IIS:2nd Fundamental Theorem of Apiodynamics: Difference between revisions
Categories
the |
remove nonsense category |
||
| (2 intermediate revisions by 2 users not shown) | |||
| Line 3: | Line 3: | ||
== Weak Theorem == | == Weak Theorem == | ||
The theorem can be trivially used to prove that this holds true when <math>A</math> is the set of all apioids aswell. This is known as the <i>Weak Second Fundamental Theorem of Apiodynamics</i>. | The theorem can be trivially used to prove that this holds true when <math>A</math> is the set of all apioids aswell. This is known as the <i>Weak Second Fundamental Theorem of Apiodynamics</i>. | ||
[[Category:Apiodynamics]] | |||
Latest revision as of 00:29, 27 September 2025
The Second Fundamental Theorem of Apiodynamics states that for a given apiothermodynamic system, there exists a point in time such that at time where is the set of all known apioforms and is the set of all known bees.
Weak Theorem[edit]
The theorem can be trivially used to prove that this holds true when is the set of all apioids aswell. This is known as the Weak Second Fundamental Theorem of Apiodynamics.