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If¡¡I¡¡am¡¡right¡¡in¡¡believing¡¡that¡¡allied¡¡or¡¡representative¡¡species£»¡¡when¡¡inhabiting¡¡a¡¡continuous¡¡area£»¡¡are¡¡generally¡¡so¡¡distributed¡¡that¡¡each¡¡has¡¡a¡¡wide¡¡range£»¡¡with¡¡a¡¡comparatively¡¡narrow¡¡neutral¡¡territory¡¡between¡¡them£»¡¡in¡¡which¡¡they¡¡become¡¡rather¡¡suddenly¡¡rarer¡¡and¡¡rarer£»¡¡then£»¡¡as¡¡varieties¡¡do¡¡not¡¡essentially¡¡differ¡¡from¡¡species£»¡¡the¡¡same¡¡rule¡¡will¡¡probably¡¡apply¡¡to¡¡both£»¡¡and¡¡if¡¡we¡¡in¡¡imagination¡¡adapt¡¡a¡¡varying¡¡species¡¡to¡¡a¡¡very¡¡large¡¡area£»¡¡we¡¡shall¡¡have¡¡to¡¡adapt¡¡two¡¡varieties¡¡to¡¡two¡¡large¡¡areas£»¡¡and¡¡a¡¡third¡¡variety¡¡to¡¡a¡¡narrow¡¡intermediate¡¡zone¡£¡¡The¡¡intermediate¡¡variety£»¡¡consequently£»¡¡will¡¡exist¡¡in¡¡lesser¡¡numbers¡¡from¡¡inhabiting¡¡a¡¡narrow¡¡and¡¡lesser¡¡area£»¡¡and¡¡practically£»¡¡as¡¡far¡¡as¡¡I¡¡can¡¡make¡¡out£»¡¡this¡¡rule¡¡holds¡¡good¡¡with¡¡varieties¡¡in¡¡a¡¡state¡¡of¡¡nature¡£¡¡I¡¡have¡¡met¡¡with¡¡striking¡¡instances¡¡of¡¡the¡¡rule¡¡in¡¡the¡¡case¡¡of¡¡varieties¡¡intermediate¡¡between¡¡well¡marked¡¡varieties¡¡in¡¡the¡¡genus¡¡Balanus¡£¡¡And¡¡it¡¡would¡¡appear¡¡from¡¡information¡¡given¡¡me¡¡by¡¡Mr¡¡Watson£»¡¡Dr¡¡Asa¡¡Gray£»¡¡and¡¡Mr¡¡Wollaston£»¡¡that¡¡generally¡¡when¡¡varieties¡¡intermediate¡¡between¡¡two¡¡other¡¡forms¡¡occur£»¡¡they¡¡are¡¡much¡¡rarer¡¡numerically¡¡than¡¡the¡¡forms¡¡which¡¡they¡¡connect¡£¡¡Now£»¡¡if¡¡we¡¡may¡¡trust¡¡these¡¡facts¡¡and¡¡inferences£»¡¡and¡¡therefore¡¡conclude¡¡that¡¡varieties¡¡linking¡¡two¡¡other¡¡varieties¡¡together¡¡have¡¡generally¡¡existed¡¡in¡¡lesser¡¡numbers¡¡than¡¡the¡¡forms¡¡which¡¡they¡¡connect£»¡¡then£»¡¡I¡¡think£»¡¡we¡¡can¡¡understand¡¡why¡¡intermediate¡¡varieties¡¡should¡¡not¡¡endure¡¡for¡¡very¡¡long¡¡periods£»¡¡why¡¡as¡¡a¡¡general¡¡rule¡¡they¡¡should¡¡be¡¡exterminated¡¡and¡¡disappear£»¡¡sooner¡¡than¡¡the¡¡forms¡¡which¡¡they¡¡originally¡¡linked¡¡together¡£¡¡
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To¡¡sum¡¡up£»¡¡I¡¡believe¡¡that¡¡species¡¡come¡¡to¡¡be¡¡tolerably¡¡well¡defined¡¡objects£»¡¡and¡¡do¡¡not¡¡at¡¡any¡¡one¡¡period¡¡present¡¡an¡¡inextricable¡¡chaos¡¡of¡¡varying¡¡and¡¡intermediate¡¡links£º¡¡firstly£»¡¡because¡¡new¡¡varieties¡¡are¡¡very¡¡slowly¡¡formed£»¡¡for¡¡variation¡¡is¡¡a¡¡very¡¡slow¡¡process£»¡¡and¡¡natural¡¡selection¡¡can¡¡do¡¡nothing¡¡until¡¡favourable¡¡variations¡¡chance¡¡to¡¡occur£»¡¡and¡¡until¡¡a¡¡place¡¡in¡¡the¡¡natural¡¡polity¡¡of¡¡the¡¡country¡¡can¡¡be¡¡better¡¡filled¡¡by¡¡some¡¡modification¡¡of¡¡some¡¡one¡¡or¡¡more¡¡of¡¡its¡¡inhabitants¡£¡¡And¡¡such¡¡new¡¡places¡¡will¡¡depend¡¡on¡¡slow¡¡changes¡¡of¡¡climate£»¡¡or¡¡on¡¡the¡¡occasional¡¡immigration¡¡of¡¡new¡¡inhabitants£»¡¡and£»¡¡probably£»¡¡in¡¡a¡¡still¡¡more¡¡important¡¡degree£»¡¡on¡¡some¡¡of¡¡the¡¡old¡¡inhabitants¡¡becoming¡¡slowly¡¡modified£»¡¡with¡¡the¡¡new¡¡forms¡¡thus¡¡produced¡¡and¡¡the¡¡old¡¡ones¡¡acting¡¡and¡¡reacting¡¡on¡¡each¡¡other¡£¡¡So¡¡that£»¡¡in¡¡any¡¡one¡¡region¡¡and¡¡at¡¡any¡¡one¡¡time£»¡¡we¡¡ought¡¡only¡¡to¡¡see¡¡a¡¡few¡¡species¡¡presenting¡¡slight¡¡modifications¡¡of¡¡structure¡¡in¡¡some¡¡degree¡¡permanent£»¡¡and¡¡this¡¡assuredly¡¡we¡¡do¡¡see¡£¡¡
Secondly£»¡¡areas¡¡now¡¡continuous¡¡must¡¡often¡¡have¡¡existed¡¡within¡¡the¡¡recent¡¡period¡¡in¡¡isolated¡¡portions£»¡¡in¡¡which¡¡many¡¡forms£»¡¡more¡¡especially¡¡amongst¡¡the¡¡classes¡¡which¡¡unite¡¡for¡¡each¡¡birth¡¡and¡¡wander¡¡much£»¡¡may¡¡have¡¡separately¡¡been¡¡rendered¡¡sufficiently¡¡distinct¡¡to¡¡rank¡¡as¡¡representative¡¡species¡£¡¡In¡¡this¡¡case£»¡¡intermediate¡¡varieties¡¡between¡¡the¡¡several¡¡representative¡¡species¡¡and¡¡their¡¡common¡¡parent£»¡¡must¡¡formerly¡¡have¡¡existed¡¡in¡¡each¡¡broken¡¡portion¡¡of¡¡the¡¡land£»¡¡but¡¡these¡¡links¡¡will¡¡have¡¡been¡¡supplanted¡¡and¡¡exterminated¡¡during¡¡the¡¡process¡¡of¡¡natural¡¡selection£»¡¡so¡¡that¡¡they¡¡will¡¡no¡¡longer¡¡exist¡¡in¡¡a¡¡living¡¡state¡£¡¡
Thirdly£»¡¡when¡¡two¡¡or¡¡more¡¡varieties¡¡have¡¡been¡¡formed¡¡in¡¡different¡¡portions¡¡of¡¡a¡¡strictly¡¡continuous¡¡area£»¡¡intermediate¡¡varieties¡¡will£»¡¡it¡¡is¡¡probable£»¡¡at¡¡first¡¡have¡¡been¡¡formed¡¡in¡¡the¡¡intermediate¡¡zones£»¡¡but¡¡they¡¡will¡¡generally¡¡have¡¡had¡¡a¡¡short¡¡duration¡£¡¡For¡¡these¡¡intermediate¡¡varieties¡¡will£»¡¡from¡¡reasons¡¡already¡¡assigned¡¡£¨namely¡¡from¡¡what¡¡we¡¡know¡¡of¡¡the¡¡actual¡¡distribution¡¡of¡¡closely¡¡allied¡¡or¡¡representative¡¡species£»¡¡and¡¡likewise¡¡of¡¡acknowledged¡¡varieties£©£»¡¡exist¡¡in¡¡the¡¡intermediate¡¡zones¡¡in¡¡lesser¡¡numbers¡¡than¡¡the¡¡varieties¡¡which¡¡they¡¡tend¡¡to¡¡connect¡£¡¡From¡¡this¡¡cause¡¡alone¡¡the¡¡intermediate¡¡varieties¡¡will¡¡be¡¡liable¡¡to¡¡accidental¡¡extermination£»¡¡and¡¡during¡¡the¡¡process¡¡of¡¡further¡¡modification¡¡through¡¡natural¡¡selection£»¡¡they¡¡will¡¡almost¡¡certainly¡¡be¡¡beaten¡¡and¡¡supplanted¡¡by¡¡the¡¡forms¡¡which¡¡they¡¡connect£»¡¡for¡¡these¡¡from¡¡existing¡¡in¡¡greater¡¡numbers¡¡will£»¡¡in¡¡the¡¡aggregate£»¡¡present¡¡more¡¡variation£»¡¡and¡¡thus¡¡be¡¡further¡¡improved¡¡through¡¡natural¡¡selection¡¡and¡¡gain¡¡further¡¡advantages¡£¡¡
Lastly£»¡¡looking¡¡not¡¡to¡¡any¡¡one¡¡time£»¡¡but¡¡to¡¡all¡¡time£»¡¡if¡¡my¡¡theory¡¡be¡¡true£»¡¡numberless¡¡intermediate¡¡varieties£»¡¡linking¡¡most¡¡closely¡¡all¡¡the¡¡species¡¡of