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Dave Keenan & Douglas Blumeyer's guide to RTT/Conventions for names, variables, units, and notations: Difference between revisions

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Dave Keenan (talk | contribs)
autopatrolled, emailconfirmed
2,270 edits
→Objects: Corrected \slant{\mathbf{1}} to \mathbf{i} in shape column of (just) (interval) size row.
Cmloegcmluin (talk | contribs)
autopatrolled, emailconfirmed
5,171 edits
reorganize with respect to held-intervals and unchanged-intervals
Line 726: Line 726:
|-
|-
! colspan="17" |held-intervals
! colspan="17" |held-intervals
|-
|
|<math>\mathrm{H}</math>
|[[held-interval basis]]
|
|<math>\small 𝗽</math>
|primes
|
|<math>\scriptsize (d, h)</math>
|
|matrix
|
|[[...⟩ ...]
|
|<math>\textbf{h}_i</math>
|
|<math>\mathrm{h}_{ij}</math>
|
|-
|-
|
|
Line 1,658: Line 1,676:
|mnemonic: <math>k</math>ount
|mnemonic: <math>k</math>ount
|-
|-
! colspan="17" |held-intervals and unchanged-intervals
! colspan="17" |held-intervals
|-
|-
|
|
|<math>h</math>
|<math>\mathrm{H}</math>
|[[held-interval count]]
|[[held-interval basis]]
|
|
|<math>\small 𝗽</math>
|primes
|
|
|<math>\scriptsize (d, h)</math>
|
|
|matrix
|
|
|<math>\scriptsize (1, 1)</math>
|[[...⟩ ...]
|integer
|scalar
|
|
|<math>\textbf{h}_i</math>
|
|
|<math>\mathrm{h}_{ij}</math>
|
|
|-
|
|
|<math>h</math>
|[[held-interval count]]
|
|
|
|
|
|
|-
|
|
|<math>\mathrm{H}</math>
|<math>\scriptsize (1, 1)</math>
|[[held-interval basis]]
|integer
|
|scalar
|<math>\small 𝗽</math>
|primes
|
|<math>\scriptsize (d, h)</math>
|
|matrix
|
|[[...⟩ ...]
|
|<math>\textbf{h}_i</math>
|
|
|<math>\mathrm{h}_{ij}</math>
|
|
|-
|
|
|<math>\mathrm{U}</math>
|[[unchanged-interval basis]]
|
|
|<math>\small 𝗽</math>
|primes
|
|
|<math>\scriptsize (d, r)</math>
|
|
|matrix
|
|
|[[...⟩ ...]
|
|<math>\textbf{u}_i</math>
|
|<math>\mathrm{u}_{ij}</math>
|jargon name: eigenmonzo list
|-
|-
! colspan="17" |exploring temperaments
! colspan="17" |exploring temperaments
Line 2,896: Line 2,896:
|mnemonic: <math>k</math>ount
|mnemonic: <math>k</math>ount
|-
|-
! colspan="17" |held-intervals and unchanged-intervals
! colspan="17" |held-intervals
|-
|-
|
|
|<math>h</math>
|<math>\mathrm{H}</math>
|[[held-interval basis]]
|
|<math>\small 𝗽</math>
|primes
|
|<math>\scriptsize (d, h)</math>
|
|matrix
|
| [[...⟩ ...]
|
|<math>\textbf{h}_i</math>
|
|<math>\mathrm{h}_{ij}</math>
|
|-
|
|<math>h</math>
|[[held-interval count]]
|[[held-interval count]]
|
|
Line 2,915: Line 2,933:
|
|
|
|
|-
! colspan="17" |exploring temperaments
|-
|-
|
|
|<math>\mathrm{H}</math>
|<math>\mathrm{C}</math>
|[[held-interval basis]]
|[[comma basis]]
|
|
|<math>\small 𝗽</math>
|<math>\small 𝗽</math>
|primes
|primes
|
|
|<math>\scriptsize (d, h)</math>
|<math>\scriptsize (d, n)</math>
|
|integer
|matrix
|matrix
|
|
| [[...⟩ ...]
|[[...⟩ ...]
|
|
|<math>\textbf{h}_i</math>
|<math>\textbf{c}_i</math>
|
|<math>\mathrm{h}_{ij}</math>
|
|
|<math>\mathrm{c}_{ij}</math>
|jargon name: monzo list
|-
|-
|
|
|<math>\mathrm{U}</math>
|<math>\textbf{c}</math>
|[[unchanged-interval basis]]
|[[comma]]
|
|
|<math>\small 𝗽</math>
|<math>\small 𝗽</math>
|primes
|primes
|
|
|<math>\scriptsize (d, r)</math>
|<math>\scriptsize (d, 1)</math>
|integer
|vector
|
|
|matrix
|[...⟩
|
|
|[[...⟩ ...]
|
|
|<math>\textbf{u}_i</math>
|
|
|<math>\mathrm{u}_{ij}</math>
|<math>\mathrm{c}_i</math>
|jargon name: eigenmonzo list
|specific type: [[prime-count vector]] (PC-vector)
|-
|-
! colspan="17" |exploring temperaments
! colspan="17" |computation
|-
|-
|
|
|<math>\mathrm{C}</math>
|<math>\llzigzag·\,\rrzigzag\!_p</math>
|[[comma basis]]
|[[power sum]] (<math>p</math>-sum)
|
|
|<math>\small 𝗽</math>
|primes
|
|
|<math>\scriptsize (d, n)</math>
|integer
|matrix
|
|
|[[...⟩ ...]
|
|
|<math>\textbf{c}_i</math>
|<math>\scriptsize (1, 1)</math>
| real
|scalar
|
|
|<math>\mathrm{c}_{ij}</math>
|jargon name: monzo list
|-
|
|
|<math>\textbf{c}</math>
|[[comma]]
|
|
|<math>\small 𝗽</math>
|primes
|
|
|<math>\scriptsize (d, 1)</math>
|integer
|vector
|
|[...⟩
|
|
|
|
|
|
|<math>\mathrm{c}_i</math>
|specific type: [[prime-count vector]] (PC-vector)
|-
|-
! colspan="17" |computation
! colspan="17" |all-interval tuning schemes
|-
|-
|<math>I</math>
|<math>\mathrm{T}_{\text{p}}</math>
|[[prime proxy target-interval (matrix)]]
|
|
|<math>K</math>
|<math>\small 𝗽</math>
|[[constraint (matrix)]]
|primes
|
|
|<math>\scriptsize (d, d)</math>
|integer
|matrix
|
|
|⟨[...⟩ ...]
|
|
|
|
|<math>\scriptsize (k, r)</math>
|<math>\slant{\mathbf{1}}</math>
|<math>\scriptsize \{0, +1, -1\}</math>
|matrix
|[[...] ...]
|
|
|<math>𝒌_i</math>
|
|
|-
|
|
|<math>k_{ij}</math>
|<math>C_{\text{p}}</math>
|mnemonic: <math>K</math>onstraint
|[[complexity pretransformer]]
|-
|<math>\small\mathsf{𝟙}\scriptsize\mathsf{(C)}</math> or <math>\small\mathsf{𝟙}\scriptsize\mathsf{(}</math><alt>-<math>\scriptsize\mathsf{C)}</math><ref>In these tables, "alternative" means any complexity other than the default of log-product complexity, and "alt" stands for its abbreviation.</ref>
|<math>\small\mathsf{(C)}</math> or <math>\small\mathsf{(}</math><alt>-<math>\small\mathsf{C)}</math>
|complexity weight or <alternative>-complexity weight
|
|
|<math>\llzigzag·\,\rrzigzag\!_p</math>
|<math>\scriptsize (d, d)</math> or <math>\scriptsize (d+1, d+1)</math>
|[[power sum]] (<math>p</math>-sum)
|real
|matrix
|[⟨...] ...⟩
|
|
|<math>𝒄_{\text{p}_i}</math>
|
|
|<math>𝒄_{\text{p}}</math>
|<math>c_{\text{p}i}</math> or [math]c_{\text{p}ij}[/math]
|
|
|-
|
|
|<math>\scriptsize (1, 1)</math>
|<math>S_{\text{p}}</math>
| real
|[[simplicity pretransformer]]
|scalar
|<math>\small\mathsf{𝟙}\scriptsize\mathsf{(S)}</math> or <math>\small\mathsf{𝟙}\scriptsize\mathsf{(}</math><alt>-<math>\scriptsize\mathsf{S)}</math>
|<math>\small\mathsf{(S)}</math> or <math>\small\mathsf{(}</math><alt>-<math>\small\mathsf{S)}</math>
|simplicity weight or <alternative>-simplicity weight
|
|
|<math>\scriptsize (d, d)</math> or <math>\scriptsize (d+1, d+1)</math>
|real
|matrix
|
|
|⟨[...⟩ ...]
|<math>𝒔_{\text{p}i}</math>
|
|
|<math>𝒔_{\text{p}}</math>
|<math>s_{\text{p}i}</math> or [math]s_{\text{p}ij}[/math]
|
|
|-
|<math>\text{diag}(\log_2(\textbf{p}))</math>
|<math>L</math>
|[[log-prime matrix]]
|
|
|<math>\small\mathsf{oct}</math>/<math>\small 𝗽</math>
|octaves per prime
|
|
|<math>\scriptsize (d, d)</math>
|real
|matrix
|[⟨...] ...⟩
|⟨[...⟩ ...]
|<math>\textbf{𝓁}_i</math>
|
|<math>\textbf{𝓁}</math>
|<math>𝓁_{ij}</math>
|
|
|-
|-
! colspan="17" |all-interval tuning schemes
|-
|<math>I</math>
|<math>\mathrm{T}_{\text{p}}</math>
|[[prime proxy target-interval (matrix)]]
|
|
|<math>\small 𝗽</math>
|<math>q</math>
|primes
|[[interval complexity norm power]]
|
|
|
|<math>\scriptsize (d, d)</math>
|integer
|matrix
|
|
|⟨[...⟩ ...]
|
|<math>\scriptsize (1, 1)</math>
|real
|scalar
|
|
|
|
|
|<math>\slant{\mathbf{1}}</math>
|
|
|
|
|-
|
|
|<math>C_{\text{p}}</math>
|[[complexity pretransformer]]
|<math>\small\mathsf{𝟙}\scriptsize\mathsf{(C)}</math> or <math>\small\mathsf{𝟙}\scriptsize\mathsf{(}</math><alt>-<math>\scriptsize\mathsf{C)}</math><ref>In these tables, "alternative" means any complexity other than the default of log-product complexity, and "alt" stands for its abbreviation.</ref>
|<math>\small\mathsf{(C)}</math> or <math>\small\mathsf{(}</math><alt>-<math>\small\mathsf{C)}</math>
|complexity weight or <alternative>-complexity weight
|
|
|<math>\scriptsize (d, d)</math> or <math>\scriptsize (d+1, d+1)</math>
|-
|real
|matrix
|[⟨...] ...⟩
|
|
|<math>𝒄_{\text{p}_i}</math>
|<math>‖ · ‖_q</math>
|[[power norm]] (<math>q</math>-norm)
|
|
|<math>𝒄_{\text{p}}</math>
|<math>c_{\text{p}i}</math> or [math]c_{\text{p}ij}[/math]
|
|
|-
|
|
|<math>S_{\text{p}}</math>
|[[simplicity pretransformer]]
|<math>\small\mathsf{𝟙}\scriptsize\mathsf{(S)}</math> or <math>\small\mathsf{𝟙}\scriptsize\mathsf{(}</math><alt>-<math>\scriptsize\mathsf{S)}</math>
|<math>\small\mathsf{(S)}</math> or <math>\small\mathsf{(}</math><alt>-<math>\small\mathsf{S)}</math>
|simplicity weight or <alternative>-simplicity weight
|
|
|<math>\scriptsize (d, d)</math> or <math>\scriptsize (d+1, d+1)</math>
|<math>\scriptsize (1, 1)</math>
|real
|real
|matrix
|scalar
|
|
|
|
|
|
|⟨[...⟩ ...]
|<math>𝒔_{\text{p}i}</math>
|
|
|<math>𝒔_{\text{p}}</math>
|<math>s_{\text{p}i}</math> or [math]s_{\text{p}ij}[/math]
|
|
|-
|-
|<math>\text{diag}(\log_2(\textbf{p}))</math>
! colspan="17" |alternative complexities
|<math>L</math>
|-
|[[log-prime matrix]]
|
|
|<math>\small\mathsf{oct}</math>/<math>\small 𝗽</math>
|<math>𝒑</math>
|octaves per prime
|[[prime list]]<ref>May be used for a prime-limit or for any prime-only list.</ref>
|
|
|<math>\scriptsize (d, d)</math>
|real
|matrix
|[⟨...] ...⟩
|⟨[...⟩ ...]
|<math>\textbf{𝓁}_i</math>
|
|<math>\textbf{𝓁}</math>
|<math>𝓁_{ij}</math>
|
|
|-
|
|
|<math>q</math>
|[[interval complexity norm power]]
|
|
|<math>\scriptsize (1, d)</math>
|integer
|list
|[...]
|
|
|
|
|
|
|<math>\scriptsize (1, 1)</math>
|real
|scalar
|
|
|<math>p_i</math>
|
|
|-
|
|
|<math>Z</math>
|[[size-sensitizing matrix]]
|
|
|
|
|
|
|
|
|-
|<math>\scriptsize (d+1, d)</math>
|
|real
|<math>‖ · ‖_q</math>
|matrix
|[[power norm]] (<math>q</math>-norm)
|[⟨…]...]
|
|
|
|
|<math>\scriptsize (1, 1)</math>
|real
|scalar
|
|
|
|
|
|<math>𝒛_i</math>
|
|
|
|
|<math>z_{ij}</math>
|
|
|-
|-
! colspan="17" |alternative complexities
! colspan="17" |non-standard domain bases
|-
| rowspan="2" |
|<math>B_s</math>
| rowspan="2" |[[(domain) basis (change) matrix]]
| rowspan="2" |
|<math>\small 𝗽</math>/<math>\small 𝗯</math>
|primes per nonprime basis elements
| rowspan="2" |
|<math>\scriptsize (d_p, d_b)</math>
| rowspan="2" |integer
| rowspan="2" |matrix
| rowspan="2" | [[...] ...]
| rowspan="2" |[[...] ...]
| rowspan="2" |
| rowspan="2" |<math>b_i</math>
| rowspan="2" |
| rowspan="2" |<math>b_{ij}</math>
| rowspan="2" |
|-
|<math>B_{Ls}</math>
|<math>\small 𝗕</math>/<math>\small 𝗯</math>
|superspace basis elements per (subspace) basis elements
|<math>\scriptsize (d_L, d_s)</math>
|-
! colspan="17" |embedding and projection
|-
|-
|
|
|<math>𝒑</math>
|<math>G</math>
|[[prime list]]<ref>May be used for a prime-limit or for any prime-only list.</ref>
|[[generator embedding matrix|generator embedding (matrix)]]
|
|
|
|
|<math>\scriptsize (1, d)</math>
|integer
|list
|[...]
|
|
|
|<math>\small 𝗽</math>/<math>\small 𝗴</math>
|primes per generator
|
|
|<math>\scriptsize (d, r)</math>
|real
| matrix
|[{...] ...⟩
|{[...⟩ ...]
|<math>𝒈_i</math>
|
|
|<math>p_i</math>
|
|<math>g_{ij}</math>
|
|
|-
|-
|
|<math>G_cF^{-1}FM_c \\
|<math>Z</math>
\mathrm{V}\textit{Λ}\mathrm{V}^{-1}</math>
|[[size-sensitizing matrix]]
|<math>P</math>
|
|[[Projection matrix|projection (matrix)]]
|
|<math>\scriptsize
|
\begin{array} {c} G \\[-2pt] 𝗽 \hspace{-2mu} / \hspace{-2mu} \cancel{𝗴} \end{array}
|
\begin{array} {c} \\[-2pt] · \end{array}
|<math>\scriptsize (d+1, d)</math>
\begin{array} {c} M \\[-2pt] \cancel{𝗴} \hspace{-2mu} / \hspace{-2mu} 𝗽 \end{array}
</math>
|<math>\small 𝗽</math>/<math>\small 𝗽</math>
|primes per prime
|<math>\scriptsize
\!\!
\begin{array} {c} G \\[-3pt] (d, \cancel{r}) \end{array}
\!\!
\begin{array} {c} M \\[-3pt] (\cancel{r}, d) \end{array}
\!\!
</math>
|<math>\scriptsize (d, d)</math>
|real
|real
|matrix
|matrix
|[⟨…]...]
|[⟨...] ...⟩
|⟨[...⟩ ...]
|<math>𝒑_i</math>
|
|
|<math>p_i</math>
|
|-
|<math>GM\textbf{i}</math>
|<math>P\textbf{i}</math>
|[[projected interval]]
|<math>\scriptsize
\begin{array} {c} G \\[-2pt] 𝗽 \hspace{-2mu} / \hspace{-2mu} \cancel{𝗴} \end{array}
\begin{array} {c} \\[-2pt] · \end{array}
\begin{array} {c} M \\[-2pt] \cancel{𝗴} \hspace{-2mu} / \hspace{-2mu} \cancel{𝗽} \end{array}
\begin{array} {c} \\[-2pt] · \end{array}
\begin{array} {c} \textbf{i} \\[-2pt] \cancel{𝗽} \end{array}
</math>
|<math>\small 𝗽</math>
|primes
|<math>\scriptsize
\!\!
\begin{array} {c} G \\[-3pt] (d, \cancel{r}) \end{array}
\!\!
\begin{array} {c} M \\[-3pt] (\cancel{r}, \cancel{d}) \end{array}
\!\!
\begin{array} {c} \textbf{i} \\[-3pt] (\cancel{d}, 1) \end{array}
\!\!
</math>
|<math>\scriptsize (d, 1)</math>
|real
|vector
|
|[...⟩
|
|
|<math>𝒛_i</math>
|
|
|
|
|<math>z_{ij}</math>
|
|
|specific type: [[prime-count vector]] (PC-vector)
|-
|-
! colspan="17" |non-standard domain bases
|-
| rowspan="2" |
|<math>B_s</math>
| rowspan="2" |[[(domain) basis (change) matrix]]
| rowspan="2" |
|<math>\small 𝗽</math>/<math>\small 𝗯</math>
|primes per nonprime basis elements
| rowspan="2" |
|<math>\scriptsize (d_p, d_b)</math>
| rowspan="2" |integer
| rowspan="2" |matrix
| rowspan="2" | [[...] ...]
| rowspan="2" |[[...] ...]
| rowspan="2" |
| rowspan="2" |<math>b_i</math>
| rowspan="2" |
| rowspan="2" |<math>b_{ij}</math>
| rowspan="2" |
|-
|<math>B_{Ls}</math>
|<math>\small 𝗕</math>/<math>\small 𝗯</math>
|superspace basis elements per (subspace) basis elements
|<math>\scriptsize (d_L, d_s)</math>
|-
! colspan="17" |embedding and projection
|-
|
|
|<math>G</math>
|<math>\mathrm{U}</math>
|[[generator embedding matrix|generator embedding (matrix)]]
|[[unchanged-interval basis]]
|
|<math>\small 𝗽</math>
|primes
|
|
|<math>\small 𝗽</math>/<math>\small 𝗴</math>
|<math>\scriptsize (d, r)</math>
|primes per generator
|
|
|<math>\scriptsize (d, r)</math>
|matrix
|real
| matrix
|[{...] ...⟩
|{[...⟩ ...]
|<math>𝒈_i</math>
|
|
|[[...⟩ ...]
|
|
|<math>g_{ij}</math>
|<math>\textbf{u}_i</math>
|
|
|<math>\mathrm{u}_{ij}</math>
|jargon name: eigenmonzo list
|-
|-
|<math>G_cF^{-1}FM_c \\
|
\mathrm{V}\textit{Λ}\mathrm{V}^{-1}</math>
|<math>\textit{Λ}</math>
|<math>P</math>
|[[scaling factor (eigenvalue) matrix|scaling factor matrix]]
|[[Projection matrix|projection (matrix)]]
|
|<math>\scriptsize  
|
\begin{array} {c} G \\[-2pt] 𝗽 \hspace{-2mu} / \hspace{-2mu} \cancel{𝗴} \end{array}
|
\begin{array} {c} \\[-2pt] · \end{array}
|
\begin{array} {c} M \\[-2pt] \cancel{𝗴} \hspace{-2mu} / \hspace{-2mu} 𝗽 \end{array}
|<math>\scriptsize (d, d)</math>
</math>
|
|<math>\small 𝗽</math>/<math>\small 𝗽</math>
|matrix
|primes per prime
|[⟨…] …⟩
|<math>\scriptsize
|⟨[…⟩ …]
\!\!
|
\begin{array} {c} G \\[-3pt] (d, \cancel{r}) \end{array}
|
\!\!
|<math>𝝀</math>
\begin{array} {c} M \\[-3pt] (\cancel{r}, d) \end{array}
|<math>λ_i</math>
\!\!
|mnemonic: <math>\mathrm{V}</math> is mirrored of <math>\textit{Λ}</math> which it combines with to create the projection matrix; previous name: eigenvalue matrix
</math>
|-
|
|<math>\mathrm{V}</math>
|[[unrotated vector (eigenvector) list|unrotated vector list]]
|
|<math>\small 𝗽</math>
|primes
|
|<math>\scriptsize (d, d)</math>
|<math>\scriptsize (d, d)</math>
|real
|
|matrix
|matrix
|[⟨...] ...⟩
|
|⟨[...⟩ ...]
|⟨[...⟩ ...]
|<math>𝒑_i</math>
|
|
|<math>\textbf{v}_i</math>
|
|
|<math>p_i</math>
|<math>\mathrm{v}_{ij}</math>
|mnemonic: <math>\mathrm{V}</math> is mirrored of <math>\textit{Λ}</math> which it combines with to create the projection matrix; jargon name: eigenmonzo and comma list
|-
|
|
|-
|<math>F</math>
|<math>GM\textbf{i}</math>
|[[generator form matrix]]
|<math>P\textbf{i}</math>
|[[projected interval]]
|<math>\scriptsize
\begin{array} {c} G \\[-2pt] 𝗽 \hspace{-2mu} / \hspace{-2mu} \cancel{𝗴} \end{array}
\begin{array} {c} \\[-2pt] · \end{array}
\begin{array} {c} M \\[-2pt] \cancel{𝗴} \hspace{-2mu} / \hspace{-2mu} \cancel{𝗽} \end{array}
\begin{array} {c} \\[-2pt] · \end{array}
\begin{array} {c} \textbf{i} \\[-2pt] \cancel{𝗽} \end{array}
</math>
|<math>\small 𝗽</math>
|primes
|<math>\scriptsize
\!\!
\begin{array} {c} G \\[-3pt] (d, \cancel{r}) \end{array}
\!\!
\begin{array} {c} M \\[-3pt] (\cancel{r}, \cancel{d}) \end{array}
\!\!
\begin{array} {c} \textbf{i} \\[-3pt] (\cancel{d}, 1) \end{array}
\!\!
</math>
|<math>\scriptsize (d, 1)</math>
|real
|vector
|
|
|[...⟩
|
|
|
|
|
|
|<math>\scriptsize (r, r)</math>
|
|
|specific type: [[prime-count vector]] (PC-vector)
|matrix
|-
|[{...] …}
|
|
|<math>\textit{Λ}</math>
|[[scaling factor (eigenvalue) matrix|scaling factor matrix]]
|
|
|
|<math>𝒇_i</math>
|
|
|<math>\scriptsize (d, d)</math>
|
|matrix
|[⟨…] …⟩
|⟨[…⟩ …]
|
|
|<math>𝝀</math>
|<math>λ_i</math>
|mnemonic: <math>\mathrm{V}</math> is mirrored of <math>\textit{Λ}</math> which it combines with to create the projection matrix; previous name: eigenvalue matrix
|-
|
|<math>\mathrm{V}</math>
|[[unrotated vector (eigenvector) list|unrotated vector list]]
|
|<math>\small 𝗽</math>
|primes
|
|<math>\scriptsize (d, d)</math>
|
|matrix
|
|⟨[...⟩ ...]
|
|<math>\textbf{v}_i</math>
|
|<math>\mathrm{v}_{ij}</math>
|mnemonic: <math>\mathrm{V}</math> is mirrored of <math>\textit{Λ}</math> which it combines with to create the projection matrix; jargon name: eigenmonzo and comma list
|-
|
|<math>F</math>
|[[generator form matrix]]
|
|
|
|
|<math>\scriptsize (r, r)</math>
|
|matrix
|[{...] …}
|
|
|<math>𝒇_i</math>
|
|
|<math>f_{ij}</math>
|<math>f_{ij}</math>
Line 3,371: Line 3,353:
|
|
|
|
|-
|
|<math>K</math>
|[[constraint (matrix)]]
|
|
|
|
|<math>\scriptsize (k, r)</math>
|<math>\scriptsize \{0, +1, -1\}</math>
|matrix
|[[...] ...]
|
|<math>𝒌_i</math>
|
|
|<math>k_{ij}</math>
|mnemonic: <math>K</math>onstraint
|-
|-
! colspan="17" | exterior algebra
! colspan="17" | exterior algebra
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