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ed¡¡into¡¡an¡¡irregular¡¡mass¡£¡¡But¡¡the¡¡important¡¡point¡¡to¡¡notice£»¡¡is¡¡that¡¡these¡¡cells¡¡are¡¡always¡¡made¡¡at¡¡that¡¡degree¡¡of¡¡nearness¡¡to¡¡each¡¡other£»¡¡that¡¡they¡¡would¡¡have¡¡intersected¡¡or¡¡broken¡¡into¡¡each¡¡other£»¡¡if¡¡the¡¡spheres¡¡had¡¡been¡¡completed£»¡¡but¡¡this¡¡is¡¡never¡¡permitted£»¡¡the¡¡bees¡¡building¡¡perfectly¡¡flat¡¡walls¡¡of¡¡wax¡¡between¡¡the¡¡spheres¡¡which¡¡thus¡¡tend¡¡to¡¡intersect¡£¡¡Hence¡¡each¡¡cell¡¡consists¡¡of¡¡an¡¡outer¡¡spherical¡¡portion¡¡and¡¡of¡¡two£»¡¡three£»¡¡or¡¡more¡¡perfectly¡¡flat¡¡surfaces£»¡¡according¡¡as¡¡the¡¡cell¡¡adjoins¡¡two£»¡¡three¡¡or¡¡more¡¡other¡¡cells¡£¡¡When¡¡one¡¡cell¡¡comes¡¡into¡¡contact¡¡with¡¡three¡¡other¡¡cells£»¡¡which£»¡¡from¡¡the¡¡spheres¡¡being¡¡nearly¡¡of¡¡the¡¡same¡¡size£»¡¡is¡¡very¡¡frequently¡¡and¡¡necessarily¡¡the¡¡case£»¡¡the¡¡three¡¡flat¡¡surfaces¡¡are¡¡united¡¡into¡¡a¡¡pyramid£»¡¡and¡¡this¡¡pyramid£»¡¡as¡¡Huber¡¡has¡¡remarked£»¡¡is¡¡manifestly¡¡a¡¡gross¡¡imitation¡¡of¡¡the¡¡three¡­sided¡¡pyramidal¡¡basis¡¡of¡¡the¡¡cell¡¡of¡¡the¡¡hive¡­bee¡£¡¡As¡¡in¡¡the¡¡cells¡¡of¡¡the¡¡hive¡­bee£»¡¡so¡¡here£»¡¡the¡¡three¡¡plane¡¡surfaces¡¡in¡¡any¡¡one¡¡cell¡¡necessarily¡¡enter¡¡into¡¡the¡¡construction¡¡of¡¡three¡¡adjoining¡¡cells¡£¡¡It¡¡is¡¡obvious¡¡that¡¡the¡¡Melipona¡¡saves¡¡wax¡¡by¡¡this¡¡manner¡¡of¡¡building£»¡¡for¡¡the¡¡flat¡¡walls¡¡between¡¡the¡¡adjoining¡¡cells¡¡are¡¡not¡¡double£»¡¡but¡¡are¡¡of¡¡the¡¡same¡¡thickness¡¡as¡¡the¡¡outer¡¡spherical¡¡portions£»¡¡and¡¡yet¡¡each¡¡flat¡¡portion¡¡forms¡¡a¡¡part¡¡of¡¡two¡¡cells¡£¡¡
Reflecting¡¡on¡¡this¡¡case£»¡¡it¡¡occurred¡¡to¡¡me¡¡that¡¡if¡¡the¡¡Melipona¡¡had¡¡made¡¡its¡¡spheres¡¡at¡¡some¡¡given¡¡distance¡¡from¡¡each¡¡other£»¡¡and¡¡had¡¡made¡¡them¡¡of¡¡equal¡¡sizes¡¡and¡¡had¡¡arranged¡¡them¡¡symmetrically¡¡in¡¡a¡¡double¡¡layer£»¡¡the¡¡resulting¡¡structure¡¡would¡¡probably¡¡have¡¡been¡¡as¡¡perfect¡¡as¡¡the¡¡comb¡¡of¡¡the¡¡hive¡­bee¡£¡¡Accordingly¡¡I¡¡wrote¡¡to¡¡Professor¡¡Miller£»¡¡of¡¡Cambridge£»¡¡and¡¡this¡¡geometer¡¡has¡¡kindly¡¡read¡¡over¡¡the¡¡following¡¡statement£»¡¡drawn¡¡up¡¡from¡¡his¡¡information£»¡¡and¡¡tells¡¡me¡¡that¡¡it¡¡is¡¡strictly¡¡correct£º¡­¡¡
If¡¡a¡¡number¡¡of¡¡equal¡¡spheres¡¡be¡¡described¡¡with¡¡their¡¡centres¡¡placed¡¡in¡¡two¡¡parallel¡¡layers£»¡¡with¡¡the¡¡centre¡¡of¡¡each¡¡sphere¡¡at¡¡the¡¡distance¡¡of¡¡radius¡¡X¡¡/sqrt£§2£§¡¡or¡¡radius¡¡X¡¡1¡£41421¡¡£¨or¡¡at¡¡some¡¡lesser¡¡distance£©£»¡¡from¡¡the¡¡centres¡¡of¡¡the¡¡six¡¡surrounding¡¡spheres¡¡in¡¡the¡¡same¡¡layer£»¡¡and¡¡at¡¡the¡¡same¡¡distance¡¡from¡¡the¡¡centres¡¡of¡¡the¡¡adjoining¡¡spheres¡¡in¡¡the¡¡other¡¡and¡¡parallel¡¡layer£»¡¡then£»¡¡if¡¡planes¡¡of¡¡intersection¡¡between¡¡the¡¡several¡¡spheres¡¡in¡¡both¡¡layers¡¡be¡¡formed£»¡¡there¡¡will¡¡result¡¡a¡¡double¡¡layer¡¡of¡¡hexagonal¡¡prisms¡¡united¡¡together¡¡by¡¡pyramidal¡¡bases¡¡formed¡¡of¡¡three¡¡rhombs£»¡¡and¡¡the¡¡rhombs¡¡and¡¡the¡¡sides¡¡of¡¡the¡¡hexagonal¡¡prisms¡¡will¡¡have¡¡every¡¡angle¡¡identically¡¡the¡¡same¡¡with¡¡the¡¡best¡¡measurements¡¡which¡¡have¡¡been¡¡made¡¡of¡¡the¡¡cells¡¡of¡¡the¡¡hive¡­bee¡£¡¡
Hence¡¡we¡¡may¡¡safely¡¡conclude¡¡that¡¡if¡¡we¡¡could¡¡slightly¡¡modify¡¡the¡¡instincts¡¡already¡¡possessed¡¡by¡¡the¡¡Melipona£»¡¡and¡¡in¡¡themselves¡¡not¡¡very¡¡wonderful£»¡¡this¡¡bee¡¡would¡¡make¡¡a¡¡structure¡¡as¡¡wonderfully¡¡perfect¡¡as¡¡that¡¡of¡¡the¡¡hive¡­bee¡£¡¡We¡¡must¡¡suppose¡¡the¡¡Melipona¡¡to¡¡make¡¡her¡¡cells¡¡truly¡¡spherical£»¡¡and¡¡of¡¡equal¡¡sizes£»¡¡and¡¡this¡¡would¡¡not¡¡be¡¡very¡¡surprising£»¡¡seeing¡¡that¡¡she¡¡already¡¡does¡¡so¡¡to¡¡a¡¡certain¡¡extent£»¡¡and¡¡seeing¡¡what¡¡perfectly¡¡cylindrical¡¡burrows¡¡in¡¡wood¡¡many¡¡insects¡¡can¡¡make£»¡¡apparently¡¡by¡¡turning¡¡round¡¡on¡¡a¡¡fixed¡¡point¡£¡¡We¡¡must¡¡suppose¡¡the¡¡Melipona¡¡to¡¡arrange¡¡her¡¡cells¡¡in¡¡level¡¡layers£»¡¡as¡¡she¡¡already¡¡does¡¡her¡¡cylindrical¡¡cells£»¡¡and¡¡we¡¡must¡¡further¡¡suppose£»¡¡and¡¡this¡¡is¡¡the¡¡greatest¡¡difficulty£»¡¡that¡¡she¡¡can¡¡somehow¡¡judge¡¡accurately¡¡at¡¡what¡¡distance¡¡to¡¡stand¡¡from¡¡her¡¡fellow¡­labourers¡¡when¡¡several¡¡are¡¡making¡¡their¡¡spheres£»¡¡but¡¡she¡¡is¡¡already¡¡so¡¡far¡¡enabled¡¡to¡¡judge¡¡of¡¡distance£»¡¡that¡¡she¡¡always¡¡describes¡¡her¡¡spheres¡¡so¡¡as¡¡to¡¡intersect¡¡largely£»¡¡and¡¡then¡¡she¡¡unites¡¡the¡¡points¡¡of¡¡intersection¡¡by¡¡perfectly¡¡flat¡¡surfaces¡£¡¡We¡¡have¡¡further¡¡to¡¡suppose£»¡¡but¡¡this¡¡is¡¡no¡¡difficulty£»¡¡that¡¡after¡¡hexagonal¡¡prisms¡¡have¡¡been¡¡formed¡¡by¡¡the¡¡intersection¡¡of¡¡adjoining¡¡spheres¡¡in¡¡the¡¡same¡¡layer£»¡¡she¡¡can¡¡prolong¡¡the¡¡hexagon¡¡to¡¡any¡¡length¡¡requisite¡¡to¡¡hold¡¡the¡¡stock¡¡of¡¡honey£»¡¡in¡¡the¡¡same¡¡way¡¡as¡¡the¡¡rude¡¡humble¡­bee¡¡adds¡¡cylinders¡¡of¡¡wax¡¡to¡¡the¡¡circular¡¡mouths¡¡of¡¡her¡¡old¡¡cocoons¡£¡¡By¡¡such¡¡modifications¡¡of¡¡instincts¡¡in¡¡themselves¡¡not¡¡very¡¡wonderful£»¡¡hardly¡¡more¡¡wonderful¡¡than¡¡those¡¡which¡¡guide¡¡a¡¡bird¡¡to¡¡make¡¡its¡¡nest£»¡¡I¡¡believe¡¡that¡¡the¡¡hive¡­bee¡¡has¡¡acquired£»¡¡through¡¡natural¡¡selection£»¡¡her¡¡inimitable¡¡architectural¡¡powers¡£¡¡
But¡¡this¡¡theory¡¡can¡¡be¡¡tested¡¡by¡¡experiment¡£¡¡Following¡¡the¡¡example¡¡of¡¡Mr¡¡Tegetmeier£»¡¡I¡¡separated¡¡two¡¡combs£»¡¡and¡¡put¡¡between¡¡them¡¡a¡¡long£»¡¡thick£»¡¡square¡¡strip¡¡of¡¡wax£º¡¡the¡¡bees¡¡instantly¡¡began¡¡to¡¡excavate¡¡minute¡¡circular¡¡pits¡¡in¡¡it£»¡¡and¡¡as¡¡they¡¡deepened¡¡these¡¡little¡¡pits£»¡¡they¡¡made¡¡them¡¡wider¡¡and¡¡wider¡¡until¡¡they¡¡were¡¡converted¡¡into¡¡shallow¡¡basins£»¡¡appearing¡¡to¡¡the¡¡eye¡¡perfectly¡¡true¡¡or¡¡parts¡¡of¡¡a¡¡sphere£»¡¡and¡¡of¡¡about¡¡the¡¡diameter¡¡of¡¡a¡¡cell¡£¡¡It¡¡was¡¡most¡¡interesting¡¡to¡¡me¡¡to¡¡observe¡¡that¡¡wherever¡¡several¡¡bees¡¡had¡¡begun¡¡to¡¡excavate¡¡these¡¡basins¡¡near¡¡together£»¡¡they¡¡had¡¡begun¡¡their¡¡work¡¡at¡¡such¡¡a¡¡distance¡¡from¡¡each¡¡other£»¡¡that¡¡by¡¡the¡¡time¡¡the¡¡basins¡¡had¡¡acquired¡¡the¡¡above¡¡stated¡¡width¡¡£¨i¡£e¡£¡¡about¡¡the¡¡width¡¡of¡¡an¡¡ordinary¡¡cell£©£»¡¡and¡¡were¡¡in¡¡depth¡¡about¡¡one¡¡sixth¡¡of¡¡the¡¡diameter¡¡of¡¡the¡¡sphere¡¡of¡¡which¡¡they¡¡formed¡¡a¡¡part£»¡¡the¡¡rims¡¡of¡¡the¡¡basins¡¡intersected¡¡or¡¡broke¡¡into¡¡each¡¡other¡£¡¡As¡¡soon¡¡as¡¡this¡¡occurred£»¡¡the¡¡bees¡¡ceased¡¡to¡¡excavate£»¡¡and¡¡began¡¡to¡¡build¡¡up¡¡flat¡¡walls¡¡of¡¡wax¡¡on¡¡the¡¡lines¡¡of¡¡intersection¡¡between¡¡the¡¡basins£»¡¡so¡¡that¡¡each¡¡hexagonal¡¡prism¡¡was¡¡built¡¡upon¡¡the¡¡festooned¡¡edge¡¡of¡¡a¡¡smooth¡¡basin£»¡¡instead¡¡of¡¡on¡¡the¡¡straight¡¡edges¡¡of¡¡a¡¡three¡­sided¡¡pyramid¡¡as¡¡in¡¡the¡¡case¡¡of¡¡ordinary¡¡cells¡£¡¡
I¡¡then¡¡put¡¡into¡¡the¡¡hive£»¡¡instead¡¡of¡¡a¡¡thick£»¡¡square¡¡piece¡¡of¡¡wax£»¡¡a¡¡thin¡¡and¡¡narrow£»¡¡knife¡­edged¡¡ridge£»¡¡coloured¡¡with¡¡vermilion¡£¡¡The¡¡bees¡¡instantly¡¡began¡¡on¡¡both¡¡sides¡¡to¡¡excavate¡¡little¡¡basins¡¡near¡¡to¡¡each¡¡other£»¡¡in¡¡the¡¡same¡¡way¡¡as¡¡before£»¡¡but¡¡the¡¡ridge¡¡of¡¡wax¡¡was¡¡so¡¡thin£»¡¡that¡¡the¡¡bottoms¡¡of¡¡the¡¡basins£»¡¡if¡¡they¡¡had¡¡been¡¡excavated¡¡to¡¡the¡¡same¡¡depth¡¡as¡¡in¡¡the¡¡former¡¡experiment£»¡¡would¡¡have¡¡broken¡¡into¡¡each¡¡other¡¡from¡¡the¡¡opposite¡¡sides¡£¡¡The¡¡bees£»¡¡however£»¡¡did¡¡not¡¡suffer¡¡this¡¡to¡¡happen£»¡¡and¡¡they¡¡stopped¡¡their¡¡excavations¡¡in¡¡due¡¡time£»¡¡so¡¡that¡¡the¡¡basins£»¡¡as¡¡soon¡¡as¡¡they¡¡had¡¡been¡¡a¡¡little¡¡deepened£»¡¡came¡¡to¡¡have¡¡flat¡¡bottoms£»¡¡and¡¡these¡¡flat¡¡bottoms£»¡¡formed¡¡by¡¡thin¡¡little¡¡plates¡¡of¡¡the¡¡vermilion¡¡wax¡¡having¡¡been¡¡left¡¡ungnawed£»¡¡were¡¡situated£»¡¡as¡¡far¡¡as¡¡the¡¡eye¡¡could¡¡judge£»¡¡exactly¡¡along¡¡the¡¡planes¡¡of¡¡imaginary¡¡intersection¡¡between¡¡the¡¡basins¡¡on¡¡the¡¡opposite¡¡sides¡¡of¡¡the¡¡ridge¡¡of¡¡wax¡£¡¡In¡¡parts£»¡¡only¡¡little¡¡bits£»¡¡in¡¡other¡¡parts£»¡¡large¡¡portions¡¡of¡¡a¡¡rhombic¡¡plate¡¡had¡¡been¡¡left¡¡between¡¡the¡¡opposed¡¡basins£»¡¡but¡¡the¡¡work£»¡¡from¡¡the¡¡unnatural¡¡state¡¡of¡¡things£»¡¡had¡¡not¡¡been¡¡neatly¡¡performed¡£¡¡The¡¡bees¡¡must¡¡have¡¡worked¡¡at¡¡very¡¡nearly¡¡the¡¡same¡¡rate¡¡on¡¡the¡¡opposite¡¡side¡¡of¡¡the¡¡ridge¡¡of¡¡vermilion¡¡wax£»¡¡as¡¡they¡¡circularly¡¡gnawed¡¡away¡¡and¡¡deepened¡¡the¡¡basins¡¡on¡¡both¡¡sides£»¡¡in¡¡order¡¡to¡¡have¡¡succeeded¡¡in¡¡thus¡¡leaving¡¡flat¡¡plates¡¡between¡¡the¡¡basins£»¡¡by¡¡stopping¡¡work¡¡along¡¡the¡¡intermediate¡¡planes¡¡or¡¡planes¡¡of¡¡intersection¡£¡¡
Considering¡¡how¡¡flexible¡¡thin¡¡wax¡¡is£»¡¡I¡¡do¡¡not¡¡see¡¡that¡¡there¡¡is¡¡any¡¡difficulty¡¡in¡¡the¡¡bees£»¡¡whilst¡¡at¡¡work¡¡on¡¡the¡¡two¡¡sides¡¡of¡¡a¡¡strip¡¡of¡¡wax£»¡¡perceiving¡¡when¡¡they¡¡have¡¡gnawed¡¡the¡¡wax¡¡away¡¡to¡¡the¡¡proper¡¡thinness£»¡¡and¡¡then¡¡stopping¡¡their¡¡work¡£¡¡In¡¡ordinary¡¡combs¡¡it¡¡has¡¡appeared¡¡to¡¡me¡¡that¡¡the¡¡bees¡¡do¡¡not¡¡always¡¡succeed¡¡in¡¡working¡¡at¡¡exactly¡¡the¡¡same¡¡rate¡¡from¡¡the¡¡opposite¡¡sides£»¡¡for¡¡I¡¡have¡¡noticed¡¡half¡­completed¡¡rhombs¡¡at¡¡the¡¡base¡¡of¡¡a¡¡just¡­commenced¡¡cell£»¡¡which¡¡were¡¡slightly¡¡concave¡¡on¡¡one¡¡side£»¡¡where¡¡I¡¡suppose¡¡that¡¡the¡¡bees¡¡had¡¡excavated¡¡too¡¡quickly£»¡¡and¡¡convex¡¡on¡¡the¡¡opposed¡¡side£»¡¡where¡¡the¡¡bees¡¡had¡¡worked¡¡less¡¡quickly¡£¡¡In¡¡one¡¡well¡­marked¡¡instance£»¡¡I¡¡put¡¡the¡¡comb¡¡back¡¡into¡¡the¡¡hive¡¡and¡¡allowed¡¡the¡¡bees¡¡to¡¡go¡¡on¡¡working¡¡for¡¡a¡¡short¡¡time¡¡and¡¡again¡¡examined¡¡the¡¡cell£»¡¡and¡¡I¡¡found¡¡that¡¡the¡¡rhombic¡¡plate¡¡had¡¡been¡¡completed£»¡¡and¡¡had¡¡become¡¡perfectly¡¡flat£º¡¡it¡¡was¡¡absolutely¡¡impossible£»¡¡from¡¡the¡¡extreme¡¡thinness¡¡of¡¡the¡¡little¡¡rhombic¡¡plate£»¡¡that¡¡they¡¡could¡¡have¡¡affected¡¡this¡¡by¡¡gnawing¡¡away¡¡the¡¡convex¡¡side£»¡¡and¡¡I¡¡suspect¡¡that¡¡the¡¡bees¡¡in¡¡such¡¡cases¡¡stand¡¡in¡¡the¡¡opposed¡¡cells¡¡and¡¡push¡¡and¡¡bend¡¡the¡¡ductile¡¡and¡¡warm¡¡wax¡¡£¨which¡¡as¡¡I¡¡have¡¡tried¡¡is¡¡easily¡¡done£©¡¡into¡¡its¡¡proper¡¡intermediate¡¡plane£»¡¡and¡¡thus¡¡flatten¡¡it¡£¡¡
From¡¡the¡¡experiment¡¡of¡¡the¡¡ridge¡¡of¡¡vermilion¡¡wax£»¡¡we¡¡can¡¡clearly¡¡see¡¡that¡¡if¡¡the¡¡bees¡¡were¡¡to¡¡build¡¡for¡¡themselves¡¡a¡¡thin¡¡wall¡¡of¡¡wax£»¡¡they¡¡could¡¡make¡¡their¡¡cells¡¡of¡¡the¡¡proper¡¡shape£»¡¡by¡¡standing¡¡at¡¡the¡¡proper¡¡distance¡¡from¡¡each¡¡other£»¡¡by¡¡excavating¡¡at¡¡the¡¡same¡¡rate£»¡¡and¡¡by¡¡endeavouring¡¡to¡¡make¡¡equal¡¡spherical¡¡hollows£»¡¡but¡¡never¡¡allowing¡¡the¡¡spheres¡¡to¡¡break¡¡into¡¡each¡¡other¡£¡¡Now¡¡bees£»¡¡as¡¡may¡¡be¡¡clearly¡¡seen¡¡by¡¡examining¡¡the¡¡edge¡¡of¡¡a¡¡growing¡¡comb£»¡¡do¡¡make¡¡a¡¡rough£»¡¡circumferential¡¡wall¡¡or¡¡rim¡¡all¡¡round¡¡the¡¡comb£»¡¡and¡¡they¡¡gnaw¡¡into¡¡this¡¡from¡¡the¡¡opposite¡¡sides£»¡¡always¡¡working¡¡circularly¡¡as¡¡they¡¡deepen¡¡each¡¡cell¡£¡¡They¡¡do¡¡not¡¡make¡¡the¡¡whole¡¡three¡­sided¡¡pyramidal¡¡base¡¡of¡¡any¡¡one¡¡cell¡¡at¡¡the¡¡same¡¡time£»¡¡but¡¡only¡¡the¡¡one¡¡rhombic¡¡plate¡¡which¡¡stands¡¡on¡¡the¡¡extreme¡¡growing¡¡margin£»¡¡or¡¡the¡¡two¡¡plates£»¡¡as¡¡the¡¡case¡¡may¡¡be£»¡¡and¡¡they¡¡never¡¡complete¡¡the¡¡upper¡¡edges¡¡of¡¡the¡¡rhombic¡¡plates£»¡¡until¡¡the¡¡hexagonal¡¡walls¡¡are¡¡commenced¡£¡¡Some¡¡of¡¡these¡¡statements¡¡differ¡¡from¡¡those¡¡made¡¡by¡¡the¡¡justly¡¡celebrated¡¡elder¡¡Huber£»¡¡but¡¡I¡¡am¡¡convinced¡¡of¡¡their¡¡accuracy£»¡¡and¡¡if¡¡I¡¡had¡¡space£»¡¡I¡¡could¡¡show¡¡that¡¡they¡¡are¡¡conformable¡¡with¡¡my¡¡theory¡£¡¡
Huber's¡¡statement¡¡that¡¡the¡¡very¡¡first¡¡cell¡¡is¡¡excavated¡¡out¡¡of¡¡a¡¡little¡¡parallel¡­sided¡¡wall¡¡of¡¡wax£»¡¡is¡¡not£»¡¡as¡¡far¡¡as¡¡I¡¡have¡¡seen£»¡¡strictly¡¡correct£»¡¡the¡¡first¡¡commencement¡¡having¡¡always¡¡been¡¡a¡¡little¡¡hood¡¡of¡¡wax£»¡¡but¡¡I¡¡will¡¡not¡¡here¡¡enter¡¡on¡¡these¡¡details¡£¡¡We¡¡see¡¡how¡¡important¡¡a¡¡part¡¡excavation¡¡plays¡¡in¡¡the¡¡construction¡¡of¡¡the¡¡cells£»¡¡but¡¡it¡¡would¡¡be¡¡a¡¡great¡¡error¡¡to¡¡suppose¡¡that¡¡the¡¡bees¡¡cannot¡¡build¡¡up¡¡a¡¡rough¡¡wall¡¡of¡¡wax¡¡in¡¡the¡¡proper¡¡position¡¡that¡¡is£»¡¡along¡¡the¡¡plane¡¡of¡¡intersection¡¡between¡¡two¡¡adjoining¡¡spheres¡£¡¡I¡¡have¡¡several¡¡specimens¡¡showing¡¡clearly¡¡that¡¡they¡¡can¡¡do¡¡this¡£¡¡Even¡¡in¡¡the¡¡rude¡¡circumferential¡¡rim¡¡or¡¡wall¡¡of¡¡wax¡¡round¡¡a¡¡growing¡¡comb£»¡¡flexures¡¡may¡¡sometimes¡¡be¡¡observed£»¡¡corresponding¡¡in¡¡position¡¡to¡¡the¡¡planes¡¡of¡¡the¡¡rhombic¡¡basal¡¡plates¡¡of¡¡future¡¡cells¡£¡¡But¡¡the¡¡rough¡¡wall¡¡of¡¡wax¡¡has¡¡in¡¡every¡¡case¡¡to¡¡be¡¡finished¡¡off£»¡¡by¡¡being¡¡largely¡¡gnawed¡¡away¡¡on¡¡both¡¡sides¡£¡¡The¡¡manner¡¡in¡¡which¡¡the¡¡bees¡¡build¡¡is¡¡curious£»¡¡they¡¡always¡¡make¡¡the¡¡first¡¡rough¡¡wall¡¡from¡¡ten¡¡to¡¡twenty¡¡times¡¡thicker¡¡than¡¡the¡¡excessively¡¡thin¡¡finished¡¡wall¡¡of¡¡the¡¡cell£»¡¡which¡¡will¡¡ultimately¡¡be¡¡left¡£¡¡We¡¡shall¡¡understand¡¡how¡¡they¡¡work£»¡¡by¡¡supposing¡¡masons¡¡first¡¡to¡¡pile¡¡up¡¡a¡¡broad¡¡ridge¡¡of¡¡cement£»¡¡and¡¡then¡¡to¡¡begin¡¡cutting¡¡it¡¡away

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