One out of every eight U.S. federal health care dollars is spent treating people with diabetes. A report by Medco Health Solutions Inc. issued last month found that the growing diabetes epidemic and more aggressive treatment could result in soaring costs to treat the disease over the next three years.
An analysis of Medco's 2007 Drug Trend Report found that, by 2009, spending just on medicines to treat diabetes could soar 60 percent to 68 percent from 2006 levels. The sales of diabetes drugs in the United States reached $9.88 billion in 2005, according to data from IMS Health Inc. Yahoo News
Over the next 30 years, diabetes is expected to claim the lives of 62 million Americans. Uncontrolled diabetes can result in heart disease, stroke, vision loss, amputation of extremities and kidney disease.
Using data from an ongoing federal health survey of U.S. adults, researchers found that, on average, obese 18-year-old men had a 50.1-percent lifetime risk of developing diabetes, while obese women had a 57.3-percent risk. Diabetes Care, June 2007.
If we are going to stem the growing burden of diabetes, we must improve our prevention efforts. You can start by reading about diabetes(World Health Organization fact sheet).
"Numb3rs" is currently the most-watched program on Friday nights, attracting nearly 12 million viewers. Now in its third season, Numb3rs, along with the program's co-creators, Nick Falacci and Cheryl Heuton, will receive a National Science Board group Public Service Award for 2007 "for their contributions toward increasing scientific and mathematical literacy on a broad scale".
The annual Public Service Award recognizes individuals and organizations for their extraordinary contributions to increase public understanding of science. Recipients are chosen for their contributions to public service in areas such as: increasing the public's understanding of the scientific process and its communication; contributing to the development of broad science and engineering policy; promoting the engagement of scientists and engineers in public outreach; and fostering awareness of science and technology among broad segments of the population. NSF
Cryptanalysis, probability theory, game theory, decision theory, principal components analysis, multivariate time series analysis and astrophysics are just some of the many disciplines employed in the series thus far. If you have not seen this show I recommend that you check it out.
I’m not good at math. Math and I are not friends. We’ll nod hello in the hallway, but we don’t hang out. So, when I read stories about researchers solving a century old math problem that when written out would cover the island of Manhattan, I am more than a little blown away. Seriously, can you even imagine a math problem that long? I can just hear Mr. Rambo, my 7th grade math teacher admonishing me to, “show your work!”
It took an 18-member international team four years to solve the theoretical puzzle known as the “Lie group E8”, which was discovered in 1887 and is the most complicated Lie group. What is a Lie group? Well, let’s ask Wikipedia:
In mathematics, a Lie group, named after Norwegian mathematician Sophus Lie, is a group which is also a differentiable manifold, with the property that the group operations are compatible with the smooth structure. Lie groups represent the best developed theory of continuous symmetry of mathematical objects and structures. This makes Lie groups tools for nearly all parts of contemporary mathematics, as well as for modern theoretical physics, especially particle physics.
Since Lie groups are manifolds, they can be studied using differential calculus, in contrast with the case of more general topological groups. One of the key ideas in the theory of Lie groups, due to Sophus Lie, is to replace the global object, the group, with its local or linearized version, which Lie himself called an infinitesimal group and which has since become known as its Lie algebra.
Lie groups provide a natural framework to analyse continuous symmetries of differential equations (Picard-Vessiot theory), much in the same way as permutation groups are used in Galois theory to analyse discrete symmetries of algebraic equations.
I have tried, sitting here with my little brain, to make this explanation simpler, to make it more understandable. I think, perhaps, that the author of the Wikipedia article did that, and this is as simple as it gets.
"To say what precisely it is is something even many mathematicians can't understand," said Jeffrey Adams, the project's leader and a math professor at the University of Maryland.
So, I obviously have no chance.
But hey, I think this is cool none the less. It boggles my mind to think that there are problems like this to be solved – that seem impossible, and have remained unsolved for over 100 years – yet they are being solved today, and whose proof consists of more than 205 billion entries. Amazing.
...now here's your chance to do something about it! Here's a cool traffic simulator that allows you to play what-if scenarios with different traffic conditions.
That's how lotteries are often described. The odds of winning the top prize in the Mega Millions lottery is more than 600 times worse than your odds of getting hit by lightning. Yet people continue to play. Why?
Professor Lloyd Cohen suggests people aren't paying for the chance so much as they are paying for the dream. They enjoy fantasizing about winning, the same way people enjoy reading lifestyle magazines or watching movies of the rich and famous. And at one dollar a pop, a lottery ticket is not only cheaper than these other forms of entertainment, it actually has a chance -- no matter how infinitesimally tiny -- of actually paying off.
It seems like every week there’s another medical breakthrough announced in the press – only later to fizzle when additional studies show it didn’t really hold up. Why are there so many false starts?
Dr. Peter Austin of the Institute for Clinical Evaluative Sciences in Toronto says it has to do with the way researchers use statistics. All statistical studies rely on “confidence intervals” – if an event has only a 5% chance of happening at random, then doctors can be 95% confident that it isn’t a random fluke. They assume they’ve discovered a real phenomenon, and start looking for a cause.
(For instance, a coin has about a 3% chance of landing heads five times in a row. If you had a coin that did that the first time you tried it, you’d have good reason to suspect something funny was going on, and conduct more tests.)
But Dr. Austin notes that many studies run multiple tests simultaneously. When you do that, the odds of at least one test giving an unusual result, just by chance, is very high. In our coin-flipping example, if you tested 100 identical coins by tossing each 5 times, it would be perfectly normal for at least one, and probably a few, to land all heads, without anything “funny” about them at all.
The point is, you have to look at the whole test, not just selected parts of it. And doctors – and journalists – need to be more careful when presenting the results of studies, so they don’t report false relationships.
They call Economics “the dismal science” because it pays no attention to questions of right and wrong, good and evil, but only looks at supply and demand, profit and loss. But even with that limitation, it still helps illuminate certain moral precepts.
Take for instance the old adage “crime doesn't pay.” According to economist Steven Levitt (WARNING: 22-minute video, with occasional objectionable language), the worst job in America is drug dealer. Not only does it ruin lives; not only does it bring crime and violence that destroys entire neighborhoods; it simply doesn't pay well:
Even without considering legality or morality, the math shows: dealing drugs is a pretty dumb way to make a living.
Game theory is a branch of mathematics that attempts to explain how people make choices by weighing costs and benefits. It can be applied not just to games, but to all kinds of serious situations – business, politics, even war.
This report (abstract free; $ to download complete report) argues that even terrorists use classic game theory to maximize the impacts of their attacks:
We find that more educated and older suicide bombers are less likely to fail in their mission, and are more likely to cause increased casualties when they attack.
Knowing this, I wonder if anti-terrorist efforts are focusing more on those older, educated operatives, to minimize the threat of attack.
*(It's also the name of an '80s band, but that's neither here nor there.)