87
MATH
PART...
THE
4
To understand why this trick always works,
ask yourself these questions:
- What would happen if all the coins you turned over into
the new pile were tails? They would all become heads and
match the number in the original pile. - What if all but one of the coins you turned over was tails?
You’d have one less head in the new pile, but you also took
a head from the original pile so there’s one less there, too! - What if all but two turned coins were tails?
Can you see a pattern? The mathematics
at the heart of this trick means that
as long as you know how many
coins are originally face up, you
will always split the heads perfectly.
With the
blindfold still on,
remember the
number of heads
you counted
earlier. Turn over
that many coins
and put them
in their own
new pile.
5
Wow! Your prediction came true
and there’s an equal number of
heads in both piles. If your friend
thinks you were just lucky,
do it again... you will
always get it right.
C O I N M A
G IC
M A T H E M A T
IC
AL
TH
E
(^) N
U
M
B
E
R
(^) O
F H E A D S
(^) A
L
W
AY
S (^) M
ATCHE
S!
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2
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US_086-087_Mathematical_coin_magic.indd 87 09/10/2018 10:20