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\cmr/m/n/17 ces $\cmm/m/it/17 A$\cmr/m/n/17 , $\cmm/m/it/17 B$\cmr/m/n/17 , $\c
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[] []\cmr/m/n/17 Obviously one has $(\cmm/m/it/17 a[]; [] ; a[]\cmr/m/n/17 ) + 
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[] []\cmr/m/it/17 The so-lu-tion set to Weyl's

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\cmr/m/n/17 (\cmm/m/it/17 i[] \cmsy/m/n/17 ^^@ \cmr/m/n/17 1\cmm/m/it/17 ; [] ;
 i[] \cmsy/m/n/17 ^^@ \cmm/m/it/17 r\cmr/m/n/17 ) + (\cmm/m/it/17 j[] \cmsy/m/n
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\cmr/m/n/17 these di-rec-tions Northwest-Southeast, Northeast-Southwest,

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[] []\cmr/m/it/17 The re-la-tion-ship (2) holds if and only

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\cmr/m/it/17 if there ex-ists a hon-ey-comb with bound-ary data $\cmr/m/n/17 (\
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\cmr/m/n/17 This comes from the fact that the con-stant co-ordinates

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[] []\cmr/m/it/17 If $\cmr/m/n/17 (\cmm/m/it/17 a[]; [] ; c[]\cmr/m/n/17 )$

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[] []\cmr/m/n/17 This equiv-a-lence is the quan-tum ana-logue of the equiv-

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[] []\cmr/m/n/17 We now sketch how the sat-u-ra-tion con-jec-ture is proven.

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[21] (honey.aux) ) 
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 14 hyphenation exceptions out of 607
 17i,5n,18p,311b,226s stack positions out of 300i,40n,60p,3000b,4000s

Output written on honey.dvi (21 pages, 27764 bytes).
