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  2. The eight axioms of a vector space are as follows:
    1. Commutativity of addition: u + v = v + u.
    2. Associativity of addition: (u + v) + w = u + (v + w).
    3. Existence of a zero vector: There exists a zero vector 0 such that u + 0 = u for all u in V.
    4. Existence of additive inverses: For every u in V, there exists a vector -u such that u + (-u) = 0.
    5. Compatibility of scalar multiplication: For any scalar k and vector u, k(u + v) = ku + kv.
    6. Distributivity of scalar multiplication over vector addition: k(u + v) = ku + kv.
    7. Distributivity of scalar multiplication over scalar addition: (k + l)u = ku + lu.
    8. Scalar multiplication by the multiplicative identity: 1u = u for all u in V123.
    Learn more:

    Definition: A vector space over a field K consists of a set V and two binary operations +: V × V → V and ⋅: K × V → V satisfying the following axioms:

    • Commutativity of +.
    • Associativity of +.
    math.stackexchange.com/questions/1412899/is-ev…
    Here are the axioms: u +v is in V. Closure under addition. u +v =v +u. Commutative property. u + (v +w) = (u +v) +w. Associative property. V has a zero vector 0 such that for every u ∈ V, u +0 = u. Additive identity.
    math.stackexchange.com/questions/47056/checkin…
    The 10 axioms are as follows: Closed Under Addition: For all the elements u and v in V, u + v also belong to V. Commutative Under Addition: For elements u and v in V, u+ v = v + u. Associative Under Addition: For elements u, v, w in V, (u + v) + w = u + (v + w). Additive Identity: There exists 0 in V such that u + 0 = u, for all u in V.
    testbook.com/maths/vector-space
     
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