Radioactive isotope with a half-life of 48,000 years

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Discussion Overview

The discussion revolves around the identification of a radioactive isotope with a half-life of approximately 48,000 years, with a focus on potential applications for activating a timing switch. Participants explore various isotopes, their half-lives, and the feasibility of using them for specific purposes.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant inquires about the possibility of identifying an isotope with a half-life of 48,000 years for activating a timing switch.
  • Another participant suggests isotopes with half-lives close to 48,000 years, including Pa-231, Th-230, Pb-202, and others, and proposes a linear combination of isotopes to approximate the desired half-life.
  • A participant mentions using Plutonium-239 and its 'quarter-life' to trigger a timing switch, indicating a specific time frame of 48,200 years.
  • Concerns are raised about the typical uses of Plutonium-239 and its implications.
  • Dr. Gregory Greenman states that it is possible to identify isotopes with half-lives of 48,000 years or longer, citing Potassium-40 as an example with a half-life of nearly 1.3 billion years.
  • Another participant points out that Rb-87 has a half-life of 48,800 years, which may suit the original needs, but emphasizes careful reading of data to avoid misinterpretation.
  • Further discussion highlights the precision of measurements related to long half-lives and the potential need for using multiple isotopes to achieve accurate timing.

Areas of Agreement / Disagreement

Participants express differing views on the availability and suitability of isotopes with a half-life of 48,000 years. While some propose specific isotopes and combinations, others raise concerns about the implications and precision of using such isotopes for timing applications. The discussion remains unresolved regarding the best approach to meet the original inquiry.

Contextual Notes

There are limitations regarding the precision of measurements for isotopes with long half-lives, and the discussion includes potential misunderstandings about the half-lives of certain isotopes, such as Rb-87. The need for careful interpretation of data and the implications of using specific isotopes are also noted.

AA Institute
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Is it possible to identify such an isotope? What are my choices if I wanted such a long half-life product. (Ultimately, I need it to activate a timing switch...!) :smile:

Thanks, anyone for any pointers.

AA
 
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Doesn't appear to be a radionuclide with a half-life of 48,000 years, but some are close.

Try these - look at nuclides with green color

http://wwwndc.tokai.jaeri.go.jp/CN04/CN024.html
Nuclide Half-life (years)
Pa-231 - - 32800 yr
Th-230 - - 75400
Pu-239 - - 24100 (forget it)

http://wwwndc.tokai.jaeri.go.jp/CN04/CN021.html
Pb 202 - - 52500 yr (probably as close to 48000 as one will get)

http://wwwndc.tokai.jaeri.go.jp/CN04/CN009.html
Nb- 94 - - 20300 yr

http://wwwndc.tokai.jaeri.go.jp/CN04/CN005.html
Ni- 59 - - 76000 yr

http://wwwndc.tokai.jaeri.go.jp/CN04/

Perhaps one could try a linear combination of one or two which would appoximate a radionuclide with half life of 48,000 years.
 
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I'll take the Plutonium 239 and use its 'quarter-life', i.e. when 75% of the original mass has been depleted through radioactive emissions, the timing switch will be triggered... exactly 48,200 years later. :wink:
 
I don't know if you are being serious or not, AA Institute.

Do take note of what Plutonium 239 is typically used for.
 
enigma said:
I don't know if you are being serious or not, AA Institute.
Do take note of what Plutonium 239 is typically used for.

I know what you're thinking... No, it won't be like 'Silent Running' where the guy blew himself to kingdom come - :smile:

No, in my case, the Pu-239 is going to trigger a revival sequence for crew in hibernation <cut - don't want to give the story away!> :smile:
 
AA Institute said:
I know what you're thinking... No, it won't be like 'Silent Running' where the guy blew himself to kingdom come - :smile:
AA Institute,
"Silent Running" - one of the WORST sci-fi movies - EVER!

There's the part where the first cargo ship launches one of the forest
capsules into space with its nuclear self-destruct bomb - KABOOM!
Bruce Dern hears the explosion - and can't stand the sound of his
beloved forests being destroyed.

Did any of the idiots that made that film realize that sound doesn't
travel in space due to the lack of a medium [air] to carry the sound waves?

Dr. Gregory Greenman
Physicist
 
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AA Institute said:
Is it possible to identify such an isotope? What are my choices if I wanted such a long half-life product. (Ultimately, I need it to activate a timing switch...!) :smile:
Thanks, anyone for any pointers.
AA
AA,

If you're asking if it's possible to identify isotopes with half-lives or
48,000 years OR LONGER - the answer to that is YES.

For example, Potassium-40 [K-40]

http://sutekh.nd.rl.ac.uk/cgi-bin/CoNquery?nuc=K40

has a half-life of nearly 1.3 BILLION YEARS.

Dr. Gregory Greenman
Physicist
 
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As shown below from the web link, the decay of Rb-87 to Sr-87 has a 1/2 life of 48,800 years--this should work well for your needs of 48,000 y. http://www.chemsoc.org/chembytes/ezine/2002/corfield_jan02.htm
System Material Half-life/years Age range/years
Rb-87-Sr-87 Minerals (eg mica) 48,800m 60-4500m
And, this site:
http://accelconf.web.cern.ch/AccelConf/e00/PAPERS/WEYF101.pdf
indicates that one can measure to age of exactly 48,000 years using ratio of C14 / C12.
 
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Regarding Rb-87, one has to read the data carefully at - http://www.chemsoc.org/chembytes/ezine/2002/corfield_jan02.htm .

The half-life is given as 48,000m years (this can be misleading), where m = million, i.e. the half-life is 48 billion years, which for a radionuclide is more or less stable.

The other concern is how to determine at sometime in the future, e.g. the precise time, i.e. 48,000 years. The activity at 48,000 years is 'very close' to the activity at 47,500 or 48,500 years. The question is - how precise does one have to be?

One could use several isotopes of different, but similarly long half-lives, and perhaps look at the activity ratios.

The longer the half-life, the less precise the measurement of time.
 
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  • #10
Astronuc said:
Regarding Rb-87, one has to read the data carefully at - http://www.chemsoc.org/chembytes/ezine/2002/corfield_jan02.htm .
The half-life is given as 48,000m years (this can be misleading), where m = million, i.e. the half-life is 48 billion years, which for a radionuclide is more or less stable.
Yes, thank you--my error--I missed the "m". I think the OP is left only with "ratios" of isotopes to get to 48,000 y 1/2 life for dating.
 
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