The process:

P1-¤a(b)c¤ , a+c=z

P2-¤a(b)c(d)e¤ , a+c+e=z

P3-¤a(b)c(d)e(f)g¤ , a+c+e+g=z

...

Bringing the number of gaps in the number of z, as it compares the number of

[S13]-comparability gap of

CM-comparability gap does not know the number of

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Presupposition-two or more of the same numbers can be written in abbreviated form

The process:

P1-{a, a} = a

_{f2}

P2-{a, a, a} = a

_{f3}

P3-{a, a, a, a} = a

_{f4}

...

[S14]-the same number of frequency

CM does not know the frequency of the same number

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Presupposition-this can be written in abbreviated form

-growing (a, a + b, a + b + b,..., a + b + b +...+ b )

-descending (a + b + b +...+ b, a + b + b, a + b, a)

P1-a

_{b}c, c = a + b, c = a + b +b, ..., c=a + b + b +...+ b-final

P2-a

_{b}- infinity

[S15]-srcko

CM-does not know srcko

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How can you write this in a shorter form:

2+10=12 , 2+15=17 , 2+16=18 , 2+20=22 , 2+23=25

2+25=27 , 2+29=31 , 2+30=32 , 2+35=37 , 2+37=39

2+38=40 , 2+40=42 , 2+44=46 , 2+45=47 , 2+47=49

2+50=52 , 2+51=53 , 2+55=57 , 2+56=58 , 2+58=60

2+60=62 , 2+64=66 , 2+65=67 , 2+70=72 , 2+71=73

2+74=76 , 2+75=77 , 2+80=82 , 2+82=84 , 2+83=85

2+92=94 , 2+101=103

srcko-

5

_{5}50={5,10,15,20,25,30,35,40,45,50}

38

_{3}50={38,41,44,47,50}

50

_{10}90={50,60,70,80,90}

50

_{7}92={50,57,64,71,78,85,92

sepulchrave-the first part