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corpsia
corpsia
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$7.00 Quantitifier and predicate 2...

Q:

 

Problem 1

Write the following sentence in a formalised language (langage formalise) with these symbols (it will be letters because i don’t want to bother you

A for the addition

B for the multiplication

C for the inequation

D for the equality

0 for zero

a)      It exists two different numbers who has the same square ( equal)

b)      For each number there exist his own negative

c)       Each positive number has the square ( i mean exposant 2)  as definite positive number

 

Problem 2

 

We consider in formalised language with this symbol B for the multiplication, c for the inequation and 0 for 0.  This sentence:

 

x y (( y B y) B y C x)

 

Is valid

a)    For the model M1= (Q,0, . , =) ?

b)    For the model M2=(R,0, . , =) ?

 

Justify

Q is the set of rational number

R is the set of real number

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devoir_7.pdf (27K)


   
   
   
   
 
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Posted by:
Prufrock
Prufrock
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$7.00 Here you go! Answer formatted in attached word doc

  • This tutorial was purchased 1 time and rated A+ by students like you.
  • Posted on Nov 07, 2009 at 04:07:18PM
A:
Preview: ... t want to bother you A for the addition B for the multiplication C for the inequation D for the equality 0 for zero a)      It exists two different numbers who has the same square ( equal) b)      For each number there exist his own negative c)       Each positive number has the square ( i mean exposant 2)  as definite positive number [ a better translation is “Every positive number is the square of some positive number”]. ...

The full tutorial is about 654 words long plus attachments.

Attachments:
corpsia_quant_pred2.doc (31K) (Preview)
   
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