Template:Individual-TLP-paragraph-en-6.02

6.02 And thus we come to numbers: I define

$x={\mathrm{\Omega }}^{0\prime }x\text{ Def.}$ and
${\mathrm{\Omega }}^{\prime }{\mathrm{\Omega }}^{\nu \prime }x={\mathrm{\Omega }}^{\nu +1\prime }x\text{ Def.}$

According, then, to these symbolic rules we write the series $x,{\mathrm{\Omega }}^{\prime }x,{\mathrm{\Omega }}^{\prime }{\mathrm{\Omega }}^{\prime }x,{\mathrm{\Omega }}^{\prime }{\mathrm{\Omega }}^{\prime }{\mathrm{\Omega }}^{\prime }x,.....$

as: ${\mathrm{\Omega }}^{0\prime }x,{\mathrm{\Omega }}^{0+1\prime }x,{\mathrm{\Omega }}^{0+1+1\prime }x,{\mathrm{\Omega }}^{0+1+1+1\prime }x,.....$

Therefore I write in place of "$[x,\xi ,{\mathrm{\Omega }}^{\prime }\xi ]$",

"$[{\mathrm{\Omega }}^{0\prime }x,{\mathrm{\Omega }}^{\nu \prime }x,{\mathrm{\Omega }}^{\nu +1\prime }x]$".

And I define:

$0+1=1\text{ Def.}$

$0+1+1=2\text{ Def.}$

$0+1+1+1=3\text{ Def.}$

(and so on.)