Pair: Difference between revisions

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==Meld pairs==
==Meld pairs==
A ''meld pair'' is a pair of [[meld card]]s which can [[meld]] into a single [[creature]]. Since two cards of a meld pair do not need to sharing any [[characteristic]]s they are not pairs in the traditional sense.
A '''meld pair''' is a pair of [[meld card]]s which can [[meld]] into a single [[creature]]. Since two cards of a meld pair do not need to sharing any [[characteristic]]s they are not pairs in the traditional sense.


==References==
==References==

Revision as of 13:12, 23 April 2020

The Elemental Blasts, an early mirrored pair from Alpha.

Pairs, in Magic: The Gathering, are any two cards that are more often than not featured in the same set and share a number of characteristics, such as card names, mana costs, rarities, card types (and, if applicable, creature type and power/toughness), and abilities or effects. Pairs of cards may be mirrored pairs or matched pairs.

Matched pairs

A matched pair (or parallel pair) is a pair of cards that are of the same color and the abilities refer to another enemy color (or an allied color or another allied color).[1] Examples of matched pairs include Disciple of Grace and Disciple of Law as well as Aven Smokeweaver and Treetop Sentinel.

Mirrored pairs

A mirrored pair is a pair of cards that are of different colors, often being of enemy colors and featuring color-based abilities that are inverted in the other card of the mirrored pairing.[2][3] Examples of mirrored pairs include White Knight and Black Knight, which is amongst the most iconic mirrored pairs in Magic;[4] Holy Strength and Unholy Strength; Blue Elemental Blast and Red Elemental Blast; and timeshifted cards of Planar Chaos and the original cards to which they pay homage.

R&D calls mirrored cards "reflections". Nowadays they appear at a much lower rate than in early Magic.[5]

Meld pairs

A meld pair is a pair of meld cards which can meld into a single creature. Since two cards of a meld pair do not need to sharing any characteristics they are not pairs in the traditional sense.

References