Question 940245

My view is that between any two rational numbers, there are
an infinite number of other rational numbers. 

{{{a= (7-2)/101 = 5/101}}}

{{{x[1]=2+a=2 +5/101}}}
{{{x[2]=2+2a=2+2(5/101)=2(10/101)}}}
{{{x[3]= 2+3a=2(15/101)}}}
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:
:
{{{x[98]=7-3a=7-15/101=6(86/101)}}}
{{{x[99]=7-2a=7-10/101=6(91/101)}}}
{{{x[100]=7-a=7-5/101=6(96/101) }}}