
Magic: The Gathering · expansion
Perfected Theory
Reality Fracture · #34 · uncommon · 2026
Instant
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Current listings on The Game Traders
No active listings for this card right now.
Card facts
Quick reference for collectors and graders.
- Collector number
- 34 / 249
- Release year
- 2026
- Rarity
- uncommon
- Illustrator
- Marta Nael
- Colors
- U
- Frame
- 2015
- Border
- black
- Finishes
- nonfoil · foil
- Printed
- 2026-10-02
More by Marta Nael
This card was illustrated by Marta Nael.
About this card
Mana cost: {U}
Type: Instant
Choose one — • Target creature has base power and toughness 1/1 until end of turn. • Target creature has base power and toughness 4/5 until end of turn.
"In the Meditation Realm, Jace had seen himself reflected in a Multiverse complete in every detail. Now he only had to make it real."
Upcoming events
View calendar →Tournaments and releases relevant to Perfected Theory or Reality Fracture.
Frequently asked
How can I tell if my Perfected Theory is real?
Perfected Theory is not on our list of commonly-counterfeited cards, but counterfeits exist across every set. Check the print quality and cardstock (real cards have a distinctive blue inner core visible from the edge), the rosette pattern on the back, the security stamp on planeswalker / mythic cards from recent sets, and confirm the collector number and set code match the official Scryfall record. For high-value copies we recommend submitting to a professional grader (PSA, BGS, CGC) for tamper-evident authentication.
What is Perfected Theory worth?
As of the latest data, there are no active listings on The Game Traders right now. Actual value depends on condition, grading, edition and printing variant — graded high-condition copies (PSA 9–10) trade at a substantial premium over raw copies.
What set is Perfected Theory from?
Perfected Theory is from the Magic: The Gathering set "Reality Fracture" in the expansion series, released in 2026.
What rarity is Perfected Theory?
Perfected Theory is a uncommon card in the Reality Fracture set.











