pgRouting/pgRouting — Japanese @ OSGeo Weblate: where :math:`sql = \{(id_i, source_i, target_i, cost_i, reverse\_cost

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	English	Japanese	Actions
	The Dijkstra family functions are based on the Dijkstra algorithm.
	`Combinations SQL`_
	`Combinations SQL`_ as described below
	start vid
	Identifier of the starting vertex of the path.
	end vid
	Identifier of the ending vertex of the path.
	end vids
	Array of identifiers of ending vertices.
	Combinations SQL
	Identifier of the departure vertex.
	Identifier of the arrival vertex.
	The problem definition (Advanced documentation)	問題の定義 (詳細ドキュメント)
	Given the following query:	次のクエリを実行します。
	pgr_dijkstra(:math:`sql, start_{vid}, end_{vid}, directed`)	pgr_dijkstra(:math:`sql, start_{vid}, end_{vid}, directed`)
	where :math:`sql = \{(id_i, source_i, target_i, cost_i, reverse\_cost_i)\}`	where :math:`sql = \{(id_i, source_i, target_i, cost_i, reverse\_cost_i)\}`
	and
	:math:`source = \bigcup source_i`,	:math:`source = \bigcup source_i`,
	:math:`target = \bigcup target_i`,	:math:`target = \bigcup target_i`,
	The graphs are defined as follows:	グラフは次のように定義されます:
	Directed graph	導かれたグラフ
	The weighted directed graph, :math:`G_d(V,E)`, is definied by:	重みづけされた有向グラフ :math:'G_d(V,E)''は、次のように定義されます:
	the set of vertices :math:`V`	ノードのセット :math:`V`
	:math:`V = source \cup target \cup {start_{vid}} \cup {end_{vid}}`	:math:`V = source \cup target \cup {start_{vid}} \cup {end_{vid}}`
	the set of edges :math:`E`	エッジのセット:math:`E`
	:math:`E = \begin{cases} \text{ } \{(source_i, target_i, cost_i) \text{ when } cost >=0 \} & \quad \text{if } reverse\_cost = \varnothing \\ \text{ } \text{ } & \quad \text{ } \\ \text{ } \{(source_i, target_i, cost_i) \text{ when } cost >=0 \} & \quad \text{ } \\ \cup \{(target_i, source_i, reverse\_cost_i) \text{ when } reverse\_cost_i>=0 \} & \quad \text{if } reverse\_cost \neq \varnothing \\ \end{cases}`	:math:`E = \begin{cases} \text{ } \{(source_i, target_i, cost_i) \text{ when } cost >=0 \} & \quad \text{if } reverse\_cost = \varnothing \\ \text{ } \text{ } & \quad \text{ } \\ \text{ } \{(source_i, target_i, cost_i) \text{ when } cost >=0 \} & \quad \text{ } \\ \cup \{(target_i, source_i, reverse\_cost_i) \text{ when } reverse\_cost_i>=0 \} & \quad \text{if } reverse\_cost \neq \varnothing \\ \end{cases}`
	Undirected graph	導かれないグラフ
	The weighted undirected graph, :math:`G_u(V,E)`, is definied by:	重みづけされた無向グラフ :math:'G_u(V,E)''は、次のように定義されます。
	:math:`V = source \cup target \cup {start_v{vid}} \cup {end_{vid}}`	:math:`V = source \cup target \cup {start_v{vid}} \cup {end_{vid}}`
	:math:`E = \begin{cases} \text{ } \{(source_i, target_i, cost_i) \text{ when } cost >=0 \} & \quad \text{ } \\ \cup \{(target_i, source_i, cost_i) \text{ when } cost >=0 \} & \quad \text{ if } reverse\_cost = \varnothing \\ \text{ } \text{ } & \text{ } \\ \text{ } \{(source_i, target_i, cost_i) \text{ when } cost >=0 \} & \text{ } \\ \cup \{(target_i, source_i, cost_i) \text{ when } cost >=0 \} & \text{ } \\ \cup \{(target_i, source_i, reverse\_cost_i) \text{ when } reverse\_cost_i >=0)\} & \text{ } \\ \cup \{(source_i, target_i, reverse\_cost_i) \text{ when } reverse\_cost_i >=0)\} & \quad \text{ if } reverse\_cost \neq \varnothing \\ \end{cases}`	:math:`E = \begin{cases} \text{ } \{(source_i, target_i, cost_i) \text{ when } cost >=0 \} & \quad \text{ } \\ \cup \{(target_i, source_i, cost_i) \text{ when } cost >=0 \} & \quad \text{ if } reverse\_cost = \varnothing \\ \text{ } \text{ } & \text{ } \\ \text{ } \{(source_i, target_i, cost_i) \text{ when } cost >=0 \} & \text{ } \\ \cup \{(target_i, source_i, cost_i) \text{ when } cost >=0 \} & \text{ } \\ \cup \{(target_i, source_i, reverse\_cost_i) \text{ when } reverse\_cost_i >=0)\} & \text{ } \\ \cup \{(source_i, target_i, reverse\_cost_i) \text{ when } reverse\_cost_i >=0)\} & \quad \text{ if } reverse\_cost \neq \varnothing \\ \end{cases}`
	The problem	問題点

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locale/ja/LC_MESSAGES/pgrouting_doc_strings.po, string 1095