forked from premiere/premiere-libtorrent
fix manual markup
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@ -1600,7 +1600,7 @@ struct torrent_handle
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torrent_handle();
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torrent_status status();
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void file_progress(std::vector<float>& fp);
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void file_progress(std::vector<size_type>& fp);
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void get_download_queue(std::vector<partial_piece_info>& queue) const;
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void get_peer_info(std::vector<peer_info>& v) const;
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torrent_info const& get_torrent_info() const;
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@ -1738,13 +1738,14 @@ sets the priorities of all the pieces in the torrent based on the vector.</p>
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<h2><a id="file-progress" name="file-progress">file_progress()</a></h2>
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<blockquote>
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<pre class="literal-block">
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void file_progress(std::vector<float>& fp);
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void file_progress(std::vector<size_type>& fp);
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</pre>
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</blockquote>
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<p>This function fills in the supplied vector with the progress (a value in the
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range [0, 1]) describing the download progress of each file in this torrent.
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The progress values are ordered the same as the files in the <a class="reference" href="#torrent-info">torrent_info</a>.
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This operation is not very cheap.</p>
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<p>This function fills in the supplied vector with the the number of bytes downloaded
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of each file in this torrent. The progress values are ordered the same as the files
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in the <a class="reference" href="#torrent-info">torrent_info</a>. This operation is not very cheap. Its complexity is <em>O(n + mj)</em>.
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Where <em>n</em> is the number of files, <em>m</em> is the number of downloading pieces and <em>j</em>
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is the number of blocks in a piece.</p>
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</div>
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<div class="section">
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<h2><a id="save-path" name="save-path">save_path()</a></h2>
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@ -1663,8 +1663,8 @@ file_progress()
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This function fills in the supplied vector with the the number of bytes downloaded
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of each file in this torrent. The progress values are ordered the same as the files
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in the `torrent_info`_. This operation is not very cheap. Its complexity is *O(n + m*j)*.
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Where *n * is the number of files, *m * is the number of downloading pieces and *j *
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in the `torrent_info`_. This operation is not very cheap. Its complexity is *O(n + mj)*.
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Where *n* is the number of files, *m* is the number of downloading pieces and *j*
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is the number of blocks in a piece.
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