## FANDOM

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$$\square$$ is rest of array

$$\circ$$ is row of zeroes

7. $$a\circ [0]_{[\diamond 0,n+1]\bullet} \bullet\circ = a\underbrace{\circ [0]_{[\diamond ... \circ [0]_{[\diamond 0,n]\bullet} \bullet\circ ...,n]\bullet} \bullet\circ}_{a}$$

S3. If array have 0 in the end, last entry never show up.

$$[0]_{[0,1]}$$ has level $$I$$

$$[0]_{1[0,1]}$$ has level $$\Omega_{I + 1}$$

$$[0]_{[0]_{[0,1]}[0,1]}$$ has level $$\Omega_{I*2}$$

$$[0]_{[0,1][0,1]}$$ has level $$I_2$$

$$[0]_{[1,1]}$$ has level $$I_w$$

$$[0]_{[[0]_{[0,1]},1]}$$ has level $$I_I$$

$$[0]_{[[0,1],1]}$$ has level $$I(1,0)$$

$$[0]_{[0,1][[0,1],1]}$$ has level $$I_{I(1,0) + 1}$$

$$[0]_{[[0,1],1][[0,1],1]}$$ has level $$I(1,1)$$

$$[0]_{[[0,1][0,1],1]}$$ has level $$I(2,0)$$

$$[0]_{[[[0,1],1],1]}$$ has level $$I(1,0,0)$$

$$[0]_{[[0,1]_2,1]}$$ has level $$\chi(\varepsilon_{M+1})$$

$$[0]_{[[0,1]_3,1]}$$ has level $$\chi(\varepsilon_{\Omega_{M+1}+1})$$

$$[0]_{[[0,1]_{[0,1]},1]}$$ has level $$\chi(\Omega_{M*2})$$

$$[0]_{[0,2]}$$ has level $$\chi(I_{M+1})$$

$$[0]_{[0,3]}$$ has level $$\chi(I_{M_2+1})$$

$$[0]_{[0,[0,1]]}$$ has level $$\chi(M_M)$$

$$[0]_{[0,[0,1]_2]}$$ has level $$\chi(M(1,0))$$

$$[0]_{[0,[[0,1]_2,1]_2]}$$ has level $$\chi(M(2,0))$$

$$[0]_{[0,[[0,1]_3,1]_2]}$$ has level $$\chi(\varepsilon_{M\{2\} + 1})$$, where $$M\{n\}$$ is n-ex-mahlo cardinal.

$$[0]_{[0,[0,2]_2]}$$ has level $$\chi(I_{M\{2\} + 1})$$

$$[0]_{[0,[0,[0,1]]_2]}$$ has level $$\chi(I_{M\{2\} + M})$$

$$[0]_{[0,[0,[0,1]_2]_2]}$$ has level $$\chi(I_{M\{2\}*2})$$

$$[0]_{[0,[0,1]_3]}$$ has level $$\chi(I(1,M\{2\}+1))$$

$$[0]_{[0,[0,1]_{[0,1]}]}$$ has level $$\chi(M_M\{2\})$$

$$[0]_{[0,0,1]}$$ has level $$\chi(M(1,0)\{2\})$$

More coming soon.