Difference between revisions of "Kuznetsova equation"

Revision as of 22:20, 14 January 2020

Kuznetsova equation refers to problem below.

Find integer \( x,y,z \) such that

for any integer \( n \) there exist integer \( m \) such that

\( x^{y n + z}=y m+3z \)

Revision as of 22:19, 14 January 2020 (view source) T (talk \| contribs) (Created page with "Kuznetsova equation refers to problem below. Find integer \( x,y,z \) such that for any integer \( n \) there exist integer \( m \) such that \( a^{bn+c}=bm+3c \)")		Revision as of 22:20, 14 January 2020 (view source) T (talk \| contribs) Newer edit →
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	for any integer \( n \) there exist integer \( m \) such that		for any integer \( n \) there exist integer \( m \) such that

−	\( a^{bn+c}=bm+3c \)	+	\( x^{y n + z}=y m+3z \)