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<math>\Omega^{\prime} \Omega^{ \nu \prime} x = \Omega^{ \nu + 1 \prime} x \text{ Def.}</math>}} | <math>\Omega^{\prime} \Omega^{ \nu \prime} x = \Omega^{ \nu + 1 \prime} x \text{ Def.}</math>}} | ||
According, then, to these symbolic rules we write the series <math>x, \Omega | According, then, to these symbolic rules we write the series <math>x, \Omega \prime x, \Omega \prime \Omega \prime x, \Omega \prime \Omega \prime \Omega \prime x, .....</math> | ||
{{p center|as: <math>\Omega^{0 \prime} x, \Omega^{0+1 \prime} x, \Omega^{0 + 1 + 1 \prime} x, \Omega^{0 + 1 + 1 + 1 \prime} x, .....</math>}} | {{p center|as: <math>\Omega^{0 \prime} x, \Omega^{0+1 \prime} x, \Omega^{0 + 1 + 1 \prime} x, \Omega^{0 + 1 + 1 + 1 \prime} x, .....</math>}} | ||
Therefore I write in place of “<math>[ x, \xi, \Omega | Therefore I write in place of “<math>[ x, \xi, \Omega \prime \xi ]</math>”, | ||
{{p center|“<math>[ \Omega^{0 \prime} x, \Omega^{ \nu \prime} x, \Omega^{ \nu + 1 \prime} x ]</math>”.}} | {{p center|“<math>[ \Omega^{0 \prime} x, \Omega^{ \nu \prime} x, \Omega^{ \nu + 1 \prime} x ]</math>”.}} |