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prove by induction or any other prove methods
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\[\huge{19|2^{2^{6n+2}}+3}\]
so far I let N be\[N=2^{6n+2}\] \[19|2^N+3\] \[n=0 \implies P(0)=2^4+3=19\] \[P(k)=2^{2^{6k+8}}+3=2^{2^{6k+2}2^6}+3=(2^N)^{2^6}+3=(2N)^{64}+3\]
\[2^{63N}\color{blue}{(2^N+3)}-3 \times 2^{63N}+3\] blue divisible by 19
now I need to show that \[19|-3 \times 2^{63N}+3=-3(2^{63N}-1)\]
sorry.... its ages since I've done induction...
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lol idk im sorry i tried!
@mukushla
@phi @amistre64
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