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Notation for transpose of a matrix row
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Given a matrix $mathbfX$, I use $mathbfx_i^T$ and $mathbfx_i$ to denote the $i$-th row and $i$-th column of matrix $mathbfX$ respectively. Now, suppose I want to denote the transpose of the $i$-th matrix row $mathbfx_i^T$, then what notation will be suitable here?
I know we can represent rows and columns using $x_i*$ and $x_*j$ respectively. But are there any alternatives?
matrices notation transpose
asked Jul 14 at 16:13
Deevashwer
1356
add a comment |Â
up vote
0
down vote
favorite
Given a matrix $mathbfX$, I use $mathbfx_i^T$ and $mathbfx_i$ to denote the $i$-th row and $i$-th column of matrix $mathbfX$ respectively. Now, suppose I want to denote the transpose of the $i$-th matrix row $mathbfx_i^T$, then what notation will be suitable here?
I know we can represent rows and columns using $x_i*$ and $x_*j$ respectively. But are there any alternatives?
matrices notation transpose
asked Jul 14 at 16:13
Deevashwer
1356
Go for $r_i$ to denote $i^th$ row and $c_i$ to denote $i^th$ column making it easier for you to define transpose?
– Vizag
Jul 14 at 19:28
Thank you for you comment. The problem is that I am dealing with multiple matrices that I denote with uppercase bold face alphabets. So, to refer to their rows and columns I was looking to use lowercase bold face of the same alphabet.
– Deevashwer
Jul 15 at 1:40
add a comment |Â
up vote
0
down vote
favorite
up vote
0
down vote
favorite
Given a matrix $mathbfX$, I use $mathbfx_i^T$ and $mathbfx_i$ to denote the $i$-th row and $i$-th column of matrix $mathbfX$ respectively. Now, suppose I want to denote the transpose of the $i$-th matrix row $mathbfx_i^T$, then what notation will be suitable here?
I know we can represent rows and columns using $x_i*$ and $x_*j$ respectively. But are there any alternatives?
matrices notation transpose
asked Jul 14 at 16:13
Deevashwer
1356
Given a matrix $mathbfX$, I use $mathbfx_i^T$ and $mathbfx_i$ to denote the $i$-th row and $i$-th column of matrix $mathbfX$ respectively. Now, suppose I want to denote the transpose of the $i$-th matrix row $mathbfx_i^T$, then what notation will be suitable here?
I know we can represent rows and columns using $x_i*$ and $x_*j$ respectively. But are there any alternatives?
matrices notation transpose
asked Jul 14 at 16:13
Deevashwer
1356
asked Jul 14 at 16:13
Deevashwer
1356
asked Jul 14 at 16:13
Deevashwer
1356
asked Jul 14 at 16:13
Deevashwer
1356
1356
Go for $r_i$ to denote $i^th$ row and $c_i$ to denote $i^th$ column making it easier for you to define transpose?
– Vizag
Jul 14 at 19:28
Thank you for you comment. The problem is that I am dealing with multiple matrices that I denote with uppercase bold face alphabets. So, to refer to their rows and columns I was looking to use lowercase bold face of the same alphabet.
– Deevashwer
Jul 15 at 1:40
add a comment |Â
Go for $r_i$ to denote $i^th$ row and $c_i$ to denote $i^th$ column making it easier for you to define transpose?
– Vizag
Jul 14 at 19:28
Thank you for you comment. The problem is that I am dealing with multiple matrices that I denote with uppercase bold face alphabets. So, to refer to their rows and columns I was looking to use lowercase bold face of the same alphabet.
– Deevashwer
Jul 15 at 1:40
Go for $r_i$ to denote $i^th$ row and $c_i$ to denote $i^th$ column making it easier for you to define transpose?
– Vizag
Jul 14 at 19:28
Go for $r_i$ to denote $i^th$ row and $c_i$ to denote $i^th$ column making it easier for you to define transpose?
– Vizag
Jul 14 at 19:28
Thank you for you comment. The problem is that I am dealing with multiple matrices that I denote with uppercase bold face alphabets. So, to refer to their rows and columns I was looking to use lowercase bold face of the same alphabet.
– Deevashwer
Jul 15 at 1:40
Thank you for you comment. The problem is that I am dealing with multiple matrices that I denote with uppercase bold face alphabets. So, to refer to their rows and columns I was looking to use lowercase bold face of the same alphabet.
– Deevashwer
Jul 15 at 1:40
add a comment |Â
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Go for $r_i$ to denote $i^th$ row and $c_i$ to denote $i^th$ column making it easier for you to define transpose?
– Vizag
Jul 14 at 19:28
Thank you for you comment. The problem is that I am dealing with multiple matrices that I denote with uppercase bold face alphabets. So, to refer to their rows and columns I was looking to use lowercase bold face of the same alphabet.
– Deevashwer
Jul 15 at 1:40