[
l] K. Aluiacik, On somi-slroug F-numbors, Ac!a Arithmet.ica, LX,-4,
(1992), 349-358.
[ 2j .1. F Koksma. I'bor die Mahlersthe Klasseneinteilung der Transzendent en Zahlen und die Approximation Komplexer Zahlen Durch Algebraische Zahlen. Mit. Math. Phvs. 48, (1939), 170-189.
[ 3] H.P.Schlickewei. P-Adic T-Numbers Do Exist, Acta Arithmotica, XXXIX. (1981). 181-191.
[ 1 ] X.. Xin .Long. Mahler's Classification of P-Adic Numbers. Pure Apply. Math. 5, (1989). 73-80.
[ 5] .1. K. Morrison,
Approximation of p-Adic Nunibers by Algebraic Numbers of Bounded Degree, .Journal of Number Theory 10, (1978), 334-350 .
[ 6]
O.^.Icen. Uber die Fun-ctionworte der p-Adisch Elliptischen Functionen I und II, Istanbul Üniv, Feu Fak, Mecm. Ser, A, 38, (1973), 25-35.
[
7| E. Maillot, Theorie des nombers transccndants (Paris, 190C).
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