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xtaci · Jul 17, 2024 · 1d70b19 · 1d70b19
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@@ -16,7 +16,8 @@ The [Quantum Permutation Pad](https://link.springer.com/content/pdf/10.1140/epjq
 
 2. **Quantum Bits (Qubits)**: Instead of classical bits (which are either 0 or 1), QPP uses qubits, which can be in a state of 0, 1, or any quantum superposition of these states.
 
-3. **Permutation Operations**: Permutations in the context of QPP refer to rearranging the ways to **transform/interpret** the plaintext comparing to rearranging the keys round and round in classical cryptography. These total permutations can be thought of as $P_n$. For a 8-bit byte, the overall permutations is $P_{256} = 256! = 857817775342842654119082271681232625157781520279485619859655650377269452553147589377440291360451408450375885342336584306157196834693696475322289288497426025679637332563368786442675207626794560187968867971521143307702077526646451464709187326100832876325702818980773671781454170250523018608495319068138257481070252817559459476987034665712738139286205234756808218860701203611083152093501947437109101726968262861606263662435022840944191408424615936000000000000000000000000000000000000000000000000000000000000000$
+3. **Permutation Operations**: Permutations in the context of QPP refer to rearranging the ways to **transform/interpret** the plaintext comparing to rearranging the keys round and round in classical cryptography. These total permutations can be thought of as $P_n$. For a 8-bit byte, the overall permutations is $P_{256} =$
+```256! =857817775342842654119082271681232625157781520279485619859655650377269452553147589377440291360451408450375885342336584306157196834693696475322289288497426025679637332563368786442675207626794560187968867971521143307702077526646451464709187326100832876325702818980773671781454170250523018608495319068138257481070252817559459476987034665712738139286205234756808218860701203611083152093501947437109101726968262861606263662435022840944191408424615936000000000000000000000000000000000000000000000000000000000000000```
 
 ## Applications and Benefits