theorem Th26: :: IRRAT_1:26
for x being Real
for seq being Real_Sequence st ( for eps being Real st eps > 0 holds
ex N being Nat st
for n being Nat st n >= N holds
seq . n > x - eps ) & ex N being Nat st
for n being Nat st n >= N holds
seq . n <= x holds
( seq is convergent & lim seq = x )