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Minor layout fixes
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src/components/Scrolly/index.module.css

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.scrollable {
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position: sticky;
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top: var(--height-navbar);
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overflow: visible;
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}
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.scrolly {

src/global.css

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color: var(--color-text);
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border: 1px solid var(--color-text);
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max-width: 22em;
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width: 100%;
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margin-top: 1em;
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padding: 0 1em;
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font-weight: normal;

src/pages/about/index.tsx

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@@ -109,24 +109,20 @@ export default function About(): JSX.Element {
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<br />
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Joshua Chen
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</div>
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<Tooltip
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id={nameId}
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className="tooltip"
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disableStyleInjection
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clickable>
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<p>
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For those of you who are more familiar with IPA than pinyin, here's
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its IPA transcription in my pronunciation:
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</p>
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{/* cSpell:ignore tʃɛ̌n sᵻdɐ̌ */}
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<p style={{ textAlign: "center" }}>[tʃɛ̌n sᵻdɐ̌]</p>
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<p>
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Granted, everyone seems to have a different theory about what vowels
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Mandarin has, and I'm far from being a phonetician, so take it with
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a grain of salt.
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</p>
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</Tooltip>
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</div>
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<Tooltip id={nameId} className="tooltip" disableStyleInjection clickable>
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<p>
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For those of you who are more familiar with IPA than pinyin, here's
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its IPA transcription in my pronunciation:
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</p>
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{/* cSpell:ignore tʃɛ̌n sᵻdɐ̌ */}
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<p style={{ textAlign: "center" }}>[tʃɛ̌n sᵻdɐ̌]</p>
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<p>
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Granted, everyone seems to have a different theory about what vowels
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Mandarin has, and I'm far from being a phonetician, so take it with a
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grain of salt.
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</p>
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</Tooltip>
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<p>
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Specialist in JavaScript and related technologies. Maintainer of the MDN
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JavaScript documentation. Contributor to impactful JavaScript

src/pages/notes/case-mapping/index.mdx

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@@ -446,9 +446,23 @@ Therefore, ignoring these nodes, the graph is inherently bipartite:
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- Each uppercase invariant node points to a lowercase invariant node with an $l$-edge and points to itself with a $u$-edge. It has zero or more in $u$-edges and no in $l$-edge.
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- Each lowercase invariant node points to an uppercase invariant node with a $u$-edge and points to itself with an $l$-edge. It has zero or more in $l$-edges and no in $u$-edge.
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### Connected subgraphs
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A _connected subgraph_, called a _cluster_, formed by $c$ is recursively defined:
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1. $c$ is in the cluster.
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2. If $c'$ is in the cluster, then all nodes that point to $c'$ and those that $c'$ points to are all in the cluster.
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Nodes that are in the cluster formed by $c\in N_L'\cup N_U'$ do not always form cycles through some series of `toUpperCase`/`toLowerCase` transformations, because they eventually map to a node in $N_L'\cup N_U'$, which has no out $l$-edge or no out $u$-edge.
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<CharSet
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set={nClusters}
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display={(v) => [...v].map((v) => charCode(v.char)).join(", ")}
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/>
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### Simple mapping pairs
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Define a _mapping pair_ as a pair of nodes $(c_u, c_l)$ ($c_u\neq c_l$) such that:
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Define a _mapping pair_ as a cluster of size 2. A mapping pair $(c_u, c_l)$ ($c_u\neq c_l$) satisfies:
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1. $(c_u, c_l)\in E_l$ (the $l$-edge of $c_u$ points to $c_l$)
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2. $(c_l, c_u)\in E_u$ (the $u$-edge of $c_l$ points to $c_u$)
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Which are roman numerals $(Ro_U, Ro_L)$, circled letters $(Ci_U, Ci_L)$, and $(M_L', M_L)$, $(M_U, M_U')$.
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### Connected subgraphs
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A _connected subgraph_, called a _cluster_, formed by $c$ is recursively defined:
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1. $c$ is in the cluster.
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2. If $c'$ is in the cluster, then all nodes that point to $c'$ and those that $c'$ points to are all in the cluster.
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Nodes that are in the cluster formed by $c\in N_L'\cup N_U'$ do not always form cycles through some series of `toUpperCase`/`toLowerCase` transformations, because they eventually map to a node in $N_L'\cup N_U'$, which has no out $l$-edge or no out $u$-edge.
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<CharSet
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set={nClusters}
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display={(v) => [...v].map((v) => charCode(v.char)).join(", ")}
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/>
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Now, the remaining nodes are the complex cycles that neither have dead ends nor are simple mapping pairs. They are:
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<CharSet

src/pages/notes/star-rail/jingliu.mdx

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---
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description: 「崩坏:星穹铁道」镜流技能循环分析
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---
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# 镜流分析
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{/* cSpell:ignore qeee qeeeq qeeeqe qeeeqee */}
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| | 镜流能量 | 停云能量 | 镜流叠层 | 停云赐福 | 战技点 | 镜流总输出 |
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| --- | --- | --- | --- | --- | --- | --- |
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| 开局 | 85 | 130 | 1x | 0 | 3 | |
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| 停云终结技 | 140 | 5.97 | 1x | 0 | 3 | |
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| 停云回合开始 | 140 | 11.94 | 1x | 0 | 3 | |
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| 停云战技 | 140 | 47.76 | 1x | 3 | 2 | |
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| 镜流战技 | 140 | 47.76 | 3o | 2 | 1 | e |
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| 镜流终结技 | 5 | 47.76 | 4o | 2 | 1 | eQ |
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| 镜流战技 | 35 | 47.76 | 3o | 1 | 1 | eQE |
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| 停云回合开始 | 35 | 53.73 | 3o | 1 | 1 | |
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| 停云普攻 | 35 | 77.61 | 3o | 1 | 2 | |
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| 镜流战技 | 65 | 77.61 | 2o | 0 | 2 | eQEE |
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| 停云回合开始 | 65 | 83.58 | 2o | 0 | 2 | |
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| 停云战技 | 65 | 119.4 | 2o | 3 | 1 | |
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| 镜流战技 | 95 | 119.4 | 1o | 2 | 1 | eQEEE |
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| 停云回合开始 | 95 | 125.37 | 1o | 2 | 1 | |
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| 停云普攻 | 95 | 130 | 1o | 2 | 2 | |
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| 停云终结技 | 140 | 5.97 | 1o | 2 | 2 | |
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| 镜流终结技 | 5 | 5.97 | 2o | 2 | 2 | eQEEEQ |
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| 镜流战技 | 35 | 5.97 | 1o | 1 | 2 | eQEEEQE |
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| 停云回合开始 | 35 | 11.94 | 1o | 1 | 2 | |
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| 停云普攻 | 35 | 35.82 | 1o | 1 | 3 | |
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| 镜流战技 | 65 | 35.82 | 0x | 0 | 3 | eQEEEQEE |

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