prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {2, 4, 19}
B = {1, 3, 16}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

type: finite


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x is an element of empty set}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

type: special

[A] x is a real number

B: x is an element of empty set

solution: {x | x ∈ ℝ}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {m, v}
B = {f, n, r, v, z}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] m v

B: f n r v z

solution: f m n r z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {d, g, i, v, z}
B = {a, f}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] d g i v z

B: a f

solution: a d f g i v z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {2, 6, 8}
B = {10, 11, 14, 18}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {1, 3, 11, 12, 14}
B = {10, 20}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {p, r, s, x}
B = {n, p, x}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] p r s x

B: n p x

solution: n r s


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {1, 8, 13, 19}
B = {6, 15, 17}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {c, e, f, m, q, r}
B = {f, j, q, r, v, x}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] c e f m q r

B: f j q r v x

solution: c e j m v x


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {c, l, r, t, u, x}
B = {c, h, i, j, q, u}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] c l r t u x

B: c h i j q u

solution: h i j l q r t x


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {14, 15}
B = {2, 3, 16}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {2, 10, 11, 15}
B = {2, 4, 13}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {13, 15}
B = {1, 16, 18}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {9, 10, 20}
B = {18, 20}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {a, j, l, t, w}
B = {u, x}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] a j l t w

B: u x

solution: a j l t u w x


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {3, 13, 14}
B = {14, 19}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {4, 15}
B = {8, 12, 19}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {f, m}
B = {r, v, x, y, z}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] f m

B: r v x y z

solution: f m r v x y z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {f, g, h, y}
B = {p, u}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] f g h y

B: p u

solution: f g h p u y


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {3, 19}
B = {6, 7, 12}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x is an element of empty set}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

solution: {x | x ∈ ℝ}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {g, h, u}
B = {a, i}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] g h u

B: a i

solution: a g h i u


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {1, 5, 12, 13}
B = {5, 6, 9}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {9, 13}
B = {7, 15, 20}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {11, 19}
B = {7, 15}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {n, o, p}
B = {b, v, z}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] n o p

B: b v z

solution: b n o p v z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a natural number (including 0)}
B = {x is a positive integer}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

[A] x is a natural number (including 0)

B: x is a positive integer


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {a, i, t}
B = {a, b, g, h}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] a i t

B: a b g h

solution: b g h i t


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {19, 20}
B = {1, 4, 11, 16}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {d, k, u}
B = {j, q}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] d k u

B: j q

solution: d j k q u


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {c, f, o, s, z}
B = {e, f, p, r}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] c f o s z

B: e f p r

solution: c e o p r s z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x > -5}
B = {x < -3}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

type: interval

solution: {x | x ≤ -5 or x ≥ -3}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {2, 10, 12, 13}
B = {5, 6, 8, 13, 14}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {2, 3, 13, 16}
B = {1, 18}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x is an element of empty set}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

solution: {x | x ∈ ℝ}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {b, d, n}
B = {l, n, q, t}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] b d n

B: l n q t

solution: b d l q t


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {7, 19}
B = {4, 20}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {18, 19}
B = {3, 4, 10, 11, 19}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {n, t, w}
B = {c, g, j, t, y}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] n t w

B: c g j t y

solution: c g j n w y


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x > 2}
B = {x < 5}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

solution: {x | x ≤ 2 or x ≥ 5}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {6, 18}
B = {4, 12}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x² < 1}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

[A] x is a real number

B: x² < 1

solution: {x | x ≤ -1 or x ≥ 1}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {13, 17}
B = {1, 9}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {12, 18, 20}
B = {12, 16}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {4, 6}
B = {11, 19}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {5, 9, 14}
B = {2, 10}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {a, d, g, t, z}
B = {d, e, f, l}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] a d g t z

B: d e f l

solution: a e f g l t z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {1, 9}
B = {8, 10}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {10, 13, 19}
B = {5, 12}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {4, 12, 18}
B = {9, 20}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {9, 15, 16, 18}
B = {1, 6}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {14, 15}
B = {7, 16}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {4, 16, 18}
B = {3, 10, 13}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {3, 6, 12, 13, 19}
B = {1, 11}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x is an element of empty set}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

B: x is an element of empty set

solution: {x | x ∈ ℝ}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x is an element of empty set}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

solution: {x | x ∈ ℝ}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {10, 19}
B = {7, 11, 19}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {c, d, u, w}
B = {a, e, i, j, w, x}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] c d u w

B: a e i j w x

solution: a c d e i j u x


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {4, 5, 16, 18}
B = {1, 8, 16}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {c, d, u}
B = {n, o, w}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] c d u

B: n o w

solution: c d n o u w


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {h, m, o, p, w}
B = {k, p}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] h m o p w

B: k p

solution: h k m o w


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x is an element of empty set}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

solution: {x | x ∈ ℝ}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {7, 17, 19}
B = {11, 18}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {9, 10, 15}
B = {1, 3}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x² < 9}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

B: x² < 9

solution: {x | x ≤ -3 or x ≥ 3}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {a, b, c, m, q, z}
B = {a, f, h, i, p}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] a b c m q z

B: a f h i p

solution: b c f h i m p q z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {5, 7, 10, 15}
B = {11, 15}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x < 4}
B = {x > -1}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

solution: {x | x ≤ -1 or x ≥ 4}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {4, 15}
B = {4, 5, 11}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {p, r, y}
B = {f, o, q, v}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] p r y

B: f o q v

solution: f o p q r v y


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {h, m, p, q, x}
B = {a, e, q}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] h m p q x

B: a e q

solution: a e h m p x


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {9, 13, 16}
B = {3, 8}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x is an element of empty set}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

solution: {x | x ∈ ℝ}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a natural number (including 0)}
B = {x is a positive integer}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a natural number (including 0)}
B = {x is a positive integer}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a natural number (including 0)}
B = {x is a positive integer}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {k, l, n, o, s, x}
B = {d, k, o, p, t}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] k l n o s x

B: d k o p t

solution: d l n p s t x


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {12, 19}
B = {5, 8, 16, 19}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {4, 10}
B = {17, 20}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x > 2}
B = {x < 5}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

solution: {x | x ≤ 2 or x ≥ 5}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {4, 9, 11, 14}
B = {5, 8, 14}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {1, 9}
B = {5, 15, 20}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x > -2}
B = {x < 2}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

solution: {x | x ≤ -2 or x ≥ 2}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {2, 3, 12, 17}
B = {6, 7, 8}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x is an element of empty set}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

solution: {x | x ∈ ℝ}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {f, i, v, x, y, z}
B = {c, i, k}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] f i v x y z

B: c i k

solution: c f k v x y z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {s, u}
B = {c, g, i, l, r, w}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] s u

B: c g i l r w

solution: c g i l r s u w


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x² < 1}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

solution: {x | x ≤ -1 or x ≥ 1}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a natural number (including 0)}
B = {x is a positive integer}

Compute A£B considering mathematical definitions.
Format: [[set_notation]]

[A] x is a natural number (including 0)

B: x is a positive integer


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {17, 18}
B = {2, 10}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {2, 6, 7}
B = {3, 13, 14}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x < 5}
B = {x > 2}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

solution: {x | x ≤ 2 or x ≥ 5}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {f, k, u}
B = {j, m, w}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] f k u

B: j m w

solution: f j k m u w


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given:
A = {x is a real number}
B = {x² < 1}

Compute A£B using inequalities with ≤/≥.
Format: [[{{x | condition}}]]

solution: {x | x ≤ -1 or x ≥ 1}


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {k, m, v, y}
B = {b, z}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] k m v y

B: b z

solution: b k m v y z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {10, 13}
B = {2, 5}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {o, p, r, z}
B = {i, l, q, t, u}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] o p r z

B: i l q t u

solution: i l o p q r t u z


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {1, 4, 13}
B = {12, 14, 15}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {f, i, k, n}
B = {e, g, m, o, s}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]

[A] f i k n

B: e g m o s

solution: e f g i k m n o s


prompt:
Rules:
1. A£B = (A∪B) - (A∩B)
2. Use comma-separated sorted elements for finite sets
3. Use '≤'/'≥' for inequalities
4. Answer MUST be within double square brackets

Given two finite sets:
A = {10, 11}
B = {4, 18, 19}

Compute the symmetric difference A£B.
Format: [[sorted, comma-separated elements]]