Below are short bits & pieces on sportscard & baseball trading card collecting. |
Please wander around the website for more info, prices, values & images
on vintage baseball, football, basketball, hockey, sport and non-sports cards.
1971, Kellogg's second and by far scarcest and most valuable set,
contained 75 different players on 2 ¼” by 3 ½” cards.
The cards were plastic coated giving them a 3-D look !!!
The plastic coating also made high grade cards nearly impossible find.
Over time and the elements, most cards would curl making light and heavy
cracks very common.
As opposed to Kellogg's other issues which were available from the company as complete sets,
1971 Kellogg's cards were ONLY available one in each specially marked box of Kellogg's cereal.
The only way to complete your 1971 Kellogg's set was to pester mom to buy, buy, buy more boxes of cereal.
In addition to the 75 different players, numerous scarcer variations exist
with minor differences in the stats on back. In addition, all 75 cards and
some variations are found with 2 different forms of copyright on the back:
XOGRAPH ( 80 total cards)
@1970 XOGRAPH (121 total cards)
The numbers above may not be 100% accurate.
The "toughest" cards appear to be:
# 7 Alou (1970 Oakland NL)
# 28 Wright (Angles Crest Logo)
# 54 Johnson (Angles Crest Logo)
# 64 Fregosi (Angles Crest Logo)
# 70 Osteen (No Number on back)
# 2 Seaver (ERA 2.81)
# 41 Gaston (113 Runs)
# 65 Rose (RBI 485)
1952 Wheaties Champions
In 1952 Wheaties issued this set of cards on the back of their boxes.
The 2" x 2-3/4" cards needed to be hand cut from the back of the boxes
making high quality samples almost impossible to find. The set featured
30 different champions from a variety of sports in both "Portrait" and "In-Action"
poses for a total of 60 different cards. 10 of the 30 athletes are baseball players
with football, basketball, golf, bowling, diving and other sports also
Top players in the set are Ted Williams, Stan Musial, George Mikan,
Ben Hogan and Otto Graham.
Topps Vault & Proofs
Click for complete
Topps Vault, Proofs & Blank-Backs
Auctioneer Guernsey's went thru Topps offices gathering over 3,000
items for the auction. Topps spokesman reported auction sales of
OVER $1.5 million !!! Additional sales were made from a mail-only
auction. Collector Keith Olbermann, at the auction, described it
as an archaeological dig.
Topps archive material continued to accumulate after the auction
ending up with another treasure of over 250,000 transparencies,
uncut sheets, color separations, art, photos, slides, proof sheets
& wrappers, canceled checks, contracts and one-of-a-kind
items to sell.
Note: You may be on that page right now.
Baseball card collecting terms (part B)
Bazooka Bazooka Bubble Gum put baseball cards on the back of their
boxes from 1959 thru 1971. Complete boxes and panels can get extremely costly.
Most kids back then could not afford complete boxes of bubble gum at one
making Bazooka cards quite scarce. I actually don't recall ever obtaining
a Bazooka card directly from a box as a kid. Do you ???
Black Sox Scandal Name given to the the most famous scandal in
baseball history after the 1919 Chicago White Sox versus the Cincinatti Reds
World Series when 8 White Sox players were accused of throwing the series.
Details have remained somewhat unclear. The players were acquitted of
criminal charges but 8 players still received a lifetime ban from
professional baseball including the All-Time great "Shoeless" Joe Jackson.
Blank-Back a card in which nothing is printed on the back.
These cards are usually not in packs and are either "PROOF ISSUES" or
were removed from the factory in some way.
Blanket a term used for collectibles in the 1910's made of fabric .
Border is the part of the card that surrounds the photo or image.
Bowman was a card manufacturer in the 1940's and 1950's that was
bought out by Topps. In 1989 Topps started issuing cards using the Bowman
Break a term used to indicate the opening of a set, pack, box or case.
Break Value is the total book value of each card added up individually.
The break value of a set is usually way, way more than the value of the complete set.
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