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Flashcard fixups.

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Joshua Potter 2024-09-05 19:33:29 -06:00
parent c8d21b8aa6
commit b66cc885db
6 changed files with 41 additions and 50 deletions
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71
notes/.obsidian/plugins/obsidian-to-anki-plugin/data.json
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@ -76,7 +76,11 @@
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@ -163,47 +171,16 @@
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9
notes/_journal/2024-09-05.md Normal file
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@ -0,0 +1,9 @@
---
title: "2024-09-05"
---
- [ ] Anki Flashcards
- [ ] KoL
- [ ] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

4
notes/c17/types/conversions.md
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@ -271,7 +271,7 @@ END%%
%%ANKI
Basic
When is the type domain of `a + b` equal to `unsigned short`?
When is the common real type of `a + b` equal to `unsigned short`?
```c
unsigned short a;
signed int b;
@ -291,7 +291,7 @@ END%%
%%ANKI
Basic
Suppose `a` and `b` has signed and unsigned types. When is `a + b` unsigned?
Suppose `a` and `b` have signed and unsigned types respectively. When is `a + b` unsigned?
Back: When `b`'s type has higher rank or the range of `a` cannot fit the range of `b`.
Reference: “ISO: Programming Languages - C,” April 12, 2011, [https://port70.net/~nsz/c/c11/n1570.pdf](https://port70.net/~nsz/c/c11/n1570.pdf).
<!--ID: 1724762203465-->

2
notes/data-structures/graphs.md
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@ -150,7 +150,7 @@ END%%
%%ANKI
Basic
The following is an example of what kind of graph representation?
The following is an example of what kind of graph representatio?
![[adj-matrix-representation.png]]
Back: An adjacency-matrix representation.
Reference: Thomas H. Cormen et al., _Introduction to Algorithms_, Fourth edition (Cambridge, Massachusett: The MIT Press, 2022).

4
notes/set/index.md
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@ -332,7 +332,7 @@ END%%
%%ANKI
Basic
How is set $\{v \mid \exists A \in B, v = A\}$ written more compactly?
Back: $\{A \mid A \in B\}$
Back: $B$
Reference: Herbert B. Enderton, *Elements of Set Theory* (New York: Academic Press, 1977).
<!--ID: 1720370610022-->
END%%
@ -340,7 +340,7 @@ END%%
%%ANKI
Basic
How is set $\{v \mid \exists A \in B, v \in A\}$ written more compactly?
Back: N/A.
Back: $\bigcup B$
Reference: Herbert B. Enderton, *Elements of Set Theory* (New York: Academic Press, 1977).
<!--ID: 1720370610028-->
END%%

1
notes/set/order.md
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@ -41,7 +41,6 @@ A binary relation $R$ on set $A$ is a **preorder on $A$** iff it is reflexive on
%%ANKI
Basic
A binary relation on $A$ is a preorder on $A$ if it satisfies what two properties?
What is a preorder on $A$?
Back: Reflexivity on $A$ and transitivity.
Reference: “Preorder,” in _Wikipedia_, July 21, 2024, [https://en.wikipedia.org/w/index.php?title=Preorder](https://en.wikipedia.org/w/index.php?title=Preorder&oldid=1235839474).
<!--ID: 1723814834775-->