How to notate that a list of objects is part of the same set.
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How do I notate that the same conditions apply to a list of mathematical objects? For example, how would I notate that both $C_1$ and $C_2$ are members of the real numbers without defining the condition on each term separately? I.e. how would I simplify: $C_1inmathbb{R},quad$ $C_2inmathbb{R}$?
elementary-set-theory notation
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add a comment |
$begingroup$
How do I notate that the same conditions apply to a list of mathematical objects? For example, how would I notate that both $C_1$ and $C_2$ are members of the real numbers without defining the condition on each term separately? I.e. how would I simplify: $C_1inmathbb{R},quad$ $C_2inmathbb{R}$?
elementary-set-theory notation
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1
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a,b,c,... in R.
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– William Elliot
Jan 1 at 2:09
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Do I need brackets around a,b,c such as (a,b,c) or is the comma sufficient?
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– Gaussian Elimination
Jan 1 at 2:11
4
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You could write $C_1,C_2in mathbb{R}$ or if you prefer, ${C_1, C_2}subsetmathbb{R}$
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– saulspatz
Jan 1 at 2:28
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Thanks, I have learned all that I have wanted to know.
$endgroup$
– Gaussian Elimination
Jan 1 at 2:34
add a comment |
$begingroup$
How do I notate that the same conditions apply to a list of mathematical objects? For example, how would I notate that both $C_1$ and $C_2$ are members of the real numbers without defining the condition on each term separately? I.e. how would I simplify: $C_1inmathbb{R},quad$ $C_2inmathbb{R}$?
elementary-set-theory notation
$endgroup$
How do I notate that the same conditions apply to a list of mathematical objects? For example, how would I notate that both $C_1$ and $C_2$ are members of the real numbers without defining the condition on each term separately? I.e. how would I simplify: $C_1inmathbb{R},quad$ $C_2inmathbb{R}$?
elementary-set-theory notation
elementary-set-theory notation
asked Jan 1 at 2:04
Gaussian EliminationGaussian Elimination
204
204
1
$begingroup$
a,b,c,... in R.
$endgroup$
– William Elliot
Jan 1 at 2:09
$begingroup$
Do I need brackets around a,b,c such as (a,b,c) or is the comma sufficient?
$endgroup$
– Gaussian Elimination
Jan 1 at 2:11
4
$begingroup$
You could write $C_1,C_2in mathbb{R}$ or if you prefer, ${C_1, C_2}subsetmathbb{R}$
$endgroup$
– saulspatz
Jan 1 at 2:28
$begingroup$
Thanks, I have learned all that I have wanted to know.
$endgroup$
– Gaussian Elimination
Jan 1 at 2:34
add a comment |
1
$begingroup$
a,b,c,... in R.
$endgroup$
– William Elliot
Jan 1 at 2:09
$begingroup$
Do I need brackets around a,b,c such as (a,b,c) or is the comma sufficient?
$endgroup$
– Gaussian Elimination
Jan 1 at 2:11
4
$begingroup$
You could write $C_1,C_2in mathbb{R}$ or if you prefer, ${C_1, C_2}subsetmathbb{R}$
$endgroup$
– saulspatz
Jan 1 at 2:28
$begingroup$
Thanks, I have learned all that I have wanted to know.
$endgroup$
– Gaussian Elimination
Jan 1 at 2:34
1
1
$begingroup$
a,b,c,... in R.
$endgroup$
– William Elliot
Jan 1 at 2:09
$begingroup$
a,b,c,... in R.
$endgroup$
– William Elliot
Jan 1 at 2:09
$begingroup$
Do I need brackets around a,b,c such as (a,b,c) or is the comma sufficient?
$endgroup$
– Gaussian Elimination
Jan 1 at 2:11
$begingroup$
Do I need brackets around a,b,c such as (a,b,c) or is the comma sufficient?
$endgroup$
– Gaussian Elimination
Jan 1 at 2:11
4
4
$begingroup$
You could write $C_1,C_2in mathbb{R}$ or if you prefer, ${C_1, C_2}subsetmathbb{R}$
$endgroup$
– saulspatz
Jan 1 at 2:28
$begingroup$
You could write $C_1,C_2in mathbb{R}$ or if you prefer, ${C_1, C_2}subsetmathbb{R}$
$endgroup$
– saulspatz
Jan 1 at 2:28
$begingroup$
Thanks, I have learned all that I have wanted to know.
$endgroup$
– Gaussian Elimination
Jan 1 at 2:34
$begingroup$
Thanks, I have learned all that I have wanted to know.
$endgroup$
– Gaussian Elimination
Jan 1 at 2:34
add a comment |
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1
$begingroup$
a,b,c,... in R.
$endgroup$
– William Elliot
Jan 1 at 2:09
$begingroup$
Do I need brackets around a,b,c such as (a,b,c) or is the comma sufficient?
$endgroup$
– Gaussian Elimination
Jan 1 at 2:11
4
$begingroup$
You could write $C_1,C_2in mathbb{R}$ or if you prefer, ${C_1, C_2}subsetmathbb{R}$
$endgroup$
– saulspatz
Jan 1 at 2:28
$begingroup$
Thanks, I have learned all that I have wanted to know.
$endgroup$
– Gaussian Elimination
Jan 1 at 2:34