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Flashcard fixups.

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Joshua Potter 2024-09-12 06:40:54 -06:00
parent b66cc885db
commit 619b39e32c
15 changed files with 95 additions and 28 deletions
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29
notes/.obsidian/plugins/obsidian-to-anki-plugin/data.json
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@ -180,7 +180,13 @@
"venn-diagram-abs-comp.png",
"venn-diagram-intersection.png",
"venn-diagram-rel-comp.png",
"venn-diagram-symm-diff.png"
"venn-diagram-symm-diff.png",
"normalized-form.png",
"denormalized-form.png",
"infinity.png",
"nan.png",
"triangular-gnomon.png",
"pascals-triangle.png"
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---
title: "2024-09-05"
---
- [ ] Anki Flashcards
- [ ] KoL
- [ ] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

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---
title: "2024-09-12"
---
- [ ] Anki Flashcards
- [x] KoL
- [x] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

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@ -0,0 +1,9 @@
---
title: "2024-09-06"
---
- [x] Anki Flashcards
- [x] KoL
- [x] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

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@ -0,0 +1,9 @@
---
title: "2024-09-07"
---
- [x] Anki Flashcards
- [x] KoL
- [x] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

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@ -0,0 +1,9 @@
---
title: "2024-09-09"
---
- [x] Anki Flashcards
- [x] KoL
- [x] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

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---
title: "2024-09-09"
---
- [x] Anki Flashcards
- [ ] KoL
- [x] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

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@ -0,0 +1,9 @@
---
title: "2024-09-10"
---
- [x] Anki Flashcards
- [x] KoL
- [x] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

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@ -0,0 +1,9 @@
---
title: "2024-09-11"
---
- [x] Anki Flashcards
- [x] KoL
- [x] OGS
- [ ] Sheet Music (10 min.)
- [ ] Korean (Read 1 Story)

2
notes/algebra/sequences/triangular-numbers.md
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@ -157,7 +157,7 @@ END%%
%%ANKI
Basic
What closed formula is traditionally used to compute the $n$th triangular number?
Back: $\frac{n(n + 1)}{2}$
Back: $\large{\frac{n(n + 1)}{2}}$
Reference: “Triangular Number,” in _Wikipedia_, January 13, 2024, [https://en.wikipedia.org/w/index.php?title=Triangular_number&oldid=1195279122](https://en.wikipedia.org/w/index.php?title=Triangular_number&oldid=1195279122).
<!--ID: 1709419325936-->
END%%

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notes/calculus/bounds.md
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@ -28,16 +28,16 @@ END%%
%%ANKI
Basic
Suppose $S \subseteq \mathbb{R}$ is bounded below by $B$. What kind of mathematical object is $S$?
Back: A nonempty set.
Suppose $S \subseteq \mathbb{R}$ is bounded below by $B$. What property does set $S$ exhibit?
Back: $S$ is nonempty..
Reference: Tom M. Apostol, _Calculus, Vol. 1: One-Variable Calculus, with an Introduction to Linear Algebra_, 2nd ed. (New York: Wiley, 1980).
<!--ID: 1724115335387-->
END%%
%%ANKI
Basic
Suppose $S \subseteq \mathbb{R}$ is unbounded above. What kind of mathematical object is $S$?
Back: A set (possibly empty).
Suppose $S \subseteq \mathbb{R}$ is unbounded above. What property does set $S$ exhibit?
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: 1724115335393-->
END%%

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notes/encoding/floating-point.md
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@ -954,7 +954,7 @@ END%%
%%ANKI
Basic
How does the largest unsigned interpretation of the exponent *field* relate to the $Bias$?
How does the unsigned interpretation of the largest normalized exponent *field* relate to the $Bias$?
Back: The largest unsigned interpretation is $2 \cdot Bias$.
Reference: Bryant, Randal E., and David O'Hallaron. *Computer Systems: A Programmer's Perspective*. Third edition, Global edition. Always Learning. Pearson, 2016.
<!--ID: 1710605798347-->
@ -962,7 +962,7 @@ END%%
%%ANKI
Basic
How does the largest exponent *value* relate to the $Bias$?
How does the largest normalized exponent *value* relate to the $Bias$?
Back: It equals $Bias$.
Reference: Bryant, Randal E., and David O'Hallaron. *Computer Systems: A Programmer's Perspective*. Third edition, Global edition. Always Learning. Pearson, 2016.
<!--ID: 1710605798350-->
@ -970,7 +970,7 @@ END%%
%%ANKI
Basic
How does the smallest exponent *value* relate to the $Bias$?
How does the smallest normalized exponent *value* relate to the $Bias$?
Back: It equals $1 - Bias$.
Reference: Bryant, Randal E., and David O'Hallaron. *Computer Systems: A Programmer's Perspective*. Third edition, Global edition. Always Learning. Pearson, 2016.
<!--ID: 1710605798354-->

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notes/ontology/philosophy/permissivism.md
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@ -45,7 +45,7 @@ END%%
%%ANKI
Basic
In permissivism, what is the conseqent to antecedent "$X$ can be described without contradiction"?
In permissivism, what is the consequent to antecedent "$X$ can be described without contradiction"?
Back: "$X$ exists."
Reference: Simon Hewitt, “A Cardinal Worry for Permissive Metaontology,” _Metaphysica_ 16, no. 2 (September 18, 2015): 159–65, [https://doi.org/10.1515/mp-2015-0009](https://doi.org/10.1515/mp-2015-0009).
<!--ID: 1720912238027-->

2
notes/set/natural-numbers.md
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@ -194,7 +194,7 @@ END%%
%%ANKI
Cloze
A set $A$ is inductive iff {$\varnothing \in A$} and {$A$ is closed under successor}.
Set $A$ is inductive iff {$\varnothing \in A$} and {$A$ is closed under successor}.
Reference: Herbert B. Enderton, *Elements of Set Theory* (New York: Academic Press, 1977).
<!--ID: 1724486269558-->
END%%

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notes/set/order.md
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@ -153,7 +153,7 @@ END%%
%%ANKI
Basic
*Why* is a strict preorder also a strict partial order?
Back: Irreflexivity and transitivity imply asymmetry (and antisymmetry).
Back: Irreflexivity and transitivity imply antisymmetry.
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: 1723902729134-->
END%%