Num3er 7

 
 
Number 7 A 14

 

Next:

Choose another integer n and using factorial, square root, floor and ceiling to obtain n

Then, prove that this can be done for all n ≤ a large arbitrary number

 
 
E.g.

\lceil \, (\sqrt{ \, 2 \, ! \, }) \, \rceil \; = \; 2

\lceil \, (\sqrt{ \, 3 \, ! \, }) \, \rceil \; = \; 3

\lfloor \, ( \, \sqrt{ \, 4 \, ! \, }) \, ) \, \rfloor \; = \; 4

 

Number 7 A1

Number 7 A7

Number 7 A 11

Number 7 A 12

Number 7 A 13

Number 7 A2

Number 7 A3

\lfloor \, ( \, \sqrt{ \, 13 \, }) \, !) \, \rfloor \; = \; 13

 

Number 7 A5

Number 7 A8

Number 7 A 10

 

Number 7 A9

 

Number 7 A4

 

Number 7 A6

 
 
1

 
 
 
 
 
 
 
 
 
 
 
 
 
 

About benvitalis

math grad - Interest: Number theory
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