CARDBOARDFILE
Mantle, Robinson and Thomson were printed twice to fill the last sheet of 1952. You can still see which impression you are holding.
13 sep 2026
The most expensive post-war card in the hobby was printed twice as often as the cards either side of it.
That is not a paradox and it is not a secret, but almost nobody says it out loud, so it is worth setting out properly.
The sixth and final series of 1952 Topps runs from card 311 to card 407. That is ninety-seven cards.
Topps printed on hundred-card sheets, ten by ten. Ninety-seven does not fill a hundred, so three cards had to go on twice.
The three Topps chose were 311, 312 and 313 - Mickey Mantle, Jackie Robinson and Bobby Thomson. The biggest names from the three New York clubs, sitting at the front of the series.
So ninety-four cards in that series were single printed and three were double printed, and the most famous card in the hobby is one of the three.
Two pieces of evidence, and neither is a document from Topps.
The first is physical. When Alan Rosen bought what became known as the Find in 1986 - a hoard of unsold 1952 material - he sorted a box of high numbers and counted roughly seventeen or eighteen of each card, except Mantle, Robinson and Thomson, which came up about twice as often. That is what a double print looks like when you count it in a box.
The second is the sheets. In June 1980 somebody brought uncut 1952 high-number sheets to a card show in Maryland, and a group of dealers photographed them and worked out the layout. Their account ran in the Sport Americana price guide the following year. Three quarters of a hundred-card sheet, cut into quadrants, with the distribution even enough to infer what was on the missing quarter.
Here is the part I like.
Because each of those three cards appears twice on the sheet, each has two impressions - and the two are not identical. On the back, inside the circle carrying the card number, there is a baseball with stitching, and on 311, 312 and 313 the stitching points one way on one version and the other way on the other. The box around the name and signature on the front differs too.
Both versions exist in roughly equal numbers, which is what you would expect if each came from one of the two positions on the sheet.
So the double printing is not just an inference from counting. It left a mark on the object.
We have the Mantle at 311 on this site, and our own read of the PSA report puts it at 1,705 graded copies.
The ninety-four single prints in that series average about 514. So the Mantle has been graded roughly 3.3 times as often as a typical card printed alongside it.
Double printing accounts for 2.0 of that. The remaining 1.3 is people deciding a Mantle was worth paying to grade and a Ken Wood was not.
Run the same sum on the other two and the picture gets more interesting. Jackie Robinson at 312 sits at 1,262, or 2.5 times the average - a little more than the sheet explains. Bobby Thomson at 313 sits at 843, which is 1.6 times.
Thomson is below 2.0. He was printed twice as often as his neighbours and has been graded less often than that would predict, which means fewer people bother submitting him. Same sheet, same print run, opposite behaviour.
That is the whole argument this site keeps making about population reports, visible in three cards that came off one piece of cardboard.
It does not mean common.
The high numbers went on sale in September 1952, when children had gone back to school and turned to football, and retailers who had been caught out earlier in the year did not order them. The series barely sold. What happened to the unsold stock is an argument in itself.
So a card can be double printed within a series that almost nobody bought, and still be far scarcer than a single print from the first series, which went everywhere. Double printed describes a position on a sheet. It says nothing about how many reached a shop.
The set is at 1952 Topps, and the other card we have from it - Willie Mays at 261, single printed, in the ordinary run, and the most graded card in the entire set - is the counterweight.