{"action":"created","comment":{"url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/pulls/comments/60393386","id":60393386,"diff_hunk":"@@ -1,28 +1,28 @@\n \\subsection{Preliminaries}\n % We use $\\natural$ to denote the set of natural numbers: $\\natural = \\{0,1,2,\\ldots\\}$, while $\\real$ denotes the set of reals.\n-本書では$\\natural$は自然数の集合を表す：$\\natural = \\{0,1,2,\\ldots\\}$．また$\\real$は実数の集合を表す．\n+本書では$\\natural$は自然数全体の集合を表す: $\\natural = \\{0,1,2,\\ldots\\}$．また$\\real$は実数全体の集合を表す．\n % By a vector $v$ (unless it is transposed, $v\\ttop$), we mean a column vector.\n-ベクトル$v$によって列ベクトルを表す．(転置される場合は$v\\ttop$)\n+ベクトル$v$によって列ベクトルを表す（転置$v\\ttop$されない限り）．\n % The inner product of two finite-dimensional vectors, $u,v\\in \\real^d$ is $\\ip{u}{v} = \\sum_{i=1}^d u_i v_i$.\n-2つの有限次元ベクトル$u,v\\in real^d$の内積は$ip{u}{v} = \\sum_{i=1}^d u_i v_i$のように表す．\n+2つの有限次元ベクトル$u,v\\in \\real^d$の内積は$\\ip{u}{v} = \\sum_{i=1}^d u_i v_i$である．\n % The resulting $2$-norm is $\\|u\\|^2=\\ip{u}{u}$.\n-$2$-ノルムは$\\|u\\|^2=\\ip{u}{u}$のように表す\n+この内積から定義される$2$-ノルムは$\\|u\\|^2=\\ip{u}{u}$である．\n % The maximum norm for vectors is defined by $\\|u\\|_\\infty = \\max_{i=1,\\ldots,d} |u_i|$, while for a function $f:\\States \\ra \\real$, $\\|\\cdot\\|_\\infty$ is defined by $\\|f\\|_\\infty = \\sup_{\\st\\in\\States} |f(\\st)|$.\n-一様ノルムは関数$f:\\States \\ra \\real$について\\|u\\|_\\infty = \\max_{i=1,\\ldots,d} |u_i|$，$\\|\\cdot\\|_\\infty$は$\\|f\\|_\\infty = \\sup_{\\st\\in\\States} |f(\\st)|$により定義される．\n+ベクトルの一様ノルムは$\\|u\\|_\\infty = \\max_{i=1,\\ldots,d} |u_i|$と定義され，一方で関数$f:\\States \\ra \\real$の一様ノルム$\\|\\cdot\\|_\\infty$は$\\|f\\|_\\infty = \\sup_{\\st\\in\\States} |f(\\st)|$と定義される．\n % A mapping $T$ between the metric spaces $(M_1,d_1)$, $(M_2,d_2)$ is called Lipschitz with modulus $L\\in \\real$ if for any $a,b\\in M_1$, $d_2(T(a),T(b)) \\le L\\, d_1(a,b)$.\n-距離空間$(M_1,d_1),(M_2,d_2)$の間の写像$T$は$L\\in \\real$において任意の$a,b\\in M_1$について$d_2(T(a),T(b)) \\le L\\, d_1(a,b)$のときリプシッツ連続という．\n+距離空間$(M_1,d_1),(M_2,d_2)$の間の写像$T$が定数$L$と任意の$a,b\\in M_1$について$d_2(T(a),T(b)) \\le L\\, d_1(a,b)$を満たすとき，写像$T$はリプシッツ定数$L$を持つリプシッツ関数という．\n % If $T$ is Lipschitz with a modulus $L\\le 1$, it is called a non-expansion.\n-$T$がリプシッツ連続で$L \\le 1$のとき,その写像は非拡大写像であるという．\n+$T$がリプシッツ関数で$L \\le 1$のとき,その写像は非拡大写像であるという．\n % If $L<1$, the mapping is called a contraction.\n $L < 1$のとき,その写像は縮小であるという．\n % The indicator function of event $S$ will be denoted by $\\one{S}$ (i.e., $\\one{S}=1$ if $S$ holds and $\\one{S}=0$, otherwise).\n-集合$S$における指示関数は$\\one{S}$のように表す．(例：$S$に含まれるとき$\\one{S}=1$，そうでないとき$\\one{S}=0$となる関数）\n+集合$S$における指示関数は$\\one{S}$と表される（例えば，$S$に含まれるとき$\\one{S}=1$，そうでないとき$\\one{S}=0$となる関数）．\n % If $v=v(\\theta,x)$, $\\frac{\\partial}{\\partial \\theta} v$ shall denote the partial derivative of $v$ with respect to $\\theta$, which  is a $d$-dimensional {\\em row vector} if $\\theta \\in \\real^d$.\n-$v=v(\\theta,x)$において，$\\theta \\in \\real^d$が$d$次元の列ベクトルのとき，$\\frac{\\partial}{\\partial \\theta} v$は$v$の$\\theta$に関する偏微分であるという．\n+$v=v(\\theta,x)$において，$\\frac{\\partial}{\\partial \\theta} v$を$v$の$\\theta$に関する偏微分と表すとき，$\\theta \\in \\real^d$ならば，$\\frac{\\partial}{\\partial \\theta} v$は$d$次元の行ベクトルである．","path":"tex/210-preliminaries.tex","position":30,"original_position":30,"commit_id":"f7b2316f71439fb39672c6ebfe7f932aaa148686","original_commit_id":"f7b2316f71439fb39672c6ebfe7f932aaa148686","user":{"login":"masomatics","id":10852914,"avatar_url":"https://avatars.githubusercontent.com/u/10852914?v=3","gravatar_id":"","url":"https://api.github.com/users/masomatics","html_url":"https://github.com/masomatics","followers_url":"https://api.github.com/users/masomatics/followers","following_url":"https://api.github.com/users/masomatics/following{/other_user}","gists_url":"https://api.github.com/users/masomatics/gists{/gist_id}","starred_url":"https://api.github.com/users/masomatics/starred{/owner}{/repo}","subscriptions_url":"https://api.github.com/users/masomatics/subscriptions","organizations_url":"https://api.github.com/users/masomatics/orgs","repos_url":"https://api.github.com/users/masomatics/repos","events_url":"https://api.github.com/users/masomatics/events{/privacy}","received_events_url":"https://api.github.com/users/masomatics/received_events","type":"User","site_admin":false},"body":"もっと忠実\r\n$v=v(\\theta,x)$において，$v$の$\\theta$に関する偏微分を$\\frac{\\partial}{\\partial \\theta} v$と表記する。$\\theta \\in \\real^d$の時は、$\\frac{\\partial}{\\partial \\theta} v$は$d$次元の行ベクトルである。","created_at":"2016-04-20T11:50:35Z","updated_at":"2016-04-20T11:50:35Z","html_url":"https://github.com/sotetsuk/algo-rl-ja/pull/33#discussion_r60393386","pull_request_url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/pulls/33","_links":{"self":{"href":"https://api.github.com/repos/sotetsuk/algo-rl-ja/pulls/comments/60393386"},"html":{"href":"https://github.com/sotetsuk/algo-rl-ja/pull/33#discussion_r60393386"},"pull_request":{"href":"https://api.github.com/repos/sotetsuk/algo-rl-ja/pulls/33"}}},"pull_request":{"url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/pulls/33","id":66659604,"html_url":"https://github.com/sotetsuk/algo-rl-ja/pull/33","diff_url":"https://github.com/sotetsuk/algo-rl-ja/pull/33.diff","patch_url":"https://github.com/sotetsuk/algo-rl-ja/pull/33.patch","issue_url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/issues/33","number":33,"state":"open","locked":false,"title":"@smochi による校閲・修正","user":{"login":"smochi","id":6184232,"avatar_url":"https://avatars.githubusercontent.com/u/6184232?v=3","gravatar_id":"","url":"https://api.github.com/users/smochi","html_url":"https://github.com/smochi","followers_url":"https://api.github.com/users/smochi/followers","following_url":"https://api.github.com/users/smochi/following{/other_user}","gists_url":"https://api.github.com/users/smochi/gists{/gist_id}","starred_url":"https://api.github.com/users/smochi/starred{/owner}{/repo}","subscriptions_url":"https://api.github.com/users/smochi/subscriptions","organizations_url":"https://api.github.com/users/smochi/orgs","repos_url":"https://api.github.com/users/smochi/repos","events_url":"https://api.github.com/users/smochi/events{/privacy}","received_events_url":"https://api.github.com/users/smochi/received_events","type":"User","site_admin":false},"body":"#28 \r\n\r\n# TODO\r\n- [x] 担当者が新しくブランチとプルリクを作る\r\n- [x] 担当者が訳を修正する\r\n- [x] 皆にコメントをつけるようアナウンスする\r\n- [ ] 勉強会後、コメントを反映して修正（この際、監修への積み残しのコメントを①に書き残す）\r\n- [ ] 専門用語リスト，not専門用語リストを更新する\r\n- [ ] @sotetsukにアサインを変更\r\n- [ ] @sotetsukが確認の上マージ\r\n\r\n専門用語はGoogleスプレッドシートで編集し、@sotetsukが適宜プッシュします\r\n列は左から単語、正訳、誤訳例、エビデンスです\r\n- [専門用語リスト](https://docs.google.com/spreadsheets/d/1L0WpAi5asJ-I4c2iQ6WH3N8tOSfQASKoipV2dJXwsQo/edit?usp=sharing)（28〜）\r\n- [not専門用語リスト](https://docs.google.com/spreadsheets/d/1IHfHLoLeUqv0m8w9ynVFc5L0uYFht8nQPXH4QUHohgg/edit?usp=sharing)（24〜）","created_at":"2016-04-15T15:19:26Z","updated_at":"2016-04-20T11:50:35Z","closed_at":null,"merged_at":null,"merge_commit_sha":"3353382ebe4c3de2cce0a9719a08d5f91a4e97c3","assignee":{"login":"smochi","id":6184232,"avatar_url":"https://avatars.githubusercontent.com/u/6184232?v=3","gravatar_id":"","url":"https://api.github.com/users/smochi","html_url":"https://github.com/smochi","followers_url":"https://api.github.com/users/smochi/followers","following_url":"https://api.github.com/users/smochi/following{/other_user}","gists_url":"https://api.github.com/users/smochi/gists{/gist_id}","starred_url":"https://api.github.com/users/smochi/starred{/owner}{/repo}","subscriptions_url":"https://api.github.com/users/smochi/subscriptions","organizations_url":"https://api.github.com/users/smochi/orgs","repos_url":"https://api.github.com/users/smochi/repos","events_url":"https://api.github.com/users/smochi/events{/privacy}","received_events_url":"https://api.github.com/users/smochi/received_events","type":"User","site_admin":false},"milestone":null,"commits_url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/pulls/33/commits","review_comments_url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/pulls/33/comments","review_comment_url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/pulls/comments{/number}","comments_url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/issues/33/comments","statuses_url":"https://api.github.com/repos/sotetsuk/algo-rl-ja/statuses/f7b2316f71439fb39672c6ebfe7f932aaa148686","head":{"label":"sotetsuk:original-and-ja-p7p12-3","ref":"original-and-ja-p7p12-3","sha":"f7b2316f71439fb39672c6ebfe7f932aaa148686","user":{"login":"sotetsuk","id":5868442,"avatar_url":"https://avatars.githubusercontent.com/u/5868442?v=3","gravatar_id":"","url":"https://api.github.com/users/sotetsuk","html_url":"https://github.com/sotetsuk","followers_url":"https://api.github.com/users/sotetsuk/followers","following_url":"https://api.github.com/users/sotetsuk/following{/other_user}","gists_url":"https://api.github.com/users/sotetsuk/gists{/gist_id}","starred_url":"https://api.github.com/users/sotetsuk/starred{/owner}{/repo}","subscriptions_url":"https://api.github.com/users/sotetsuk/subscriptions","organizations_url":"https://api.github.com/users/sotetsuk/orgs","repos_url":"https://api.github.com/users/sotetsuk/repos","events_url":"https://api.github.com/users/sotetsuk/events{/privacy}","received_events_url":"https://api.github.com/users/sotetsuk/received_events","type":"User","site_admin":false},"repo":{"id":54883462,"name":"algo-rl-ja","full_name":"sotetsuk/algo-rl-ja","owner":{"login":"sotetsuk","id":5868442,"avatar_url":"https://avatars.githubusercontent.com/u/5868442?v=3","gravatar_id":"","url":"https://api.github.com/users/sotetsuk","html_url":"https://github.com/sotetsuk","followers_url":"https://api.github.com/users/sotetsuk/followers","following_url":"https://api.github.com/users/sotetsuk/following{/other_user}","gists_url":"https://api.github.com/users/sotetsuk/gists{/gist_id}","starred_url":"https://api.github.com/users/sotetsuk/starred{/owner}{/repo}","subscriptions_url":"https://api.github.com/users/sotetsuk/subscriptions","organizations_url":"https://api.github.com/users/sotetsuk/orgs","repos_url":"https://api.github.com/users/sotetsuk/repos","events_url":"https://api.github.com/users/sotetsuk/events{/privacy}","received_events_url":"https://api.github.com/users/sotetsuk/received_events","type":"User","site_admin":false},"private":false,"html_url":"https://github.com/sotetsuk/algo-rl-ja","description":"Japanese 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