# math 3 11

a b c gcd ⁡ a b c a b a∧b i 0 n a i 0 apply_to_list and map lambda i gt vector_selector i a 0 integer_interval 0 n ⋀ i=0 n ( a i > 0 ) a b a∨b a b a xor b a ¬a A B A⇒B x x x 0 ∀ x . x−x = 0 p q p q p q p q 2 forall p q implies and in p Q in q Q lt p q lt p power q 2 ∀ p∈Q ∧ q∈Q ∧ (p<q) . p<q 2 ∀ p,q . ( p∈Q ∧ q∈Q ∧ (p<q) ) ⇒ ( p < q 2 ) x f x 0 ∃ x . f⁡x = 0 x f x 0 exists x and in x Z eq f x 0 ∃ x . x∈Z ∧ f⁡x = 0 x |x| x ⅈ y x + ⅈ⁢y ¯ x y arg ⁡ x + i⁢y x y ℛ ⁡ x + i⁢y x y ℑ ⁡ x + i⁢y a b c lcm ⁡ a b c a ⌊a⌋ a ⌈a⌉ 24 12 2/4 = 1/2 3 4 3≠4 3 2 3>2 2 3 4 2<3<4