Are circular symmetry and cyclic symmetry the same thing? [on hold]












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The title says it all. I was just wondering if they are synonymous.
Are 'circular symmetry' and 'cyclic symmetry' synonymous?










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put on hold as unclear what you're asking by Matt Samuel, Paul Frost, Shailesh, KReiser, mrtaurho 2 days ago


Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question. If this question can be reworded to fit the rules in the help center, please edit the question.











  • 1




    In what context(s)? Without context, I read "circular symmetry" as geometric, referencing the continuous symmetry group of the circle; and "cyclic symmetry" as algebraic (and/or discrete), indicating, for example, that the value of an expression in $x$, $y$, $z$ is unchanged under the substitutions $xto yto z to x$. That said, if someone used "cyclic symmetry" to describe circles, or "circular symmetry" to describe such substitutions, I'm pretty sure I'd know what they meant.
    – Blue
    2 days ago










  • @Blue: Thank you for that perspective. It is precisely a heavy-hitter instance of the cross-over case that got me wondering, namely, the use of “order-five cyclic symmetry” in a Wikipedia article on a geometric topic, namely, the one on the Cremona-Richmond configuration: en.wikipedia.org/wiki/Cremona%E2%80%93Richmond_configuration
    – EulerSpoiler
    2 days ago










  • You should include this context in the body of the question itself, instead of in the comments (that not everyone reads). Moreover, you should quote whatever passage(s) sparked the question. Make the reader work as little as possible to understand your question and to provide you a relevant answer.
    – Blue
    2 days ago
















0














The title says it all. I was just wondering if they are synonymous.
Are 'circular symmetry' and 'cyclic symmetry' synonymous?










share|cite|improve this question













put on hold as unclear what you're asking by Matt Samuel, Paul Frost, Shailesh, KReiser, mrtaurho 2 days ago


Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question. If this question can be reworded to fit the rules in the help center, please edit the question.











  • 1




    In what context(s)? Without context, I read "circular symmetry" as geometric, referencing the continuous symmetry group of the circle; and "cyclic symmetry" as algebraic (and/or discrete), indicating, for example, that the value of an expression in $x$, $y$, $z$ is unchanged under the substitutions $xto yto z to x$. That said, if someone used "cyclic symmetry" to describe circles, or "circular symmetry" to describe such substitutions, I'm pretty sure I'd know what they meant.
    – Blue
    2 days ago










  • @Blue: Thank you for that perspective. It is precisely a heavy-hitter instance of the cross-over case that got me wondering, namely, the use of “order-five cyclic symmetry” in a Wikipedia article on a geometric topic, namely, the one on the Cremona-Richmond configuration: en.wikipedia.org/wiki/Cremona%E2%80%93Richmond_configuration
    – EulerSpoiler
    2 days ago










  • You should include this context in the body of the question itself, instead of in the comments (that not everyone reads). Moreover, you should quote whatever passage(s) sparked the question. Make the reader work as little as possible to understand your question and to provide you a relevant answer.
    – Blue
    2 days ago














0












0








0







The title says it all. I was just wondering if they are synonymous.
Are 'circular symmetry' and 'cyclic symmetry' synonymous?










share|cite|improve this question













The title says it all. I was just wondering if they are synonymous.
Are 'circular symmetry' and 'cyclic symmetry' synonymous?







terminology






share|cite|improve this question













share|cite|improve this question











share|cite|improve this question




share|cite|improve this question










asked 2 days ago









EulerSpoilerEulerSpoiler

729




729




put on hold as unclear what you're asking by Matt Samuel, Paul Frost, Shailesh, KReiser, mrtaurho 2 days ago


Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question. If this question can be reworded to fit the rules in the help center, please edit the question.






put on hold as unclear what you're asking by Matt Samuel, Paul Frost, Shailesh, KReiser, mrtaurho 2 days ago


Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question. If this question can be reworded to fit the rules in the help center, please edit the question.










  • 1




    In what context(s)? Without context, I read "circular symmetry" as geometric, referencing the continuous symmetry group of the circle; and "cyclic symmetry" as algebraic (and/or discrete), indicating, for example, that the value of an expression in $x$, $y$, $z$ is unchanged under the substitutions $xto yto z to x$. That said, if someone used "cyclic symmetry" to describe circles, or "circular symmetry" to describe such substitutions, I'm pretty sure I'd know what they meant.
    – Blue
    2 days ago










  • @Blue: Thank you for that perspective. It is precisely a heavy-hitter instance of the cross-over case that got me wondering, namely, the use of “order-five cyclic symmetry” in a Wikipedia article on a geometric topic, namely, the one on the Cremona-Richmond configuration: en.wikipedia.org/wiki/Cremona%E2%80%93Richmond_configuration
    – EulerSpoiler
    2 days ago










  • You should include this context in the body of the question itself, instead of in the comments (that not everyone reads). Moreover, you should quote whatever passage(s) sparked the question. Make the reader work as little as possible to understand your question and to provide you a relevant answer.
    – Blue
    2 days ago














  • 1




    In what context(s)? Without context, I read "circular symmetry" as geometric, referencing the continuous symmetry group of the circle; and "cyclic symmetry" as algebraic (and/or discrete), indicating, for example, that the value of an expression in $x$, $y$, $z$ is unchanged under the substitutions $xto yto z to x$. That said, if someone used "cyclic symmetry" to describe circles, or "circular symmetry" to describe such substitutions, I'm pretty sure I'd know what they meant.
    – Blue
    2 days ago










  • @Blue: Thank you for that perspective. It is precisely a heavy-hitter instance of the cross-over case that got me wondering, namely, the use of “order-five cyclic symmetry” in a Wikipedia article on a geometric topic, namely, the one on the Cremona-Richmond configuration: en.wikipedia.org/wiki/Cremona%E2%80%93Richmond_configuration
    – EulerSpoiler
    2 days ago










  • You should include this context in the body of the question itself, instead of in the comments (that not everyone reads). Moreover, you should quote whatever passage(s) sparked the question. Make the reader work as little as possible to understand your question and to provide you a relevant answer.
    – Blue
    2 days ago








1




1




In what context(s)? Without context, I read "circular symmetry" as geometric, referencing the continuous symmetry group of the circle; and "cyclic symmetry" as algebraic (and/or discrete), indicating, for example, that the value of an expression in $x$, $y$, $z$ is unchanged under the substitutions $xto yto z to x$. That said, if someone used "cyclic symmetry" to describe circles, or "circular symmetry" to describe such substitutions, I'm pretty sure I'd know what they meant.
– Blue
2 days ago




In what context(s)? Without context, I read "circular symmetry" as geometric, referencing the continuous symmetry group of the circle; and "cyclic symmetry" as algebraic (and/or discrete), indicating, for example, that the value of an expression in $x$, $y$, $z$ is unchanged under the substitutions $xto yto z to x$. That said, if someone used "cyclic symmetry" to describe circles, or "circular symmetry" to describe such substitutions, I'm pretty sure I'd know what they meant.
– Blue
2 days ago












@Blue: Thank you for that perspective. It is precisely a heavy-hitter instance of the cross-over case that got me wondering, namely, the use of “order-five cyclic symmetry” in a Wikipedia article on a geometric topic, namely, the one on the Cremona-Richmond configuration: en.wikipedia.org/wiki/Cremona%E2%80%93Richmond_configuration
– EulerSpoiler
2 days ago




@Blue: Thank you for that perspective. It is precisely a heavy-hitter instance of the cross-over case that got me wondering, namely, the use of “order-five cyclic symmetry” in a Wikipedia article on a geometric topic, namely, the one on the Cremona-Richmond configuration: en.wikipedia.org/wiki/Cremona%E2%80%93Richmond_configuration
– EulerSpoiler
2 days ago












You should include this context in the body of the question itself, instead of in the comments (that not everyone reads). Moreover, you should quote whatever passage(s) sparked the question. Make the reader work as little as possible to understand your question and to provide you a relevant answer.
– Blue
2 days ago




You should include this context in the body of the question itself, instead of in the comments (that not everyone reads). Moreover, you should quote whatever passage(s) sparked the question. Make the reader work as little as possible to understand your question and to provide you a relevant answer.
– Blue
2 days ago










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