마모되는 이성 
Fraying Sanity
부여마법 — 마법진 저주
Printed (KO)
부여마법 — 마법진 저주
플레이어에게 부여 각 종료단 시작에, 부여된 플레이어는 자신의 서고 맨 위의 카드 X장을 자신의 무덤에 넣는다. X는 이 턴에 어디에서부터든 그 무덤에 들어간 카드의 개수다.
Oracle text (EN)
Enchantment — Aura Curse
Enchant player At the beginning of each end step, enchanted player mills X cards, where X is the number of cards put into their graveyard from anywhere this turn.
Printing details
- Set
- HOU · 35
- Rarity
- Rare
- Language
- KO
- Artist
- Ryan Alexander Lee
- Released
- 2017-07-14
- Prices
- – · –
Price history
The trend shows with at least 7 days of history.
- Cardmarket, trend
The history starts on October 28, 2026 and grows every day.
Show the data
| Date | Cardmarket, trend |
|---|---|
| November 1, 2026 | €0.51 |
| October 31, 2026 | €0.49 |
| October 30, 2026 | €0.52 |
| October 28, 2026 | €0.48 |
Prices
| Source | Non-foil | Foil |
|---|---|---|
| Cardmarket | low – trend €0.51 30-day avg €0.54 | low €0.49 trend €1.45 30-day avg €1.77 |
| CardTrader (KO) | No offers | |
| CardTrader (any language) | NM from €0.37 | NM from €3.31 |
Cardmarket updated Nov 2, 2026 · CardTrader updated Nov 2, 2026
Buy and look up
Legality
- standard Not legal
- pioneer Legal
- modern Legal
- legacy Legal
- vintage Legal
- commander Legal
- pauper Not legal
- alchemy Not legal
- brawl Legal
- competitivebrawl Legal
- duel Legal
- future Not legal
- gladiator Legal
- historic Legal
- oathbreaker Legal
- oldschool Not legal
- paupercommander Not legal
- penny Legal
- predh Not legal
- premodern Not legal
- standardbrawl Not legal
- timeless Legal
- tlr Legal
Rulings
-
Fraying Sanity's triggered ability counts the number of cards that were put into the enchanted player's graveyard during the turn, even if Fraying Sanity wasn't on the battlefield at the time those cards were put there, and even if those cards have left that graveyard.
-
The value of X is determined only as Fraying Sanity's triggered ability resolves. For example, if three Fraying Sanity Auras are attached to one player who had four cards put into their graveyard this turn, X will be four for the first ability to resolve, eight for the second, and sixteen for the third.