Consider an infinite sequence of balls: b 1 , b 2 , b 3 , ⋯ b_1, b_2, b_3, \cdo...
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Consider an infinite sequence of balls: b1,b2,b3,⋯b_1, b_2, b_3, \cdots . Each ball is either red or green. For this, we define the following predicates, where the domain of variable ii is the set of all positive integers (Z+Z^+):R(i)≡R(i) \equiv "ball bib_i
is red".
G(i)≡G(i) \equiv "ball bib_iis green".
Assume that ∀i(R(i)→R(i+1))≡T\forall i (R(i) \to R(i+1)) \equiv T, what can you conclude if it is known that ball b3b_3 is red?0%
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