Prompt:
Consider the following new operations:

$@ b$ equals a * b if a > b; otherwise, a + b
$[] b$ equals (a @ b) if a > b; otherwise, (a @ b)
$][ b$ equals a * b if a > b; otherwise, a - b
$& b$ equals (a [] b) if abs(a - b) < 2; otherwise, (a [] b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((-4 @ 9) &[] 3) ][ -8) @ 8) & -6)
Let B = (((((10 @ 9) ][@ 5) ][@ 8) []][ -1) & 2)
Let C = (((((7 [] 5) ][ -3) &[] -9) & -1) ][ -3)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$<> b$ equals a * b if a > b; otherwise, a - b
$:* b$ equals a - b if a * b > 0; otherwise, a + b
$& b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$~ b$ equals (a & b) if a > b; otherwise, a + b
$; b$ equals a - b if a * b > 0; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((-4 ; 1) & 4) <><> -5) &:* -8) &:* 10) ; 7)
Let B = ((((((7 :*<> 8) <>~ -3) ~& -7) ;; 8) &<> -4) && 8)
Let C = ((((((2 :* -1) ;& -6) <> -6) <> 1) :*& 9) &:* 7)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 204


Prompt:
Consider the following new operations:

$<> b$ equals a - b if a * b > 0; otherwise, a + b
$][ b$ equals a - b if a * b > 0; otherwise, a + b
$:* b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$& b$ equals (a ][ b) if abs(a - b) < 2; otherwise, (a ][ b)
$>< b$ equals (a :* b) if a * b > 0; otherwise, (a :* b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((-10 ><<> 7) >< 7) :* 9) :*][ 6) :* -2) <>][ 10)
Let B = ((((((10 & 1) <>& 8) <>& 2) <> -9) && 3) ><][ -3)
Let C = ((((((4 ][ 9) :* -9) <>:* -8) :* 4) ][ 4) ][ 1)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -6


Prompt:
Consider the following new operations:

$# b$ equals a * b if a > b; otherwise, a + b
$:* b$ equals (a # b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$<> b$ equals (a # b) if abs(a - b) < 2; otherwise, a - b
$@ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$! b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((-8 <>! 4) # 8) @@ -5) # -8) @ -9) !! -9) ! 10) #<> 3)
Let B = ((((((((-7 :*<> 7) #<> 5) :* 3) <>@ -4) :* 9) #:* -5) #! 3) <> 3)
Let C = ((((((((8 <> -2) @@ 6) :* 10) ! -3) <> -7) #! 4) <># -5) <>:* -8)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 12


Prompt:
Consider the following new operations:

$; b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$:* b$ equals (a ; b) if a * b > 0; otherwise, (a ; b)
$>< b$ equals (a :* b) if is_prime(a) or is_prime(b); otherwise, (a :* b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((-4 >< 5) :* 2) ><:* 8)
Let B = (((7 ;; 1) :*:* 9) >< 5)
Let C = (((-4 ><>< -7) ;>< -9) :* -9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$>< b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$# b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$; b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$~ b$ equals (a ; b) if a > b; otherwise, (a ; b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((-4 ~>< 7) >< -5) ><~ 3) # -1)
Let B = ((((-10 ~ 8) ~# 7) ><>< -1) ; 9)
Let C = ((((4 ><; -4) ><~ 6) ~ 5) # 6)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 7


Prompt:
Consider the following new operations:

$][ b$ equals a - b if a * b > 0; otherwise, a + b
$[] b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$! b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$& b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$@ b$ equals (a ][ b) if math.gcd(a, b) == 1; otherwise, (a ][ b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((-2 @! -8) @ 4) [] 9) @ -7) []! -1) && 7)
Let B = ((((((-4 & 1) [] 4) ][ 3) []][ 8) [][] -5) @ 5)
Let C = ((((((-7 ][ -1) ][ -2) &][ -4) ! -7) @ -6) && 3)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$<> b$ equals a * b if a > b; otherwise, a - b
$! b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$~ b$ equals (a <> b) if a * b > 0; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((-4 ~~ -4) <>~ 6) <> -6)
Let B = (((-5 ~ -3) <><> 8) !! 8)
Let C = (((-5 ~ -7) ~ -5) <> -6)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -38


Prompt:
Consider the following new operations:

$@ b$ equals a * b if a > b; otherwise, a + b
$~ b$ equals (a @ b) if math.gcd(a, b) == 1; otherwise, (a @ b)
$! b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$[] b$ equals a - b if a * b > 0; otherwise, a + b
$>< b$ equals a * b if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((2 ~ -9) [] 2) ><~ 7) @ -7) @[] -10) !>< 7) ! -4)
Let B = (((((((7 >< -6) @ -7) >< -6) ><! 4) [] -9) [] -3) @ -6)
Let C = (((((((-3 >< 10) ~@ -5) [] -5) >< 8) !@ -1) ~>< 8) @ 4)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -73


Prompt:
Consider the following new operations:

$& b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$<> b$ equals a * b if a > b; otherwise, a + b
$# b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((-7 <> 4) <> 1) & 4)
Let B = (((4 & 3) <> 1) & 9)
Let C = (((-7 & 7) <># 8) #<> 1)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -16


Prompt:
Consider the following new operations:

$! b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$][ b$ equals a - b if a * b > 0; otherwise, a + b
$@ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$& b$ equals a - b if a * b > 0; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((-10 ][][ 3) @ 3) ! 8) ! -9)
Let B = ((((3 ][ -1) @ 1) @ -4) ][ -1)
Let C = ((((1 ][& 9) @ 6) @@ -1) ! -9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$~ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$>< b$ equals (a ~ b) if a > b; otherwise, (a ~ b)
$& b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$; b$ equals a - b if a * b > 0; otherwise, a + b
$][ b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((8 >< -6) ~][ 7) ][& 4) >< -2) ><~ 3) >< -4) && 8)
Let B = (((((((4 ][& -9) ][~ -4) ;& -1) ><~ -6) ~>< 10) ; -3) ><; -3)
Let C = (((((((-3 ><& 4) ;; -6) ][][ 5) >< -5) ][][ -4) ][& -8) ][~ 3)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -22


Prompt:
Consider the following new operations:

$! b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$<> b$ equals (a ! b) if abs(a - b) < 2; otherwise, (a ! b)
$][ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((4 ! 9) !! -2) ][<> -10)
Let B = (((-10 ! 2) <> -7) ][ 5)
Let C = (((9 ! -1) !! -6) <>][ -1)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$# b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$& b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$:* b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$@ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$][ b$ equals (a # b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((7 # -2) ][ 3) #:* 1) & -3) ][ 7) ][ 6) ][][ -7) #& 7)
Let B = ((((((((5 @# -6) # -9) @:* -5) ][ -4) ][:* 4) @@ -5) # 10) @ -9)
Let C = ((((((((-5 :*@ 8) :*# -2) :*# -10) && 3) ][ 3) :* -3) :*@ 8) :* 9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 58


Prompt:
Consider the following new operations:

$:* b$ equals a * b if a > b; otherwise, a + b
$[] b$ equals (a :* b) if abs(a - b) < 2; otherwise, a - b
$@ b$ equals a * b if a > b; otherwise, a - b
$# b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$][ b$ equals a * b if a > b; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((8 :*:* -10) # -3) [] 4) [] -3) ][ -4) @[] 10) #][ 6) # -6)
Let B = ((((((((1 :* 9) @ -10) ][ 10) [] 3) [] -8) # 5) ][ -10) ][ 7)
Let C = ((((((((7 [][] 8) ][# -1) :*][ -2) ][ -5) []# -7) :*][ 7) ][:* -5) @[] -6)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 8


Prompt:
Consider the following new operations:

$[] b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$! b$ equals (a [] b) if a * b > 0; otherwise, a + b
$& b$ equals a - b if a * b > 0; otherwise, a + b
$~ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$; b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((-8 []; -5) ~ -10) []! -1) ~[] -3) ;[] -4) ;& 5) &! -10)
Let B = (((((((8 []! 5) &; -3) ; -4) ~ -3) && 3) ! -8) []~ 4)
Let C = (((((((3 ;~ 4) ~; -6) ; 3) && -7) ![] 9) ; -1) ;! 9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 18


Prompt:
Consider the following new operations:

$][ b$ equals a * b if a > b; otherwise, a - b
$; b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$:* b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$& b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$[] b$ equals (a ][ b) if abs(a - b) < 2; otherwise, (a ][ b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((5 &; -7) :* -4) ][:* 3) []& 8) & -8) &:* -3) ; -9)
Let B = (((((((-7 [] -6) ][ -4) & 4) :*][ 4) ][:* -3) :*; 6) &][ 8)
Let C = (((((((-9 &:* 2) :* -8) ][ 5) &][ -9) ;][ -3) :* 3) []][ 2)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -3


Prompt:
Consider the following new operations:

$<> b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$@ b$ equals (a <> b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$[] b$ equals (a <> b) if a * b > 0; otherwise, (a <> b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((3 @ 1) <><> 2) [] 10)
Let B = (((4 @ 8) [][] 7) [] -1)
Let C = (((-8 []<> -1) [] 10) <> -8)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$~ b$ equals a - b if a * b > 0; otherwise, a + b
$:* b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$& b$ equals a - b if a * b > 0; otherwise, a + b
$; b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((3 :* 10) ;& 3) ~:* -5) ~ 10) ~ -3)
Let B = (((((9 ~ -10) && -6) :*~ -8) & -2) & 2)
Let C = (((((-5 && 7) :*; -5) ~:* 5) :* 1) :*; 6)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -1


Prompt:
Consider the following new operations:

$# b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$& b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$! b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$][ b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((2 ! 5) &][ 9) # -4) ][# -4) &! 7)
Let B = (((((3 ][ -1) ! 7) ! 10) !# 8) !][ -1)
Let C = (((((-7 ][# -4) #& -8) ][& -6) & -1) #! 4)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 291


Prompt:
Consider the following new operations:

$@ b$ equals a - b if a * b > 0; otherwise, a + b
$][ b$ equals (a @ b) if a > b; otherwise, (a @ b)
$[] b$ equals a - b if a * b > 0; otherwise, a + b
$~ b$ equals (a [] b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((-4 []][ 8) []~ 9) ~~ 2) @[] 3)
Let B = ((((3 ~@ -1) ][[] -8) [] -10) [] 4)
Let C = ((((8 [] -3) [] 8) ][ -8) ][][ 10)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$& b$ equals a - b if a * b > 0; otherwise, a + b
$! b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$<> b$ equals (a & b) if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((-2 <> -9) !! -1) !<> -1)
Let B = (((-4 &<> -2) <> 5) ! 5)
Let C = (((-8 ! -3) ! 1) ! -7)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 20


Prompt:
Consider the following new operations:

$; b$ equals a - b if a * b > 0; otherwise, a + b
$~ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$# b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$[] b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((2 ;; -5) # -1) [] -4) ~# 5) ~ -10)
Let B = (((((-9 ;; 4) # -3) [] 5) ;~ 1) ~ -5)
Let C = (((((3 ;~ 10) ~ 9) ~ 9) #~ 5) ~[] -7)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 235


Prompt:
Consider the following new operations:

$][ b$ equals a * b if a > b; otherwise, a + b
$# b$ equals (a ][ b) if a * b > 0; otherwise, (a ][ b)
$<> b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((-5 # 4) # 3) ][<> -7)
Let B = (((3 <>][ 8) ][][ -10) # -7)
Let C = (((-4 <> 5) ][][ 9) <>][ -10)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 910


Prompt:
Consider the following new operations:

$<> b$ equals a * b if a > b; otherwise, a - b
$! b$ equals a * b if a > b; otherwise, a + b
$:* b$ equals (a <> b) if math.gcd(a, b) == 1; otherwise, (a <> b)
$& b$ equals a - b if a * b > 0; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((-8 ! 1) <>& -1) & -4) ! 7) & 4)
Let B = (((((10 <>! -5) :* -4) && -2) ! 5) :* 4)
Let C = (((((9 ! 3) ! 1) :*<> 2) !& -6) !:* -9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 2


Prompt:
Consider the following new operations:

$:* b$ equals a * b if a > b; otherwise, a + b
$>< b$ equals (a :* b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$~ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$<> b$ equals a * b if a > b; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((7 :*:* 10) :* -2) ><~ 10) <> 5) ~ -7)
Let B = (((((8 <>>< 2) <>>< 1) >< 6) :*<> -3) ~ -8)
Let C = (((((-9 :*:* -2) ~:* -8) ~ 9) ~>< -9) <> 5)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 505


Prompt:
Consider the following new operations:

$# b$ equals a - b if a * b > 0; otherwise, a + b
$; b$ equals a - b if a * b > 0; otherwise, a + b
$][ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$>< b$ equals a - b if a * b > 0; otherwise, a + b
$:* b$ equals (a >< b) if a > b; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((-2 >< -9) #][ -3) # -10) ][ 7) :*; 1) # -9) :*# 1) :*:* -6)
Let B = ((((((((-1 # 9) ][ -9) :* 5) ][ -5) :*][ -8) :* 9) ;>< 2) #][ 1)
Let C = ((((((((7 #; -4) ;; 6) ><>< 6) ][# -6) # 6) ><][ 2) :*:* 1) ][>< 1)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -1


Prompt:
Consider the following new operations:

$! b$ equals a - b if a * b > 0; otherwise, a + b
$; b$ equals a - b if a * b > 0; otherwise, a + b
$[] b$ equals (a ! b) if math.gcd(a, b) == 1; otherwise, (a ! b)
$>< b$ equals a * b if a > b; otherwise, a - b
$# b$ equals a * b if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((6 [] -2) >< 4) # 6) [] -8) ><; -7) [] -4) [] -5)
Let B = (((((((6 ><# 4) ! -10) [] 10) [] -10) ><! -4) >< -7) ;! 8)
Let C = (((((((6 # -9) ; -9) >< 6) !# -1) ;>< 4) [] -1) ;[] 3)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 12


Prompt:
Consider the following new operations:

$; b$ equals a * b if a > b; otherwise, a - b
$! b$ equals (a ; b) if abs(a - b) < 2; otherwise, (a ; b)
$>< b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$& b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$:* b$ equals a * b if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((-6 & 7) >< -5) ; -4) & -3) ! 6) ;>< 8) :*>< -2) ! -4)
Let B = ((((((((-1 & -3) !:* 1) :* -8) !! 10) !; -4) :*; -7) & 9) ! 7)
Let C = ((((((((-2 && 10) ; -3) :* -1) ; -10) &>< -4) ! -3) ! 10) >< -3)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$& b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$~ b$ equals a * b if a > b; otherwise, a + b
$@ b$ equals a * b if a > b; otherwise, a + b
$>< b$ equals a * b if a > b; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((8 @ 10) ~ -4) ~ -8) ><~ -4)
Let B = ((((3 @ 7) @ -3) ><@ -8) & 1)
Let C = ((((2 &@ -6) ><~ -7) >< 9) ~ 5)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -76


Prompt:
Consider the following new operations:

$@ b$ equals a - b if a * b > 0; otherwise, a + b
$& b$ equals a - b if a * b > 0; otherwise, a + b
$:* b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$# b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((-5 @ 9) @ 10) # 6) #:* 8)
Let B = ((((2 :* -7) @:* 2) ## 1) &:* 7)
Let C = ((((-7 :* 7) &:* -9) &:* -5) &:* -2)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 20


Prompt:
Consider the following new operations:

$# b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$~ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$& b$ equals a * b if a > b; otherwise, a + b
$; b$ equals (a # b) if a * b > 0; otherwise, (a # b)
$@ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((-9 & -9) #@ -4) ~ -8) @# 3) ; 9) @ -1) ;; -7)
Let B = (((((((-9 && 3) # -2) &~ -4) @ -9) ~@ -6) ;@ -7) ~ 10)
Let C = (((((((-6 ## 2) & -9) #@ 9) ~; 8) ## 8) #; 8) @& -1)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 19


Prompt:
Consider the following new operations:

$! b$ equals a * b if a > b; otherwise, a - b
$@ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$][ b$ equals (a @ b) if abs(a - b) < 2; otherwise, a - b
$:* b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$~ b$ equals a - b if a * b > 0; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((-7 !@ -7) ~ -4) ][:* 4) ][ 8) ][ 10) ][~ -4)
Let B = ((((((-10 @! -1) ~:* 3) ][! 4) :*:* 3) !:* -7) :* -8)
Let C = ((((((-8 :*~ 8) !@ 7) ! 6) ~ 4) ~ 9) ~ -3)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -3


Prompt:
Consider the following new operations:

$; b$ equals a * b if a > b; otherwise, a + b
$<> b$ equals a * b if a > b; otherwise, a + b
$:* b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((-7 <> 4) :* -6) :*:* 1)
Let B = (((-1 <>:* 8) ; -8) <> 6)
Let C = (((-6 <> 6) <> -5) :* 9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 6


Prompt:
Consider the following new operations:

$& b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$; b$ equals (a & b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$[] b$ equals (a & b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$! b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((4 ! 2) !; 4) ; -5) ;[] -10) [] -5)
Let B = (((((-5 ;! 3) ; -2) !; 10) [] -5) [] 9)
Let C = (((((-2 &; 6) [][] -10) && 4) ! 6) []! -6)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 41


Prompt:
Consider the following new operations:

$~ b$ equals a - b if a * b > 0; otherwise, a + b
$<> b$ equals a * b if a > b; otherwise, a + b
$[] b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$>< b$ equals (a ~ b) if a * b > 0; otherwise, a + b
$][ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((5 ~>< 3) >< 8) ][ 7) <>~ 10) ][ -3) ][ -4)
Let B = ((((((-6 []][ -2) ~][ -3) ][ 1) ][~ -2) ~ -5) >< -1)
Let C = ((((((8 <>~ -10) <> 1) ~ -10) ][ -2) ][ 5) ][ -3)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 2


Prompt:
Consider the following new operations:

$<> b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$! b$ equals a * b if a > b; otherwise, a - b
$~ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$[] b$ equals (a ! b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$; b$ equals a * b if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((5 ~ -6) !; -3) <>! 7) ~[] -8) <><> 1) ~ -5) ; -4)
Let B = (((((((1 ; -1) ~<> 10) <> 9) ;; 5) <> -6) ~~ 3) <>~ -3)
Let C = (((((((4 <> 2) ~ 10) <> -6) !<> 8) [] -7) <> -9) ! 4)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -21


Prompt:
Consider the following new operations:

$; b$ equals a - b if a * b > 0; otherwise, a + b
$:* b$ equals (a ; b) if a > b; otherwise, (a ; b)
$][ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$[] b$ equals (a :* b) if a > b; otherwise, a + b
$& b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((-2 ][ 9) &][ 7) :*[] 6) ; -8) :* 6) ][ 3)
Let B = ((((((-8 &; -3) [][] -4) [] 7) ;:* 9) ][ 3) &[] 5)
Let C = ((((((-5 :* 7) ][ -5) & 7) ][[] -8) :* -3) []][ -2)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 10


Prompt:
Consider the following new operations:

$@ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$~ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$[] b$ equals a * b if a > b; otherwise, a + b
$; b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$:* b$ equals a - b if a * b > 0; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((5 @~ -5) ~ -7) [] 4) :* 7) ~[] -7) ~~ 3)
Let B = ((((((2 ~ 4) @@ 2) :*~ -1) [] -10) @@ 2) ~ -8)
Let C = ((((((-4 [] -5) []~ -7) ;@ 10) ; -5) ; -9) ~ -9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -481


Prompt:
Consider the following new operations:

$[] b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$~ b$ equals a - b if a * b > 0; otherwise, a + b
$& b$ equals a * b if a > b; otherwise, a - b
$:* b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((-4 && -4) :* -4) [][] 3) :* -9)
Let B = ((((5 && 6) &~ 8) ~ 10) [] 3)
Let C = ((((8 :* -6) :* 6) :* -9) ~[] -1)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 27


Prompt:
Consider the following new operations:

$& b$ equals a * b if a > b; otherwise, a + b
$~ b$ equals (a & b) if a * b > 0; otherwise, (a & b)
$][ b$ equals a - b if a * b > 0; otherwise, a + b
$# b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$<> b$ equals (a ][ b) if a * b > 0; otherwise, (a ][ b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((5 & -5) ][][ 10) # -2) ][& 4) ][# -9) ][<> -10) # -9) & 10)
Let B = ((((((((-5 ][ -2) ~ -9) #][ 7) ~ -3) ][][ -9) & 6) #~ 6) ][& 4)
Let C = ((((((((-4 ][ -3) # -4) <> -9) & -3) & -8) & -3) ~ -5) &~ -4)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 23


Prompt:
Consider the following new operations:

$~ b$ equals a * b if a > b; otherwise, a + b
$>< b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$& b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$][ b$ equals a * b if a > b; otherwise, a - b
$:* b$ equals a * b if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((6 ><][ -4) ][>< -1) &~ -10) ][:* -9) ~][ 3) & -2) ][ 2) ><:* 10)
Let B = ((((((((9 >< 9) >< 9) ][:* 10) :* -10) ~ -9) ][][ 3) :*>< 2) ><~ 1)
Let C = ((((((((-1 ~>< 2) &>< 6) &~ 2) :* -5) ][ -4) &>< -6) >< 4) & 9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -18


Prompt:
Consider the following new operations:

$][ b$ equals a - b if a * b > 0; otherwise, a + b
$:* b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$! b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$& b$ equals a - b if a * b > 0; otherwise, a + b
$; b$ equals (a ][ b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((2 ;! -10) ; -2) ;][ 6) ! 10) ;; 3) :* -9) ;& 9) :* -5)
Let B = ((((((((-8 ][ 4) ][ 5) ! -8) !][ -9) ;& 5) &][ 4) ! -8) &; 6)
Let C = ((((((((3 !][ 1) ; 4) ! 1) ! -2) ][ 10) ][ -9) ;:* 2) ! 9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -9


Prompt:
Consider the following new operations:

$; b$ equals a - b if a * b > 0; otherwise, a + b
$# b$ equals a - b if a * b > 0; otherwise, a + b
$>< b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$! b$ equals (a ; b) if a * b > 0; otherwise, a + b
$][ b$ equals a - b if a * b > 0; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((6 ><; -3) # -9) #>< -9) ;; 6) #! -9) !][ 6) !! 3)
Let B = (((((((6 >< 3) ;# 5) ><! 4) ! 3) # 8) ><][ 6) >< 3)
Let C = (((((((-4 ! -8) >< 9) ><][ -7) !# -9) ][ 2) !! 4) >< -8)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -20


Prompt:
Consider the following new operations:

$@ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$<> b$ equals (a @ b) if abs(a - b) < 2; otherwise, a - b
$; b$ equals (a <> b) if is_prime(a) or is_prime(b); otherwise, (a <> b)
$~ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$! b$ equals (a @ b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((-9 ;; 10) ~ -5) @ 9) ! 4) ; 3) ;<> 7)
Let B = ((((((-8 ;~ -8) ;! 4) ; -2) ~~ -10) ~ -6) <> -7)
Let C = ((((((-3 !@ 2) ~ 4) ; -4) ;! 6) !; -2) ~ 6)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 32


Prompt:
Consider the following new operations:

$@ b$ equals a - b if a * b > 0; otherwise, a + b
$:* b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$[] b$ equals (a :* b) if a > b; otherwise, (a :* b)
$~ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((1 ~@ -9) ~ -9) :* -3) ~ 8) ~~ 5)
Let B = (((((8 @:* 4) @~ 3) :* -4) []~ -2) ~~ 1)
Let C = (((((4 @~ 10) :*~ -6) :*:* -2) @ 8) :*[] -1)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 22


Prompt:
Consider the following new operations:

$>< b$ equals a * b if a > b; otherwise, a + b
$~ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$<> b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$# b$ equals (a ~ b) if a > b; otherwise, (a ~ b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((-7 ><# -9) >< -6) #<> 10) ~ 5)
Let B = ((((3 # -9) <><> 4) ~# -6) ><>< 6)
Let C = ((((-7 <> 10) # -4) <> -3) ><~ 2)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 3


Prompt:
Consider the following new operations:

$@ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$>< b$ equals (a @ b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$! b$ equals a * b if a > b; otherwise, a + b
$:* b$ equals (a ! b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$# b$ equals (a >< b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((6 @ 8) !@ 1) @>< -8) @ -2) # 10) @ 6) #! -6) :* 1)
Let B = ((((((((2 @ 4) @ -10) #>< 5) ! -2) :*@ -3) ! 3) @@ -3) >< -2)
Let C = ((((((((7 >< 5) :* -1) @ -6) !! -9) !! 5) !>< 10) ><@ -8) @ -4)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$@ b$ equals a - b if a * b > 0; otherwise, a + b
$; b$ equals a - b if a * b > 0; otherwise, a + b
$# b$ equals a * b if a > b; otherwise, a + b
$>< b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$:* b$ equals (a ; b) if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((5 ;:* 6) ;@ -6) :* 3) @ 3) # 9) ;>< -7) @; 5) @ 4)
Let B = ((((((((6 # 1) @>< 6) # -6) >< -10) ; 9) >< -2) @ -5) #:* 8)
Let C = ((((((((7 @ -8) ><; 10) # -4) :* -4) ;:* 1) >< -7) @; 7) :* -7)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$& b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$; b$ equals a - b if a * b > 0; otherwise, a + b
$][ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$>< b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$~ b$ equals a * b if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((4 & 9) ;; -4) ~ -3) ~][ 9) >< 9) ><][ 1) &>< 4)
Let B = (((((((10 ; -2) ><][ -7) >< -3) && -5) & 2) ; 2) ][ 2)
Let C = (((((((-4 ~ 8) & -8) ><; -6) >< 5) ~~ 2) & 6) & -4)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 2


Prompt:
Consider the following new operations:

$# b$ equals a - b if a * b > 0; otherwise, a + b
$; b$ equals (a # b) if math.gcd(a, b) == 1; otherwise, (a # b)
$! b$ equals (a # b) if abs(a - b) < 2; otherwise, a - b
$:* b$ equals a - b if a * b > 0; otherwise, a + b
$[] b$ equals a * b if a > b; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((-3 !# 1) #; 10) :* 5) #:* -7) ;[] 8) !# 7)
Let B = ((((((-1 ! -2) ## -8) ; -2) :* -8) ;[] -1) :* -1)
Let C = ((((((1 # -9) !# 3) #; 4) #:* -4) ;# 8) []; -9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -9


Prompt:
Consider the following new operations:

$; b$ equals a * b if a > b; otherwise, a + b
$# b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$<> b$ equals a * b if a > b; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((10 <><> -1) # -7) #; -7)
Let B = (((-10 #<> -1) <><> -7) ; -3)
Let C = (((9 #; -2) ; 6) #<> 5)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -63


Prompt:
Consider the following new operations:

$<> b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$>< b$ equals (a <> b) if math.gcd(a, b) == 1; otherwise, (a <> b)
$:* b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$][ b$ equals (a :* b) if is_prime(a) or is_prime(b); otherwise, (a :* b)
$; b$ equals (a >< b) if abs(a - b) < 2; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((-2 ><][ -6) :*<> -9) ; -1) ;; 5) ;<> 4) >< -8)
Let B = ((((((10 ; -2) :*<> -3) ><][ -9) ][ -7) >< -3) ][ -10)
Let C = ((((((4 :*>< 8) :*][ 10) <> 4) ><<> -1) ><:* 2) <> -4)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -4


Prompt:
Consider the following new operations:

$>< b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$~ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$# b$ equals a * b if abs(a - b) < 2; otherwise, a - b
$][ b$ equals (a # b) if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((-7 # 3) >< 10) ][ -8) # 3)
Let B = ((((-6 #>< -1) ][][ 8) ><>< -4) ][# 4)
Let C = ((((-10 ][ -1) ][ 6) ][][ 6) ~ 5)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 28


Prompt:
Consider the following new operations:

$:* b$ equals a - b if a * b > 0; otherwise, a + b
$[] b$ equals (a :* b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$][ b$ equals (a [] b) if a > b; otherwise, (a [] b)
$; b$ equals a * b if a > b; otherwise, a - b
$@ b$ equals (a ; b) if a * b > 0; otherwise, a + b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((5 ][; -1) ][ 5) [] 9) [] -9) [] 9) ; 7) ; 9) ;][ 9)
Let B = ((((((((6 [] 7) []:* -1) [][] 2) ][ -8) @ 5) [] -3) []@ -1) @ 9)
Let C = ((((((((-1 @ -5) []][ 6) []][ -8) @ 6) ][; -8) :*; 4) ;@ -1) ;@ -5)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 8


Prompt:
Consider the following new operations:

$~ b$ equals a - b if a * b > 0; otherwise, a + b
$; b$ equals a - b if a * b > 0; otherwise, a + b
$][ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$<> b$ equals (a ; b) if math.gcd(a, b) == 1; otherwise, (a ; b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((-9 ; 2) ;<> -6) ][][ -6) ;<> -6) ; -1)
Let B = (((((-9 ][ -5) ][; 7) ~ 8) ][][ -3) ~ -10)
Let C = (((((-6 <> -5) ~ -10) ;; -9) ][<> 2) <>; -7)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -4


Prompt:
Consider the following new operations:

$:* b$ equals a * b if a > b; otherwise, a - b
$# b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$@ b$ equals a * b if a > b; otherwise, a - b
$<> b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((10 @ -7) <># 8) #:* -9) <> -4)
Let B = ((((-9 @ 3) :* -8) :*@ 2) :*:* -7)
Let C = ((((-9 # 10) @ 7) # 3) @ -7)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 87


Prompt:
Consider the following new operations:

$~ b$ equals a * b if a > b; otherwise, a - b
$<> b$ equals a - b if a * b > 0; otherwise, a + b
$][ b$ equals (a <> b) if abs(a - b) < 2; otherwise, (a <> b)
$>< b$ equals (a ][ b) if a > b; otherwise, (a ][ b)
$@ b$ equals (a ][ b) if math.gcd(a, b) == 1; otherwise, (a ][ b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((-1 <>>< -5) ><~ 2) ][ 2) <> 10) ~<> 10) @@ -6) ~ -8) ><~ 3)
Let B = ((((((((-8 @<> -9) <>~ -7) @ -9) ><<> 4) ~ -6) ><][ 1) ][>< 5) ><~ 10)
Let C = ((((((((7 <> -2) @ -2) ><@ 8) @<> 1) ~<> -3) <>][ 6) >< -10) <>>< 7)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -13


Prompt:
Consider the following new operations:

$[] b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$~ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$][ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$<> b$ equals a - b if a * b > 0; otherwise, a + b
$& b$ equals a * b if a > b; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((-9 &][ -5) & -9) ][& -3) && -3) & 3) ][ -7) []][ 9) ][ 7)
Let B = ((((((((6 ~~ -10) ][~ -2) ][~ -4) <>& -3) <> 4) [] 6) ~ -9) []][ 5)
Let C = ((((((((-8 [] -4) & 2) &][ -1) ][ 6) & 6) []~ 9) <> -6) <><> -6)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 27


Prompt:
Consider the following new operations:

$][ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$>< b$ equals (a ][ b) if math.gcd(a, b) == 1; otherwise, (a ][ b)
$@ b$ equals a - b if a * b > 0; otherwise, a + b
$:* b$ equals a * b if a > b; otherwise, a + b
$; b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((((((7 ; 4) ;][ -7) @@ 8) @ -5) ][; 8) ><; 7) >< -2) >< -8)
Let B = ((((((((7 ; 4) ][ -3) ;][ 9) ][][ 10) ;>< 1) ][ -2) :* -3) ][; -4)
Let C = ((((((((2 @@ 6) @][ 6) ; -5) ; -5) ; 9) ; 3) @ 10) ><; 9)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -5


Prompt:
Consider the following new operations:

$@ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$! b$ equals (a @ b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$<> b$ equals a * b if a > b; otherwise, a + b
$& b$ equals (a ! b) if a > b; otherwise, a - b
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((-10 <> -5) ! -8) !<> -10) <><> -1) @ 10)
Let B = (((((4 <> -1) ! 4) &! -4) & 3) @@ -10)
Let C = (((((8 <>& -3) <> -4) !<> -4) & -1) & -4)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 0


Prompt:
Consider the following new operations:

$[] b$ equals a * b if a > b; otherwise, a - b
$! b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$][ b$ equals (a ! b) if a > b; otherwise, (a ! b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((4 ][ -1) ][][ -10) ][ -1)
Let B = (((-4 [][] 4) ][ -8) ! -5)
Let C = (((-10 [] -7) !! 8) ][][ -1)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 5


Prompt:
Consider the following new operations:

$; b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$@ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$~ b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$# b$ equals min(a, b) if is_prime(a) or is_prime(b); otherwise, max(a, b)
$:* b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = (((((((3 :* 5) :* -10) ;; 6) @:* -10) :*@ -8) # 7) :*; 4)
Let B = (((((((-5 ; 8) # 8) # -5) ;; -3) #@ -2) :*:* -4) ~ 2)
Let C = (((((((-1 # 3) ;# 2) ;@ 4) #; -1) ~:* 9) ;~ 10) :*~ -6)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: 4


Prompt:
Consider the following new operations:

$][ b$ equals a + b if math.gcd(a, b) == 1; otherwise, math.gcd(a, b)
$& b$ equals a * b if a > b; otherwise, a + b
$[] b$ equals (a ][ b) if a * b > 0; otherwise, (a ][ b)
$# b$ equals (a ][ b) if abs(a - b) < 2; otherwise, (a ][ b)
For brevity, we use $a <op1><op2> b$ to denote $(a op1 b) op2 b$. For example, $4 +* -5$ means $(4 + -5) * -5$ and $4 *-- -5$ means $(4 * -5) -- -5$.
Let A = ((((1 ][ 10) &][ 1) &][ -1) []][ -4)
Let B = ((((5 ][ 9) # 6) #[] 4) []][ 3)
Let C = ((((-6 []& -8) ][[] -4) []][ -4) ][ 5)
Compute A + B - C. Your final answer must be in number form. Please put your final answer within [answer] and [/answer] tags.

Answer: -2