What does the mysterious constant marked by C on a slide rule indicate?











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Years ago, before everyone (or anyone) had electronic calculators, I had a pocket slide rule which I used in secondary school until the first TI-30 cane out.



Recently I dug it out. Here's a photo of one end of it.



Slide rule showing mysterious constant on the C and D scales



As you can see, there's a number $C$ marked at about $1.128$ (times some power of $10$; with a slide rule you supply that yourself) on the C and D scales. Reading across to the A scale, its square is about $1.27$. By the C1 scale (which reads reciprocals of the C scale) its reciprocal is about $0.886$ (times some power of $10$).



The only two special numbers marked are $C$ and $pi$.



I'm not sure whether it's some frequently used constant that's used (eg) in some branch of engineering, or a number which is useful for some trick for using the slide rule.



Unlike $pi$, which is marked on most of the scales, this mysterious $C$ only appears on the C and D scales, which are the main ones used for multiplication and division.



If you need me to, I can give more explanation of the various scales on the rule and how calculations are done. That might give some clues as to what $C$ is for.



I'm sure the instructions explained what $C$ was, but I last saw those in the 1970s.



Has anyone any idea what $C$ is and why it would be useful on a slide rule?










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timtfj is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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  • Please tag as appropriate—I'm not sure if the right tags and can't yet create a new "slide-rules" tag.
    – timtfj
    yesterday






  • 1




    Funnest question in forever.
    – Randall
    yesterday










  • Did anyone else here buy their kid a slide rule when he/she went off to engineering school. My daughter ended up with two (we are a family with many engineers). She dutifully sat through my instructions on slide rule use (twice), but I don't think she paid any attention.
    – Flydog57
    12 hours ago






  • 2




    Shouldn't this go in retrocomputing.SE? ;-)
    – shoover
    11 hours ago










  • @shoover - good one!
    – davidbak
    10 hours ago















up vote
46
down vote

favorite
7












Years ago, before everyone (or anyone) had electronic calculators, I had a pocket slide rule which I used in secondary school until the first TI-30 cane out.



Recently I dug it out. Here's a photo of one end of it.



Slide rule showing mysterious constant on the C and D scales



As you can see, there's a number $C$ marked at about $1.128$ (times some power of $10$; with a slide rule you supply that yourself) on the C and D scales. Reading across to the A scale, its square is about $1.27$. By the C1 scale (which reads reciprocals of the C scale) its reciprocal is about $0.886$ (times some power of $10$).



The only two special numbers marked are $C$ and $pi$.



I'm not sure whether it's some frequently used constant that's used (eg) in some branch of engineering, or a number which is useful for some trick for using the slide rule.



Unlike $pi$, which is marked on most of the scales, this mysterious $C$ only appears on the C and D scales, which are the main ones used for multiplication and division.



If you need me to, I can give more explanation of the various scales on the rule and how calculations are done. That might give some clues as to what $C$ is for.



I'm sure the instructions explained what $C$ was, but I last saw those in the 1970s.



Has anyone any idea what $C$ is and why it would be useful on a slide rule?










share|cite|improve this question









New contributor




timtfj is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.




















  • Please tag as appropriate—I'm not sure if the right tags and can't yet create a new "slide-rules" tag.
    – timtfj
    yesterday






  • 1




    Funnest question in forever.
    – Randall
    yesterday










  • Did anyone else here buy their kid a slide rule when he/she went off to engineering school. My daughter ended up with two (we are a family with many engineers). She dutifully sat through my instructions on slide rule use (twice), but I don't think she paid any attention.
    – Flydog57
    12 hours ago






  • 2




    Shouldn't this go in retrocomputing.SE? ;-)
    – shoover
    11 hours ago










  • @shoover - good one!
    – davidbak
    10 hours ago













up vote
46
down vote

favorite
7









up vote
46
down vote

favorite
7






7





Years ago, before everyone (or anyone) had electronic calculators, I had a pocket slide rule which I used in secondary school until the first TI-30 cane out.



Recently I dug it out. Here's a photo of one end of it.



Slide rule showing mysterious constant on the C and D scales



As you can see, there's a number $C$ marked at about $1.128$ (times some power of $10$; with a slide rule you supply that yourself) on the C and D scales. Reading across to the A scale, its square is about $1.27$. By the C1 scale (which reads reciprocals of the C scale) its reciprocal is about $0.886$ (times some power of $10$).



The only two special numbers marked are $C$ and $pi$.



I'm not sure whether it's some frequently used constant that's used (eg) in some branch of engineering, or a number which is useful for some trick for using the slide rule.



Unlike $pi$, which is marked on most of the scales, this mysterious $C$ only appears on the C and D scales, which are the main ones used for multiplication and division.



If you need me to, I can give more explanation of the various scales on the rule and how calculations are done. That might give some clues as to what $C$ is for.



I'm sure the instructions explained what $C$ was, but I last saw those in the 1970s.



Has anyone any idea what $C$ is and why it would be useful on a slide rule?










share|cite|improve this question









New contributor




timtfj is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











Years ago, before everyone (or anyone) had electronic calculators, I had a pocket slide rule which I used in secondary school until the first TI-30 cane out.



Recently I dug it out. Here's a photo of one end of it.



Slide rule showing mysterious constant on the C and D scales



As you can see, there's a number $C$ marked at about $1.128$ (times some power of $10$; with a slide rule you supply that yourself) on the C and D scales. Reading across to the A scale, its square is about $1.27$. By the C1 scale (which reads reciprocals of the C scale) its reciprocal is about $0.886$ (times some power of $10$).



The only two special numbers marked are $C$ and $pi$.



I'm not sure whether it's some frequently used constant that's used (eg) in some branch of engineering, or a number which is useful for some trick for using the slide rule.



Unlike $pi$, which is marked on most of the scales, this mysterious $C$ only appears on the C and D scales, which are the main ones used for multiplication and division.



If you need me to, I can give more explanation of the various scales on the rule and how calculations are done. That might give some clues as to what $C$ is for.



I'm sure the instructions explained what $C$ was, but I last saw those in the 1970s.



Has anyone any idea what $C$ is and why it would be useful on a slide rule?







notation math-history constants






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timtfj is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











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Check out our Code of Conduct.









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edited 15 hours ago









muru

1337




1337






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asked yesterday









timtfj

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New contributor





timtfj is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.






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Check out our Code of Conduct.












  • Please tag as appropriate—I'm not sure if the right tags and can't yet create a new "slide-rules" tag.
    – timtfj
    yesterday






  • 1




    Funnest question in forever.
    – Randall
    yesterday










  • Did anyone else here buy their kid a slide rule when he/she went off to engineering school. My daughter ended up with two (we are a family with many engineers). She dutifully sat through my instructions on slide rule use (twice), but I don't think she paid any attention.
    – Flydog57
    12 hours ago






  • 2




    Shouldn't this go in retrocomputing.SE? ;-)
    – shoover
    11 hours ago










  • @shoover - good one!
    – davidbak
    10 hours ago


















  • Please tag as appropriate—I'm not sure if the right tags and can't yet create a new "slide-rules" tag.
    – timtfj
    yesterday






  • 1




    Funnest question in forever.
    – Randall
    yesterday










  • Did anyone else here buy their kid a slide rule when he/she went off to engineering school. My daughter ended up with two (we are a family with many engineers). She dutifully sat through my instructions on slide rule use (twice), but I don't think she paid any attention.
    – Flydog57
    12 hours ago






  • 2




    Shouldn't this go in retrocomputing.SE? ;-)
    – shoover
    11 hours ago










  • @shoover - good one!
    – davidbak
    10 hours ago
















Please tag as appropriate—I'm not sure if the right tags and can't yet create a new "slide-rules" tag.
– timtfj
yesterday




Please tag as appropriate—I'm not sure if the right tags and can't yet create a new "slide-rules" tag.
– timtfj
yesterday




1




1




Funnest question in forever.
– Randall
yesterday




Funnest question in forever.
– Randall
yesterday












Did anyone else here buy their kid a slide rule when he/she went off to engineering school. My daughter ended up with two (we are a family with many engineers). She dutifully sat through my instructions on slide rule use (twice), but I don't think she paid any attention.
– Flydog57
12 hours ago




Did anyone else here buy their kid a slide rule when he/she went off to engineering school. My daughter ended up with two (we are a family with many engineers). She dutifully sat through my instructions on slide rule use (twice), but I don't think she paid any attention.
– Flydog57
12 hours ago




2




2




Shouldn't this go in retrocomputing.SE? ;-)
– shoover
11 hours ago




Shouldn't this go in retrocomputing.SE? ;-)
– shoover
11 hours ago












@shoover - good one!
– davidbak
10 hours ago




@shoover - good one!
– davidbak
10 hours ago










1 Answer
1






active

oldest

votes

















up vote
57
down vote



accepted










I found the answer by googling "slide rule markings"! It took me straight to the Glossary of the International Slide Rule Museum, which gives C its own entry:




C - Gauge mark found on the C and D scales denoting $sqrt{4/pi} = 1.128$ for calculating the area of a circle and the volume of a cylinder. Place the C mark on the C scale over the diameter of a circle on the D scale. The area of the circle is found above the index on the A scale. If this is the base of a cylinder, without moving the slide, move the cursor to the height of the cylinder on the B scale. The volume is read on the A scale. This gauge mark was rendered obsolete with the advent of multi-lined cursors.




And there is, of course, so much more at that site.






share|cite|improve this answer





















  • Amazing. Like a moron I googled 1.128 and didn't get anywhere.
    – Randall
    yesterday










  • I've just tried calculating $sqrt{4/pi}$ on the slide rule and the result does line up nicely with the $C$ mark, so this is definitely it!. Thanks!
    – timtfj
    yesterday






  • 8




    The museum is amazing! I feel much younger now (maybe that such a musem can make me feel younger should make me feel old...)
    – Francesco
    yesterday






  • 1




    @Francesco "It makes me feel like a kid again, and that just reminds me how long it's been."
    – Nic Hartley
    7 hours ago













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1 Answer
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active

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1 Answer
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active

oldest

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active

oldest

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active

oldest

votes








up vote
57
down vote



accepted










I found the answer by googling "slide rule markings"! It took me straight to the Glossary of the International Slide Rule Museum, which gives C its own entry:




C - Gauge mark found on the C and D scales denoting $sqrt{4/pi} = 1.128$ for calculating the area of a circle and the volume of a cylinder. Place the C mark on the C scale over the diameter of a circle on the D scale. The area of the circle is found above the index on the A scale. If this is the base of a cylinder, without moving the slide, move the cursor to the height of the cylinder on the B scale. The volume is read on the A scale. This gauge mark was rendered obsolete with the advent of multi-lined cursors.




And there is, of course, so much more at that site.






share|cite|improve this answer





















  • Amazing. Like a moron I googled 1.128 and didn't get anywhere.
    – Randall
    yesterday










  • I've just tried calculating $sqrt{4/pi}$ on the slide rule and the result does line up nicely with the $C$ mark, so this is definitely it!. Thanks!
    – timtfj
    yesterday






  • 8




    The museum is amazing! I feel much younger now (maybe that such a musem can make me feel younger should make me feel old...)
    – Francesco
    yesterday






  • 1




    @Francesco "It makes me feel like a kid again, and that just reminds me how long it's been."
    – Nic Hartley
    7 hours ago

















up vote
57
down vote



accepted










I found the answer by googling "slide rule markings"! It took me straight to the Glossary of the International Slide Rule Museum, which gives C its own entry:




C - Gauge mark found on the C and D scales denoting $sqrt{4/pi} = 1.128$ for calculating the area of a circle and the volume of a cylinder. Place the C mark on the C scale over the diameter of a circle on the D scale. The area of the circle is found above the index on the A scale. If this is the base of a cylinder, without moving the slide, move the cursor to the height of the cylinder on the B scale. The volume is read on the A scale. This gauge mark was rendered obsolete with the advent of multi-lined cursors.




And there is, of course, so much more at that site.






share|cite|improve this answer





















  • Amazing. Like a moron I googled 1.128 and didn't get anywhere.
    – Randall
    yesterday










  • I've just tried calculating $sqrt{4/pi}$ on the slide rule and the result does line up nicely with the $C$ mark, so this is definitely it!. Thanks!
    – timtfj
    yesterday






  • 8




    The museum is amazing! I feel much younger now (maybe that such a musem can make me feel younger should make me feel old...)
    – Francesco
    yesterday






  • 1




    @Francesco "It makes me feel like a kid again, and that just reminds me how long it's been."
    – Nic Hartley
    7 hours ago















up vote
57
down vote



accepted







up vote
57
down vote



accepted






I found the answer by googling "slide rule markings"! It took me straight to the Glossary of the International Slide Rule Museum, which gives C its own entry:




C - Gauge mark found on the C and D scales denoting $sqrt{4/pi} = 1.128$ for calculating the area of a circle and the volume of a cylinder. Place the C mark on the C scale over the diameter of a circle on the D scale. The area of the circle is found above the index on the A scale. If this is the base of a cylinder, without moving the slide, move the cursor to the height of the cylinder on the B scale. The volume is read on the A scale. This gauge mark was rendered obsolete with the advent of multi-lined cursors.




And there is, of course, so much more at that site.






share|cite|improve this answer












I found the answer by googling "slide rule markings"! It took me straight to the Glossary of the International Slide Rule Museum, which gives C its own entry:




C - Gauge mark found on the C and D scales denoting $sqrt{4/pi} = 1.128$ for calculating the area of a circle and the volume of a cylinder. Place the C mark on the C scale over the diameter of a circle on the D scale. The area of the circle is found above the index on the A scale. If this is the base of a cylinder, without moving the slide, move the cursor to the height of the cylinder on the B scale. The volume is read on the A scale. This gauge mark was rendered obsolete with the advent of multi-lined cursors.




And there is, of course, so much more at that site.







share|cite|improve this answer












share|cite|improve this answer



share|cite|improve this answer










answered yesterday









TonyK

40.5k352130




40.5k352130












  • Amazing. Like a moron I googled 1.128 and didn't get anywhere.
    – Randall
    yesterday










  • I've just tried calculating $sqrt{4/pi}$ on the slide rule and the result does line up nicely with the $C$ mark, so this is definitely it!. Thanks!
    – timtfj
    yesterday






  • 8




    The museum is amazing! I feel much younger now (maybe that such a musem can make me feel younger should make me feel old...)
    – Francesco
    yesterday






  • 1




    @Francesco "It makes me feel like a kid again, and that just reminds me how long it's been."
    – Nic Hartley
    7 hours ago




















  • Amazing. Like a moron I googled 1.128 and didn't get anywhere.
    – Randall
    yesterday










  • I've just tried calculating $sqrt{4/pi}$ on the slide rule and the result does line up nicely with the $C$ mark, so this is definitely it!. Thanks!
    – timtfj
    yesterday






  • 8




    The museum is amazing! I feel much younger now (maybe that such a musem can make me feel younger should make me feel old...)
    – Francesco
    yesterday






  • 1




    @Francesco "It makes me feel like a kid again, and that just reminds me how long it's been."
    – Nic Hartley
    7 hours ago


















Amazing. Like a moron I googled 1.128 and didn't get anywhere.
– Randall
yesterday




Amazing. Like a moron I googled 1.128 and didn't get anywhere.
– Randall
yesterday












I've just tried calculating $sqrt{4/pi}$ on the slide rule and the result does line up nicely with the $C$ mark, so this is definitely it!. Thanks!
– timtfj
yesterday




I've just tried calculating $sqrt{4/pi}$ on the slide rule and the result does line up nicely with the $C$ mark, so this is definitely it!. Thanks!
– timtfj
yesterday




8




8




The museum is amazing! I feel much younger now (maybe that such a musem can make me feel younger should make me feel old...)
– Francesco
yesterday




The museum is amazing! I feel much younger now (maybe that such a musem can make me feel younger should make me feel old...)
– Francesco
yesterday




1




1




@Francesco "It makes me feel like a kid again, and that just reminds me how long it's been."
– Nic Hartley
7 hours ago






@Francesco "It makes me feel like a kid again, and that just reminds me how long it's been."
– Nic Hartley
7 hours ago












timtfj is a new contributor. Be nice, and check out our Code of Conduct.










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