diff --git a/notes/.obsidian/plugins/obsidian-to-anki-plugin/data.json b/notes/.obsidian/plugins/obsidian-to-anki-plugin/data.json
index 639e739..b2c704e 100644
--- a/notes/.obsidian/plugins/obsidian-to-anki-plugin/data.json
+++ b/notes/.obsidian/plugins/obsidian-to-anki-plugin/data.json
@@ -755,7 +755,7 @@
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     "_journal/2024-08/2024-08-17.md": "b06a551560c377f61a1b39286cd43cee",
-    "calculus/bounds.md": "4add5fb7591087d0b3383c53dc62e365",
+    "calculus/bounds.md": "b410b7bc5beb5db799fe32b319745bb9",
     "calculus/index.md": "5ee4d950533ae330ca5ef9e113fe87f3",
     "x86-64/instructions/conditions.md": "c5571deac40ac2eeb8666f2d3b3c278e",
     "_journal/2024-08-20.md": "e8bec308d1b29e411c6799ace7ef6571",
@@ -767,7 +767,7 @@
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     "_journal/2024-08-23.md": "3b2feab2cc927e267263cb1e9c173d50",
     "set/natural-numbers.md": "97ca466daf1173ed8973db1d1a1935cc",
-    "_journal/2024-08-24.md": "15ad542d09725f672765f9915deb66bd",
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diff --git a/notes/_journal/2024-08-24.md b/notes/_journal/2024-08-24.md
index ad7a89b..c6b3ec1 100644
--- a/notes/_journal/2024-08-24.md
+++ b/notes/_journal/2024-08-24.md
@@ -8,4 +8,5 @@ title: "2024-08-24"
 - [ ] Sheet Music (10 min.)
 - [ ] Korean (Read 1 Story)
 
-* Began notes on [[natural-numbers|natural numbers]].
\ No newline at end of file
+* Began notes on [[natural-numbers|natural numbers]].
+* Additional notes on supremums and infimums.
\ No newline at end of file
diff --git a/notes/calculus/bounds.md b/notes/calculus/bounds.md
index 7d6aa6f..47d42bf 100644
--- a/notes/calculus/bounds.md
+++ b/notes/calculus/bounds.md
@@ -264,6 +264,110 @@ Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Int
 <!--ID: 1724115953386-->
 END%%
 
+%%ANKI
+Basic
+Let $S \subseteq \mathbb{R}$ have a supremum. If $h > 0$, *why* does there exist an $x \in S$ such that $x > \mathop{\text{sup}} S - h$?
+Back: Otherwise $\mathop{\text{sup}}S - h$ is an upper bound less than $\mathop{\text{sup}}S$.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523640370-->
+END%%
+
+%%ANKI
+Basic
+Let $S \subseteq \mathbb{R}$ have a supremum. If $h > 0$, *why* does there exist an $x \in S$ such that $x < \mathop{\text{sup}} S - h$?
+Back: N/A. This is not necessarily the case.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523640373-->
+END%%
+
+%%ANKI
+Basic
+Let $S \subseteq \mathbb{R}$ have an infimum. If $h > 0$, *why* does there exist an $x \in S$ such that $x > \mathop{\text{inf}} S + h$?
+Back: N/A. This is not necessarily the case.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523640374-->
+END%%
+
+%%ANKI
+Basic
+Let $S \subseteq \mathbb{R}$ have an infimum. If $h > 0$, *why* does there exist an $x \in S$ such that $x < \mathop{\text{inf}} S + h$?
+Back: Otherwise $\mathop{\text{inf}}S + h$ is a lower bound greater than $\mathop{\text{inf}}S$.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523640375-->
+END%%
+
+%%ANKI
+Basic
+Let $A, B \subseteq \mathbb{R}$ have supremums. What set $C$ satisfies $\mathop{\text{sup}}C = \mathop{\text{sup}}A + \mathop{\text{sup}}B$?
+Back: $C = \{a + b \mid a \in A, b \in B\}$
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523640376-->
+END%%
+
+%%ANKI
+Basic
+Let $A, B \subseteq \mathbb{R}$. When is $\mathop{\text{sup}} \,\{a + b \mid a \in A, b \in B\}$ defined?
+Back: When $A$ and $B$ both have a supremum.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523640377-->
+END%%
+
+%%ANKI
+Basic
+Let $A, B \subseteq \mathbb{R}$. When is $\mathop{\text{inf}} \,\{a + b \mid a \in A, b \in B\}$ defined?
+Back: When $A$ and $B$ both have an infimum.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523640378-->
+END%%
+
+%%ANKI
+Basic
+Let $A, B \subseteq \mathbb{R}$ have infimums. What set $C$ satisfies $\mathop{\text{inf}}C = \mathop{\text{inf}}A + \mathop{\text{inf}}B$?
+Back: $C = \{a + b \mid a \in A, b \in B\}$
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523640379-->
+END%%
+
+%%ANKI
+Basic
+Let $S, T \subseteq \mathbb{R}$ be nonempty sets such that $\forall s \in S, \forall t \in T, s \leq t$. Does $S$ have a supremum?
+Back: Yes.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523911490-->
+END%%
+
+%%ANKI
+Basic
+Let $S, T \subseteq \mathbb{R}$ be nonempty sets such that $\forall s \in S, \forall t \in T, s \leq t$. Does $T$ have a supremum?
+Back: Indeterminate.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523911494-->
+END%%
+
+%%ANKI
+Basic
+Let $S, T \subseteq \mathbb{R}$ be nonempty sets such that $\forall s \in S, \forall t \in T, s \leq t$. Does $S$ have an infimum?
+Back: Indeterminate.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523911496-->
+END%%
+
+%%ANKI
+Basic
+Let $S, T \subseteq \mathbb{R}$ be nonempty sets such that $\forall s \in S, \forall t \in T, s \leq t$. Does $T$ have an infimum?
+Back: Yes.
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523911497-->
+END%%
+
+%%ANKI
+Basic
+Let $S, T \subseteq \mathbb{R}$ be nonempty sets such that $\forall s \in S, \forall t \in T, s \leq t$. How does $\mathop{\text{sup}} S$ compare to $\mathop{\text{inf}} T$?
+Back: $\mathop{\text{sup}}S \leq \mathop{\text{inf}}T$
+Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
+<!--ID: 1724523911499-->
+END%%
+
 ### Completeness Axiom
 
 Every nonempty set $S$ of real numbers which is bounded above has a supremum; that is, there is a real number $B$ such that $B = \mathop{\text{sup}} S$.