~

Author: valbert4

codes/classical/properties/block/checksum.yml

@@ -13,9 +13,6 @@ description: |
 
 protection: 'The checksum can be calculated from the message via a formula and verified against the appended checksum in order to flag certain misread messages.'
 
-notes:
-  - 'See Ref. \cite{doi:10.1147/sj.141.0016} for a history.'
-
 
 relations:
   parents:

codes/classical/rings/checksum/isbn.yml

@@ -9,7 +9,6 @@ logical: rings
 
 name: 'International Standard Book Number (ISBN) code'
 short_name: 'ISBN'
-introduced: '\cite{manual:{}}'
 
 
 description: |
@@ -21,8 +20,11 @@ protection: 'The last digit of a particular ISBN is a check digit that is evalua
 relations:
   parents:
     - code_id: rings_into_rings
+      detail: 'The last digit of a particular ISBN is a check digit that is evaluated modulo 11 \cite{preset:Hill}.'
     - code_id: q-ary_digits_into_q-ary_digits
+      detail: 'The last digit of a particular ISBN is a check digit that is evaluated modulo 11 \cite{preset:Hill}.'
     - code_id: checksum
+      detail: 'The last digit of a particular ISBN is a check digit that is evaluated modulo 11 \cite{preset:Hill}.'
 
 
 # Begin Entry Meta Information

codes/classical/spherical/sharp_config/cgs_spherical.yml

@@ -14,7 +14,7 @@ introduced: '\cite{doi:10.1016/0021-8693(78)90220-X}'
 description: |
   Member of a \((q(q^2-q+1),(q+1)(q^3+1),2-2/q^2)\) family of spherical codes for any prime-power \(q\).
   Constructed from generalized quadrangles, which in this case correspond to sets of totally isotropic points and lines in the projective space \(PG_{5}(q)\) \cite[Exam. 9.4.5]{preset:EricZin}.
-  There exist multiple distinct spherical codes using this construction for \(q>3\) \cite{arxiv:math/0607446}.
+  There exist multiple distinct spherical codes using this construction for \(q>3\) \cite{arxiv:math/0607446,arxiv:2403.16874}.
 
 protection: 'CGS isotropic subspace codes saturate the Levenshtein bound \cite[pg. 64]{preset:EricZin}.'
 

codes/quantum/oscillators/fock_state/rotation/squeezed_vacuum.yml

@@ -14,12 +14,12 @@ alternative_names:
   - 'Multi-legged squeezed code'
 
 description: |
-  A squeezed Fock-state code constructed from a coherent superposition of \(m\) squeezed vacuum states, each squeezed along evenly-spaced axes in phase space. 
+  A squeezed Fock-state code constructed from a coherent superposition of \(m\) squeezed vacuum states, each squeezed along equiangular axes in phase space. 
   
   For an even integer \(m > 0\) (the number of ``legs'') and squeezing strength \(r\), the two logical codewords are defined as
   \begin{align}
-    |0_L\rangle & \propto \sum_{j=0}^{m-1} S\left(r, \frac{\pi j}{m}\right) \ket{\vac}, \\
-    |1_L\rangle & \propto \sum_{j=0}^{m-1} (-1)^{j} S\left(r, \frac{\pi j}{m}\right) \ket{\vac},
+    |0_L\rangle & \propto \sum_{j=0}^{m-1} S\left(r, \frac{\pi j}{m}\right) \ket{0}, \\
+    |1_L\rangle & \propto \sum_{j=0}^{m-1} (-1)^{j} S\left(r, \frac{\pi j}{m}\right) \ket{0},
   \end{align}
   where \(S(r,\theta) \equiv S(r e^{i\phi(\theta)})\) is the squeezing operator with \(\phi(\theta) = 2\theta + \pi \pmod{2\pi}\), defined as
   \begin{equation}
@@ -63,7 +63,7 @@ features:
     - 'Logical operations within a single mode can be performed using Gaussian operations (displacement, rotation, squeezing) combined with conditional control from an ancilla qubit.'
 
   decoders:
-    - 'The interleaved photon-number structure (\(n \equiv 2k \pmod{2m}\)) enables photon-number-resolving measurements to identify single-photon loss events, which can then be corrected.'
+    - 'The interleaved photon-number structure, \(n \equiv 2k \pmod{2m}\), enables photon-number-resolving measurements to identify single-photon loss events, which can then be corrected.'
 
 
 # Circuit QED: Recent proposals demonstrate controlled-squeezing gates using driven