Question: ( * * The idea is to use either: ` yield _ left ` , ` yield _ right ` , or ` yield _

(* *

The idea is to use either:

`

yield

_

left

`, `

yield

_

right

`,

`

yield

_

def

` .

*)

Theorem g

1_

step

_4

5

Util.Yield g

1 [" {"

;

"} "

;

" {"

;

"

"

;

"} "] [" {"

;

"} "

;

" {"

;

"} "] .

Proof.

(*

Apply the yield

_

def rule with the appropriate parameters

*)

apply yield

_

def with

(

u :

= [" {"

;

"} "]) (

v :

= []) (

A :

= "

") (

w :

= [" {"

;

"

"

;

"} "]) .

(*

First subproof: u

+ + [

] + +

= [" {"

;

"} "] + + ["

"] + + [] *)

-

simpl. left. reflexivity.

(*

Second subproof: u

+ +

+ +

= [" {"

;

"} "] + + [" {"

;

"

"

;

"} "] + + [] *)

-

simpl.

Admitted.

Can you guys help me complete this Coq theorem

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