Dragon Shield Matte Dual Art Sleeves – Edgar Markov is an art sleeve built on Dragon Shield's two-colour Matte Dual sleeve, with the artwork printed directly onto the sleeve. One pack holds 100 standard-size sleeves for cards up to 63 x 88 mm, the size used by Magic: The Gathering, Pokémon, Disney Lorcana and One Piece.
At a glance
- Size: Standard (cards up to 63 x 88 mm / 2½" x 3½")
- Count: 100 sleeves per pack
- Finish: Matte Dual Art (two-colour sleeve, printed artwork)
- Fits: Magic: The Gathering, Pokémon, Disney Lorcana, One Piece and other standard-size card games
- Not for: Yu-Gi-Oh! and other Japanese-size cards – see "Which one do I need?" below
From Dragon Shield
Command a ruthless Vampire dynasty under Edgar Markov’s rule.
Magic: The Gathering™ and Dragon Shield present Edgar Markov Matte Dual Art Sleeves, celebrating the ancient founder of Innistrad’s vampire bloodlines. Ruthless, immortal, and feared across centuries, Edgar commands relentless waves of Vampires that threaten to consume the battlefield in crimson fury.
The Legendary Series celebrates iconic legendary creatures from Magic: The Gathering™. This series brings fan-favorite legends from across the Multiverse, forged onto sleeves of unparalleled quality.
Dragon Shield Matte Dual Art Sleeves are a gorgeous twist on the ever-popular Matte Art Sleeves. The black interior elegantly frames your black-bordered cards and makes card art stand out. Matte Dual Art sleeves have a lightly textured back for a smooth shuffle feel.
The artwork is printed directly onto the sleeves, ensuring high-quality, durable, and peel-free artwork.
The sleeves come in a reusable cardboard box containing 100 standard-size sleeves for trading cards measuring up to 63 x 88 mm (2½" x 3½"). Great for TCGs like Magic: The Gathering™.
Quick facts
| Brand | Dragon Shield |
|---|---|
| Line | Matte Dual Art |
| Series | Legendary Series |
| Artwork | Edgar Markov |
| Card size | Standard – fits cards up to 63 x 88 mm |
| Sleeves per pack | 100 |
| Manufacturer code | AT-16537 |
| EAN / barcode | 5706569165376 |
Which one do I need?
| Sleeve | What it fits | Use it for | Per pack |
|---|---|---|---|
| Standard sleeves (this pack) | Standard-size cards up to 63 x 88 mm | Magic: The Gathering, Pokémon, Lorcana, One Piece | 100 |
| Japanese size sleeves | Japanese-size cards (59 x 86 mm); the sleeve is 62 x 89 mm | Yu-Gi-Oh! and other Japanese-size games | 60 |
| Perfect Fit inner sleeves | Goes on the card first, inside your normal sleeve (card measures 64 x 89 mm once in it) | Double-sleeving valuable standard-size cards | 100 |
| Outer sleeves | Goes over a card that is already sleeved | Protecting art sleeves or triple-sleeving | 100 / 60 |
Sizes from Dragon Shield's published size notes. Japanese-size Dragon Shield sleeves come 60 to a pack.
FAQ
Will these sleeves fit Magic: The Gathering, Pokémon, Lorcana and One Piece cards?
Yes. All four use standard-size cards, and these sleeves are made for cards up to 63 x 88 mm (2½" x 3½").
Do they fit Yu-Gi-Oh! cards?
Yu-Gi-Oh! cards are Japanese size (59 x 86 mm), smaller than the cards these are made for. Pick Dragon Shield Japanese size sleeves (62 x 89 mm), which are made for that card size.
How many sleeves do I need for a deck?
One sleeve per card. A 100-count pack covers a 60-card deck with 40 spares, or exactly one 100-card Commander deck, so grab a second pack if you want spares.
Can I double-sleeve with these?
Yes. Put each card in a Dragon Shield Perfect Fit inner sleeve first, then slide it into this sleeve.
What makes Matte Dual different from regular Matte?
Matte Dual pairs two colours, one on the back and one on the interior, and Dragon Shield makes every Matte Dual fully opaque. The back keeps the textured matte shuffle feel.
Pairs with
- Dragon Shield Perfect Fit Sideloaders, Clear (100) – inner sleeves for double-sleeving
- Dragon Shield Perfect Fit Sealable, Clear (100) – inner sleeves that close on all four sides
- Deck boxes – somewhere to keep the sleeved deck
- Dragon Shield sleeve guide – Matte vs Matte Dual and every size explained
