Fixup flagged flashcards.

main
Joshua Potter 2024-08-19 15:32:50 -06:00
parent 19f7f4f9aa
commit 906ef40bc6
4 changed files with 23 additions and 21 deletions

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@ -187,7 +187,15 @@
"graph-induced-subgraph.png", "graph-induced-subgraph.png",
"graph-subgraph.png", "graph-subgraph.png",
"graph-non-subgraph.png", "graph-non-subgraph.png",
"cyclic-undirected-labelled.png" "cyclic-undirected-labelled.png",
"free-tree.png",
"forest.png",
"cyclic-undirected.png",
"rooted-tree.png",
"ordered-rooted-tree-cmp.png",
"ordered-binary-tree-cmp.png",
"lcrs-nodes.png",
"binary-tree-nodes.png"
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"Basic": [ "Basic": [

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@ -2,7 +2,7 @@
title: "2024-08-19" title: "2024-08-19"
--- ---
- [ ] Anki Flashcards - [x] Anki Flashcards
- [x] KoL - [x] KoL
- [ ] OGS - [ ] OGS
- [ ] Sheet Music (10 min.) - [ ] Sheet Music (10 min.)

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@ -126,9 +126,9 @@ END%%
A **rooted tree** is a free tree in which one vertex is distinguished/blessed as the **root**. We call vertices of rooted trees **nodes**. A **rooted tree** is a free tree in which one vertex is distinguished/blessed as the **root**. We call vertices of rooted trees **nodes**.
Let $T$ be a rooted tree with root $r$. Any node $y$ on the simple path from $r$ to node $x$ is an **ancestor** of $x$. Likewise, $x$ is a **descendant** of $y$. If the last edge on the path from $r$ to $x$ is $\{y, x\}$, $y$ is the **parent** of $x$ and $x$ is a **child** of $y$. Nodes with the same parent are called **siblings**. Let $T$ be a rooted tree with root $r$. Any node $y$ on the [[graphs#Paths|path]] from $r$ to node $x$ is an **ancestor** of $x$. Likewise, $x$ is a **descendant** of $y$. If the last edge on the path from $r$ to $x$ is $\{y, x\}$, $y$ is the **parent** of $x$ and $x$ is a **child** of $y$. Nodes with the same parent are called **siblings**.
A node with no children is an **external node** or **leaf**. A node with at least one child is an **internal node** or **nonleaf**. The number of children of a node is the **degree** of said node. The length of the simple path from the root to a node $x$ is the **depth** of $x$ in $T$. A **level** of a tree consists of all nodes at the same depth. The **height** of a node in a tree is the length of the longest simple path from the node to a leaf. A node with no children is an **external node** or **leaf**. A node with at least one child is an **internal node** or **nonleaf**. The number of children of a node is the **degree** of said node. The length of the path from the root to a node $x$ is the **depth** of $x$ in $T$. A **level** of a tree consists of all nodes at the same depth. The **height** of a node in a tree is the length of the longest path from the node to a leaf.
%%ANKI %%ANKI
Basic Basic
@ -220,7 +220,7 @@ END%%
%%ANKI %%ANKI
Basic Basic
What does it mean for node $y$ to be an ancestor of node $x$ in a rooted tree? What does it mean for node $y$ to be an ancestor of node $x$ in a rooted tree?
Back: The simple path from the root to $x$ contains $y$. Back: The path from the root to $x$ contains $y$.
Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022). Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022).
<!--ID: 1711136844980--> <!--ID: 1711136844980-->
END%% END%%
@ -228,7 +228,7 @@ END%%
%%ANKI %%ANKI
Basic Basic
What does it mean for node $y$ to be a descendent of node $x$ in a rooted tree? What does it mean for node $y$ to be a descendent of node $x$ in a rooted tree?
Back: The simple path from the root to $y$ contains $x$. Back: The path from the root to $y$ contains $x$.
Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022). Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022).
<!--ID: 1711136844983--> <!--ID: 1711136844983-->
END%% END%%
@ -402,7 +402,7 @@ END%%
%%ANKI %%ANKI
Basic Basic
Let $T$ be a rooted tree. What does the depth of a node refer to? Let $T$ be a rooted tree. What does the depth of a node refer to?
Back: The length of the simple path from the root to the node. Back: The length of the path from the root to the node.
Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022). Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022).
<!--ID: 1711136845107--> <!--ID: 1711136845107-->
END%% END%%
@ -418,7 +418,7 @@ END%%
%%ANKI %%ANKI
Basic Basic
Let $T$ be a rooted tree. What does the height of a node refer to? Let $T$ be a rooted tree. What does the height of a node refer to?
Back: The length of the longest simple path from said node to a leaf. Back: The length of the longest path from said node to a leaf.
Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022). Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022).
<!--ID: 1711136845119--> <!--ID: 1711136845119-->
END%% END%%
@ -466,7 +466,7 @@ END%%
%%ANKI %%ANKI
Basic Basic
Let $T$ be a rooted tree of height $h$. Which nodes have depth $h$? Let $T$ be a rooted tree of height $h$. Which nodes have depth $h$?
Back: The external nodes on the longest simple paths from the root to said nodes. Back: The external nodes on the longest paths from the root to said nodes.
Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022). Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022).
<!--ID: 1711136845150--> <!--ID: 1711136845150-->
END%% END%%

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@ -294,15 +294,6 @@ Tags: c17
<!--ID: 1714677608754--> <!--ID: 1714677608754-->
END%% END%%
%%ANKI
Basic
Dereferencing a pointer in C equates to what two operations in x86?
Back: Copying the pointer into a register and then using the register in a memory reference.
Reference: Bryant, Randal E., and David O'Hallaron. *Computer Systems: A Programmer's Perspective*. Third edition, Global edition. Always Learning. Pearson, 2016.
Tags: c17
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END%%
## PUSH and POP ## PUSH and POP
| Instruction | Operands | Effect | Description | | Instruction | Operands | Effect | Description |