(no subject)
Fuck Coon History month. It involves too much thinking. Anyway lately I have been trying to prove this theorem: If there exists a function f which is defined for all real numbers x > 1 such that an = f(n) for all positive integers n and such that
the limit:
lim f(x)=L *** EXISTS THEN **** lim A(n)=L
I think I got it, all I have to do now is the sequences with the property that there exists some integer N such that an = bn for all n > N then {an} is convergent if and only if {bn} is convergent.
Is that Kyle's backyard calling me? time to roast.
the limit:
lim f(x)=L *** EXISTS THEN **** lim A(n)=L
I think I got it, all I have to do now is the sequences with the property that there exists some integer N such that an = bn for all n > N then {an} is convergent if and only if {bn} is convergent.
Is that Kyle's backyard calling me? time to roast.