Printed Old School Cards
Limited Edition Alpha (August 1993)
2.61 million cards
26,000 60-card starter decks each contain 2 rare, 13 uncommon and 45 commons
70,000 booster packs each contain 1 rare, 3 uncommon, 11 common
A total of 122,000 rares, 548,000 uncommons and 1,940,000 commons
Cards are printed on sheets of 121 cards. So we need to take the total number of each rarity, and divide them by 121, to find out how many of each rarity was printed.
Rare: 1,008 (so essentially only 1,008 Alpha Black Lotus has been printed)
Uncommon: 4,529
Common: 16,033
Limited Edition Beta (October 1993)
7.83 million cards
78,000 60-card starter decks each contain 2 rare, 13 uncommon and 45 commons
210,000 booster packs each contain 1 rare, 3 uncommon, 11 common
A total of 366,000 rares, 1,644,000 uncommons and 5,820,000 commons
Cards are printed on sheets of 121 cards. So we need to take the total number of each rarity, and divide them by 121, to find out how many of each rarity was printed.
Rare: 3,025
Uncommon: 13,587
Common: 48,099
Unlimited* (December 1993)
35 million cards
145,833 60-card starter decks each contain 2 rare, 13 uncommon and 45 commons 1,750,000 15-card booster packs each contain 1 rare, 3 uncommon, 11 common
This gives us a total of 2,041,666 rares, 7,145,829 uncommons and 25,812,485 commons
Cards are printed on sheets of 121 cards. So we need to take the total number of each rarity, and divide them by 121, to find out how many of each rarity was printed.
Rare: 16,874
Uncommon: 59,057
Common: 213,326
Arabian Nights (December 1993)
5 million cards
Arabian Nights only had booster packs, so all the cards would be in 8 card boosters. There were only two print sheets:
625,000 8-card boosters each containing 2 uncommon, 6 common.
This gives us a total of 1,250,000 uncommons, and 3,750,000 commons
Cards are printed on sheets of 121 cards. So we need to take the total number of each rarity, and divide them by 121, to find out how many of each sheet was printed.
Uncommon Sheet: 10,331
Common Sheet: 30,992
Because there were multiples of each uncommon and common on each sheet, we then need to multiply this base number by their classification (U2, U3, C1, C4, etc.).
U2: 20,662
U3: 30,993
U4: 41,324
C1: 30,992
C4: 123,968
C5: 154,960
C11: 340,912
Antiquities (March 1994)
15 million cards
Antiquities only had booster packs, so all the cards would be in 8 card boosters.There were only two print sheets, photos of which can be found easily online.
1,875,000 8-card boosters each containing 2 uncommon, 6 common.
A total of 3750,000 uncommons, and 11,250,000 commons
Cards are printed on sheets of 121 cards. So we need to take the total number of each rarity, and divide them by 121, to find out how many of each rarity was printed.
Uncommon Sheet: 30,992
Common Sheet: 92,975
Because there were multiples of each uncommon and common on each sheet, we then need to multiply this base number by their classification (U1, U2, C1, C4, ect).
U1: 30,992
U2: 61,984
U3: 92,976
C1: 92,975
C4: 371,900
C5: 464,875
C6: 557,850
Legends (June 1994)
35 million cards
Legends only had booster packs, so all the cards would be in 15 card boosters.
A total of 2,333,333 rares, 7,000,000 uncommons and 25,666,630 commons
Cards are printed on sheets of 121 cards. So we need to take the total number of each rarity, and divide them by 121, to find out how many of each rarity was printed.
Rare Sheet: 19,284
Uncommon Sheet: 57,851
Common Sheet: 212,121
Because there were multiples of each uncommon and common on each sheet, we then need to multiply this base number by their classification (U1, U2, C1, C2).
Rare: 19,284
U1: 57,851
U2: 115,702
C1: 212,121
C2: 424,242
The Dark** (August 1994)
70 million cards
The Dark only had booster packs, so all the cards would be in 8 card boosters. There were only two print sheets. That gives us the following:
8,750,000 8-card boosters each containing 2 uncommon, 6 common.
This gives us a total of 17,500,000 uncommons, and 52,500,000 commons
Cards are printed on sheets of 121 cards. So we need to take the total number of each rarity, and divide them by 121, to find out how many of each rarity was printed.
Uncommon Sheet: 144,628
Common Sheet: 444,884
Because there were multiples of each uncommon and common on each sheet, we then need to multiply this base number by their classification (U1, U2, C1, C3
U1: 144,628
U2: 289,256
C1: 444,884
C3: 1,334,652
The International/Collectors' Edition of Magic: (December 1993)
5.08 million cards
(3.27 million C/E cards and 1.82 million I/E cards)
Approximately 9000 C/E sets and 5000 I/E sets with 363 cards in each
Each box contained 1 card of each card, from Limited Beta set. So the same number of cards has been printed of each card – regardless of the card’s rarity.
9000 C/E printed cards of each card previously printed in Limited Beta set
5000 I/E printed cards of each card previously printed in Limited Beta set
(For example, 5,000 I/E black Lotus cards have been printed which is the same as e.g., 5000 I/E Giant Growth cards).
Revised (April 1994)
~ 600 million cards.
Rare: 289,000
Uncommon: 1,012,000
Common: 3,657,000
Lands (per picture): 12,969,500
TOP 10 - Cards printed less than 20.000 worldwide
1 1,008 Alpha Rare
2 3,025 Beta Rare
3 4,529 Alpha Uncommon
4 5,000 International Collector's Set
5 9,000 Collector's Set
6 13,587 Beta Uncommon
7 16,033 Alpha Common
8 16,874 Unlimited Rare
9 19,284 Legends Rare
10 20,662 Arabian U2
*Note on Unlimited Set:
The Duelist Complete Magic Card List (1995) and The Official Encyclopedia (1996) both list the print run of unlimited as 35 million, so that is the number used.
Regarding the split between Starter Decks and Booster Packs in Unlimited, there is less information available so an educated guess must be made. When Alpha and Beta were printed 27.1% of the cards were printed in Starter Decks and 72.9% of the cards were printed in booster packs, but it is generally recognized that WOTC decided to change the allocation between starters and boosters at some point due to the much higher demand for boosters. We do not have definitive information on how much this was adjusted. Some estimates assume as low as 16.7% allocated for starter decks, and some estimate as high as 33.3% allocated for starter decks. Given the information recently released by Peter Adkison, I think it is safe to assume 33.3% is too high as that would be even higher than the allocation in Alpha and Beta, and I believe 16.7% is too low, as this would leave us with much less than 1 starter deck for every 10 packs printed, and WOTC was still trying to actively grow the player base at this point (players which would have needed starter decks). The number we will use for our calculation is 25% allocation to starter decks. This figure is in-between both of the most popular estimates being used, and is here believed to be the best guess possible
**Note on The Dark set:
Information from 1994 and 1995 placed estimates at 62 million cards.
Sources include The Duelist as well as official press releases made by WOTC representatives. However more recent research has been conducted and estimates the print run at 75 million, based on comments made by Tom Wylie (an early WOTC employee).
The figure used in this article is 70 million cards, for the following reasons:
Estimates place the print run somewhere between 63 and 75, so selecting 70 will allow us to have at least a 10% margin of error on both sides. Additionally, the print run of the preceding set (Legends) is estimated to be 35 million, and previous WOTC behavior showed a propensity to have sets preceding one another to be multiples of their predecessors. Beta is three times the size of Alpha, Antiquities is three times the size of Arabian Nights, so I think it follows logically that the Dark would be two times the size of Legends (given that three times the size was never an option). WOTC was still a small company at this stage and the final decision on print run size would ultimately have been made by one or two key individuals in the organization. This estimate is the largest unknown of all the numbers provided, so hopefully someday we will get additional information to help with this calculation.