An Encore for Sir Arthur and Another New Extrasolar Planet
Planetary Radio: Space Exploration, Astronomy and Science
The Planetary Society
4.8 • 1.4K Ratings
🗓️ 7 July 2003
⏱️ 30 minutes
🧾️ Download transcript
Summary
See omnystudio.com/listener for privacy information.
See omnystudio.com/listener for privacy information.
Transcript
Click on a timestamp to play from that location
| 0:00.0 | This is planetary radio. Matt Kaplan back from Vac from Vacation with a new edition of our show, well mostly new. If you're one of our KUCI... new |
| 0:23.3 | if you're one of our KUCI listeners you may be wondering what happened last week to that |
| 0:28.6 | promised repeat of our Arthur C Clark interview program. |
| 0:32.4 | Never fear we've included the conversation our Arthur C. Clark interview program. |
| 0:32.8 | Never fear, we've included the conversation with Sir Arthur |
| 0:36.5 | in this week's show, along with a new visit with Bruce Betts, |
| 0:40.8 | a new trivia contest question, and some exciting news about yet another |
| 0:45.3 | extra solar planet from the planetary societies, Amir Alexander. Let's get started |
| 0:50.5 | with Emily and a new listener question that will put us in orbit. Hi, I'm Emily Lochuwala with questions and answers. A listener asked, how do scientists |
| 1:11.2 | calculate a comet or asteroids orbit? |
| 1:13.5 | And how do they figure out what areas on Earth are best for observing the body? |
| 1:17.2 | How is it all time so perfectly? |
| 1:19.2 | The method that scientists use to track comets and asteroids is a perfect example of how we are still indebted to Copernicus, Kepler, and Newton, and their works dating back to the 16th and 17th centuries. |
| 1:31.0 | The breakthrough made by Kepler and Newton was to show that all planetary bodies move |
| 1:35.6 | in ellipses around the sun. An ellipse is not just any oval-shaped path. It is a mathematical |
| 1:41.7 | expression with very specific properties. |
| 1:44.0 | Today, if we detect an asteroid approaching Earth, we need only fit its observed position onto an elliptical path |
| 1:51.0 | with the sun at one focus of the ellipse and then we can project where it will go. |
| 1:56.0 | In principle, as few as three precisely observed positions, measured at three different times, |
| 2:01.0 | are adequate to determine the orbital ellipse. |
| 2:04.4 | In practice though, observations have errors so dozens or hundreds of observations may be used |
| 2:09.4 | to tie down the orbit. |
... |
Please login to see the full transcript.
Disclaimer: The podcast and artwork embedded on this page are from The Planetary Society, and are the property of its owner and not affiliated with or endorsed by Tapesearch.
Generated transcripts are the property of The Planetary Society and are distributed freely under the Fair Use doctrine. Transcripts generated by Tapesearch are not guaranteed to be accurate.
Copyright © Tapesearch 2026.

