Errata for Mathematics: Its Content, Methods and Meaning?












4












$begingroup$


I'm new here, so I hope this is the right place to post this!



I am currently reading through the Dover edition of the textbook Mathematics: Its Content, Methods and Meaning, by Aleksandrov, Kolmogorov, and Lavrent'ev.



So here is my dilemma: I think that I've come across a couple errors, so far, in the second chapter, but I can't be sure because I haven't been able to find an existing compilation of Errata! (UGH!). Obviously I'd like to be sure, since if they aren't actual errors, then that must mean I am misunderstanding something.



The book itself was written in the 50's and translated in the 60's. Amazon says my version was published in 1999, but the inside page says that my copy was manufactured in 2014. Considering how old this book is I feel certain that here has to be either: an existing Errata page, or no errors. So my question is, does anyone have the Errata for this book, or know where I can find it?



Thank you very sincerely for your time.



Best regards,



Baer



Edit: Here is a link to a pdf of chapter 2:
http://www.ees.nmt.edu/outside/courses/hyd510/PDFs/SupplementaryReadings/Mathematics_its%20content,%20methods,%20and%20meaning.pdf



The errors I think I found are below. It would be great if someone could even just take a minute to confirm whether or not I've actually found errors! Please help!





Pg. 103, volume 1:



Here is the equation taken from the book..
$$ frac{Δy}{Δx} = frac{v frac{Δy}{Δx} - u frac{Δv}{Δx}}{v + Δv} $$
which is explaining the quotient rule. But shouldn't it actually be...
$$ frac{Δy}{Δx} = frac{v frac{Δu}{Δx} - u frac{Δv}{Δx}}{v + Δv} $$
replacing Δy with Δu in the first nested fraction?





Pg. 107, volume 1:



Shouldn't this equation explaining the chain rule... $$y_x' = y_u' * u_x$$ actually be replaced with this? $$y_x' = y_u' * u_x'$$





Pg. 112, volume 1:



Here it claims that the function $$ y=e^{-x^2} $$ attains it's maximum at the point x = 1. But shouldn't that actually be at the point x = 0?










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$endgroup$












  • $begingroup$
    That "feature" has driven away at least one very gifted community member. Still, this would be more valuable as an Edit to the Question. There is an introduction to posting mathematical expressions with $LaTeX$.
    $endgroup$
    – hardmath
    Apr 24 '16 at 1:42








  • 1




    $begingroup$
    Fixed! I edited the (suspected) errors into the original post.
    $endgroup$
    – baer
    Apr 24 '16 at 2:15








  • 1




    $begingroup$
    Book reviews often mention errata. Here are two that I know of, although I don't know if either mentions any errata because I don't have access to them -- they are not freely available on the internet, but if you have access to a university library you should be able to look them up: Hubert Edwin Chrestenson, Burrowes Hunt, and Joseph [Joe] Buffington Roberts, American Mathematical Monthly 73 #8 (October 1966), pp. 913-914 AND Leslie Frank Newbold, Mathematical Gazette 52 #382 (December 1968), p. 395.
    $endgroup$
    – Dave L. Renfro
    Apr 25 '16 at 14:06
















4












$begingroup$


I'm new here, so I hope this is the right place to post this!



I am currently reading through the Dover edition of the textbook Mathematics: Its Content, Methods and Meaning, by Aleksandrov, Kolmogorov, and Lavrent'ev.



So here is my dilemma: I think that I've come across a couple errors, so far, in the second chapter, but I can't be sure because I haven't been able to find an existing compilation of Errata! (UGH!). Obviously I'd like to be sure, since if they aren't actual errors, then that must mean I am misunderstanding something.



The book itself was written in the 50's and translated in the 60's. Amazon says my version was published in 1999, but the inside page says that my copy was manufactured in 2014. Considering how old this book is I feel certain that here has to be either: an existing Errata page, or no errors. So my question is, does anyone have the Errata for this book, or know where I can find it?



Thank you very sincerely for your time.



Best regards,



Baer



Edit: Here is a link to a pdf of chapter 2:
http://www.ees.nmt.edu/outside/courses/hyd510/PDFs/SupplementaryReadings/Mathematics_its%20content,%20methods,%20and%20meaning.pdf



The errors I think I found are below. It would be great if someone could even just take a minute to confirm whether or not I've actually found errors! Please help!





Pg. 103, volume 1:



Here is the equation taken from the book..
$$ frac{Δy}{Δx} = frac{v frac{Δy}{Δx} - u frac{Δv}{Δx}}{v + Δv} $$
which is explaining the quotient rule. But shouldn't it actually be...
$$ frac{Δy}{Δx} = frac{v frac{Δu}{Δx} - u frac{Δv}{Δx}}{v + Δv} $$
replacing Δy with Δu in the first nested fraction?





Pg. 107, volume 1:



Shouldn't this equation explaining the chain rule... $$y_x' = y_u' * u_x$$ actually be replaced with this? $$y_x' = y_u' * u_x'$$





Pg. 112, volume 1:



Here it claims that the function $$ y=e^{-x^2} $$ attains it's maximum at the point x = 1. But shouldn't that actually be at the point x = 0?










share|cite|improve this question











$endgroup$












  • $begingroup$
    That "feature" has driven away at least one very gifted community member. Still, this would be more valuable as an Edit to the Question. There is an introduction to posting mathematical expressions with $LaTeX$.
    $endgroup$
    – hardmath
    Apr 24 '16 at 1:42








  • 1




    $begingroup$
    Fixed! I edited the (suspected) errors into the original post.
    $endgroup$
    – baer
    Apr 24 '16 at 2:15








  • 1




    $begingroup$
    Book reviews often mention errata. Here are two that I know of, although I don't know if either mentions any errata because I don't have access to them -- they are not freely available on the internet, but if you have access to a university library you should be able to look them up: Hubert Edwin Chrestenson, Burrowes Hunt, and Joseph [Joe] Buffington Roberts, American Mathematical Monthly 73 #8 (October 1966), pp. 913-914 AND Leslie Frank Newbold, Mathematical Gazette 52 #382 (December 1968), p. 395.
    $endgroup$
    – Dave L. Renfro
    Apr 25 '16 at 14:06














4












4








4





$begingroup$


I'm new here, so I hope this is the right place to post this!



I am currently reading through the Dover edition of the textbook Mathematics: Its Content, Methods and Meaning, by Aleksandrov, Kolmogorov, and Lavrent'ev.



So here is my dilemma: I think that I've come across a couple errors, so far, in the second chapter, but I can't be sure because I haven't been able to find an existing compilation of Errata! (UGH!). Obviously I'd like to be sure, since if they aren't actual errors, then that must mean I am misunderstanding something.



The book itself was written in the 50's and translated in the 60's. Amazon says my version was published in 1999, but the inside page says that my copy was manufactured in 2014. Considering how old this book is I feel certain that here has to be either: an existing Errata page, or no errors. So my question is, does anyone have the Errata for this book, or know where I can find it?



Thank you very sincerely for your time.



Best regards,



Baer



Edit: Here is a link to a pdf of chapter 2:
http://www.ees.nmt.edu/outside/courses/hyd510/PDFs/SupplementaryReadings/Mathematics_its%20content,%20methods,%20and%20meaning.pdf



The errors I think I found are below. It would be great if someone could even just take a minute to confirm whether or not I've actually found errors! Please help!





Pg. 103, volume 1:



Here is the equation taken from the book..
$$ frac{Δy}{Δx} = frac{v frac{Δy}{Δx} - u frac{Δv}{Δx}}{v + Δv} $$
which is explaining the quotient rule. But shouldn't it actually be...
$$ frac{Δy}{Δx} = frac{v frac{Δu}{Δx} - u frac{Δv}{Δx}}{v + Δv} $$
replacing Δy with Δu in the first nested fraction?





Pg. 107, volume 1:



Shouldn't this equation explaining the chain rule... $$y_x' = y_u' * u_x$$ actually be replaced with this? $$y_x' = y_u' * u_x'$$





Pg. 112, volume 1:



Here it claims that the function $$ y=e^{-x^2} $$ attains it's maximum at the point x = 1. But shouldn't that actually be at the point x = 0?










share|cite|improve this question











$endgroup$




I'm new here, so I hope this is the right place to post this!



I am currently reading through the Dover edition of the textbook Mathematics: Its Content, Methods and Meaning, by Aleksandrov, Kolmogorov, and Lavrent'ev.



So here is my dilemma: I think that I've come across a couple errors, so far, in the second chapter, but I can't be sure because I haven't been able to find an existing compilation of Errata! (UGH!). Obviously I'd like to be sure, since if they aren't actual errors, then that must mean I am misunderstanding something.



The book itself was written in the 50's and translated in the 60's. Amazon says my version was published in 1999, but the inside page says that my copy was manufactured in 2014. Considering how old this book is I feel certain that here has to be either: an existing Errata page, or no errors. So my question is, does anyone have the Errata for this book, or know where I can find it?



Thank you very sincerely for your time.



Best regards,



Baer



Edit: Here is a link to a pdf of chapter 2:
http://www.ees.nmt.edu/outside/courses/hyd510/PDFs/SupplementaryReadings/Mathematics_its%20content,%20methods,%20and%20meaning.pdf



The errors I think I found are below. It would be great if someone could even just take a minute to confirm whether or not I've actually found errors! Please help!





Pg. 103, volume 1:



Here is the equation taken from the book..
$$ frac{Δy}{Δx} = frac{v frac{Δy}{Δx} - u frac{Δv}{Δx}}{v + Δv} $$
which is explaining the quotient rule. But shouldn't it actually be...
$$ frac{Δy}{Δx} = frac{v frac{Δu}{Δx} - u frac{Δv}{Δx}}{v + Δv} $$
replacing Δy with Δu in the first nested fraction?





Pg. 107, volume 1:



Shouldn't this equation explaining the chain rule... $$y_x' = y_u' * u_x$$ actually be replaced with this? $$y_x' = y_u' * u_x'$$





Pg. 112, volume 1:



Here it claims that the function $$ y=e^{-x^2} $$ attains it's maximum at the point x = 1. But shouldn't that actually be at the point x = 0?







reference-request proof-verification






share|cite|improve this question















share|cite|improve this question













share|cite|improve this question




share|cite|improve this question








edited Apr 24 '16 at 16:38







baer

















asked Apr 24 '16 at 1:20









baerbaer

212




212












  • $begingroup$
    That "feature" has driven away at least one very gifted community member. Still, this would be more valuable as an Edit to the Question. There is an introduction to posting mathematical expressions with $LaTeX$.
    $endgroup$
    – hardmath
    Apr 24 '16 at 1:42








  • 1




    $begingroup$
    Fixed! I edited the (suspected) errors into the original post.
    $endgroup$
    – baer
    Apr 24 '16 at 2:15








  • 1




    $begingroup$
    Book reviews often mention errata. Here are two that I know of, although I don't know if either mentions any errata because I don't have access to them -- they are not freely available on the internet, but if you have access to a university library you should be able to look them up: Hubert Edwin Chrestenson, Burrowes Hunt, and Joseph [Joe] Buffington Roberts, American Mathematical Monthly 73 #8 (October 1966), pp. 913-914 AND Leslie Frank Newbold, Mathematical Gazette 52 #382 (December 1968), p. 395.
    $endgroup$
    – Dave L. Renfro
    Apr 25 '16 at 14:06


















  • $begingroup$
    That "feature" has driven away at least one very gifted community member. Still, this would be more valuable as an Edit to the Question. There is an introduction to posting mathematical expressions with $LaTeX$.
    $endgroup$
    – hardmath
    Apr 24 '16 at 1:42








  • 1




    $begingroup$
    Fixed! I edited the (suspected) errors into the original post.
    $endgroup$
    – baer
    Apr 24 '16 at 2:15








  • 1




    $begingroup$
    Book reviews often mention errata. Here are two that I know of, although I don't know if either mentions any errata because I don't have access to them -- they are not freely available on the internet, but if you have access to a university library you should be able to look them up: Hubert Edwin Chrestenson, Burrowes Hunt, and Joseph [Joe] Buffington Roberts, American Mathematical Monthly 73 #8 (October 1966), pp. 913-914 AND Leslie Frank Newbold, Mathematical Gazette 52 #382 (December 1968), p. 395.
    $endgroup$
    – Dave L. Renfro
    Apr 25 '16 at 14:06
















$begingroup$
That "feature" has driven away at least one very gifted community member. Still, this would be more valuable as an Edit to the Question. There is an introduction to posting mathematical expressions with $LaTeX$.
$endgroup$
– hardmath
Apr 24 '16 at 1:42






$begingroup$
That "feature" has driven away at least one very gifted community member. Still, this would be more valuable as an Edit to the Question. There is an introduction to posting mathematical expressions with $LaTeX$.
$endgroup$
– hardmath
Apr 24 '16 at 1:42






1




1




$begingroup$
Fixed! I edited the (suspected) errors into the original post.
$endgroup$
– baer
Apr 24 '16 at 2:15






$begingroup$
Fixed! I edited the (suspected) errors into the original post.
$endgroup$
– baer
Apr 24 '16 at 2:15






1




1




$begingroup$
Book reviews often mention errata. Here are two that I know of, although I don't know if either mentions any errata because I don't have access to them -- they are not freely available on the internet, but if you have access to a university library you should be able to look them up: Hubert Edwin Chrestenson, Burrowes Hunt, and Joseph [Joe] Buffington Roberts, American Mathematical Monthly 73 #8 (October 1966), pp. 913-914 AND Leslie Frank Newbold, Mathematical Gazette 52 #382 (December 1968), p. 395.
$endgroup$
– Dave L. Renfro
Apr 25 '16 at 14:06




$begingroup$
Book reviews often mention errata. Here are two that I know of, although I don't know if either mentions any errata because I don't have access to them -- they are not freely available on the internet, but if you have access to a university library you should be able to look them up: Hubert Edwin Chrestenson, Burrowes Hunt, and Joseph [Joe] Buffington Roberts, American Mathematical Monthly 73 #8 (October 1966), pp. 913-914 AND Leslie Frank Newbold, Mathematical Gazette 52 #382 (December 1968), p. 395.
$endgroup$
– Dave L. Renfro
Apr 25 '16 at 14:06










1 Answer
1






active

oldest

votes


















0












$begingroup$

http://www.maa.org/press/maa-reviews/mathematics-its-content-methods-and-meaning



This one should be ok, I've read it and I didn't find any.






share|cite|improve this answer









$endgroup$









  • 1




    $begingroup$
    That's actually the same version I have.
    $endgroup$
    – baer
    Apr 24 '16 at 1:49










  • $begingroup$
    okay, then I probably missed it out
    $endgroup$
    – deathabc1
    Apr 24 '16 at 1:51










  • $begingroup$
    no problem. I just edited in the suspected errors, if you wanted to take a look at them.
    $endgroup$
    – baer
    Apr 24 '16 at 2:19











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1 Answer
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active

oldest

votes









0












$begingroup$

http://www.maa.org/press/maa-reviews/mathematics-its-content-methods-and-meaning



This one should be ok, I've read it and I didn't find any.






share|cite|improve this answer









$endgroup$









  • 1




    $begingroup$
    That's actually the same version I have.
    $endgroup$
    – baer
    Apr 24 '16 at 1:49










  • $begingroup$
    okay, then I probably missed it out
    $endgroup$
    – deathabc1
    Apr 24 '16 at 1:51










  • $begingroup$
    no problem. I just edited in the suspected errors, if you wanted to take a look at them.
    $endgroup$
    – baer
    Apr 24 '16 at 2:19
















0












$begingroup$

http://www.maa.org/press/maa-reviews/mathematics-its-content-methods-and-meaning



This one should be ok, I've read it and I didn't find any.






share|cite|improve this answer









$endgroup$









  • 1




    $begingroup$
    That's actually the same version I have.
    $endgroup$
    – baer
    Apr 24 '16 at 1:49










  • $begingroup$
    okay, then I probably missed it out
    $endgroup$
    – deathabc1
    Apr 24 '16 at 1:51










  • $begingroup$
    no problem. I just edited in the suspected errors, if you wanted to take a look at them.
    $endgroup$
    – baer
    Apr 24 '16 at 2:19














0












0








0





$begingroup$

http://www.maa.org/press/maa-reviews/mathematics-its-content-methods-and-meaning



This one should be ok, I've read it and I didn't find any.






share|cite|improve this answer









$endgroup$



http://www.maa.org/press/maa-reviews/mathematics-its-content-methods-and-meaning



This one should be ok, I've read it and I didn't find any.







share|cite|improve this answer












share|cite|improve this answer



share|cite|improve this answer










answered Apr 24 '16 at 1:38









deathabc1deathabc1

1369




1369








  • 1




    $begingroup$
    That's actually the same version I have.
    $endgroup$
    – baer
    Apr 24 '16 at 1:49










  • $begingroup$
    okay, then I probably missed it out
    $endgroup$
    – deathabc1
    Apr 24 '16 at 1:51










  • $begingroup$
    no problem. I just edited in the suspected errors, if you wanted to take a look at them.
    $endgroup$
    – baer
    Apr 24 '16 at 2:19














  • 1




    $begingroup$
    That's actually the same version I have.
    $endgroup$
    – baer
    Apr 24 '16 at 1:49










  • $begingroup$
    okay, then I probably missed it out
    $endgroup$
    – deathabc1
    Apr 24 '16 at 1:51










  • $begingroup$
    no problem. I just edited in the suspected errors, if you wanted to take a look at them.
    $endgroup$
    – baer
    Apr 24 '16 at 2:19








1




1




$begingroup$
That's actually the same version I have.
$endgroup$
– baer
Apr 24 '16 at 1:49




$begingroup$
That's actually the same version I have.
$endgroup$
– baer
Apr 24 '16 at 1:49












$begingroup$
okay, then I probably missed it out
$endgroup$
– deathabc1
Apr 24 '16 at 1:51




$begingroup$
okay, then I probably missed it out
$endgroup$
– deathabc1
Apr 24 '16 at 1:51












$begingroup$
no problem. I just edited in the suspected errors, if you wanted to take a look at them.
$endgroup$
– baer
Apr 24 '16 at 2:19




$begingroup$
no problem. I just edited in the suspected errors, if you wanted to take a look at them.
$endgroup$
– baer
Apr 24 '16 at 2:19


















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