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Maybe he was trying to figure out a way to remember the phone number. As I grow older, my memory fades, but my mental computing ability remains undiminished. I can't remember anyone's phone number, but I can remember, for example, that my hunting buddy Keith's phone number is a concatenation of two
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The end of the article contains the line "There are 94 feet from one end of a basketball court to the other end (from basket to basket)." I'm not sure how this is relevant to the content of the article (except for the fact that "94" happens to be a Smith number, although that fact isn't mentioned
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Also, I should explain why I didn't like the examples given in the older article. To select 666 and 1776 out of so many other available examples strikes me as being, intentional or not, an anti-American POV. There ought to be places to express this POV, but a
Knowledge article on an abstract
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article (now a redirect) without questioning it. It's not mentioned in
Mathworld's article. We'll have to look at the history of the redirected article to see if we can find who originally wrote that and what their source was.
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Smith numbers were named by Albert
Wilansky of Lehigh University for his brother-in-law Harold Smith, who noticed the property in his phone number (4937775).
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and not for the article) says 2335807857 (around 2.34%) Smith numbers below 10^11. I would certainly expect the ratio to converge to 0.
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I realize this section is from 2005. It was good to take it out the 3% claim. It was in the original 2003 version
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supports the claim that there are infinitely many palindromic Smith numbers? That would be great. Thanks,
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And just for the heck of it, I should mention that the sum of the digits in Harold Smith's phone number is
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McDaniel,W.L., "Palindromic Smith numbers", Journal of
Recreational Mathematics, 19(1987), pp. 34-37.
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When I first drafted this article, I had no idea that there was already an article on the subject at
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on
Knowledge. If you would like to participate, please visit the project page, where you can join
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Nevertheless I'm very appreciative of the efforts of the writers of the older article,
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It is believed that about 3% of any million consecutive integers are Smith numbers.
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23:53, 10 October 2005 (UTC) It seems to be wrong as well accroding to
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Can someone with access to this journal check to see if this article
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All I did to the old article was fix a link, but thank you anyway ;)
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here). Is there some reason this text has been included?
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561:. My own unpublished count (
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