Please help with this!

The following is an incorrect proof of

For every natural number n 1, in every group of people, all the people have blue eyes

Proof by induction:

-Induction step: Let n be an arbitrary number and suppose that in every group of n people, all the people have blue eyes. Consider a group of n+1 people. Label the N+1 people as person1, person2, ......., person(n+1)

-Consider person2,....., person(n+1), this is a group of n people. By the induction assumption, all the people have blue eyes. In particular, person(n+1) has blue eyes and thus all n+1 people have blue eyes.

This induction proof is obviously incorrect. What's wrong with it?

A) The proof of the "true for n" step implying "true for n+1" step is not valid when n = 1

B) The statement should be that all eyes are brown

C) We didn't verify the base n = 1 case

D) We didn't verify the base n = 0 case