Looking for observed rotation periods of various Foucault pendulums at different latitudes

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SUMMARY

The discussion centers on the quest for observed rotation periods of Foucault pendulums at various latitudes, distinct from calculated values using the formula T=24/sinλ. Participants suggest utilizing resources such as the Wikipedia list of Foucault pendulums and conducting Google searches for pendulum cams to gather empirical data. The conversation highlights the challenge of distinguishing between observed and calculated data, emphasizing the need for academic papers or articles that compare these rates. The user aims to analyze how latitude affects the rotation period of these pendulums.

PREREQUISITES
  • Understanding of Foucault pendulum mechanics
  • Familiarity with the formula T=24/sinλ for theoretical calculations
  • Knowledge of data sourcing techniques for scientific research
  • Ability to interpret academic papers and articles on pendulum studies
NEXT STEPS
  • Research academic papers comparing observed and theoretical rotation periods of Foucault pendulums
  • Explore Google searches for pendulum cams at various latitudes
  • Investigate the influence of latitude on pendulum behavior through empirical studies
  • Examine the methodology for measuring rotation periods in pendulum experiments
USEFUL FOR

Researchers, physics students, and educators interested in the dynamics of Foucault pendulums and the effects of latitude on their rotation periods.

RandomDude1234
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Thread moved from the technical forums to the schoolwork forums
Hello, I am currently doing research on the Foucault pendulum, specifically on its rotation period. I was wondering where I could find data concerning the observed rotation periods of various Foucault pendulums at different latitudes around the world (not calculated using the Formula T=24/sinλ). If anyone has any sources or suggestions that would be much appreciated.
 
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Hello, thank you for your reply. However, I cannot tell whether the rotation period data from some of these Foucault pendulums is observed or simply calculated using the formula. Is there any source which describes the observed rotation period(s)? If so, please direct me too it, as I am struggling to find data and am on a strict deadline. Moreover, I would need data points from multiple Foucault pendulums at different latitudes, making it very difficult to find.
 
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RandomDude1234 said:
and am on a strict deadline.
Is this question for your schoolwork then? If so, I can move this thread to the schoolwork forums for you.

BTW, I did a Google search on pendulum cams around the world and got some good hits. Try that Google search to try to find some pendulum cams at different latitudes to help you gather more data.
 
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RandomDude1234 said:
However, I cannot tell whether the rotation period data from some of these Foucault pendulums is observed or simply calculated using the formula.
The latitude of those stations is determined by star sights, so there should be no difference between the observed and the calculated rates of rotation.

The rate can be easily computed to ten decimal places in a couple of minutes. It would be difficult to measure the rate, accurate to six decimal places, in a week.

You will need to follow up each listed Foucault pendulum, searching for papers or articles that compare the actual measured, with the computed rates of rotation.
 
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RandomDude1234 said:
I was wondering where I could find data...
What is the question behind the question? That is, what are you going to do with this data?

You will likely get better and more helpful answers if we know more about the line of inquiry that you're following.
 
Nugatory said:
What is the question behind the question? That is, what are you going to do with this data?

You will likely get better and more helpful answers if we know more about the line of inquiry that you're following.
Hello, I am planning to compare the observed and theoretical rotation periods (even though they are approximately the same) to determine how much latitude influences rotation period.
 

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