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Algorithms Correctness and Efficiency (COMP2038 UNMC) (FML1 23-24)

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Observe the following Lean code:

open nat

 

example : ∀ n : ℕ, 0

≠ succ n :=

begin

  assume n h,

 

contradiction,

end

Why the code ends up with contradiction to conclude

the steps?

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What is the outcome of “bor tt p” based on the definition of bor in Lean?
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What is the

congruence property of equality?

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What is the special

case mentioned in the example related to insertion sort in our lecture slides?

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What is the result of

m * n

in terms of addition?

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Given that

half (succ (succ n)) = succ

(half n)

. 

Therefore, half 7 is

I. succ (half 5)

             II.

succ (half 6)

                       III.

half (succ (succ 5))

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Observe the following Lean code:

example : (∃ x : A, PP x) 

 →

(∀ y : A, PP y → QQ y) → ∃ z : A , QQ z :=

begin

  assume p pq,

 

cases p with a pa,

  sorry,

 

apply pq,

 

exact pa,

end

Replace sorry with the correct Lean code.

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What is the inductive definition of natural numbers in Lean?
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What does the tactic

'trivial' do in Lean?

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What property does an equivalence

relation have?

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