Fixup flashcards.
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@ -312,7 +312,7 @@
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"c17/strings.md": "2da50edd26eae35c81f70e65bbd12d49",
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"c17/index.md": "2139482226954123756e45c2190ec4a8",
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"c17/escape-sequences.md": "a8b99070336878b4e8c11e9e4525a500",
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"c17/declarations.md": "bca29aef30d349ca6be5436741486930",
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"c17/declarations.md": "98c5a92433eeaece6d77450fbc5752ed",
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"algorithms/sorting/merge-sort.md": "6506483f7df6507cee0407bd205dbedd",
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"_journal/2024-02-24.md": "9bb319d5014caf962a9ce3141076cff4",
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"_journal/2024-02/2024-02-23.md": "0aad297148e8cc4058b48b7e45787ca7",
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@ -378,7 +378,7 @@
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"_journal/2024-03/2024-03-17.md": "23f9672f5c93a6de52099b1b86834e8b",
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"set/directed-graph.md": "b4b8ad1be634a0a808af125fe8577a53",
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"set/index.md": "91060cf5e604f7683a34710dda2ea10b",
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"set/graphs.md": "6f08a3e8e4896b0325aef6c452bfbb56",
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"set/graphs.md": "15aa43bf7f73347219f822e4b400e9bf",
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"_journal/2024-03-19.md": "a0807691819725bf44c0262405e97cbb",
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"_journal/2024-03/2024-03-18.md": "63c3c843fc6cfc2cd289ac8b7b108391",
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"awk/variables.md": "e40a20545358228319f789243d8b9f77",
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@ -589,7 +589,7 @@
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"_journal/2024-06/2024-06-12.md": "f82dfa74d0def8c3179d3d076f94558e",
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"_journal/2024-06-14.md": "5d12bc272238ac985a1d35d3d63ea307",
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"_journal/2024-06/2024-06-13.md": "e2722a00585d94794a089e8035e05728",
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"set/functions.md": "ce565fbeb5298eeee0da828a89987ac4",
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"set/functions.md": "6716f8a32af73e5a4d1b2cbf6987b60f",
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"_journal/2024-06-15.md": "92cb8dc5c98e10832fb70c0e3ab3cec4",
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"_journal/2024-06/2024-06-14.md": "5d12bc272238ac985a1d35d3d63ea307",
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"lambda-calculus/beta-reduction.md": "2074de1a5ab2171489239988a84b271f",
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@ -778,7 +778,8 @@
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"c17/types/enumerated.md": "e1f70a30677c776b7b44ac3e0ff4e76d",
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"c17/types/derived.md": "aff0d2b6d218fb67af3cc92ead924de3",
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"c17/types/basic.md": "5064e21e683c0218890058882e06b6f3",
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"c17/types/index.md": "b3e4f47b5f1f2a76d1d039e6263a41b8"
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"c17/types/index.md": "b3e4f47b5f1f2a76d1d039e6263a41b8",
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"_journal/2024-08-25.md": "316dcc41923e7c043bee51f434c90c85"
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},
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"fields_dict": {
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"Basic": [
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@ -0,0 +1,9 @@
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---
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title: "2024-08-25"
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---
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- [x] Anki Flashcards
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- [x] KoL
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- [x] OGS
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- [ ] Sheet Music (10 min.)
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- [ ] Korean (Read 1 Story)
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@ -241,7 +241,7 @@ What is the type of `foo` in the the following declaration?
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```c
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int (*(*foo)(void))[3]
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```
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Back: A pointer to a function (accepting `void`) returning a pointer to an array of `int`s.
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Back: A pointer to a function (accepting `void`) returning a pointer to an array (size `3`) of `int`s.
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Reference: Van der Linden, Peter. _Expert C Programming: Deep C Secrets_. Programming Languages / C. Mountain View, Cal.: SunSoft Pr, 1994.
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<!--ID: 1722786892118-->
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END%%
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@ -252,7 +252,7 @@ What is the type of `foo` in the the following declaration?
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```c
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const int (* volatile foo)[64]
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```
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Back: A `volatile` pointer to an array of `const int`s.
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Back: A `volatile` pointer to an array (size `64`) of `const int`s.
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Reference: Van der Linden, Peter. _Expert C Programming: Deep C Secrets_. Programming Languages / C. Mountain View, Cal.: SunSoft Pr, 1994.
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<!--ID: 1722786892119-->
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END%%
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@ -307,7 +307,7 @@ What is the type of `foo` in the the following declaration?
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```c
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char *(*foo[10])(int **);
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```
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Back: An array of pointers to functions (accepting `int **`) returning pointer-to-char.
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Back: An array (size `10`) of pointers to functions (accepting `int **`) returning pointer-to-char.
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Reference: Van der Linden, Peter. _Expert C Programming: Deep C Secrets_. Programming Languages / C. Mountain View, Cal.: SunSoft Pr, 1994.
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<!--ID: 1722786892124-->
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END%%
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@ -1050,7 +1050,7 @@ END%%
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%%ANKI
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Cloze
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Let $F$ be a {function}. If $t \in$ {$\mathop{\text{ran} }F$}, then $F(F^{-1}(t)) = t$.
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Let $F$ be an {injection}. If $t \in$ {$\mathop{\text{ran} }F$}, then $F(F^{-1}(t)) = t$.
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Reference: Herbert B. Enderton, *Elements of Set Theory* (New York: Academic Press, 1977).
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<!--ID: 1719398756562-->
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END%%
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@ -912,7 +912,7 @@ In computer science, a cycle is sometimes required to have more than one edge:
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%%ANKI
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Basic
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What is a path of (say) graph $G$?
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Back: A trail of $G$ in which no vertex is repeated (except possibly the first and last).
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Back: A trail of $G$ in which no vertex is repeated (except possibly the first with the last).
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Reference: Oscar Levin, *Discrete Mathematics: An Open Introduction*, 3rd ed., n.d., [https://discrete.openmathbooks.org/pdfs/dmoi3-tablet.pdf](https://discrete.openmathbooks.org/pdfs/dmoi3-tablet.pdf).
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<!--ID: 1723992099142-->
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END%%
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