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2017 CMIMC
2017 CMIMC Team
4
2017 T4: tWinning
2017 T4: tWinning
Source:
January 29, 2017
2017
team
Problem Statement
Say an odd positive integer
n
>
1
n > 1
n
>
1
is
<
s
p
a
n
c
l
a
s
s
=
′
l
a
t
e
x
−
i
t
a
l
i
c
′
>
t
w
i
n
n
i
n
g
<
/
s
p
a
n
>
<span class='latex-italic'>twinning</span>
<
s
p
an
c
l
a
ss
=
′
l
a
t
e
x
−
i
t
a
l
i
c
′
>
tw
innin
g
<
/
s
p
an
>
if
p
−
2
∣
n
p - 2 \mid n
p
−
2
∣
n
for every prime
p
∣
n
p \mid n
p
∣
n
. Find the number of twinning integers less than 250.
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