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  2. Cardinality is defined and equal to 0
    An empty set is considered a finite set because its cardinality is defined and equal to 01234. A finite set contains a countable number of elements, and since the empty set has zero elements, it falls into this category.
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    Empty Set is Finite or Infinite An empty set is a finite set since its cardinality is defined and is equal to 0. As we know, a set is said to be infinite if the number of elements in it are infinite, i.e. its cardinality is ∞ or not defined, whereas a finite set contains a countable number of elements.
    As the finite set has a countable number of elements and the empty set has zero elements so, it is a definite number of elements. So, with a cardinality of zero, an empty set is a finite set.
    byjus.com/maths/finite-and-infinite-sets/
    Since an empty set has no elements, its cardinality is zero. |ɸ| = 0, where ‘ɸ’ is an empty set. Since the cardinality of an empty set is 0, it is considered a finite set.
    The empty set is also considered as a finite set, and its cardinal number is 0.
    mathworld.wolfram.com/FiniteSet.html
     
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