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Positivity of Chebyshev derivatives beyond the unit interval
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Chebyshev polynomial
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Every root of
T
n
(
k
)
lies in
(
−
1
,
1
)
and its leading coefficient is positive. Hence
T
n
(
k
)
(
x
)
>
0
(178)
for
x
≥
1
and
0
≤
k
≤
n
.
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Chebyshev polynomial
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