This polka-dot visualization shows a dot for each of 140 popular Twitter feeds
(as identified by Time Magazine).
The size of the dot
indicates popularity. Justin Bieber should be easy to find: the
biggest green dot indicates Justin.
- Try to find Justin: click and drag the sphere to turn it around
- To see Justin's latest tweets, point at his dot for a second
Like many entertainers, the stars of Twitter trend up and down. Some twitter stars trend together:
they peak and fall similarly. Dots close to each other trend together.
To see the correlations to any particular dot, click that dot (e.g. click on Justin Bieber)
and all other dots will color
according to their trend correlation, from
- greens (strongly correlated)
- yellow (no correlation)
- reds (inversely correlated).
Close dots, in bright green, are highly correlated. Far away dots, in red, are
inversely correlated.
The sphere provides an intuitive paradigm for correlations - what's inversely correlated is on the opposite
side of the sphere. It is also interesting to see how these clusters appear in other layouts.
More Info
This twitter sphere is based on Time Magazine's
140 Best Twitter Feeds. There are many ways to compute correlations: here we used Google Trends to get a
half decade of data, calculated all correlations (19,600 combinations)
and set out the dots using a force-based
algorithm (click recalc at the bottom to recompute the layout).
Spheres can be used to visualize a wide variety of correlation data - but not all data is best visualized on spheres.
We are researching sphere-based visualizations to determine what works and what doesn't.
Email us for more information.
Stock Correlation
Correlations can be useful in financial portfolios to increase diversification, evaluate hedges,
and find similar alternatives.
For example, diversification reduces risk by investing in a variety of assets. If the asset values
do not move up and down in synchrony, a diversified portfolio will have less risk than the
average risk of its constituent assets.
Correlations are a way to compute the relationship between any two assets. In this visualization,
close dots have strong correlations. Dots on the opposite side of the sphere have
inverse correlations.
Stocks on the opposite side of the sphere are as far away as possible from each other and tend to be inversely
correlated.
For example, Apple and Microsoft moved inversely during 2010
as can be seen by being opposite on the sphere. In 2010, owning both of these stocks could have
offset the returns of the other.
To see the correlations to any particular dot, click that dot and all other dots will color
according to their correlation, from
- green (strongly correlated) to
- yellow (no correlation) to
- red (inversely correlated).
To see the inverse correlation, click the flip button on the left panel.
Mouse over any dot to see the name of that stock, and to see the degree of correlation
with the selected stock.
Interestingly, stocks do not necessarily cluster by industry. For example,
many stocks in the Info Tech sector are
NOT clustered together NOR opposite meaning that prices between those stocks were loosely correlated, while
stocks in the Utilities sector and
Telco sector are somewhat closer. Click on any industry
in the legend to highlight those stocks.
Use Search to find specific stocks and identify highly correlated stocks close by. E.g. enter IBM,
HNZ (Heinz) or BA (Boeing).
Note that some stocks, such as AAPL (Apple) have
many other highly correlated stocks close by, while
some stocks do not have any close correlations, as can be seen by their isolation, e.g.
BA (Boeing) or
MET (Metlife)