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Działania na zbiorach (Set Operations) are fundamental concepts in mathematics. They involve manipulating sets to create new sets or determine relationships between existing ones. Key operations include suma zbiorów (union), iloczyn zbiorów (intersection), and różnica zbiorów (difference). These operations are crucial for understanding set theory and its applications in various fields of mathematics and computer science.
• Suma zbiorów combines elements from two or more sets.
• Iloczyn zbiorów identifies common elements between sets.
• Różnica zbiorów determines elements unique to one set.
• Set equality and subsets are important concepts in set theory.
• The complement of a set is also a significant operation in set theory.