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sav08:homework09 [2008/04/24 23:13]
vkuncak created
sav08:homework09 [2008/04/25 15:06]
vkuncak
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-====== Homework 09 - DRAFT, ​Due Wednesday, April 30 ======+====== Homework 09 - Due Wednesday, April 30 ======
  
 ===== Problem 1 ===== ===== Problem 1 =====
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     C \rightarrow \bigvee_{i=1} t_i=t'​_i     C \rightarrow \bigvee_{i=1} t_i=t'​_i
 \] \]
-is valid in the Herbrand interpretation,​ then for some $i$+is valid (holds for all values of variables) ​in the Herbrand interpretation ​(where elements are ground terms and $\alpha(f)(t_1,​\ldots,​t_n)=f(t_1,​\ldots,​t_n)$), then for some $i$
 \[ \[
     C \rightarrow t_i=t'​_i     C \rightarrow t_i=t'​_i
 \] \]
-holds.+holds for all values of variables in the Herbrand interpretation. 
 + 
 +If you use in your solution any theorem about term algebras that we did not prove in the class, you need to prove the theorem as well.