To be the lengths of a triangle, the sum of two sides must be longer than the third side. Therefore, we just need to make the third number exactly the sum of the two former numbers, which is also the Fibonacci sequence. $$1$$，$$2$$，$$3$$，$$5$$，$$8$$，$$13$$，$$21$$，$$34$$，$$55$$，$$89$$. The last number to be chosen is $$89$$. A total of $$10$$ numbers. Choose $$C$$． 
从前一百个正整数中，最多能选出多少个不同整数，使任意其中三个都不能作为同一个三角形的三边长？ 
A: $$8$$ 
B: $$9$$ 
C: $$10$$ 
D: $$11$$ 