnuts and Comté cheese. Wine and food matching is the process of pairing food dishes with wine to enhance the dining experience. In many cultures, wine has had a long history of being a staple at the dinner table and in some ways both the winemaking and culinary traditions of a region will have evolved together over the years.
Food pairing (or flavor pairing or food combination) is a method of identifying which foods go well together from a flavor standpoint, often based on individual tastes, popularity, availability of ingredients, and traditional cultural practices.
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A pairing is called perfect if the above map is an isomorphism of R-modules. A pairing is called non-degenerate on the right if for the above map we have that e ( m , n ) = 0 {\displaystyle e(m,n)=0} for all m {\displaystyle m} implies n = 0 {\displaystyle n=0} ; similarly, e {\displaystyle e} is called non-degenerate on the left if e ( m , n ...