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content/Definitions/Functions/Infimum.md
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content/Definitions/Functions/Infimum.md
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# Definition
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Say we have $A_{m} = \{ x_{n}\, | \, n \geq m \}$
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Then $\inf A =$ greatest lower bound of $A$.
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> [!note] What is the "lower bound"?
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> $c \lt a,\ \forall a \in A$
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The infimum is denoted by $\inf$.
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content/Definitions/Functions/Supremum.md
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content/Definitions/Functions/Supremum.md
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# Definition
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Say we have $A_{m} = \{ x_{n}\, | \, n \geq m \}$
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Then $\sup A$ is the least upper bound of $A$.
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The **supremum** is denoted by $\sup$.
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