


Balance from Summer Magic, graded by Beckett. Overall grade is 10, while subgrades are: centering 10, corners 10, edges 10, surface 10. The case (not the card) is signed by the artist, Mark Poole. Please check the scans. It’s hard to explain the rarity of this card. A Summer Magic Balance is already an ultra rare card. Although there’s no official print run, it seems unlikely that more than 50 were ever printed. On the other hand, “Black label” (10 on every subgrade) BGS cards are extremely rare. Last August I checked how many Alpha and Beta cards ever received this grade. There were only 24. 24 in the whole world. For comparison, by then 9541 cards from Alpha and Beta combined had received a grade of 9.5 or better. So when we combine both factors, we find that this card is indescribably rare. The probability of another Summer Magic Balance being graded Quad 10 too is negligible. This will always be the most desirable Summer Magic Balance. And considering that Summer Magic is by far the rarest set in which Balance was printed, this could be considered as the most desirable Balance in the world, and it’ll very likely stay always like that. This is your chance to invest in a piece of history, high graded cards like this one are extremely undervalued in comparison to those in other collectibles like sports cards, coins or stamps, where Mint specimens are worth way more than worse condition ones. It’s just a matter of time that cards like this one become way more expensive. If you have any doubts, don’t hesitate to send me a message. The item “BGS 10 QUAD Black Label Summer Magic Balance Magic MTG Graded” is in sale since Saturday, October 21, 2017. This item is in the category “Toys & Hobbies\Collectible Card Games\Magic\ The Gathering\MTG Individual Cards”. The seller is “foiljapanese” and is located in Sant Julià de Lòria. This item can be shipped worldwide.
- Language: English
- Card Condition: Near Mint or better
- Brand: Wizards of the Coast
- Set: Summer Magic
- Color: White
- Card Type: Sorcery
- Rarity: Rare
