About pages for SOCR Motion Charts
From Socr
(Difference between revisions)
m (typo) |
m (added SOCR Data link) |
||
| Line 16: | Line 16: | ||
* [[Help_pages_for_SOCR_Motion_Charts]] | * [[Help_pages_for_SOCR_Motion_Charts]] | ||
* [[SOCR_MotionCharts | SOCR Motion Charts Summary]] | * [[SOCR_MotionCharts | SOCR Motion Charts Summary]] | ||
| + | * [[SOCR_Data | SOCR Datasets]] | ||
* [http://en.wikipedia.org/wiki/Chart Chart definition] | * [http://en.wikipedia.org/wiki/Chart Chart definition] | ||
{{translate|pageName=http://wiki.stat.ucla.edu/socr/index.php?title=About_pages_for_SOCR_Motion_Charts}} | {{translate|pageName=http://wiki.stat.ucla.edu/socr/index.php?title=About_pages_for_SOCR_Motion_Charts}} | ||
Revision as of 02:08, 4 January 2009
Contents |
SOCR Motion Charts
SOCR Motion Charts are developed by the Statistics Online Computational Resource. Lead developers on this project are Jameel Al-Aziz, Jenny Cui and Ivo Dinov. Motion Charts allow the visualization of multivariate and high-dimensional data that has a temporal or longitudinal dimension. SOCR Motion Charts use categorical, ordinal, nominal, discrete and continuous types of variables.
Motion Chart Controls
- Refer to the Complete List of SOCR Charts and the Charts Video Tutorials
- Right click to show the pop-up menu.
- To zoom in: Choose "ZoomIn" from the pop-up menu or hold on the left mouse button and focus on the area you want to zoom in and drag toward lower_right corner.
- To zoom out: Choose "ZoomOut" from the the pop-up menu or hold on the left mouse button and drag toward upper_left corner.
- To change chart properties such as background color, Font, outline stroke: Choose "Properties" from the pop-up menu and make the change to Title/Plot.
General Motion Chart Description
- A bar chart is a chart with rectangular bars of lengths usually proportional to the magnitudes or frequencies of what they represent.
- A pie chart is a circular chart divided into segments, illustrating relative magnitudes or frequencies. In a pie chart, the arc length of each segment and consequently its central angle and area, is proportional to the quantity it represents. Together, the segments create a full disk.
See also
Translate this page:
