,?ursday1 ,novemb4 #i4 #afga4 ,at a ,meet+ ( ! ,c\ncil ( ! ,r4 ,society4 ,ord]$1 ,t ! ,disc\rse pres5t$ to ! ,r4 ,society1 ,entitul'd1 ,! ,anatomy ( ,vegetables begun1 ) a ,g5]al ,accompt ( ,vegetables !reon1 ,by ,n4 ,grew1 ,m4,d4 be ,pr9t$ by ,sp5c] ,hickman1 "o ( ! ,pr9t]s ( ! ,r4 ,society4 ,br\nck] ,pres4 ,,! ,,anatomy ,,( ,,vegetables ,begun4 ,) a ,,g5]al ,,acc\nt ,,( ,,vegetation ,f\nd$ !reon4 ,by ,,nehemiah ,,grew1 ,m4 ,d4 & ,fell[ ( ! ,royal ,society4 ,,london1 ,pr9t$ = ,sp5c] ,hickman1 ,pr9t] to ! ,r4 ,society1 at ! ,rose 9 ,s4 ,pauls ,*ur*-,y>d1 #afgb4 ,,to ,,! ,"r ,hon\rable ,mo/ ,illu/ri\s ,,! ,,presid5t ,,fell[s ,,( ,,! ,,royal ,,society1 ,! ,foll[+ ,,disc\rse ,is mo/ ,humbly ,pres5t$ ,by ,! ,au?\r ,,nehemiah ,,grew4 ,illu/ration ,,to ,,! ,"r ,rev]5d ,,john ,"l ,bi%op ( ,,*e/]4 ,,my ,,"l1 ,i hope y\r p>don1 if :ile y are hold+ t ,be/ ( ,books 9 "o ,h&1 ,i "h pres5t "s ,pages ( t ( ,nature into y\r o!r3 ,especially s9ce y\r ,lord%ip kn[e? v well1 h[ excell5t a ,comm5t>y ,?is is on ! ,=m]2 by :i*1 9 "p ,god reads ! ,_w 8 own ,def9ition1 & _! ,duty to him4 ,b if ?is ,address1 my ,"l1 may be ?\ght congru\s1 'tis yet m j2 & t ,i %\ld let y\r ,lord%ip1 & o!rs "k1 h[ mu*1 & h[ des]v$ly ,i res5t y\r extraord9>y ,fav\rs3 ,p>ticul>ly t y 7 pleas$ s f> to animate my ,endeav\rs t[>ds ! publi%+ ! foll[+ ,obs]vations4 ,_m :]e(1 & mo/ belong+ to ! ,fir/ ,*apt]1 hav+ n[ la9 dormant ne> sev5 ye>s2 & yet might p]haps h s cont9u$1 _h n y\r ,lord%ips ,eye at l5g? creat$ ,light ^u !m4 ,9 do+ :i*1 y h giv5 "o1 among/ ^? _m ,tok5s1 ( z well y\r read9ess to promote le>n+ & k by ! h&s ( o!rs2 z y\r high ,abilities to d x by y\r own4 ,bo? :i* are s manife/ 9 y\r ,lord%ip1 t l ! fir/ ,pr9ciples ( ,ma!matical ,sci5ce1 !y are n s mu* to be ass]t$1 because kn[n & grant$ by all4 ,! ,consid]ation :]e(1 my ,"l1 may make me n only j 9 own+ ( y\r ,fav\rs1 b also mo/ ,ambiti\s ( y\r ,patronage3 :i* yet to bespeak1 ,i mu/ confess ,i _c well4 ,n t ,i ?9k :at is good & valuable1 is alwaies its own be/ ,advocate2 = ,i "k t ! ,c5sures ( m5 are humor\s & v>iable1 & t "o ,age mu/ h leave to fr[n on ^? ,books1 :i* ano!r w d no?+ less ?an kiss & embrace4 ,b *iefly = ?is ,reason1 le/ ,i %\ld s mu* z seem desir\s ( y\r ,lord%ips ,sollicit+ my ,cause z to all ,i h said3 ,= z x is y\r ,glory1 t y l n s to %9e1 z to put out ! lea/ ,/>2 s 7 x to y\r ,di%on\r to borr[ y\r ,"n to illu/rate ! ,spots1 ?\gh ( ! mo/ conspicu\s4 ,y\r ,lord%ips ,mo/ ,oblig$ ,mo/ ,humble ,s]vant ,nehemiah ,grew4 ,illu/ration ,,! ,,preface4 ,( :at antiquity ! ,anatomy ( ,animals is1 & h[ great h be5 its ,improvem5ts ( lat] ye>s1 is well kn[n4 ,t ( ,vegetables is a subject :i* f all ,ages to ?is day ha? n only la9 by uncultivat$2 b = ought ,i "k1 except "s ,obs]vations ( "s ( our own ,c\ntrey-m51 ha? n be5 s mu* z ?\ght ^u2 :e!r = t ! ,_w ha? be5 m enam\r$ ) ! =m]1 or pity to humane frailty ha? m oblig$ to x1 or o!r ,reasons1 ,i ne$ n enquire4 ,b consid]+ t bo? came at fir/ out ( ! same ,h&1 & are !re=e ! ,contrivances ( ! same ,wisdom2 ,i !nce fully assur$ my self1 t x c\ld n be a va9 ,design1 ?\gh possibly unsuccessful1 to seek x 9 bo?4 ,9 ! prosecution h]e(1 h[ f> ,i h gone1 ,i nei!r judge my self1 nor leave x to any "o else to d x2 because no man kn[s h[ f> we h yet to g1 or are capable ( go+4 ,nor is !re any ?+ :i* />ves & /9te? ! gr[? ( k m1 ?an su* ,det]m9ations1 :e!r we speak or conceit !m only4 ,:at we h p]=m$ ?us f>1 lie?1 = ! mo/ "p1 op5 to ! use & improvem5t ( all m54 ,only 9 "s places1 & *iefly 9 ! ,?ird ,*apt]1 we h tak5 9 ! help ( ,glasses2 :]e91 aft] we _h f9i%$ ! :ole ,composure1 "s ,obs]vations made by t ,+5i\s & ,le>n$ ,p]son ,mr4 ,hook1 a ,wor?y ,memb] ( ! ,royal ,society1 my mu* ,hon\r$ ,fri5d1 & by him communicat$ to me1 7 sup]-add$3 ,z likewise "s o!rs also ,microscopical1 ( my own1 :i* 8 gave me ! occasion ( mak+4 ,^? t %all ?9k fit to exam9e1 z well z to p]use ^! ,obs]vations1 we adv]tise !m1 ,fir/1 ,t !y beg91 & s proce$ till !y end aga91 ) ! ,se$3 ,= !y w h>dly be able to avoid ,err\r & ,misappreh5sion1 if ei!r p>tial or prepo/]\s 9 _! ,enquiries4 ,next1 ,t !y conf9e n _! ,enquiries to "o "t ( ! ,ye>2 b to make !m 9 sev]al ,seasons1 :]e9 ! ,p>ts ( a ,vegetable may be se5 9 _! sev]al ,e/ates4 ,& !n1 ,t !y neglect n ! comp>ative ,anatomy2 = z "s ?+s are bett] se5 9 "o e/ate1 s 9 "o ,vegetable1 ?an ano!r4 ,:at1 ^u ,obs]vation already made1 we h erect$1 z !y are n ,/icks & ,/raws2 s nei!r d we assure all to be ( ! be/ ,oak4 ,h[ ,dogmatical soev] my ,ass]tions may seem to be1 yet d ,i n affect ! unreasonable ,tyranny ( obtrud+ ^u ! ,fai? ( any4 ,he t speake? ,reason1 may be r satisfi$1 9 be+ und]/ood1 ?an believ$4 ,,! ,,cont5ts ,,*ap4 #a4 ,( ! ,se$ z ,vegetat+4 ,! ,me?od prop\nd$4 #a1 #b4 ,! ,g>d5-,bean dissect$4 #b4 ,! two ,coats !re(4 #b1 #c4 ,! ,=am5 9 ! out] ,coat1 #c1 #d4 ,:at g5]ally obs]vable ( ! ,cov]s ( ! ,se$1 #d4 ,! ma9 ,body ( ! ,se$1 #e1 #f4 ,! ,radicle di/+ui%'d4 #f4 ,! ,plume di/+ui%'d4 #h4 ,describ$4 #i4 ,! ,cuticle describ$4 #aj1 #aa4 ,! ,p>5*yma4 #aa1 #ab4 ,! ,inn] ,body1 h[ obs]v$4 #ad1 #af4 ,describ'd4 #ae1 #af1 #ag1 #ah4 ,! ,coats h[ 9 common subs]vi5t to ! ,vegetation ( ! ,se$4 #bj1 #ba4 ,! ,=am51 ( :at use h]e94 #bb4 ,! use ( ! ,inn] ,coat1 & ( ! ,cuticle4 #bb4 ,( ! ,p>5*yma4 #bc4 ,( ! ,sem9al ,root4 #bc1 #bd4 ,h[ ! ,radicle fir/ becomes a ,root4 #bd1 #bf4 ,h[ aft] ! ,root ! ,plume vegetates4 #bf4 ,h[ ! ,lobes4 #bg4 ,t !y d1 demon/rat$4 #bi1 #cb4 ,h[ ! ,lobes ?us turn into ,dissimil> ,leaves4 #cb4 ,:at h5ce resolvable4 #cb1 #cc4 ,! use ( ! ,dissimil> ,leaves4 ,,*ap4 #b4 ,( ! ,root4 ,! ,sk9 h]e(1 its ,orig9al4 #cg4 ,! ,cortical ,body1 its ,orig9al4 #cg4 ,description4 #cg1 #ch4 ,pores4 #ch4 ,proportions4 #ci4 ,! ,lign\s ,body1 its ,orig9al4 #ci4 ,describ$ by its ,pores1 #dj4 ,its ,proportions4 #db4 ,! ,ins]tm5t1 its orig9al4 #db4 ,description4 #dc4 ,pores4 #dc4 ,numb] & size4 #dd4 ,a full] description h]e(1 ) t ( ! ,osculations ( ! lign\s ,body4 #dd1 #de4 ,! ,pi?1 its orig9al sometimes f ! ,se$4 #df4 ,sometimes f ! ,cortical ,body4 #dg1 #di4 ,its ,pores4 #di4 ,proportions4 #di1 #ej4 ,fibres ( ! lign\s ,body !re94 #ej4 ,! ,pi? ( ^? ,fibres4 #ea4 ,h[ ! ,root gr[s1 & ! use ( ! ,sk91 ,cortical & lign\s ,body !reto4 #ea1 #ed4 ,h[ x gr[e? 9 l5g?4 #ee4 ,by :at means x desc5ds4 #ef1 #eg4 ,h[ x gr[s 9 bread?4 #eh4 ,& ! ,pi? h[ ?us fram$4 #ei4 ,! use ( ! ,pi?4 #fj1 #fa4 ,( ! ,ins]tm5t4 #fa1 #fb4 ,! jo9t s]vice ( all ! ,p>ts4 #fc1 #fe4 ,,*ap4 #c4 ,( ! ,trunk4 ,! ,sk91 its orig9al4 #fg4 ,! orig9al ( ! ,cortical ,body4 #fg4 ,( ! lign\s4 #fh4 ,( ! ,ins]tm5t & ,pi?4 #fh4 ,! ,latitud9al ,%oot+ ( ! lign\s ,body1 :]e9 obs]vable4 #fi4 ,! ,pores ( ! lign\s ,body1 :]e & h[ mo/ rem>kable4 #gj4 ,! ,pi? ( ! same ,pores4 #gj4 ,a less] sort ( ,pores4 #ga4 ,a ?ird sort only visible ?r\gh a ,microscope4 ,obs]v$ 9 ,wood or ,*>-coal4 #ga4 ,obs]v$ 9 ! ,fibres ( ! ,trunks ( ,plants4 #gb4 #gc4 ,! ,ins]tions :]e m visible4 #gc1 #gd4 ,! small] ,ins]tions1 only visible ?r\gh a ,microscope4 #gd1 #ge4 ,! ,pores ( ! ,ins]tions4 #gf4 ,( ! ,pi?4 #gg1 #gi4 ,h[ ! ,trunk asc5ds4 #hj4 #ha4 ,! disposition ( its ,p>ts consequ5t to t ,asc5t4 #ha1 #hb4 ,consequ5t to ! diff]5t ,nature ( ! ,sap4 #hc1 #hd4 ,! effects ( ! said ,diff]5ces4 #hd1 #hi4 ,:i* way1 & h[ ! ,sap asc5ds4 #hi-ih4 ,! ,app5dix4 ,( ,trunk-,roots & ,clasp]s4 ,trunk-,roots ( two k9ds4 #ii4 ,clasp]s ( "o k9d4 #ajj4 ,! use ( bo?4 #ajj1 #ajc4 ,,*ap4 #d4 ,( ! ,g]m51 ,bran*1 & ,leaf4 ,! ,p>ts ( ! ,g]m5 & ,bran* ! same ) ^? ( ! ,trunk4 #ajd1 #aje4 ,! mann] ( _! gr[?4 #aje1 #ajg4 ,h[ n\ri%$4 #ajg4 ,& ! use ( ,knots4 #ajh4 ,h[ secur'd4 #aji4 ,! ,p>ts ( a ,leaf4 #aaj4 ,! ,positions ! ,fibres ( ! ,/alks ( ,leaves4 #aaj1 #aaa4 ,! visible cause ( ! diff]5t %ape ( ,leaves4 #aab4 ,& ( _! be+ flat4 #aac4 ,! ,f\lds ( ,leaves1 _! k9ds & ,use4 #aad-aah4 ,! ,protections ( ,leaves4 #aai1 #abj4 ,! use ( ! ,leaf4 #abj1 #abc4 ,! ,app5dix4 ,( ,?orns1 ,hairs & ,globulets4 ,?orns ( two k9ds4 #abd1 #abe4 ,hairs ( div]s4 #abf4 ,_! use4 #abg4 ,globulets ( two k9ds4 #abh4 ,,*ap4 #e4 ,( ! ,fl[]4 ,its ,impalem5t ( div]s k9ds4 #abi1 #acj4 ,_! use4 #acj1 #acb4 ,! ,foliation1 its nature4 #acb4 ,f\lds4 #acc1 #acd4 ,protections4 #ace4 ,d[ns4 #ace4 ,globulets4 #acf4 ,its ,use4 #acg1 #aci4 ,! ,attire ( two k9ds4 ,! ,description ( ! fir/4 #adj1 #adb4 ,( ! o!r4 #adc1 #ade4 ,_! use4 #ade-adh4 ,,*ap4 #f4 ,( ! ,fruit4 ,! ,numb]1 ,description1 & ,orig9al ( ! ,p>ts ( an ,apple4 #adi-aeb4 ,( a ,pe>4 #aec1 #aee4 ,( a ,plum4 #aee-aei4 ,( a ,nut4 #aei1 #afa4 ,( a ,b]ry4 #afa1 #afb4 ,! use ( ! ,fruit4 #afc-afg4 ,,*ap4 #g4 ,( ! ,se$ 9 its /ate ( ,g5]ation4 ,! ,case1 its ,figures4 #afh4 ,! out] ,coat1 its ,figures4 #agj4 ,v>i\s ,surface4 #agj1 #aga4 ,& ,mucilages4 #aga1 #agb4 ,! nature ( ! out] ,coat4 #agb4 ,its ,orig9al4 #agc1 #agd4 ,! ,orig9al ( ! inn]4 #agd4 ,its ,nature4 #age1 #agf4 ,! ,second9e4 #agg1 #agh4 ,! ,colliquam5tum h]e94 #agh4 ,! ,navel ,fibres4 #agi1 #ahj4 ,9 ! ,g5]ation ( ! ,se$1 ! ,sap fir/ prep>$ 9 ! ,se$-,bran*4 #aha4 ,next 9 ! inn] ,coat4 #ahb4 ,) ! help ( ! out]4 #ahb4 ,! use ( ! ,second9e4 #ahc1 #ahd4 ,( ! ,ramulets ( ! ,se$-,bran*4 ib4 ,( _! ,inosculation4 ib4 ,h[ ! ,colliquam5tum become? a ,p>5*yma4 #ahe1 #ahf4 ,cl4 ,glissonius 9 ,prolegom5is prfixis ,libro de ,hepatis ,anatomia1 c4 #a4 ,plant quoque 9 hunc c5sum 7sc4 ,anatomicum7 v5iunt4 ,v>ia enim p>tium textura1 diff]5tiis con/ant3 proculdubio ex accurata e>undem diffectione1 utiles valde ,obs]vationes nobis exurg]5t2 pr/>etq2 9 illis 7inf]ioris licet ord9is7 rebus exam9&is op]am imp5d]e1 quam 9 transcrib5dis 7ut spe fit7 aliorum laboribus1 inutilit] tatem transig]e4 ,quippe1 hoc pacto1 ignav>um apum m1 ali5a duntaxat alve>ia expilamus1 nihilq2 bono publico adjicimus4 ,to be add$ & correct$4 ,pag4 #h4 l4 #ae4 aft] mu/1 adde ^u ! ,spr\t+ ( ! ,bean4 p4 #ab4 l4 #bc4 aft] d5se1 adde & !nce _! diff]5t ,t9ctures4 p4 #ah4 l4 #ac4 aft] t1 adde :54 p4 #bj4 l4 #h4 = !1 read an4 p4 #ef1 l4 #h4 r4 once4 p4 #ij4 l4 #aa4 dele z4 p4 #ia4 l4 #ab4 r4 old]4 p4 #abj4 l4 #aa4 aft] all1 r4 is4 p4 #acd4 l4 #aa4 r4 ,convolvulus4 p4 #adc4 l4 #aj4 r4 ev]4 p4 #ade4 l4 #ad4 = n1 r4 or4 p4 #aei4 l4 #h4 = by1 r4 to4 p4 #afj4 l4 #ah4 dele n4 p4 #ahe4 l4 #ad4 aft] !re)1 r4 !4 dele ! =m] !4 ,9 "s ,copies4 ,p4 #afh4 l4 #d4 r4 ultimate end1 & p4 #agj4 l4 #bb4 r4 ,fav\s4 ,! ,read] is desir$ to excuse ! misplac+ ( ! ,figures by ! ,grav]1 9 ! ,au?ors abs5ce4 ,transcrib]'s ,note ,! above additions & corrections h be5 made1 & 9 addition ! foll[+ *anges 7 made to correct suspect$ pr9t+ errors3 ,cont5ts1 8,coliquam5tum0 *ang$ to 8,colliquam5tum0 7,! ,colliquam5tum h]e947 ,cont5ts1 8subsetvi5t0 *ang$ to 8subs]vi5t0 7h[ 9 common subs]vi5t7 ,page #ac1 8ano!t0 *ang$ to 8ano!r0 7!re be+ ano!r ,body7 ,page #bh1 8ruus0 *ang$ to 8runs0 7:i* runs into ! ,plume7 ,page #ic1 8& &0 *ang$ to 8&0 7! ,lign\s ,body1 & f ! production7 ,page #ii1 8,rooots0 *ang$ to 8,roots0 7,( ,trunk-,roots & ,clasp]s47 ,page #aba1 8,leavs0 *ang$ to 8,leaves0 7! ,leaves above-nam$7 ,page #abf1 8al?oegh0 *ang$ to 8al?\gh0 7al?\gh !y are v>i\s7 ,page #abf1 8to to0 *ang$ to 8to0 79 "s resemblance to a ,/ags-,horn7 ,page #aga1 8transp>eut0 *ang$ to 8transp>5t0 7on ! o!r1 transp>5t27 ,fig4 #af1 8,! ,!0 *ang$ to 8,!0 7,! ,cortical ,body1 or ,b>que47 ,punctuation & ^w spac+ 7 am5d$ )\t note2 spell+ rema9s z pr9t$4 ,,! ,,anatomy ,,( ,,vegetables ,begun4 ,) a ,g5]al ,acc\nt ( ,vegetation f\nd$ !reon4 ,,*ap4 ,i4 ,( ! ,se$ z ,vegetat+4 ,be+ to speak ( ,vegetables2 &1 z f> z ,inspection & consequ5t ,reason may conduct1 to enquire into ! visible ,con/itutions & ,uses ( _! sev]al ,p>ts2 ,i *use t ,me?od :i* may ) be/ advantage suit to :at we h to say h]eon3 ,& t is ! ,me?od ( ,nature h] self1 9 h] cont9u$ ,s]ies ( ,vegetations1 proce$+ f ! ,se$ s[n1 to ! =mation ( ! ,root1 ,trunk1 ,bran*1 ,leaf1 ,fl[]1 ,fruit1 & la/ ( all1 ( ! ,se$ also to be s[n aga92 all :i* we %all 9 ! same ord] p>ticul>ly speak (4 ,! ,ess5tial ,con/itutions ( ! said ,p>ts are 9 all ,vegetables ! same3 ,b = ,obs]vation1 "s are m conv5i5t2 9 :i* ,i %all *iefly in/ance4 ,& fir/ ( all1 = ! ,se$ we *use ! great ,g>d5-,bean4 ,if we take a ,bean !n & dissect x1 we %all f9d x cloa!d ) a d\ble ,ve/ or ,coat3 ,^! ,coats1 :ile ! ,bean is yet gre51 are sep>able1 & easily di/+ui%$4 ,:5 'tis dry1 !y cleave s closely toge!r1 t ! ,eye1 n be=e in/ruct$1 w judge !m b "o2 ! inn] ,coat likewise 7:i* is ( ! mo/ r>e contexture7 s f> %r9k+ up1 z to seem only ! r\ghness ( ! out]1 some:at resembl+ ,waf]s "u ,maqu>oons4 ,at ! ?ick] end ( ! ,bean1 9 ! out] ,coat1 a v small ,=am5 pres5ts x self3 ,9 dissection 'tis f\nd to t]m9ate aga9/ ! po9t ( t "p :i* ,i call ! ,radicle1 :]e( ,i %all pres5tly speak4 ,x is ( t capacity z to admit a small ,virg9al ,wy]1 & is mo/ conspicu\s 9 a gre5 ,bean4 ,?is ,=am5 may be obs]v$ n only 9 ! great ,g>d5-,bean1 b likewise 9 ! o!r k9ds2 9 ! ,fr5*-,bean v pla9ly2 9 ,pease1 ,lup9es1 ,vet*es1 ,l5tiles1 & o!r ,pulse 'tis also f\nd2 & 9 _m ,se$s n reckon$ ( ?is k9dr$1 z 9 t ( ,fnugreek1 ,m$ica ,tornata1 ,goats-,rue1 & o!rs3 ,9 _m ( :i*1 'tis s v small1 z sc>cely1 )\t ! help ( ,glasses to be discov]$2 & 9 "s1 n )\t cutt+ (f "p ( ! ,se$ besides1 :i* o!rwise w\ld int]cept ! sight h]e(2 x be+ 9 ^! & su* l ,se$s1 f ! place ( ! break+ (f ( ! ,p$uncle p]fectly di/9ct4 ,we may !n obs]ve1 t all ,se$s :i* h ?ick or h>d ,coats1 h ! same likewise p]=at$1 9 ?is1 or "s o!r mann]4 ,& accord+ly1 al?\gh ! ,coats ( su* ,se$s z are lodg'd 9 ,%ells or ,/ones1 be+ ?91 are n visibly p]=at$2 yet ! ,/ones & ,%ells !mselves always are2 z ,*ap4 #g4 %all be se5 h[4 ,to :i* ,*apt]1 :at is f>!r obs]vable1 ei!r z to ! nature1 or numb] ( ! cov]s ( ! ,se$1 ,i also ref]4 ,! ,coats ( ! ,bean be+ /ripp'd (f ! prop] ,se$ %ews x self4 ,! p>ts :]e( x is con/itut$1 are ?ree2 sc4 ! ma9 ,body1 & two o!r app5dant to x1 :i* we may call ! ?ree ,organical p>ts ( ! ,bean4 ,! ma9 ,body is n "o entire piece1 b alwaies divid$ l5g?wise into two halves or ,lobes1 :i* are bo? joyn'd toge!r at ! ,basis ( ! ,bean4 ,^! ,lobes 9 dry ,beans1 are b difficultly sep>at$ or obs]v'd2 b 9 "y ones1 especially boil'd1 !y easily slip asund]4 ,see ,fig4 #a4 ,"s v few ,se$s are divid$1 n into two ,lobes1 b m2 z t ( ,cresses2 & "s n at all divid$1 b entire2 z ,corn3 ,except+ :i* few1 all o!r ,se$s1 ev5 ! smalle/ are divid$1 l z ! ,bean1 into j two ,lobes3 :]e( ?\gh 9 mo/ ,se$s we _c by dissection be in=m'd2 yet o!rwise we easily may z %all be se54 ,at ! ,basis ( ! ,bean1 ! two o!r ,organical p>ts /& app5d5t2 by m$iation :]e( ! two ,lobes meet & jo9 toge!r4 ,! great] ( ^! two p>ts /&s )\t ! two ,lobes1 & ^u dive/+ ! ,bean ( its ,coats1 is imm$iately visible4 ',tis ( a :it] col\r1 & m glossie ?an ! ma9 ,body1 especially :5 ! ,bean is "y4 ,9 ! ,bean1 & _m o!r ,se$s1 tis situat$ some:at above ! ?ick] end1 z y hold ! ,bean 9 its mo/ prop] po/ure = gr[?4 ,9 ,oak-,k]nels1 :i* we call ,acorns1 ,apple-,k]nels1 ,almonds1 & _m o!r ,se$s1 x /&s prom95t j f ! end2 ! ,basis & ! end be+ 9 ^! ! same1 b 9 ! ,bean div]s4 ,see ,fig4 #a4 ,?is "p is n only 9 ! ,bean1 & ! ,se$s above m5tion$2 b 9 all o!rs3 be+ t :i* ^u ! ,vegetation ( ! ,se$1 becomes ! ,root ( ! ,plant2 :i* !re=e ,i call ! ,radicle3 by :i*1 ,i mean ! ,mat]ials1 abat+ ! ,=mality1 ( a ,root1 ',tis n easie to be obs]v$1 sav+ 9 "s few ,se$s1 among/ :i*1 t ( ! ,bean is ! mo/ fair & ample ( all ,i h se52 b t ( "s o!r ,se$s1 is1 9 proportion1 great]2 z ( ,fnugreek1 :i* is almo/ z big z "o ( its ,lobes4 ,! less] ( ! two laid ,app5d5ts lies occult betwe5 ! two ,lobes ( ! ,bean1 by sep>ation :]e( only x is to be se54 ',tis enclos'd 9 two small ,cavities =m'd 9 ! ,lobes = its reception4 ,its col\r comes ne> t ( ! ,radicle2 & is f\nd$ ^u ! ,basis !re( hav+ a q contr>y production1 sc4 t[>ds ! cone ( ! ,bean2 & be+ t v "p1 :i*1 9 process1 becomes ! ,body or ,trunk ( ! ,vegetable4 ,see ,fig4 #a4 ,= ! sake ( ?is ,"p pr9cipally x is1 t ! ,bean is divid$ into ,lobes2 sc4 t x may be w>mly & safely lodg$ up betwe5 !m2 & s secur'd f ! ,injuries s t5d] a ,"p w\ld su/a9 f ! ,m\ld1 :]eto1 _h ! ,ma9 ,body be5 entire1 x mu/ ^u ! ,spr\t+ ( ! ,bean h la9 contigu\s4 ,?is ,"p is n1 l ! ,radicle1 an entire ,body1 b divid$ at its loose end into div]s pieces1 all v close set toge!r1 z ,fea!rs 9 a ,bun*2 = :i* reason x may be call$ ! ,plume4 ,!y are s close1 t only two or ?ree ( ! outmo/ are at fir/ se53 b ^u a nice & curi\s sep>ation ( ^!1 ! m int]i\r /ill may be discov]$4 ,n[ z ! ,plume is t ,"p :i* becomes ! ,trunk ( ! ,plant1 s ^! pieces are s _m true1 & already =m$1 ?\gh n display$1 ,leaves1 int5d$ = ! said ,trunk1 & f\ld$ up 9 ! same plicature1 :]e91 ^u ! spr\t+ ( ! ,bean1 !y aft]w>ds appe>4 ,9 a ,fr5* ,bean ! two outmo/ are v fair & elegant4 ,9 ! great ,g>d5-,bean1 two extraord9>y small ,plumes1 (t51 if n always1 /& "o on ei!r side ! great "o n[ describ'd3 ,f :i*1 9 t !y diff] 9 no?+ save 9 _! size1 ,i !re=e only "h j take notice ( !m4 ,& ^! ?ree ,p>ts1 sc4 ! ,ma9 ,body1 ! ,radicle1 & ! ,plume1 are concurr5t to ! mak+ up ( e ,se$2 & no m ?an ^!4 ,hav+ ?us tak5 a view ( ! ,organical ,p>ts ( ! ,bean1 let u next exam9e ! ,simil>y1 sc4 ^? :]e( ! ,organical are compos'd3 a di/9ct obs]vation ( :i*1 = a cle> und]/&+ ( ! ,vegetation ( ! ,se$1 & ( ! :ole ,plant aris+ !nce1 is requisite3 ,to obta9 :i*1 we mu/ proce$ 9 our ,anatomy4 ,dissect+ a ,bean !n1 ! fir/ ,"p occurr+ is its ,cuticle4 ,! ,eye & fir/ ,?\ghts sugge/ x to be only a m d5se & glossy ,sup]ficies2 b bett] enquiry discov]s x a real ,cuticle4 ',tis s exquisitely ?91 & = ! mo/ "p s firmly cont9u\s ) ! ,body ( ! ,bean1 t x _c1 except 9 "s small ,rag1 be di/9ctly se52 :i*1 by c>ry+ y\r ,knife sup]ficially into ! ,bean1 & !n v g5tly be>+ upw>d :at y h cut1 w sep>ate & %ew x self transp>5t4 ,?is ,cuticle is n only spread ^u ! ,convex ( ! ,lobes1 b also on _! ,flats1 :]e !y are contigu\s1 ext5d+ x self likewise ^u bo? ! ,radicle & ,plume1 & s ov] ! :ole ,bean4 ,?is ,"p1 ?\gh x be s f> common ) ! ,coats ( ! ,bean1 z to be l ^?1 an ,integum5t2 yet are we 9 a q diff]5t ,notion to conceive ( x3 ,= :]eas ! ,coats ^u sett+ ! ,bean1 d only adm9i/] ! ,sap1 &1 z be+ sup]s$$ f _! ,(fice1 !n die2 z %all be se53 ?is1 on ! contr>y1 ) ! ,organical ,p>ts ( ! ,bean1 is n\ri%$1 augm5t$1 & by a real ,vegetation co-ext5d$4 ,next to ! ,cuticle1 we come to ! ,p>5*yma x self2 ! ,"p ?r\gh\t :i* ! inn] ,body1 :]e( we %all speak anon1 is dissem9at$2 = :i* reason ,i call x ! ,p>5*yma4 ,! ,surface h]e( is some:at d5se1 b inw>dly 'tis m por\s1 & ( a lax] ,contexture4 ,if y view x 9 a ,microscope1 x ha? "s similitude to ! ,pi?1 :ile sappy1 9 ! ,roots & ,trunks ( ,plants2 & t = good reason1 z 9 ,*4 #b4 %all be se54 ,?is is be/ se5 9 gre5 ,beans4 ,see ,fig4 #b4 ,?is ,"p w\ld seem by its col\r to be peculi> to ! ,lobes ( ! ,bean2 b z is ! ,cuticle1 s is ?is also1 common bo? to ! ,radicle & ,plume2 t is1 ! ,p>5*yma ( ! ,bean1 z to its ess5tial sub/ance1 is ! same 9 all ?ree4 ,! reason :y ! col\r ( ! ,plume1 & especially ( ! ,radicle1 :i* is :ite1 is s diff]5t f t ( ! ,lobes1 may *iefly dep5d ^u _! be+ m compact & d5se1 & !nce _! diff]5t ,t9ctures4 ,& !re=e ! ,lobes !mselves1 :i* are gre5 :ile ! ,bean is "y2 yet be+ old & dry1 become :iti% too4 ,& 9 _m o!r ,se$s1 z ,acorns1 ,almonds1 ! ,k]nels ( ,apples1 ,plums1 ,nuts1 c4 ! ,lobes1 ev5 fre% & "y1 are pure :ite z ! ,radicle x self4 ,b al?\gh ! ,p>5*yma be common1 z is said1 to all ! ,organical ,p>ts2 yet 9 v diff]+ proportions4 ,9 ! ,plume1 :]e x is proportionably lea/1 x make? ab\t ?ree ,fif?s ( ! :ole ,plume2 9 ! ,radicle1 x make? ab\t five ,seav5?s ( ! :ole ,radicle2 & 9 ea* ,lobe1 is s f> ov]-proportionate1 z to make at lea/ n9e ,t5?s ( ! :ole ,lobe4 ,by :at ha? be5 said1 t ! ,p>5*yma is n ! only con/itut+ ,"p1 besides ! ,cuticle1 is imply'd3 !re be+ ano!r ,body1 ( an ess5tially diff]5t sub/ance1 embosom'd h]e93 :i* may be f\nd1 n only 9 ! ,radicle & ,plume1 b also 9 ! ,lobes !mselves1 & s 9 ! :ole ,bean4 ,see ,fig4 #b4 ,?is inn] ,body appe>s mo/ pla9 & conspicu\s 9 cutt+ ! ,radicle a?w>t1 & s proce$+ by degrees t[>ds ! ,plume1 ?r\gh bo? :i* x runne? 9 a l>ge & /raight ,trunk4 ,9 ! ,lobes1 be+ x is !re 9 s v small proportion1 'tis difficultly se51 especially t[>ds _! ,v]ges3 yet if ) a %>p ,knife y smoo?ly cut ! ,lobes ( ! ,bean a?w>t1 div]s small ,specks1 ( a diff]5t col\r f t ( ! ,p>5*yma1 /&+ !re9 all along 9 a ,l9e1 may be obs]v'd2 :i* ,specks are ! ,t]m9ations ( ! ,bran*es ( ?is inn] ,body4 ,see ,fig4 #c4 ,= ?is inn] ,body1 z x is exi/5t 9 e ,organical "p ( ! ,bean1 s is x1 ) respect to ea* "p1 mo/ regul>ly di/ribut$4 ,9 a good "p ( ! ,radicle 'tis "o entire ,trunk2 t[>ds ! ,basis !re(1 'tis divid$ into ?ree ma9 ,bran*es2 ! middlemo/ runne? directly into ! ,plume2 ! o!r two on ei!r side x1 aft] a little space1 pass into ! ,lobes2 :]e ! said ,bran*es divid+ !mselves into o!r small]2 & ^? into m1 & small] aga91 are t]m9at$ t[>ds ! ,v]ges ( ea* ,lobe2 9 :i* mann] ! said inn] ,body be+ di/ribut$1 x becomes 9 ea* ,lobe1 a true & p]fect ,root4 ,see ,fig4 #b4 ,?is ,sem9al ,root1 z n[ we'll call x1 be+ s t5d]1 _c be p]fectly exc>nat$1 z may ! ,vessels 9 ! ,p>ts ( an ,animal1 by ! mo/ accurate ,h&2 yet by dissection begun & cont9u'd1 z is above-decl>$1 its :ole frame & di/ribution may be easily obs]v'd4 ,aga91 if y take ! ,lobe ( a ,bean1 & l5g?wise p>e (f its ,p>5*yma by degrees1 & 9 v ?9 ,%ives1 _m ,bran*es ( ! ,sem9al ,root1 7:i* by ! o!r way ( ,dissection 7 only not$ by s _m ,specks7 bo? z !y are few] ab\t ! ,basis ( ! ,bean1 & m num]\s t[>ds its ,v]ges1 9 "s good di/9ction & entir5ess w appe>4 ,= ?is y mu/ h new ,beans4 ,z ! inn] ,body is bran*$ out 9 ! ,lobes1 s is x 9 ! ,plume3 ,= if y cut ! ,plume a?w>t1 & f ! ,basis proce$ along ! ,body !re(1 y'l f9d !re91 fir/1 "o l>ge ,trunk or ,bran*1 & aft] f\r or five v small ,specks r\nd ab\t x1 :i* are ! t]m9ations ( s _m less] ,bran*es !re) di/ribut$ to ! sev]al p>ts ( ! ,plume4 ,see ,fig4 #d4 ,! di/ribution ( ! inn] ,body1 z x is cont9u\s ?r\gh\t all ! ,organical ,p>ts ( ! ,bean1 is repres5t$ by ,fig4 #b4 ,?is ,inn] ,body is1 by dissection1 be/ obs]vable 9 ! ,bean & great ,lup9e4 ,9 o!r l>g] ,pulse x %[s likewise "s obscure ,m>ks ( x-self3 ,b 9 no o!r ,se$s1 :i* ,i h obs]v$1 ?\gh ( ! greate/ size1 z ( ,apples1 ,plums1 ,nuts1 c4 is !re any cle> appe>ance h]e(1 ^u dissection1 sav+ 9 ! ,radicle & ,plume2 ! reason ( :i* is p>tly f its quantity1 be+ 9 mo/ ,se$s s extraord9>y little2 p>tly f its ,col\r1 :i* 9 mo/ ,se$s1 is ! same ) t ( ! ,p>5*yma x self1 & s n di/+ui%able f x4 ,yet 9 a ,g\rd-,se$1 ! :ole ,sem9al ,root1 n only its ,ma9 ,bran*es1 b also ! ,sub-divisions & ,inosculations ( ! less] ones1 are )\t any dissection1 ^u ! sep>ation ( ! ,lobes1 on _! contigu\s ,flats imm$iatly app>5t4 ,see ,fig4 #e4 ,& z to ! exi/5ce ( ?is ,sem9al ,root1 :at ,dissection _c atta91 ocul> inspection 9 hundr$s ( o!r ,se$s1 ev5 ! smalle/1 w demon/rate2 z 9 ?is ,*apt] %all be se5 h[4 ,9 ! mean "t1 let u only take notice1 t :5 we say e ,plant ha? its ,root1 we reckon %ort1 = e ,plant ha? really two1 ?\gh n contempor>y1 yet successive ,roots1 its ,orig9al or ,sem9al-,root )9 its ,se$1 & its ,plant-,root1 :i* ! ,radicle become? 9 its gr[?3 ! ,p>5*yma ( ! ,se$ be+ 9 "s resemblance1 t to ! ,sem9al ,root at fir/1 :i* ! ,m\ld is to ! ,plant-,root aft]w>ds2 & ! ,sem9al ,root be+ t to ! ,plant-,root1 :i* ! ,plant-,root is to ! ,trunk4 ,= our bett] und]/&+ :]e(1 hav+ tak5 a view ( ! sev]al ,p>ts ( a ,bean1 z f> z ,dissection conducts2 we w next briefly enquire into ! use ( ! said ,p>ts1 & 9 :at mann] !y are ! ,f\nta9 ( ,vegetation1 & concurr5t to ! be+ ( ! future ,plant4 ,! g5]al ,cause ( ! gr[? ( a ,bean or o!r ,se$1 is ,f]m5tation2 t is1 ! ,bean ly+ 9 ! ,m\ld1 & a mod]ate access ( "s moi/ure1 p>tly dissimil>1 & p>tly cong5]\s1 be+ made1 a g5tle ,f]m5tation !nce arise?2 by :i* ! ,bean swell+1 & ! ,sap /ill encreas+1 & ! ,bean cont9u+ /ill to swell1 ! "w ?us proce$s3 z is ! usual way ( explicat+4 ,b t !re is simply a ,f]m5tation1 & s a suffici5t supply ( ,sap1 is n en\gh2 b t ?is ,f]m5tation & ! ,sap :]e9 'tis made1 %\ld be "u a v>i\s ,gov]nm5t by div]s ,p>ts !reto subs]vi5t1 is also requisite2 & z ! v>i\s prep>ation ( ! ,alim5t 9 an ,animal1 equally necess>y1 ! p>ticul> process ( ! ,"w accord+ :]eto1 we f9d none und]tak+ to decl>e4 ,let u look ^u a ,bean !n1 z a piece ( ,"w s fram'd & set toge!r1 z to decl>e a ,design = ! production ( a ,plant1 :i*1 ^u its ly+ 9 "s conv5i5t ,soyl1 is ?us effect$4 ,fir/ ( all1 ! ,bean be+ enf\ld$ r\nd 9 its ,coats1 ! ,sap :]e) x is f$1 mu/ ( necessity pass ?r\gh ^!3 ,by :i* means1 x is n only 9 a proportionate quantity1 & by due degrees2 b also 9 a pur] body2 & possibly n )\t "s ,vegetable ,t9cture1 transmitt$ to ! ,bean4 ,:]eas1 7 ! ,bean nak$1 ! ,sap mu/ ne$s be1 z ov]-copi\s1 s b crude & immature1 z n be+ filtr$ ?r\gh s f9e a ,cotton z ! ,coats be4 ,& z !y h ! use ( a ,filtre to ! transi5t ,sap1 s ( a ,vessel to t :i* is /ill deposit$ )9 !m2 be+ alike accommodat$ to ! secur] ,f]m5tation h]e(1 z ,bottles or ,b>rels are to ,be]1 or any o!r ,f]m5tative ,liquor4 ,& z ! ,f]m5tation is promot$ by "s ,ap]ture 9 ! ,vessel2 s h we ! ,=am5 9 ! upp] ,coat also contriv$1 t if !re %\ld be ne$ ( "s m ai]y ,p>ticles to excite ! ,f]m5tation1 ?r\gh ?is !y may obta9 _! ,entry3 ,or1 on ! contr>y1 %\ld !re be any su* ,p>ticles or ,/eams z might damp ! g5u9e proce$+ !re(1 ?r\gh ?is aga9 !y may h easy issue3 be+ t1 z a common ,pasport "h to ! ,sap1 :i* :at we call ! ,bung-hole ( ! ,b>rel1 is to ! new-tunn'd ,liquor4 ,t ?is ,=am5 is truly p]meable ev5 9 old sett+ ,beans1 appe>s ^u _! be+ soak'd = "s "t 9 ,wat]3 ,= !n tak+ !m out1 & cru%+ !m a little1 _m small bubbles w alt]nately arise & break ^u x4 ,! ,sap be+ pass$ ?r\gh ! ,coats1 x next ent]s ! ,body ( ! ,bean2 yet n indiscrim9ately nei!r2 b1 be+ filtr$ ?r\gh ! ,out] ,coat1 & f]m5t$ bo? 9 ! ,body & ,concave ( ! ,inn]1 is by m$iation ( ! ,cuticle1 aga9 m f9ely filtr'd1 & s ent]e? ! ,p>5*yma x self "u a f\r? ,gov]nm5t4 ,?r\gh :i* ,"p ! ,sap pass+ t[>ds ! ,sem9al ,root1 z ?r\gh t :i* is ( a m spaci\s cont5t2 besides ! b5efit x ha? ( a f>!r p]colation1 x w also f9d room en\gh = a m free & active f]m5t+ & maturation h]e94 ,& be+ moreov]1 "p ( ! true ,body ( ! ,bean1 & s ) its prop] ,sem9alities or ,t9ctures copi\sly repleat2 ! ,sap w n only f9d room1 b also matt] en\gh1 by ^: ,en]gy its ,f]m5tation w /ill be m advanc$4 ,& ! ,sap be+ duly prep>$ "h1 x next passe? into all ! ,bran*es ( ! ,sem9al ,root1 & s "u a fif? ,gov]nm5t4 ,:]e9 h[ delicate 'tis n[ become1 we may conceive by ! proportion betwixt ! ,p>5*yma & ?is ,sem9al ,root2 s mu* only ( ! be/ dige/$ ,sap be+ dis*>g$ f ! :ole ,/ock 9 t1 z ?is w receive4 ,& ?is1 moreov]1 z ! ,p>5*yma1 ) its prop] ,sem9alities be+ end[$2 ! ,sap1 = ! supply ( ! ,radicle1 & ( ! "y ,root f !nce1 is duly prep>$ !re91 & ) its highe/ ,t9cture & ,impregnation at la/ enri*$4 ,! ,sap be+ ?us prep>$ 9 ! ,lobes ( ! ,bean1 'tis !nce dis*>g'd2 & ei!r into ! ,plume or ! ,radicle1 mu/ =?) issue4 ,& s9ce ! ,plume is a dep5d5t on ! ,radicle2 ! ,sap !re=e ought fir/ to be disp5c$ to ?is2 :i* accord+ly is ev] f\nd to %oot =? be=e ! ,plume1 & t sometimes an in* or two 9 l5g?4 ,n[ because ! primitive c\rse ( ! ,sap into ! ,radicle1 is ?us requisite1 !re=e by ! frame ( ! ,p>ts ( ! ,bean is x made necess>y too4 ,= we may obs]ve t ! two ma9 ,bran*es ( ! ,sem9al ,root 9 :i* ! sev]al ,ramifications 9 ei!r ,lobe are all unit$1 commit n !mselves into ! ,sem9al ,trunk ( ! ,plume1 nor yet s z to /& at "r ,angles ) !m1 & ) equal respect t[>ds !m bo?2 b be+ product$ ?r\gh "p ( ! ,p>5*yma ( ! ,radicle1 are at la/ unit$ !re9 to ! ma9 ,trunk1 & make acute ,angles !re)2 z may be se5 by ,fig4 #b4 ,n[ ! ,sap be+ br\ght z f> z ! ,sem9al ,root 9 ei!r ,lobe1 & accord+ to ! conduct !re( cont9u+ /ill to move1 x mu/ ne$s imm$iately issue into ! same "p :]e9to ! ma9 ,bran*es !mselves d1 t is1 into ! ,radicle4 ,by :i* ,sap1 ?us br++ ! sev]al ,t9ctures ( ! p>ts a=esaid ) x1 be+ n[ f$2 x is no long] a me] ,radicle1 b is made also ,sem9al1 & s becomes a p]fect ,root4 ,! ,radicle be+ ?us impregnate & %ot into a root1 'tis n[ "t = ! ,plume to r\ze out ( its ,cloy/]s1 & g]m9ate too3 ,9 ord] :]eto1 'tis n[ f$ f ! ,root ) laudable & suffici5t ,alim5t4 ,= z ! ,supplies & motion ( ! ,sap 7 fir/ made f ! ,lobes t[>ds ! ,root1 s ! ,root be+ well %ot into ! ,m\lds1 & n[ receiv+ a new & m copi\s ,sap f ^!2 ! motion h]e( mu/ ne$s be /rong]1 & by degrees rev]t ! primitive ,sap1 & s move 9 a contr>y c\rse1 sc4 f ! ,root t[>ds ! ,plume2 &1 by ! cont9uation ( ! ,sem9al trunk1 is directly conduct$ !re9to2 by :i*1 be+ f$1 x gradually enl>ges & displayes x self4 ,! c\rse ( ! ,sap ?us turn$1 x issues1 ,i say1 9 a direct ,l9e f ! ,root into ! ,plume1 b collat]ally into ! ,lobes also2 sc4 by ^? two a=esaid ,bran*es :i* are obliquely transmitt$ f ! ,radicle into ei!r ,lobe4 ,by :i* ,bran*es ! said ,sap be+ disburs$ back into all ! ,sem9al ,root1 & f !nce likewise into ! ,p>5*yma ( ! ,lobes2 !y are bo? ?us f$1 & = "s "t augm5t+ !mselves1 really gr[2 z 9 ,lup9es is evid5t4 ,yet is n ?is common to all ,se$s2 "s rot "u-gr\nd1 z ,corn2 be+ ( a lax] & less ,ole\s sub/ance1 diff]+ h]e9 f mo/ o!r ,se$s2 & be+ n divid$ into ,lobes1 b "o entire ?ick ,body4 ,& "s1 al?\gh !y cont9ue firm1 yet rise n z ! great ,g>d5-,bean2 9 :i* !re=e x is obs]vable1 t ! two ,ma9 ,bran*es ( ! ,lobes 9 comp>ison ) t :i* runs into ! ,plume1 are b mean2 & s insuffici5t to ! fe$+ & vegetation ( ! ,lobes2 ! ,plume1 on ! contr>y1 gr[+ s lu/y1 z to m\nt up )\t !m4 ,except+ a few ( ^! two k9ds1 all o!r ,se$s :atsoev]1 7:i* ,i h obs]v$7 besides t !y cont9ue firm1 ^u ! ,vegetation ( ! ,plume1 m\nt also upw>ds1 & advance above ! ,m\ld toge!r ) x2 z all ,se$s :i* spr+ up ) dissimil> ,leaves1 ! two 7= ! mo/ "p two7 dissimil> ,leaves1 be+ ! v ,lobes ( ! ,se$ divid$1 exp&$1 & ?us advanc$4 ,! ,imp$im5ts ( our appreh5sion h]e( are ! ,col\r1 ,size & ,%ape ( ! dissimil> ,leaves4 ,not)/&+1 t !y are no?+ else b ! ma9 body ( ! ,se$1 h[ ,i came fir/ to phansie1 & aft]w>ds to "k x1 0 ?us3 ,fir/1 ,i obs]v$ 9 g5]al t ! dissimil> ,leaves 7 nev] jagg'd1 b ev5 edg'd3 ,& see+ ! ev5 v]ges ( ! ,lobes ( ! ,se$ h]eto respond5t1 ,i 0 apt to ?9k1 t ^? :i* 7 s l1 might prove ! same4 ,next desc5d+ to p>ticul> ,se$s1 ,i obs]v$ fir/ ( ! ,lup9e2 t z to its ,col\r1 ^u its advance above ! ,m\ld1 x ev] *ang$ into a p]fect ,gre54 ,& :y might n ! same by p>ity ( ,reason be inf]r'd ( o!r ,se$s8 ,t1 z to its size1 x grew b little bigg] ?an :5 fir/ set4 ,:5ce1 z ,i disc]n'd 7! ,augm5tation be+ b little7 we "h _h only ! two ,lobes3 ,s1 7z "s augm5tation !re 07 ,i inf]r'd ! l might be1 & t1 9 f>!r degrees1 9 o!r ,se$s4 ,next1 ( ! ,cucumb]-se$4 ,t1 z to its ,col\r1 (t5 appe>+ above gr\nd 9 its ,primitive :ite1 f :ite x turns to yell[1 & f yell[ to gre51 ! prop] col\r ( a ,leaf3 ,t1 z to its size1 ?\gh at its fir/ arise1 ! ,lobes 7 little bigg] ?an ^u sett+2 yet aft]w>ds z !y *ang'd _! ,col\r1 s _! ,dim5sions also1 gr[+ to a ?ree-f\r-five-fold amplitude above _! primitive size3 ,b :]eas ! ,lobes ( ! ,se$ are 9 proportion1 n>r[1 %ort & ?ick1 h[ !n come ! dissimil> ,leaves to be s exce$+ broad1 or long & ?98 ,! ,"q answ]s x self3 ,= ! dissimil> ,leaves1 = v reason are s ?91 because s v broad or long2 z we see _m ?+s1 h[ mu* !y are ext5d$ 9 l5g? or bread?1 s mu* !y lose 9 dep?1 or gr[ m ?92 :i* is t :i* "h befalls ! n[ effoliat$ ,lobes4 ,= be+ once disimprison$ f _! ,coats1 & ! c\rse ( ! ,sap into !m n[ m & m encreas$1 !y mu/ ne$s v consid]ably amplifie !mselves2 & f ! mann] :]e9 ! ,sem9al ,root is bran*$ 9 !m1 t amplification _c be 9 ?ickness1 b 9 l5g? or bread?3 ,9 bo? :i*1 9 "s dissimil> ,leaves 'tis v rem>kable2 especially 9 l5g?1 z 9 ^? ( ,lettice1 ,?orn-,apple1 & o!rs2 ^: ,se$s1 al?\gh v small1 yet ! ,lobes ( ^? ,se$s gr[+ up into ,dissimil> ,leaves1 are ext5d$ an ,in*1 & sometimes m1 9 l5g?2 ?\gh he t %all attempt to get a cle> sight ( ! ,lobes ( ,?orn-,apple1 & "s o!rs1 by ,dissection1 w f9d x no easy ,task2 yet is t :i* may be obta9$4 ,f all :i*1 & ! obs]vation ( o!r ,se$s1 ,i at la/ f\nd1 t ! dissimil> ,leaves ( a "y ,plant1 are no?+ else b ! ,lobes or ma9 ,body ( its ,se$3 ,s t z ! ,lobes did at fir/ fe$ & impregnate ! ,radicle into a p]fect ,root2 s ! ,root be+ p]fect$1 do? aga9 fe$1 & by degrees amplifie ea* ,lobe into a p]fect ,leaf4 ,! ,orig9al ( ! dissimil> ,leaves ?us kn[n1 we und]/&1 :y "s ,plants h none2 because ! ,se$ ei!r rise? n1 z ,g>d5-,beans1 ,corn1 c4 ,or ^u ris+1 ! ,lobes are little alt]'d1 z ,lup9es1 ,pease1 c4 ,:y1 ?\gh ! prop] ,leaves are (t5 ind5t$ r\nd2 ! dissimil>1 l ! ,lobes1 are ev5-edg'd4 ,:y1 ?\gh ! prop] ,leaves are (t5 hairy1 yet ^! are ev] smoo?4 ,:y "s h m dissimil> ,leaves ?an two1 z ,cresses1 :i* h six1 z ! ,+5i\s ,mr4 ,%>rock also obs]ves2 ! reason :]e( is1 because ! ,ma9 ,body is n divid$ into two1 b six1 di/9ct ,lobes1 z ,i h (t5 c\nt$4 ,:y ,radi%es seem at fir/ to h f\r1 :i* yet aft] appe> pla9ly two2 because ! ,lobes ( ! ,se$ h bo? a little ,ind5ture1 & are bo? plait$1 "o ov] ! o!r4 ,to :i* we might add1 ,! use ( ! dissimil> ,leaves is1 fir/1 = ! protection ( ! ,plume2 :i* be+ b "y1 & s b s(t & t5d]1 is provid$ ) ^!1 z a d\ble ,gu>d1 "o on ei!r side ( x4 ,= ?is reason x is1 t ! ,plume 9 ,corn is truss$ up )9 a membran\s ,%ea?2 & t ( a ,bean1 coop$ up betwixt a pair ( ,surfoyls2 b :]e ! ,lobes rise1 !re ! ,plume ha? nei!r ( !m1 be+ bo? ne$less4 ,aga91 t s9ce ! ,plume1 be+ yet t5d]1 may be injur$ n only by ! ,air1 b also = want ( ,sap1 ! supplies f ! ,root be+ yet b sl[ & sp>+2 t ! said ,plume !re=e1 by ! dissimil> ,leaves1 may h ! advantage likewise ( "s refre%m5t f ,dew or ,ra94 ,= ^! hav+ _! ,basis a little b5ea? t ( ! ,plume1 & exp&+ !mselves on all sides ( x1 !y (t5 /& aft] ,ra91 l a ,vessel ( ,wat]1 cont9ually soak+ & supply+ x1 le/ its new access into ! ,ayr1 %\ld %rivel x4 ,moreov]1 t s9ce ! dissimil> ,leaves by _! ,basis int]cept ! ,root & ,plume1 ! great] & gross] "p ( ! ,sap may be by ! way deposit$ into ^?2 & s ! pure/ proce$ into ! yet b "y & delicate ,plume1 z its fitte/ ,alim5t4 ,la/ly1 we h "h a demon/ration ( ! be+ ( ! ,sem9al ,root2 :i* s9ce ?r\gh ! col\r or smallness ( ! ,se$1 x c\ld n by dissection be obs]v'd1 except 9 "s few2 ,nature ha? "h provid$ u a way ( view+ x 9 ! n[ effoliat$ ,lobes1 n ( "o or two ,se$s1 b ( hundr$s2 ! ,sem9al ,root visibly bran*+ x self t[>ds ! ,cone & ,v]ges ( ! said ,lobes1 or n[ dissimil> ,leaves4 ,,*ap4 ,,ii4 ,( ! ,root4 ,hav+ exam9'd & pursu'd ! ,degrees ( ,vegetation 9 ! ,se$1 we f9d its two ,lobes h "h _! utmo/ p]iod2 &1 t hav+ convey$ _! ,sem9alities into ! ,radicle & into ! ,plume2 ^! !re=e z ! ,root & ,trunk ( ! ,plant /ill survive2 ,( ^! 9 _! ord] we next proce$ to speak2 & fir/1 ( ! ,root3 :]e(1 z well z ( ! ,se$1 we mu/ by ,dissection in=m our selves4 ,9 ,dissection ( a ,root !n1 we %all f9d x ) ! ,radicle1 z ! ,p>ts ( an old man ) ^? ( a ,ftus1 sub/antially "o4 ,! fir/ ,"p occurr+ is its sk91 ! ,orig9al :]e( is f ! ,se$3 ,= t extream ?9 ,cuticle :i* is spr$ ov] ! ,lobes ( ! ,se$1 & f !nce ov] ! ,radicle1 ^u ! %oot+ ( ! ,radicle into a ,root1 is co-ext5d$1 & becomes its ,sk94 ,! next ,"p is ! ,cortical ,body2 ! ,orig9al :]e( likewise is f ! ,se$2 or ! ,p>5*yma1 :i* is !re common bo? to ! ,lobes & ,radicle1 be+ by ,vegetation augm5t$ & prolong$ into ! ,root1 is "h ! ,cortical ,body1 or t :i* is sometimes call$ ! ,b>que4 ,! ,contexture ( ?is ,cortical ,body may be well illu/rat$ by t ( a ,sponge1 be+ a ,body ,por\s1 ,dilative1 & ,pliable4 ,its ,pores1 z !y are innum]able1 s extream small4 ,^! ,pores are n only susceptive ( s mu* ,moi/ure z to fill1 b also to enl>ge !mselves1 & s to dilate ! ,cortical ,body :]e9 !y are2 :i* by ! %riv'l+ 9 !re(1 by be+ expos'd to ! ,air1 is also se54 ,9 :i* dilatation _m ( its ,p>ts becom+ m lax & di/ant1 & none ( !m suff]+ a solution ( _! cont9uity2 'tis a ,body also suffici5tly pliable2 or1 a mo/ exquisitely f9e-wr\ght ,sponge4 ,! ,ext5tion ( ^! ,pores is mu* alike bo? by _! l5g? & bread? ( ! ,root2 :i* f ! %r9k+ up ( ! ,cortical ,body1 9 a piece ( a cut ,root1 by ! same dim5sions1 is argu'd4 ,! proportions ( ?is ,cortical ,body are v>i\s3 ,if ?91 'tis call$ a ,b>que2 ?\ght to s]ve to no o!r end1 ?an :at is usually ascrib'd to x z a ,b>que2 :i* is a n>r[ conceit3 ,if a ,bulky ,body 9 comp>ison ) t )9 x1 z 9 ! "y ,roots ( ,cy*ory1 ,asp>agus1 c4 'tis "h1 because ! faire/1 !re=e tak5 = ! prime ,"p2 :i*1 ?\gh1 z to ,m$ic9al use1 x is2 yet1 z to ! private use ( ! ,plant1 n s4 ,! ,col\r h]e(1 ?\gh x be orig9ally :ite1 yet 9 ! cont9u$ gr[? ( ! ,root1 div]s ,t9ctures1 z yell[ 9 ,dock1 r$ 9 ,bi/ort1 are !re9to introduc$4 ,next )9 ?is ,"p /&s ! ,lign\s ,body2 ! ,orig9al :]e(1 z ( ! two =m]1 is f ! ,se$2 or1 ! ,sem9al ,roots ( bo? ! ,lobes1 be+ unit$ 9 ! ,radicle1 & ) its ,p>5*yma co-ext5d$1 is "h 9 ! ,root ! ,lign\s ,body4 ,! ,contexture h]e( is1 9 _m ( its p>ts1 mu* m close ?an t ( ! ,cortical2 & _! ,pores v diff]5t3 ,= :]eas ^? ( ! ,cortical are inf9itely num]\s1 ^! ( ! ,lign\s are 9 comp>ison1 no?+ s4 ,b ^!1 al?\gh few]1 yet are !y _m ( !m m op51 fair1 & visible3 z 9 a v ?9 ,slice cut a?w>t ! "y ,root ( a ,tree1 & held up aga9/ ! ,light1 is app>5t3 ,yet n 9 all equally1 9 ,coran-,tree1 9 ,goosb]ry-,tree1 c4 less2 9 ,oak1 ,plums1 & especially ,damasc5s1 m2 9 ,eld]1 ,v9es1 c4 m conspicu\s4 ,& z !y are diff]5t 9 numb] & size1 s also 7:]eon ! num]\sness ( ! ,pores ( ! ,cortical ,body pr9cipally dep5ds7 9 _! %ape4 ,= :]eas ^? ( ! ,cortical ,body are ext5d$ mu* alike bo? by ! l5g? & bread? ( ! ,root2 ^! ( ! ,lign\s are only by ! l5g?2 :i*1 especially 9 ,v9es & "s o!r ,roots1 is evid5t4 ,( ^! ,pores1 'tis also obs]vable1 t al?\gh 9 all places ( ! ,root !y are visible1 yet mo/ fair & op5 ab\t ! ,fibr\s ,extremities ( "s ,roots 7& 9 _m ,roots high]7 :]e !re is no ,pi?4 ,^! ,pores1 z !y %ew 9 "y ,roots ( ,trees1 see 9 ,fig4 #f1 #g4 ,?is ,lign\s ,body lie? ) all its ,p>ts1 s f> z !y are visible1 9 a ,circle or ,r+2 yet are !re div]s extream small ,fibres !nce %oot+1 usually mix$ ) ! ,cortical ,body2 & by ! some:at diff]5t col\r ( ! said ,cortical ,body :]e !y /&1 may be not$ ^! ,fibres2 ! ,cortical ,body & ,sk9 all toge!r1 prop]ly make ! ,b>que4 ,! proportion betwixt ?is ,lign\s ,body & ! ,cortical1 is v>i\s1 z 0 said2 yet 9 ?is1 con/ant1 sc4 t 9 ! fibr\s1 & small] ,p>ts ( ! ,root1 ! ,lign\s ,body is n only 9 compass1 b 9 quantity ! less2 runn+ l a sl5d] ,wy] or ,n]ve ?r\gh ! o!r surr\nd+ x4 ,!y /& bo? toge!r pyramidally1 :i* is mo/ common to ,infant-,roots1 b also to _m o!r4 ,! next ,"p obs]vable 9 ! ,root1 is ! ,ins]tm5t4 ,! exi/5ce h]e(1 s f> z we c yet obs]ve1 is sometimes 9 ! ,radicle ( ! ,se$ x self2 ,i _c say alwayes4 ,z to its sub/antial nature1 we are m c]ta92 t x is ! same ) t ( ! ,p>5*yma ( ! ,radicle2 be+ alwayes at lea/ augm5t$1 & s1 9 "p1 orig9at$ f ! ,cortical ,body1 & s1 at second h&1 f ! said ,p>5*yma3 ,= 9 dissect+ a ,root1 we f9d1 t ! ,cortical ,body do? n only environ ! ,lign\s1 b is also w$g'd1 & 9 _m pieces ins]t$ into x2 & t ! said ins]t$ pieces1 make n a me] ,ind5ture1 b transmit & %oot !mselves q ?r\gh z f> z ! ,pi?2 :i* 9 a ?9 ,slice cut a?w>t ! ,root z s _m l9es drawn f ! ,circumf]5ce t[>ds ! ,c5t]1 %ew !mselves4 ,see ,fig4 #f1 #g4 ,! ,pores ( ! ,ins]tm5t are sometimes1 at lea/1 ext5d$ some:at m by ! bread? ( ! ,root1 z ab\t ! top ( ! ,root ( ,borage may be se52 & are ?us diff]5t f ^? ( ! ,cortical ,body1 :i* are ext5d$ by ! l5g? & bread? mu* alike2 & f ^? ( ! ,lign\s1 be+ only by its l5g?4 ,! numb] & size ( ^! ,ins]tions are v>i\s4 ,9 ,haw?orn1 & "s o!rs1 & especially ,will[s1 !y are mo/ extream small2 9 ,*]ries & ,plums !y are l>ge2 & 9 ,damasc5s especially1 v fairly app>5t4 ,9 ! ,roots ( small ,plants !y are g5]ally m easily discov]able2 :i* may lead to ! obs]vation ( !m 9 all4 ,^! ,ins]tions1 al?\gh !y are cont9u\s ?r\gh bo? ! l5g? & bread? ( ! ,root2 yet n s 9 all ,p>ts1 b by ! sev]al %oot+s ( ! ,lign\s ,body are frequ5tly int]cept$4 ,= ( ! ,lign\s ,body x is 7"h be/7 obs]vable1 ,t its sev]al %oot+s1 betwixt :i* ! ,cortical is ins]t$1 are n ?r\gh\t ! ,root :olly di/9ct2 b t all along be+ en>*'d1 ! ,lign\s ,body1 bo? 9 l5g? & bread?1 is ?us dispos$ into ,braces or ,osculations4 ,betwixt ^! sev]al %oot+s ( ! ,lign\s ,body ?us osculat$1 ! ,cortical %oot+1 & be+ also osculat$ answ]ably ,brace = ,brace1 t :i* ,i call ! ,ins]tm5t is fram'd !re(4 ,^! ,osculations are s made1 t ! ,pores ( ! ,lign\s ,body1 ,i ?9k1 not)/&+1 seldom run "o into ano!r2 b1 = ! mo/ "p1 /ill keep di/9ct2 9 ! same mann] z "s ( ! ,n]ves1 ?\gh !y meet1 & = "s space are associat$ toge!r1 yet 'tis mo/ probable t none ( _! ,fibres are truly inosculat$ "h1 b only 9 ! ,plexures4 ,^! ,osculations ( ! ,lign\s ,body1 & s ! int]ception ( ! ,ins]tions ( ! ,cortical1 are n to be obs]v'd by ! trav]se cut ( ! ,root1 b by tak+ (f ! ,b>que1 or ! ,cortical ,body4 ,9 ! ,roots ( ,trees1 !y are g5]ally obscure2 b 9 ,plants1 (t5 m di/9ctly app>5t2 & especially 9 a ,turnep3 ! appe>ance :]e(1 ! ,cortical ,body be+ /ripp'd (f1 is z a piece ( close-wr\ght ,network1 fill'd up ) ! ,ins]tions ( ! said ,cortical ,body4 ,see ,fig4 #h4 ,! next & la/ di/9ct ,"p ( ! ,root is ! ,pi?4 ,! sub/antial nature !re(1 is1 z 0 said ( ! ,ins]tm5t1 ! same likewise ) t ( ! ,p>5*yma ( ! ,se$4 ,& accord+ to ! be/ obs]vation we h yet made1 'tis sometimes exi/5t 9 its ,radicle2 9 :i*1 ! two ma9 ,bran*es ( ! ,lobes bo? meet+1 & be+ osculat$ toge!r1 are ?us dispos'd into "o r\nd ,trunk1 & s environ+ "p ( ! ,p>5*yma1 make !re( a ,pi?2 z 9 ei!r ! ,radicle1 or ! "y ,root ( ! great ,bean or ,lup9e1 may1 ,i ?9k1 be well se54 ,b _m times ! ,orig9al h]e( is imm$iately f ! ,cortical ,body4 ,= 9 dissection ( div]s ,roots bo? ( ,trees & ,plants1 z ( ,b>b]ry or ,mall[s1 x is obs]vable1 t ! ,cortical ,body & ,pi? are bo? ( !m p>ticipant ( ! same ,col\r2 9 ! ,b>b]ry bo? ( !m t+$ yell[1 & 9 ,mall[s gre54 ,9 cutt+ ! small] ,p>ts ( ! ,roots ( _m ,plants1 z ( ,borage1 ,mall[s1 ,p>sley1 ,columb9e1 c4 'tis also evid5t1 t ! ,lign\s ,body is n !re 9 ! lea/ ,concave1 b /&e? p]fectly 9 ! ,c5t]2 & t ! ,ins]tions be+ gradually multipli$ aft]w>ds1 ! ,pi? at l5g?1 t[>ds ! ?ick] p>ts ( ! ,root1 %ews & enl>ges x self4 ,:5ce x appe>s1 t 9 all su* ,roots1 ! ,pi? is n only ( ! same sub/antial nature1 & by ! ,ins]tions do? communicate ) ! ,cortical ,body2 & t x is also m or less augm5t$ by x2 :i* is true ( ! ,pi? ( all ,roots2 b is moreov]1 by m$iation ( ! said ,ins]tions1 :olly orig9at$ f x4 ,! v>i\s appe>ances ( ! ,ins]tions & ,pi? f ! ,fibr\s ,p>ts to ! top ( ! ,root1 see 9 ,fig4 #i1 #aj1 #aa1 #ab1 #ac1 #ad4 ,! ,pores ( ! ,lign\s ,body1 entire 9 ! said ,fibr\s ,p>ts1 are be/ se5 :5 !y h la9 by a night dry1 aft] cutt+4 ,a f>!r evid5ce h]e( are ! ,proportions betwixt ! ,cortical ,body & ,pi?4 ,= z ab\t ! inf]i\r ,p>ts ( ! ,root1 :]e ! ,pi? is small1 ! ,cortical ,body is proportionably great2 s ab\t ! top1 :]e ! ,pi? is enl>g$1 ! ,cortical ,body gr[e? proportionably less1 sc4 because by its ,ins]tions1 'tis gradually be/[$ into ! ,pi?4 ,likewise ! peculi> frame ( "s ,roots1 :]e9 besides ! ,pi?1 ! ,lign\s ,body be+ divid$ into a d\ble ,r+1 !re is also a ?ick ,r+1 ( a :ite & s(t sub/ance1 /&s betwixt !m2 & is no?+ else b ! ,ins]tions ( ! ,cortical ,body collect$ into ! said ,r+2 b1 t[>ds ! top ( ! ,root1 be+ ins]t$ aga91 ?us make? a l>ge & ample ,pi?2 z 9 ,f5nel-,roots is se54 ,! ,pores ( ! ,pi?1 z ^? ( ! ,cortical ,body1 are ext5d$ bo? by ! bread? & l5g? ( ! ,root1 mu* alike2 yet are !y m or less ( a great] size ?an ^? ( ! ,cortical ,body4 ,! ,proportions ( ! ,pi?1 are v>i\s2 9 ,trees1 b small2 9 ,plants g5]ally1 v fair2 9 "s mak+ by f> ! greate/ "p ( ! ,root2 z 9 a ,turnep3 ,by reason ( ! wide circumf]5ce :]e(1 & s ! f9] ,concoction & ,assimilation ( its ,sap2 t "p :i* 9 mo/ old ,trunks is a dry & h>% ,pi?1 "h proves a t5d] pleasant meat4 ,! p>ts ( a ,turnep 9 ! trav]s cut see 9 ,fig4 #h4 ,9 ! ,roots ( v _m ,plants1 z ,turneps1 ,c>rots1 c4 ! ,lign\s ,body1 besides its ma9 utmo/ ,r+1 ha? div]s ( its osculat$ ,fibres disp]s$ ?r\gh\t ! ,body ( ! ,pi?2 sometimes all alike1 & sometimes m especially 91 or ne>1 its ,c5t]2 :i* ,fibres1 z !y run t[>ds ! top ( ! ,root1 /ill decl9+ ! ,c5t]1 at la/ collat]ally /rike into its ,circumf]5ce2 ei!r all ( !m1 or "s few1 keep+ ! ,c5t] /ill2 ( ^! pr9cipally ! ,lign\s ,body ( ! ,trunk is (t5 orig9at$4 ,^! ,fibres1 al?\gh !y are s exce$+ sl5d]1 yet 9 "s ,roots1 z 9 t ( ,fl[]-de-liz1 !y are visibly concave1 ea* ( !m1 9 _! sev]al ,cavities also embosom+ a v small ,pi?2 ! sight :]e(1 ! ,root be+ cut trav]se1 & laid 9 a ,w9d[ = a day or two to dry1 may )\t ,glasses be obta9$4 ,& ?is is ! g5]al acc\nt ( ! ,root2 ! decl>ation ( ! mann] ( its gr[?1 ) ! use & s]vice ( its sev]al p>ts1 we %all next endeav\r4 ,we say !n1 t ! ,radicle be+ impregnate1 & %ot into ! ,m\lds1 ! contigu\s moi/ure1 by ! ,cortical ,body1 be+ a ,body laxe & ,spongy1 is easily admitt$3 ,yet n all indiscrim9ately1 b t :i* is m adapt to pass ?r\gh ! surr\nd+ ,cuticle4 ,:i* transi5t ,sap1 ?\gh x ?us becomes f9e1 yet is n simple2 b a mixture ( ,p>ticles1 bo? 9 respect ( ^? orig9ally 9 ! ,root1 & among/ !mselves1 some:at het]og5e\s4 ,& be+ lodg'd 9 ! ,cortical ,body mod]ately laxe1 & ( a ,circul> =m2 ! effect w be an easie ,f]m5tation4 ,! ,sap f]m5t+1 a sep>ation ( ,p>ts w foll[2 "s :]e( w be impact$ to ! ,circumf]5ce ( ! ,cortical ,body1 :5ce ! ,cuticle becomes a ,sk92 z we see 9 ! gr[+ ( ! ,coats ( ,*eeses1 ( ! ,sk9 ov] div]s ,liquors1 & ! l4 ,:]eupon ! ,sap pass+ into ! ,cortical ,body1 ?r\gh ?is1 z ?r\gh a ,manica ,hippocratis1 is /ill m f9ely filtr$4 ,) :i* ,sap1 ! ,cortical ,body be+ dilat$ z f> z its ,tone1 )\t a solution ( ,cont9uity w be>2 & ! supply ( ! ,sap /ill r5ew'd2 & ! pure/ "p1 z mo/ apt & ready1 rec$es1 ) its due ,t9ctures1 f ! said ,cortical ,body1 to ! ,lign\s4 ,:i* ,lign\s ,body likewise sup]-induc+ its own prop] ,t9ctures into ! said ,sap2 'tis n[ to its highe/ prep>ation wr\ght up1 & becomes 7z !y speak ( t ( an ,animal7 ! ,vegetative ,ros or ,cambium3 ! noble/ "p :]e( is at la/ coagulat$ 91 & assimilat$ to ! l sub/ance ) ! said ,lign\s ,body4 ,! rema9d]1 ?\gh n unit$ to x1 yet t9ctur'd !re91 ?us retreats1 t is1 by ! cont9ual appulse ( ! ,sap1 is 9 "p c>ri$ (f into ! ,cortical ,body back aga91 ! ,sap :]e( x n[ t9ctures into good ,alim5t3 ,s t :]eas be=e ! ,cortical ,body 0 only relax$ 9 its ,p>ts1 & s dilat$2 'tis n[ increas'd 9 real quantity or numb] ( p>ts1 & s is truly n\ri%'d4 ,& ! ,cortical ,body be+ saturate ) s mu* ( ?is ,vital ,sap z s]ves x self2 & ! second ,rema9d]s dis*>g$ !nce to ! ,sk92 ?is also is n\ri%'d & augm5t$ !re)4 ,s t z 9 an ,animal ,body !re is no in/auration or gr[? ( ,p>ts made by ! ,bl\d only1 b ! ,n]v\s ,liquor is also !reunto assi/ant2 s is x "h3 ! ,sap prep>$ 9 ! ,cortical ,body1 is z ! ,art]i\s2 & t "p !re( prep>$ by ! ,lign\s1 is z ! ,n]v\s ,liquor2 :i* p>tly becom+ ,nutrim5t to x self1 & p>tly be+ dis*>g$ back into ! ,cortical ,body1 & diffus+ its ,t9cture ?r\gh ! ,sap !re1 t to ! said ,cortical ,body & ,sk91 becomes also true ,nutrim5t1 & s !y all n[ gr[4 ,9 :i* gr[?1 a proportion 9 l5g? & bread? is requisite3 :i* be+ rat$ by ! b5efit ( ! ,plant1 bo? = firm /&+ & suffici5t ,sap1 mu/ !re=e pr9cipally be 9 l5g?4 ,& because x is ?us requisite1 !re=e by ! con/itution ( "o ( its ,p>ts1 sc4 ! ,lign\s ,body1 x is also made necess>y4 ,= ! ,pores h]e(1 9 t !y are all ext5d$ by its l5g?1 ! ,sap also accord+ to ! frame & site ( ! said ,pores w pr9cipally move2 & t way z its ,sap moves1 ! same way w ! g5]ation ( its ,p>ts also proce$2 sc4 by its l5g?4 ,& ! ,lign\s ,body fir/ 7t is1 by a priority causal7 mov+ 9 l5g? x self2 ! ,cortical also moves !re)4 ,= t :i* is n\ri%'d1 is ext5d$2 b :atev] is ext5d$1 is mov'd2 t !re=e :i* is n\ri%'d1 is mov'd3 ,! ,lign\s ,body !n be+ fir/ n\ri%'d1 'tis likewise fir/ mov'd1 & s becomes & c>ries 9 x ! ,pr9ciple ( all ,vegetative motion 9 ! ,cortical2 & s !y bo? move 9 l5g?4 ,yet z ! ,lign\s ,body is ! ,pr9ciple ( ,motion 9 ! ,cortical2 s ! ,cortical is ! ,mod]ator ( t 9 ! ,lign\s3 ,z 9 ,animal ,motions1 ! ,pr9ciple is f ! ,n]ves2 yet be+ once giv5 to ! ,muscle or ,limb1 & t mov+ proportionably to its /ructure1 ! ,n]ves also are c>ri$ 9 ! same motion ) x4 ,we suppose !re=e1 t z ! pr9cipal motion ( ! ,lign\s ,body is 9 l5g?1 s is its prop] t5d5cy also to asc5d3 ,b be+ mu* exce$$ bo? 9 ,compass & ,quantity by ! ,cortical z 9 ! small] p>ts ( ! ,root x is2 x mu/ ne$s !re=e be ov]-born & gov]n$ by x2 & s1 ?\gh n lose its motion1 yet make x t way :]e9 ! ,cortical ,body may be m ob$i5t to x2 :i* w be by desc5t3 ,yet bo? ( !m be+ suffici5tly pliable1 !y are ?us capable1 :]e ! ,soyl ,i may oppose a direct desc5t1 !re to div]t any way :]e x is m p5etrable1 & s to desc5d obliquely4 ,= ! same reason x may also be1 t ?\gh y set a ,bean ) ! ,radicle upw>d2 yet ! ,radicle1 z x %oots1 decl9+ also gradually1 is ?us ar*'d 9 =m ( an ,hook1 & s at la/ desc5ds4 ,= e decl9ation f a p]p5dicul> ,l9e1 is a mix$ motion betwixt ,asc5t & ,desc5t2 z t ( ! ,radicle also is1 & s seem+ to be dep5d5t ^u ! two contr>y ,t5d5cies ( ! ,lign\s & ,cortical ,bodies4 ,:at may be ! cause ( ^? ,t5d5cies 7be+ mo/ probably ext]nal1 & p]haps some?+ ( a ,magnetisme7 is besides my ,task "h to enquire4 ,n[ al?\gh ! ,lign\s ,body1 by ! position & %ape ( its ,pores1 pr9cipally gr[e? 9 l5g?2 yet w x 9 "s degree likewise 9 bread?3 ,= x _c be suppos$ t ! pure/ ,sap is all receiv$ into ! said ,pores2 b t "p !re( likewise1 /ay+ ab\t its ,sup]ficial p>ts1 is !re t9ctur'd & agglut9at$ to !m4 ,& because ^! ,pores are prolong$ by its l5g?2 !re=e is x mu* m laxe & easily divisible t way2 z 9 slitt+ a ,/ick1 or cleav+ ( ,timb]1 & 9 cutt+ & hew+ !m a?w>t is also se54 ,:5ce x comes to pass1 t 9 %oot+ f ! ,c5t] t[>ds ! ,circumf]5ce1 & !re f9d+ m room1 its said orig9al ,laxity do? easily 9 div]s places n[ become great]1 & at l5g? 9 op5 ,p>tm5ts pla9ly visible4 ,betwixt :i* ,p>tm5ts1 ! cortical ,body1 be+ b\nd 9 on ! "o h&1 by ! surr\nd+ ,sk9 & ,m\lds1 & press$ ^u by ! ,lign\s on ! o!r1 mu/ ne$s ins]t x self1 & s move contr>y to x1 f ! ,circumf]5ce t[>ds ! ,c5t]3 :]e ! said contr>y motions cont9u$ z begun1 !y at la/ meet1 unite1 & ei!r make or augm5t ! ,pi?4 ,& ?us ! ,root is fram'd1 & ! ,sk91 ! cortical & ,lign\s ,bodies1 s z is said1 h]eunto concurr5t4 ,we %all next %ew ! use ( ! two o!r ,p>ts1 sc4 ! ,ins]tm5t & ,pi?2 & fir/ ( ! ,pi?4 ,"o true use ( ! ,pi? is = ! bett] ,advancem5t ( ! ,sap1 :]e( we %all speak 9 ! next ,*apt]4 ,! use we "h obs]ve is = ! quick] & high] ,f]m5tation ( ! ,sap3 ,= al?\gh ! ,f]m5tation made 9 ! ,cortical ,body 0 well subs]vi5t to ! fir/ ,vegetations1 yet ^? m p]fect ones 9 ! ,trunk :i* aft] foll[1 require a ,body m adapt$ to x1 & t is ! ,pi?2 :i* is s necess>y1 z n to be only common to1 b consid]ably l>ge 9 ! ,roots ( mo/ ,plants2 if n 9 _! inf]i\r p>ts1 yet at _! tops4 ,:]e ?\gh ei!r d]iv'd or amplify'd f ! ,cortical ,body1 yet be+ by its ,ins]tions only1 we may !re=e suppose1 z ^?1 s ?is1 to be m f9ely con/itut$4 ,& be+ also f its co-arctation1 :ile ins]t$1 n[ free2 all its ,pores1 ^u ! supply ( ! ,sap1 w m or less be amplifi$3 ,^u :i* acc\nts1 ! ,sap !re9to receiv$1 w be m pure1 & its f]m5tation !re9 m active4 ,& z ! ,pi? is sup]i\r to ! ,cortical ,body by its ,con/itution1 s by its ,place4 ,= z x ?us /&s c5tral1 x ha? ! ,lign\s ,body surr\nd+ x4 ,n[ z ! ,sk9 is ! ,f5ce ( ! ,cortical ,body1 & t ( ! ,lign\s2 s is ! ,lign\s aga9 a f> m prehem95t "o unto ! ,pi?2 ! ,sap be+ "h a brisk ,liquor1 tunn'd up z 9 a wood5 ,cask4 ,& z ! ,pi? subs]ves ! high] ,f]m5tation ( ! ,sap2 s d ! ,ins]tions its pur] ,di/ribution2 t sep>ation :i* ! p>ts ( ! ,sap1 by be+ f]m5t$ 9 ! ,pi?1 7 dispos'd =2 be+1 ^u its entrance into ! ,ins]tions1 n[ made3 ,s t z ! ,sk9 is a ,filtre to ! ,cortical ,body1 s are ! ,ins]tions a m prehem95t "o to ! ,lign\s2 & z !y subs]ve ! pur]1 s ! fre] & suffici5t di/ribution ( ! ,sap3 ,= ! ,root enl>g+1 & s ! ,lign\s ,body gr[+ ?ick]1 al?\gh ! ,cortical & ! ,pi? might supply ,sap suffici5t to ! nutrition ( its ,p>ts next adjac5t to !m2 yet ^? m inw>d1 mu/ ne$s be scant$ ( _! ,alim5t2 & s1 if n q />v'd1 yet be uncapable ( equal gr[?3 ,:]eas ! ,lign\s ,body be+ ?r\gh its :ole bread? frequ5tly disp>t$1 & ! ,cortical ,body ins]t$ ?r\gh x2 ! ,sap by ^? ,ins]tions1 z ! ,blood by ! dissem9ations ( ! ,art]ies1 is freely & suffici5tly convey'd to its intimate ,p>ts1 ev5 ^? :i* f ei!r ! cortical ,body or ! ,pi? are mo/ remote4 ,la/ly1 z ! consequ5t h]e(1 !y are ?us assi/ant to ! ,latitud9al gr[? ( ! ,root2 z ! ,lign\s ,body to its gr[? 9 l5g?2 s ^! ,ins]tions ( ! ,cortical1 to its bett] gr[? 9 bread?4 ,hav+ ?us se5 ! solit>y uses ( ! ,sev]al ,p>ts ( ! ,root1 we %all la/ly prop\nd our ,conjectures ( t ,design :]eto !y are all toge!r concurr5t1 & t is ! ,circulation ( ! ,sap3 ,= ! ,sap mov+ ?r\gh ! cortical ,body1 t[>ds ! ,pi?1 ?r\gh ! ,ins]tions !re9to1 obta9s a pass3 ,:i* passage1 ! sup]i\r ,ins]tions w n fav\r2 because ! ,pi? /&+ 9 ! same height ) !m1 is !re l>ge1 ! f]m5t+ & c\rse ( ! ,sap quick1 & s its opposition /rong4 ,b ?r\gh ! inf]i\r x w mu* m easily ent]2 because !re1 ?r\gh ! smalness ( ! ,pi?1 ! opposition is little1 & ?r\gh ! %ortness ( ! ,ins]tions1 ! way m op54 ,s t ?\gh ! ,sap may meet ) "s opposition ev5 "h1 yet "h meet+ ) ! lea/1 "h x w be/[ x self 7fe$+ ! ,lign\s ,body 9 its passage7 into ! ,pi?4 ,into :i* fre% ,sap /ill entr+1 ?is1 yet b crude1 w subside3 t fir/ receiv$ & s become a ,liquor high] wr\ght1 w m easily m\nt upw>ds2 & mov+ 9 ! ,pi?1 z 9 ! ,art]ia magna1 9 equal altitude ) ! m sup]i\r ,ins]tions2 ! mo/ volatile p>ts ( all w /ill cont9ue _! direct asc5t t[>ds ! ,trunk4 ,b ^? ( a middle nature1 &1 z n apt to asc5d1 s be+ light] ?an ^? b5ea? !m1 n to desc5d nei!r2 !y w t5d f ! ,pi? t[>ds ! ,ins]tions 9 a motion betwixt bo?2 ?r\gh :i* ,ins]tions 7fe$+ ! ,lign\s ,body 9 its passage7 x is1 by ! next subsequ5t ,sap1 dis*>g$ (f into ! cortical ,body1 z into ! ,v5a cava1 back aga94 ,:]e91 be+ /ill pursu'd by fre% ,sap f ! ,c5t]1 & m occurr+ f ! ,circumf]5ce1 t[>ds ! inf]i\r ,ins]tions x ?us desc5ds2 ?r\gh :i*1 toge!r ) "p ( ! ,sap afre% imbib'd f ! ,m\ld1 x re-ent]s ! ,pi?4 ,f :5ce1 into ! ,cortical ,body1 & f !nce into ! ,pi?1 ! crud] "p !re( reciprocally is disburs'd2 :ile ! mo/ ,volatile1 n ne$+ ! help ( a ,circulation1 m directly asc5de? t[>ds ! ,trunk4 ,,*ap4 ,,iii4 ,( ! ,trunk4 ,hav+ ?us decl>'d ! degrees ( ,vegetation 9 ! ,root2 ! cont9uance h]e( 9 ! ,trunk %all next be %ew'd3 9 ord] to :i*1 ! ,p>ts :]e( ?is likewise is comp\nd$1 we %all fir/ obs]ve4 ,t :i* )\t dissection %ews x self1 is ! ,co>cture3 ,i _c say ( ! ,root1 nor ( ! ,trunk2 b :at ,i *use "h to m5tion1 z /&+ betwixt !m1 & s be+ common to !m bo?2 all _! ,p>ts be+ "h b\nd 9 clos] toge!r1 z 9 ! tops ( ! gr[n ,roots ( v _m ,plants1 is app>5t4 ,( ! ,p>ts ( ! ,trunk1 ! fir/ occurr+ is its ,sk93 ,! ,=mation :]e(1 is n f ! ,air1 b 9 ! ,se$1 f :5ce x is orig9at$2 be+ ! production ( ! ,cuticle1 !re inve/+ ! two ,lobes & ,plume4 ,! next ,"p is ! ,cortical ,body2 :i* "h 9 ! ,trunk is no new sub/antial =mation2 b1 z is t ( ! ,root1 orig9at$ f ! ,p>5*yma ( ! ,se$2 & is only ! increase & augm5tation !re(4 ,! ,sk91 ?is ,cortical ,body prop]ly s call'd1 & 7= ! mo/ "p7 "s ,fib]s ( ! ,lign\s mix$ h]e)1 all toge!r make ! ,b>que4 ,next1 ! ,lign\s ,body1 :i*1 :e!r x be visibly divid$ into _m s(t] ,fibres1 z 9 ,f5nel1 & mo/ ,plants2 or t its p>ts /& m compact & close1 %ew+ "o h>d1 firm & solid piece1 z 9 ,trees2 x is 9 all "o & ! same ,body2 & t n =m$ orig9ally 9 ! ,trunk1 b 9 ! ,se$2 be+ no?+ else b ! prolongation ( ! ,inn] ,body di/ribut$ 9 ! ,lobes & ,plume !re(4 ,la/ly1 ,! ,ins]tions & ,pi? are "h orig9at$ likewise f ! ,plume1 z ! same 9 ! ,root f ! ,radicle3 ,s t z to _! sub/antial ,p>ts1 ! ,lobes ( ! ,se$1 ! ,radicle & ,plume1 ! ,root & ,trunk are all "o4 ,yet "s ?+s are m fairly obs]vable 9 ! ,trunk4 ,fir/1 ! ,latitud9al %oot+s ( ! ,lign\s ,body1 :i* 9 ,trunks ( sev]al ye>s gr[?1 are visible 9 s _m ,r+s1 z is commonly kn[n3 ,= sev]al "y ,fibres ( ! ,lign\s ,body1 z 9 ! ,root1 s "h1 %oot+ into ! ,cortical "o ye>1 & ! spaces betwixt !m be+ aft] fill'd up ) m 7,i ?9k n till7 ! next1 at l5g? !y become altoge!r a firm compact ,r+2 ! p]fection ( "o ,r+1 & ! gr\nd-"w ( ano!r be+ ?us made concomitantly4 ,f ^! ,annual y\ng] ,fibres x is1 t al?\gh ! ,cortical ,body & ,pi? are bo? ( ! same sub/antial nature1 & _! ,pores little diff]5t2 yet :]eas ! ,pi?1 :i* ! fir/ ye> is gre51 & ( all ! ,p>ts ! fulle/ ( ,sap1 becomes aft]w>ds :ite & dry2 ! ,cortical ,body1 on ! contr>y1 s long z ! ,tree gr[s1 ev] keepe? gre5 & moi/1 sc4 because ! said ,fib]s annually %oot into1 & s communicate ) x4 ,! ,pores likewise ( ! ,lign\s ,body1 _m ( !m 9 well-gr[n ,timb]1 z 9 ,oak5 bo>ds1 are v conspicu\s1 9 cutt+ bo? l5g?wise & trav]se2 !y v seldom run "o into ano!r1 b keep1 l s _m sev]al ,vessels1 all along di/9ct2 z by cutt+1 & s foll[+ any "o ( !m z f> z y please1 = a ,foot or half a ,y>d1 or m toge!r1 may be obs]v'd4 ,^! great] ,pores1 ?\gh 9 ,wa9scot1 ,tables1 & ! l1 :]e !y h la9 long op51 !y are b me] ,vacuities1 & s w\ld be ?\ght to conta9 only ,sap 9 ! ,tree1 & aft]w>ds only ,air2 yet ^u a fre% cut1 ea* ( !m may be se5 fill'd up ) a light & spongie ,body1 :i* by ,glasses1 & ev5 by ! b>e eye1 appe>s to be a p]fect ,pi?2 sometimes entire1 & sometimes m or less brok54 ,besides ^!1 !re are a less] sort2 :i*1 by ! help ( a ,microscope1 also appe>1 if n to be fill'd up ) a ,pi?1 yet to conta9 c]ta9 light & filmy p>ts1 m or few]1 ( a ,pi?y nature )9 !m4 ,& ^! are all ! ,pores ! be/ ,glasses1 :i*1 7:5 ^u ^! ,enquiries7 we _h at h&1 w\ld %ew u4 ,b ! ,le>n$ & mo/ ,+5i\s ,naturali/ ,mr4 ,hook %ewe? u moreov]1 besides ^!1 a ?ird1 & yet small] sort2 ! description :]e( ,i f9d he ha? giv5 u among/ 8 ,microscopical ,obs]vations4 ,( ^! ,pores 7z a confirmation ( :at1 9 ! ,second ,*apt]1 ,i h said ( ! ,pores ( ! ,lign\s ,body 9 g5]al7 he also demon/rates2 t !y are all cont9u\s & prolong$ by ! l5g? ( ! ,trunk2 z are ! great] ones2 ! ,exp]im5t :]e( he imp>te? to be1 by fill+ up1 suppose 9 a piece ( ,*>-coal1 all ! said ,pores ) ,m]cury2 :i* appe>s to pass q ?r\gh !m1 9 t by a v good ,glass x is visible 9 _! ,orifices at bo? ends2 & )\t a ,glass1 by ! weight ( ! ,coal alone1 is also manife/4 ,^u f>!r ,enquiry1 ,i likewise f9d1 t ! ,pores ( ! ,lign\s ,body 9 ! ,trunk ( ,plants1 :i* at fir/ only suppos$1 by ! help ( good ,glasses are v fairly visible2 ea* ,fibre be+ p]=at$ by #cj1 #ej1 #ajj1 or hundr$s ( ,pores4 ,or :at ,i ?9k is ! true/ notion ( !m1 t ea* ,fibre1 ?\gh x seem to ! b>e eye to be b "o1 yet is inde$ a great numb] ( ,fibres toge!r2 e ,pore be+ n me]ly a space betwixt ! sev]al pores ( ! ,wood1 b ! ,concave ( a ,fib]3 ,s t if x be ask$1 :at all t "p ( a ,vegetable1 ei!r ,plant or ,tree1 :i* is prop]ly call'd ! woody "p2 :at all t is1 ,i suppose1 t is no?+ else b a ,clu/] ( innum]able & mo/ extraord9>y small ,vessels or concave ,fibres4 ,see ,fig4 #ae4 ,next ! ,ins]tions ( ! ,cortical ,body1 :i* 9 ! ,trunk ( a ,tree saw'd a?w>t1 are pla9ly disc]n$ z !y run f ! ,circumf]5ce t[>d ! ,c5t]2 ! :ole ,body ( ! ,tree be+ visibly comp\nd$ ( two di/9ct ,sub/ances1 t ( ! sev]al ,r+s1 & t ( ! ,ins]tions1 runn+ cross2 %ew+ t 9 "s resemblance 9 a ,pla91 :i* ! ,l9es ( ,latitude & ( ! ,m]idian d 9 a ,globe4 ,see ,fig4 #af4 ,^! ,ins]tions are likewise v conspicu\s 9 ,saw+ ( ,trees l5g?-wayes into ,bo>ds1 & ^? pla9'd1 & wr\ght into ,leaves = ,tables1 ,wa9scot1 ,tr5*]s1 & ! l4 ,9 all :i*1 z 9 c\rse ,tr5*]s made ( ,bee*1 & ,tables ( ,oak1 !re are _m p>ts :i* h a great] smoo?ness ?an ! re/2 & are s _m ins]t$ pieces ( ! ,cortical ,body2 :i* by reason ( ^? ( ! ,lign\s1 seem to be discont9u\s2 al?\gh 9 ! ,trunk !y are ext5d$ ?r\gh\t its ,bread?4 ,^! ,ins]tions1 al?\gh z is said1 ( a q di/9ct sub/ance f ! ,lign\s ,body1 & s no :]e truly incorporat$ ) x1 yet be+ !y are 9 all p>ts1 ! "o z ! ,w>p1 ! o!r z ! ,wo(1 mutually brac$ & int]-wov5 toge!r1 !y ?us con/itute "o /rong & firmly coh]5t ,body4 ,z ! ,pores are great] or less1 s are ! ,ins]tions also3 ,to ! b>e eye usually ! great] only are disc]nable3 ,b ?r\gh an indiff]5t ,microscope !re are o!rs also1 mu* m bo? num]\s & small1 di/9ctly app>5t4 ,s t1 ,i ?9k1 we may obs]ve1 t z ! gr& ,pi? ( ! ,trunk communicates )1 & is augm5t$ by ! great] ,ins]tions2 s is ! ,pi? ( ea* great] ,pore orig9at$ f ! less2 & ^? 7at lea/7 pi?y p>ts 9 ! ,midl+ ,pores1 f o!rs /ill less2 & suppose1 t ! lea/ ( all are s f> intrud$ into ! smalle/ ,pores1 z only j to cause a k9d ( r\ghness on _! concave sides1 & no m2 to :at end %all be said4 ,see ,fig4 #ag4 ,9 none ( all ^! ,pores c we obs]ve any ?+ :i* may h ! true nature & use ( ,valves1 :i* is easily to admit t1 to :i* !y w by no means all[ a regress4 ,& _! non-exi/5ce is en\gh evid5t1 f :at 9 ! fir/ ,*apt] we h said ( ! ,lobes ( ! ,se$3 9 ^: ,sem9al ,root1 7 !re any ,valves1 x c\ld n be1 t by a contr>y c\rse ( ! ,sap1 !y %\ld ev] gr[2 :i* yet1 :]e-ev] !y turn into ,dissimil> ,leaves1 !y d4 ,or if we consid] ! gr[? ( ! ,root1 :i* (t5times is upw>d & d[nw>d bo? at once4 ,! ,ins]tions "h 9 ! ,trunk give u likewise a sight ( ! position ( _! ,pores4 ,= 9 a pla9$ piece ( ,oak1 z 9 ,wa9scot1 ,tables1 c4 besides ! l>g] ,pores ( ! ,lign\s ,body1 :i* run by ! l5g? ( ! ,trunk2 ! ,tract likewise ( ^? ( ! ,ins]tions may be obs]v$ to be made by ! bread?1 & s directly cross4 ,nor are !y cont9u\s z ^? ( ! ,lign\s ,body1 b v %ort1 z ^? bo? ( ! ,cortical ,body & ,pi?1 ) :i* ! ,ins]tions1 z to _! sub/ance are cong5]\s4 ,yet !y all /& s toge!r1 z to be pla9ly rank$ 9 ev5 ,l9es or ,r[s ?r\gh\t ! bread? ( ! ,trunk3 ,z ! ,tract ( ^! ,pores appe> to ! nak$ ,eye1 see 9 ,fig4 #ah4 ,by ! be/ ,microscope ,i h at h&1 ,i c only obs]ve ! ,ranks ( ! ,pores2 n ! ,pores !mselves1 sav+ "h & !re "o2 :]e=e ,i h n describ'd !m4 ,! ,pores ( ! ,pi? likewise be+ l>g] "h 9 ! ,trunk1 are bett] obs]vable ?an 9 ! ,root3 ! wid? :]e(1 9 comp>ison ) _! sides s exquisitely ?91 may by an ,honey-,comb be grosly exemplifi$2 & is t also :i* ! va/ disproportion betwixt ! ,bulk & weight ( a dry ,pi? do? en\gh decl>e4 ,9 ! ,trunks ( "s ,plants1 !y are s ample & transp>5t1 t 9 cutt+ bo? by ! l5g? & bread? ( ! ,pi?1 "s ( !m1 ev5 to ! b>e eye w\ld seem to be consid]ably ext5d$ by ! l5g? ( ! said ,pi?2 :i* once ,i also ?\ght !y 71 & t only ! re/ ( !m 7 b %ort & discont9u\s1 & z 'tis said1 some:at answ]able to ! ,cells ( an ,honey-,comb4 ,?is 0 ! ne>e/ we c\ld come to !m1 by conjecture1 & ! assi/ance ( ! be/ ,glasses we !n _h by u1 :5 ^u enquiry into ! nature ( ! ,pi?3 ,b t ,wor?y ,p]son newly m5tion$ ,mr4 ,hooke %ewe? u1 t ! ,pores ( ! ,pi?1 p>ticul>ly ( ,eld]-,pi?1 s f> z !y are visible1 are all alike discont9u\s2 & t ! ,pi? is no?+ else 7to use 8 own words7 b an heap ( ,bubbles4 ,besides :at ?is ,obs]vation in=ms u ( "h1 x f>!r confirms :at 9 ! second ,*apt] we h said ( ! ,orig9al ( ! ,pi? & ,cortical ,body1 & ( ! sam5ess ( bo? _! natures ) ! ,p>5*yma ( ! ,se$4 ,=1 ^u f>!r enquiry ) bett] ,glasses1 ,i f9d1 t ! ,p>5*yma ( ! ,plume & ,radicle1 & ev5 ( ! ,lobes !mselves1 ?\gh n s app>5tly1 is no?+ else b a ,mass ( ,bubbles4 ,9 ! ,pi?s ( _m ,plants1 ! great] ,pores h "s ( !m less] ones )9 !m1 & "s ( !m are divid$ ) cross ,membranes3 ,& betwixt _! sev]al sides1 h1 ,i ?9k1 o!r small] ,pores visibly int]ject$4 ,h[ev]1 t !y are all p]meable1 is mo/ c]ta94 ,!y /& toge!r n indet]m9ately1 b 9 ev5 ,ranks or ,tra9s2 z ^? ( ! ,ins]tions by ! bread?1 s ^! by ! l5g? ( ! ,trunk4 ,& ?us f> !re is a g5]al correspond+ betwixt ! "p ( ! ,root & ,trunk3 ,yet are !re "s consid]able ,disp>ities betwixt !m2 :]e91 & h[ !y come to pass1 & to :at especial use & end1 %all next be said4 ,we say !n1 t ! ,sap be+ 9 ! ,root by ,filtrations1 ,f]m5tations 7& 9 :at ,roots ne$ful1 p]haps by ,circulation also7 duly prep>'d2 ! prime "p !re( pass+ ?r\gh ! int]m$iate ,co>cture1 9 due mod]ation & purity is ent]ta9'd at la/ into ! ,trunk4 ,& ! ,sap ( ! ,trunk be+ pur] & m volatile1 & s x self apt to asc5d2 ! motion ( ! ,trunk likewise w be m noble1 receiv+ a disposition & t5d5cy to asc5d !re)4 ,& :at by ! ,sap ! ,trunk is 9 "p dispos'd to1 by ! respective position & quantity ( its ,p>ts x is effectually enabl$4 ,= :]eas 9 ! ,root ! ,lign\s ,body be+ 9 proportion ) ! ,cortical1 b little1 & all ly+ close )9 its ,c5t]2 x mu/ !re=e ne$s be "u its contr\l3 on ! contr>y1 be+ "h comp>atively ( great] quantity1 & also m dilat$1 & hav+ div]s ( its ,bran*es /&+ m abroad t[>ds ! ,circumf]5ce1 z bo? 9 ! ,leaves & ,body ( ! "y ,trunk & ,plume1 is se52 x w 9 its own t5d5cy to asc5d1 r$uce ! ,cortical ,body to a compliance ) x4 ,& ! ,trunk ?us /&+ f "u ! re/ra9t ( ! ,m\ld 9 ! op5 ,air1 ! disposition ( its ,p>ts orig9ally diff]5t f t ( ! ,p>ts 9 ! ,root w n only be cont9u$1 b improv$3 ,= by ! =ce & pressure ( ! ,sap 9 its collat]al ,motion1 ! ,lign\s ,body w n[ m freely & f>!r be dilat$4 ,& ?is be+ dilat$1 ! ,cortical ,body also1 mu/ ne$s be ins]t$2 & is !re=e 9 proportion alwayes m or less small] "h 9 ! ,trunk1 ?an 9 ! ,root4 ,& z ! ,cortical ,body less5s1 s ! ,pi? w be enl>g$1 & by ! same proportion is "h great]4 ,& ! ,pi? be+ enl>g$ x self1 its ,pores 7! ,lign\s ,body1 ^u its dilatation1 z x 7 t5t]+ & /ret*+ out all _! sides7 mu/ ne$s likewise be enl>g$ ) x1 & accord+ly are ev] great] 9 ! ,pi? ( ! ,trunk1 ?an ( ! ,root4 ,& ! dilatation ( ! ,lign\s ,body /ill cont9u$1 x foll[s1 t :]eas ! ,pi? desc5d5t 9 ! ,root1 is n only 9 proportion less & less1 b also 9 ! small] extremities !re(1 & sometimes high] altoge!r abs5t3 ,contr>iwise1 9 ! ,trunk x is n only cont9u$ to its top1 b also !re 9 proportion equally ample ) :at x is 9 any o!r inf]i\r "p4 ,b al?\gh ! op5ness ( ! ,ayr p]mitt+ be alwayes alike2 yet ! ,en]gy ( ! ,sap effect+2 be+ diff]5t2 z !re=e t do?1 ! dilatation ( ! ,trunk w also v>y4 ,if t be less1 s is ?is2 z 9 ! ,trunks ( mo/ ,trees3 ,if t be great]1 s is ?is2 z 9 ,plants is common2 ! ,lign\s ,body be+ usually s f> dilat$1 t ! utmo/ %oot+s !re( may easily be se5 to jut out1 & adjoyn to ! ,sk94 ,& if ! ,sap be /ill ( great] en]gy1 x s f> dilates ! ,lign\s ,body1 z n only to amplifie ! ,pi? & all its ,pores2 b also s f> to /ret* !m out1 z to make !m te>4 ,:]eupon ei!r runn+ aga9 into ! ,cortical ,body1 or %r9k+ up t[>ds x1 ! ,trunk ?us sometimes becomes an holl[ ,/alk1 ! ,pi? be+ :olly1 or 9 "p voyd$4 ,b g5]ally x keeps entire2 & :]e x do?1 ! same proportion & respect to ! ,lign\s & ,cortical ,bodies1 z is said4 ,! ,consequ5ces ( all :i* w be1 ! /r5g? ( ! ,trunk1 ! security & pl5ty ( ! ,sap1 its ,f]m5tation w be quick]1 its ,di/ribution m effectual1 & its ,advancem5t m suffici5t4 ,fir/1 ! erect gr[? & /r5g? ( ! ,trunk2 ?is be+ by ! position ( its sev]al p>ts effect$3 ,= besides ! sl5d]+ ( ! ,trunk /ill t[>ds ! top1 ! ,circumf]5tial position ( ! ,lign\s ,body likewise is1 & t em95tly h]eunto subs]vi5t3 ,s t z ! ,lign\s ,body 9 ! small] "p ( ! ,root /&+ ,c5tral1 we may !nce conceive & see _! pliabl5ess to any oblique motion2 s "h1 on ! contr>y1 ! ,lign\s ,body /&+ wide1 x ?us becomes ! /r5g? ( ! ,trunk1 & mo/ advantage\s to its p]p5dicul> gr[?4 ,we see ! same ,design 9 ,bones & ,fea!rs3 ,! /ronge/ ,bones1 z ^? 9 ! ,legs1 are holl[4 ,n[ %\ld we suppose ! same ,bone to be contract$ into a ,solid ,body1 al?\gh n[ x w\ld be no heavi]1 & 9 t respect1 z apt = motion2 yet w\ld x h f> less /r5g?1 ?an z x is dilat$ to a ,circumf]5tial po/ure4 ,& s = ,quills1 :i*1 = ! same ,reasons1 9 subs]vi5cy to flight1 we see h[ exce$+ light !y are1 & yet1 9 comp>ison ) ! ?9ness ( _! ,body1 h[ v /rong3 ,we see x n only 9 ,nature1 b ,art4 ,= h5ce x is t ,joyn]s & ,c>p5t]s unite & set toge!r _! ,timb]-pieces & sev]al ,works (t5times ) d\ble ,joynts2 :i*1 al?\gh !y are no ?ick] ?an a s+le "o might be made1 yet /&+ at a di/ance1 h a great] /r5g? ?an t c\ld h4 ,& ! same ,ar*itecture w h ! same use 9 ! ,trunks ( ,plants1 9 mo/ :]e( 'tis v app>5t2 z = in/ance1 9 ,corn3 ,= ,nature design+ its ,sap a great ,asc5t = its high] maturity1 ha? giv5 x a tall ,trunk2 b to prev5t its rav5\s despoil+ ei!r ( ! ,e> or ,soyl2 al?\gh x be tall1 yet are its sides b ?93 & because aga91 x %\ld gr[ n only tall & ?riftily1 b = avoid+ propp+ up1 /rongly too2 !re=e1 z its height is ov]-proportion$ to ! ?9ness ( its sides1 s is its ,circumf]5ce also2 be+ s f> dilat$ z to p>allel a ,quill x self4 ,besides ! position ( ! ,lign\s ,body )9 ! compass ( a ,r+1 we see "s %oot+s !re( (t5 /&+ beyond ! ,circumf]5ce ( ! said ,r+1 mak+ sometimes a triangul>1 (tn] a quadrangul> ,body ( ! ,trunk2 to ! end1 t ! ,r+ be+ b ?91 & n self-suffici5t1 ^!1 l ,spl9t]s to ,bones1 might add /r5g? & /ability to x4 ,next1 ! security & pl5ty ( ! ,sap4 ,= %\ld ! ,lign\s ,body1 z x do? 9 ! ,root1 its small] p>ts1 /& ,c5tral "h also1 & s ! ,cortical :olly surr\nd x3 ! great] "p ( ! ,sap w\ld ?us be m imm$iately expos'd to ! ,sun & ayr2 & be+ lodg'd 9 a laxe ,body1 by !m cont9ually be prey'd ^u1 & z fa/ z suppli$ to ! ,trunk1 be exhau/$4 ,:]eas ! ,pi? /&+ 9 ! ,c5t]1 ! ,sap !re9 be+ n only mo/ remote f ! ,ayr & ,sun1 b by ! ,b>que1 & especially ! ,wood1 be+ also surr\nd$ & d\bly immur'd1 w v securely & copi\sly be convey$ to all ! ,collat]al p>ts1 & 7z %all be said h[7 ! top ( ! ,trunk4 ,& ! ,sap by ! amplitude1 & great porosity ( ! ,pi? be+ h]e9 m copi\s1 its ,f]m5tation also w be quick]2 :i* we see 9 all ,liquors by /&+ 9 a great] quantity toge!r1 proce$s m k9dly3 ,& be+ tunn'd up )9 ! ,wood1 is at ! same "t n only secur'd f loss1 b all extream mutations1 ! ,day be+ ?us n too hot1 nor ! ,night too cold = x4 ,& ! ,f]m5tation h]e( be+ quick]1 its motion also w be /rong]1 & its di/ribution m effectual1 n only to ! dilatation ( ! ,trunk1 b likewise ! %oot+ out ( ! ,bran*es4 ,:5ce x is1 t 9 ! ,bodies ( ,trees1 ! ,b>que ( x self1 ?\gh x be sappy1 & _m ,fibres ( ! ,lign\s ,body mix$ ) x1 yet seldom s5de? =? any2 & t 9 ,plants1 ^? ) ! lea/ ,pi? 7o!r advantages n supply+ ?is defect7 h ! fewe/ or smalle/ ,bran*es1 or o!r collat]al ,gr[?s3 & t ,corn1 :i* ha? no ,pi?1 ha? nei!r any ,bran*es4 ,la/ly1 ! ,advancem5t ( ! ,sap w h5ce also be m ready & suffici5t4 ,= ! und]/&+ :]e1 & h[1 we suppose t 9 all ,trunks :atsoev] !re are two p>ts joyntly h]eunto subs]vi5t4 ,9 "s ! ,lign\s ,body & ! ,cortical1 z 9 old] ,trunks1 ! ,pi? be+ ei!r exclud$ or dri$3 ,b 9 mo/1 pr9cipally ! ,lign\s ,body & ,pi?2 z 9 mo/ ,annual ,gr[?s ( ,trees2 b especially ,plants1 :]e ! ,cortical ,body is usually mu* & (t5 :olly ins]t$4 ,( ! ,lign\s body x is s app>5t by its ,pores1 or r by its ,vessels1 t we ne$ no f>!r evid5ce4 ,= to :at end are ,vessels b = ! conveyance ( ,liquor8 ,& is t also1 :i* ^u cutt+ ! "y ,bran* ( a ,sappy ,tree or ,plant1 by an accurate & /eady view may be obs]v$4 ,b :5 ,i say ! ,pores ( ! ,lign\s ,body1 ,i mean pr9cipally !m ( ! y\ng] %oot+s1 bo? ^? :i* make ! new ,r+1 & ^? :i* are mix$ ) ! ,cortical ,body 9 ! ,b>que3 t :i* asc5de? by ! ,pores ( ! old] ,wood1 be+ probably1 because 9 less quantity1 m 9 =m ( a ,vap\r1 ?an a ,liquor4 ,yet t :i* dr5*+ into ! sides ( its ,pores1 is ) all !reunto suffici5t ,alim5t2 z we see ,orp9e1 ,onions1 c4 only /&+ 9 a moy/] ,ayr w (t5 gr[2 ,& be+ likewise 9 "p suppli$ by ! ,ins]tions f ! y\ng] ,%oots3 ,b especially1 because z x is b little1 s x s]ve? only = ! gr[? ( ! said ,old] ,wood1 & no m2 :]eas ! m copi\s ,alim5t asc5d5t by ! y\ng] ,%oots1 subs]ves n only _! own gr[?1 b ! g5]ation ( o!rs2 & is besides ) t 9 ! ,cortical ,body ! ,f\nta9 ( ,p]spirations1 :i* we "k ev5 9 ,animals are mu* m abundant ?an ! ,nutritive p>ts2 & d\btless 9 a ,vegetable are /ill mu* m4 ,b ^! ,pores1 al?\gh !y are a free & op5 way to ! asc5d+ ,sap2 yet t me] ,pores or ,vessels %\ld be able ( !mselves to advance ! ,sap ) t spe$1 /r5g? pl5ty1 & to t height1 z is necess>y1 _c probably be suppos$4 ,x foll[s !n1 t h]e9 we mu/ grant ! ,pi? a joynt s]vice4 ,& :y else 9 ! small] p>ts ( ! ,root1 :]e ! ,pi? is (t5 want+1 are ! ,pores !re great]8 ,:y is ! ,pi? 9 all primitive gr[?s ! mo/ ,sappy "p1 :y ha? x s great a /ock ( ,sap1 if n aft] due maturation )9 x self /ill to be disburs$ into ! ,fibres ( ! ,lign\s ,body8 ,:y are ! annual gr[?s ( all bo? ,plants & ,trees ) great ,pi?s1 ! quicke/ & ! longe/8 ,b h[ are ! ,pores ( ! ,pi? p]meable8 ,t !y are s1 bo? f _! be+ capable ( a repletion ) ,sap1 & ( be+ aga9 :olly empti$ ( x1 & aga91 in/ead !re( fill'd ) ,ayr1 is z c]ta9 z t !y are ,pores4 ,t !y are p]meable1 by ! bread?1 appe>s f ! dilatation ( ! ,lign\s ,body1 & f ! production ( ,bran*es1 z ha? be51 & %all h]eaft] be said4 ,& h[ else is !re a ,communion betwixt ?is & ! ,cortical ,body8 ,t !y are s also1 by ! l5g?1 is probable1 because by ! be/ ,microscope we _c yet obs]v1 t !y are visibly m op5 by ! bread?1 ?an by ! l5g?4 ,& )al are rank$ by ! l5g?1 z ^? ( ! ,ins]tions by ! bread? ( ! ,trunk4 ,b if y set a piece ( dry ,eld]-,pi? 9 "s t+$ ,liquor1 :y !n do? x n p5etrate ! ,pores1 s z to asc5d ?r\gh ! ,body ( ! ,pi?8 ,! pla9 reason is1 because !y are all fill'd ) ,ayr4 ,:]eas ! ,pi? 9 a ,vegetat+ ,plant1 z its ,p>ts or ,pores are /ill g5]at$1 !y are at ! same "t also fill'd ) ,sap2 :i*1 z 'tis gradually sp5t1 is /ill repair'd by m succe$+1 & s ! ,ayr /ill kept out2 z 9 all primitive gr[?s1 & ! ,pi? ( ,eld] x self3 ,yet ! same ,pi?1 by reason ( ! foll[+ ,w9t]1 want+ a m copi\s & quick supply ( ,sap1 ?us once become1 ev] aft] keeps dry4 ,& s9ce 9 ! a=esaid ,trial ! ,liquor only asc5ds by ! sides ( ! ,pi?1 t is ( its brok5 ,pores1 we %\ld !nce by ! same reason conclude t !y are n p5etrable by ! bread? nei!r1 & s no way2 & !n x ne$ n be ask'd :at w\ld foll[4 ,b c]ta9ly ! ,sap 9 ! ,pores ( ! ,pi? is dis*>g$ & repair$ e mom5t1 z by its %riv'l+ up2 ^u cutt+ ! ,plant is evid5t4 ,we suppose !n1 t z ! ,sap asc5de? into ! ,trunk by ! ,lign\s ,body1 s p>tly also by ! ,pi?4 ,= a piece ( ,cotton ) "o end imm]s'd 9 "s t+$ ,liquor1 & ) ! o!r erect above1 ?\gh x w n imbibe ! ,liquor s f> z to ov]-run at ! top1 yet s z to advance t[>ds x1 x w2 s "h1 ! ,pi? be+ a por\s & spongy ,body1 & 9 its ,vegetat+ /ate its ,pores also p]meable1 z a curi\s ,filtre ( ,natures own contrivance1 x ?us advance?1 or z p use to say1 sucks up ! ,sap4 ,yet z x is se5 ( ! ,liquor 9 ! ,cotton2 s likewise are we to suppose x ( ! ,sap 9 ! ,pi?2 t ?\gh x rise? up = "s way1 yet is _! "s t]m1 beyond :i* x rise? n1 & t[>ds :i* ! motion ( ! asc5d+ ,sap is m & m brok51 weak & sl[1 & s ! quantity !re( less & less4 ,b because ! ,sap move? n only by ! l5g?1 b bread? ( ! ,pi?2 at ! same "t !re=e z x p>tly asc5de? by ! ,pi?1 x is likewise 9 "p press$ into ! ,lign\s ,body or into its ,pores4 ,& s9ce ! motion ( ! ,sap by ! bread? ( ! ,pi? n be+ f> cont9u$1 & b collat]al1 is m prone & easie ?an ! p]p5dicul>1 or by its l5g?2 x !re=e foll[s1 t ! collat]al motion ( ! ,sap1 at su* a height or "p ( ! ,pi?1 w be equally /rong ) ! p]p5dicul> at ano!r "p1 ?\gh some:at b5ea? x2 & t :]e ! p]p5dicul> is m brok5 & weak1 ! collat]al w be less2 & consequ5tly :]e ! p]p5dicul> t5d5cy ( ! ,sap ha? its t]m1 ! collat]al t5d5cy !re(1 & s its pressure into ! ,pores ( ! ,lign\s ,body w /ill cont9ue4 ,?r\gh :i*1 9 t !y are small1 & s _! sides almo/ contigu\s1 ! ,sap z fa/ z press$ into !m w easily run up2 z betwixt ! two halves ( a ,/ick fir/ slit1 & !n ti$ some:at loosely toge!r1 may also any ,liquor be obs]v$ to d4 ,& ! sides ( ! said ,pores be+ n smoo?1 b by ! intrusion ( ! smalle/ ins]tions made some:at r\gh2 by t means ! high] & m facile asc5t ( ! ,sap !re9 w f>!r be promot$4 ,by all :i* ,advantages ! facility & /r5g? ( t asc5t w be cont9u$ high] 9 ! said ,pores ?an 9 ! ,pi?4 ,yet s9ce ?is also1 z well z t 9 ! ,pi? w h its t]m2 ! ,sap1 al?\gh got ?us f>1 w\ld yet at la/ be /agnant1 or at lea/ its asc5t be v sp>+1 sl[ & feeble1 if n "s way or o!r re-in=c$4 ,:]e=e1 z ! ,sap mov+ by ! bread? ( ! ,pi?1 presse? !nce into ! ,pores ( ! ,lign\s ,body2 s hav+ well fill'd ^!1 is 9 "p by ! same ,collat]al motion disburs$ back into a yet high] ,region ( ! ,pi?4 ,by :i* p>tly1 & p>tly by t portion ( ! ,sap1 :i* 9 its p]p5dicul> asc5t 0 be=e lodg$ !re92 'tis ?us "h1 z 9 any inf]i\r place equally repleat4 ,:]eupon ! =ce & vig\r ( ! p]p5dicul> motion ( ! ,sap h]e9 w likewise be r5ew'd2 & s its ,collat]al motion also1 & s its pressure into ! ,pores ( ! ,lign\s ,body1 & consequ5tly its asc5t !re92 & s by a pressure f ^! into ! ,pi?1 & f ! ,pi? into ^! reciprocally c>ri$ on1 a mo/ ready & copi\s asc5t ( ! ,sap w be cont9u$ f ! bottom to ! top1 ?\gh ( ! highe/ ,trunk4 ,an ,app5dix4 ,( ,trunk-,roots & ,clasp]s4 ,! di/9ct ,p>ts :]e( ^! are con/itut$1 are ! same ) ^? ( ! ,trunk1 & b ! cont9uation ( !m4 ,trunk-,roots are ( two k9ds3 ,( ! "o1 are ^? t vegetate by a direct desc5t3 ,! place ( _! ,eruption is sometimes all along ! ,trunk2 z 9 ,m9t1 c4 ,sometimes only at its utmo/ po9t1 z 9 ! ,bramble4 ,! o!r sort are su* z nei!r asc5d nor desc5d1 b %oot =? at "r ,angles ) ! ,trunk2 :i* !re=e1 ?\gh z to _! ,(fice1 !y are true ,roots1 yet z to _! ,nature1 !y area ,middle ?+ betwixt a ,root & a ,trunk4 ,clasp]s1 ?\gh !y are b ( "o k9d1 yet _! nature is d\ble2 n a mean betwixt t ( ! ,root & t ( ! ,trunk1 b a comp\nd ( bo?2 z 9 _! ,circumvolutions1 :]e9 !y (t5 mutually asc5d & desc5d1 is se54 ,! use ( ^! ,p>ts may be obs]v$ z ! ,trunk m\nts1 or z x trails4 ,9 ! m\nt+ ( ! ,trunk1 !y are = support & supply3 ,= support1 we see ! ,clasp]s ( ,v9es2 ! ,bran*es :]e( be+ v long1 fragile & sl5d]1 unless by _! ,clasp]s !y 7 mutually conta9'd toge!r1 !y mu/ ne$s by _! own weight1 & t ( _! ,fruit1 undec5tly fall1 & be also liable to frequ5t break+4 ,s t ! :ole c>e is divid$ betwixt ! ,g>d5] & ,nature2 ! ,g>d5] ) 8 ,ligam5ts ( ,lea!r secures ! ma9 ,bran*es2 & ,nature ) ^! ( h] own f9d+1 secures ! less4 ,_! ,conv5i5cy to :i* end1 is se5 9 _! ,circumvolutions1 a motion n prop] to any o!r ,"p3 ,z also 9 _! t\ghness or /r5g?1 ?\gh mu* m sl5d] ?an ! ,bran*es :]eon !y are app5d5t4 ,= ,supply1 we see ! ,trunk-,roots ( ,ivy3 ,= m\nt+ v high1 & be+ ( a clos] ,con/itution ?an t ( a ,v9e1 ! ,sap c\ld n be suffici5tly suppli$ to ! upp] ,spr\ts1 unless ^! to ! ,"m-,root 7 joyntly assi/ant4 ,yet s]ve !y = support likewise2 :5ce !y %oot out1 n z 9 ,cresses1 ,brook-lime1 c4 reciprocally on ea* side1 b commonly all 9 "o2 t s !y may be fa/5$ at ! ne>e/ h&4 ,9 ! ,trail+ ( ! ,trunk1 !y s]ve = /abilim5t1 propagation & %ade4 ,= /abilim5t1 we see ! ,clasp]s ( ,cucumb]s3 ,= ! ,trunk & ,bran*es be+ long & fragile1 ! ,bru%es ( ! ,w9ds w\ld injuri\sly hoise !m to & fro1 to ! dammage bo? ( !mselves & _! t5d] ,fruit1 7 !y n by ^! ,ligam5ts br\ght to good ,association & ,settlem5t4 ,z = ?is end1 s = ,propagation1 we see ! ,trunk-,roots ( ,camomile4 ,:5ce we h ! reason ( ! common obs]vation1 t x gr[s bett] by be+ trod ^u3 ! ,m\ld1 :]e too laxe1 be+ ?us made to lie m conv5i5tly ab\t ! said ,trunk-,roots newly b$d$ !re92 & is t :i* we see also effect$ 9 ,r[l+ ( ,corn4 ,= bo? ^! ends1 we see ! ,trunk-,roots ( ,/rawb]ries2 z also = %ade2 = 9 t we see all ,/rawb]ries delight2 & by ! trail+ ( ! ,plant is well obta9'd3 ,s t z we are wont to tangle ! ,twigs ( ,trees toge!r to make an ,arb\r ,artificial2 ! same is "h done to make a ,natural "o2 z likewise by ! ,clasp]s ( ,cucumb]s3 ,= ! ,bran*es ( ! "o by ! ,l9k+ ( _! ,clasp]s1 & ( ! o!r by ! ,te!r+ ( _! ,trunk-,roots1 be+ c\*$ toge!r2 _! t5d] fruits ?us lie "u ! ,umbrage ( a ,b[] made ( _! own ,leaves4 ,,*ap4 ,,iv4 ,( ! ,g]m51 ,bran*1 & ,leaf4 ,! ,p>ts ( ! ,g]m5 & ,bran*1 are ! same ) ^? ( ! ,trunk2 ! same ,sk91 ,cortical & ,lign\s ,bodies1 ,ins]tm5t & ,pi?1 h]e9to propagat$1 & di/9ctly obs]vable h]e94 ,= ^u ,enquiry into ! ,orig9al ( a ,bran* or ,g]m51 x appe>s1 ,t x is n f ! ,sup]ficies ( ! ,trunk1 b s deep1 z to take ) ! ,cortical1 ! ,lign\s ,body into x self2 & t n only f its ,circumf]5ce1 b 7s z to take ! ,pi? 9 also7 f its ,inn] or ,c5tral p>ts4 ,div]s :]e( may commonly be se5 to %oot out into ! ,pi?2 f :i* ,%oots ! surr\nd+ & m sup]i\r ,g]m5s are orig9at$2 9 l mann] z ! ,lign\s ,body ( ! ,trunk is sometimes pr9cipally f ^? ,fibr\s ,%oots :i* run along ! ,pi? 9 ! ,root4 ,! mann] :]e9 usually ! ,g]m5 & ,bran* are fram'd1 is briefly ?us3 ,! ,sap 7z is said1 ,*ap4 #c47 m\nt+ 9 ! ,trunk1 w n only by its l5g?1 b by its bread? also1 ?r\gh ! ,ins]tions p>tly move4 ,yet1 its ,p>ticles be+ n all alike qualifi$1 9 diff]5t degrees3 ,"s are m gross & sluggi%2 ( :i* we h ! =mation ( a ,circle ( ,wood only2 or ( an ,annual ,r+3 ,o!rs are m brisk2 & by ^! we h ! ,g]m5 propagat$4 ,= by ! vig\r ( _! own motion f ! ,c5t]1 !y impress an equal t5d5cy on "s ( ! inn] p>ts ( ! ,lign\s ,body next adjac5t to ! ,pi?1 to move ) !m4 ,& s9ce ! ,lign\s ,body is n entire1 b frequ5tly disp>t$2 ?r\gh ^! disp>tm5ts1 ! said int]i\r ,p>ts1 ^u _! ,nutrition1 actually %oot2 n only t[>ds ! ,circumf]5ce1 s z to make "p ( a ,r+1 b ev5 beyond x1 9 ord] to ! production ( a ,g]m54 ,& ! ,lign\s ,body ?us mov+1 & c>ry+ ! ,cortical along ) x2 !y bo? make a =ce ^u ! ,sk93 ,yet _! motion be+ mo/ ev5 & gradual1 t =ce is su* likewise2 n to cause ! lea/ brea* ( its p>ts1 b g5tly to c>ry x on ) !mselves2 & s p>tly by ! ext5sion ( its already exi/5t p>ts1 z ( ^? ( ,gold 9 draw+ ( ,guild$ ,wy]2 & p>tly by ! accretion ( new ones1 z 9 ! enl>g+ ( a ,bubble above ! ,surface ( ! ,wat]1 x is ext5d$ ) !m to _! utmo/ gr[?4 ,9 :i* gr[?1 ! ,g]m5 be+ prolong$1 & s display+ its sev]al p>ts1 z :5 a ,prospective or ,telescope is drawn out1 ?us becomes a ,bran*4 ,! same way z ! propagation ( ! ,p>ts ( a ,g]m5 is contriv'd is its due nutrition also3 ,= be+ orig9at$ f ! inn] "p ( ! ,lign\s ,body1 'tis n\ri%$ ) ! be/ f]m5t$ ,sap 9 ! ,trunk1 sc4 t next adjac5t to x 9 ! ,pi?4 ,besides1 s9ce all its ,p>ts1 ^u _! %oot+ =?1 div>icate f _! p]p5dicul>1 to a cross ,l9e1 z ^! & ! o!r gr[ & ?rive toge!r1 b9d & ?rong ea* o!r into a ,knot2 ?r\gh :i* ,knot ! ,sap be+ /ra9'd1 'tis ?us 9 due mod]ation purity deliv]$ up into ! ,bran*4 ,& = ,knots1 !y are s necess>y1 z to be se5 n only :]e collat]al ,bran*es put =?2 b 9 su* ,plants also z %oot up 9 "o s+le ,trunk2 z 9 ,corn2 :]e91 z !y make = ! /r5g? ( ! ,trunk2 s by s _m p]colations z !y are ,knots1 = ! transmission ( ! ,sap m & m ref9$ t[>ds ! ,e>4 ,s t ! two g5]al uses ( ,knots are = firm] /&+1 & f9] gr[?4 ,la/ly1 z ! due ,=mation & ,nutrition ( ! ,g]m5 are provid$ =1 s is its security also2 :i* bo? 9 its position ^u ! ,trunk1 & t ( its ,p>ts among !mselves may be obs]v$4 ,! position ( its ,p>ts %all be consid]$ 9 speak+ ( ! ,leaf4 ,z to its /&+ 9 ! trunk1 'tis alwayes betwixt ! trunk or ,eld] ,bran*1 & ! ,basis ( ! ,/alk ( ! ,leaf2 :]eby x is n only gu>d$ f ! ,injuries ( any cont+5t ,viol5ce1 b also f ! m pi]c+ assaults ( ! ,cold1 s long till 9 "t 'tis gr[n1 z l>g]1 s m h>dy4 ,! mann] & uses ( ! position ( e ,g]m51 consid]$ z aft] x becomes a ,bran*1 ha? already be5 by ! ,+5i\s ,mr4 ,%>rock v well obs]v$2 to :om ,i ref]4 ,^u ! prolongation ( ! ,g]m5 into a ,bran*1 its ,leaves are ?us display'd4 ,! ,p>ts :]e( are sub/antially ! same ) ^? ( a ,bran*3 ,= ! ,sk9 ( ! ,leaf is only ! ampliation ( t ( ! ,bran*2 be+ p>tly by ! accretion ( new1 p>tly ! ext5tion ( its already exi/5t p>ts 7dilat$ z 9 mak+ ( ,leaf-,gold7 into its pres5t bread?4 ,! ,fibres or ,n]ves disp]s$ ?r\gh ! ,leaf1 are only ! ,ramifications ( ! ,bran*'s ,wood1 or ,lign\s ,body4 ,! ,p>5*yma ( ! ,leaf :i* lies betwixt ! ,n]ves1 & z 9 ,g5tlewom5s ,ne$le-works1 fills all up1 is no?+ else b ! cont9uations ( ! ,cortical ,body1 or inn] "p ( ! ,b>que f ! ,bran* into x self1 z 9 mo/ ,plants ) a fat ,leaf1 may easily be se54 ,! ,fibres ( ! ,leaf nei!r %oot out ( ! ,bran* nor ,trunk1 nor /& 9 ! ,/alk1 9 an ev5 ,l9e2 b alwayes 9 ei!r an ,angul> or ,circul> po/ure1 & usually mak+ ei!r a ,triangle1 or a ,semi-,circle1 or ,cord ( a ,circle2 z 9 ,cycory1 ,endive1 ,cabbage1 c4 may be obs]v$3 ,& if ! ,leaf h b "o ma9 ,n]ve1 t also is po/ur'd 9 a ,circul> or ,lun> ,figure2 z 9 ,m9t & o!rs4 ,! usual numb] ( ^! ,n]ves or ,fibres is #c1 #e1 or #g4 ,see ! ,figures f #bj1 to #bi4 ,! reason ( ! said ,positions ( ! ,fibres 9 ! ,/alk ( ! ,leaf1 is = its m erect gr[?1 & great] /r5g?2 :i*1 7 ! position ( ! said ,fibres 9 an ev5 ,l9e1 & s ! ,/alk x self1 z well z ! ,leaf flat1 mu/ ne$s h be5 defective2 z f :at we h said ( ! ,circumf]5tial po/ure ( ! ,lign\s ,body 9 ! ,trunk1 we may bett] conceive4 ,z likewise = ! security ( its ,sap3 ,= by ?is means x is1 t ! sev]al ,fibres1 & especially ! ma9 or middle ,fibre ( ! ,leaf1 toge!r ) a consid]able "p ( ! ,cortical ,body1 are s dispos$ (1 z to jut out1 n f its upp]1 b its back1 or ne!r pla94 ,:5ce ! :ole ,leaf1 recl9+ backw>d1 becomes a ,canopy to !m1 def5d+ !m f ^? ,injuries :i* f cold] ,bla/s1 or an hott] ,sun1 !y might o!rwise su/a94 ,s t by a mutual b5efit1 z ^! give suck to all ! ,leaf1 s t aga9 protection to ^!4 ,^! ,fibres are likewise ! imm$iate visible ,cause ( ! %ape ( ! ,leaf3 ,= if ! ne!rmo/ ,fibre or ,fibres 9 ! ,/alk be 9 proportion great]1 ! ,leaf is long1 z 9 ,endive1 ,cycory1 & o!rs3 ,if all ( a m equal size1 x spreads r\nd]1 z 9 ,ivy1 ,doves-foot1 ,colts foot1 c4 ,& al?\gh a ,dock-,leaf be v long1 ^: ,fibres not)/&+1 z !y /& high] 9 ! ,/alk1 are dispos$ into a ,circle all ( an equal size2 yet h]e9 a peculi> fibre1 /&+ 9 ! ,c5t] betwixt ! re/1 & runn+ ?r\gh ! l5g? ( ! ,leaf1 may be obs]v$4 ,9 correspond5ce also to ! size & %ape ( ^! ,fibres1 is ! ,leaf flat3 ,9 t ei!r !y are v small1 or if l>g]1 yet !y nev] make an entire ,circle or ,r+2 b ei!r half ( "o1 z 9 ,borage1 or at mo/ ?ree p>ts ( "o1 z 9 ,mull51 may be se54 ,= if ei!r !y 7 s big1 z to conta92 or s entire1 z p]fectly to include a ,pi?1 ! ,en]gy ( ! ,sap 9 t ,pi?1 w\ld cause ! said ,lign\s ,r+ to %oot =? on e side1 z x do? 9 ! ,root or ,trunk3 ,b ! said ,fibres be+ n figur'd into an entire ,r+1 b s z to be op52 on t h& !re=e :]e op51 !y _c %oot any ?+ directly f !mselves1 because !re !y h no?+ to %oot2 & ! ,sap hav+ also a free v5t ?r\gh ! said op5+1 aga9/ t "p !re=e :i* is !reunto opposite1 x c h no =ce2 & s nei!r w !y %oot =? on t h&2 & s w !y consequ5tly t way only :i* ! =ce ( ! ,sap directs1 :i* is only on ! "r & left4 ,! sev]al ,fibres 9 ! ,/alk1 are all inosculat$ 9 ! ,leaf1 ) v _m ,sub-divisions2 accord+ z ^! ,fibres are inosculat$ ne>1 or at1 or %oot directly to ! edge ( ! ,leaf1 is x ev5 or scallop'd4 ,:]e ^! ,inosculations are n made1 !re we h no ,leaves1 b only a company ( ,ramulets1 z 9 ,f5nel4 ,! ,=mations & ,f\ld+s ( ,leaves h "o ,date1 or are ! contempor>y works ( ,nature2 ea* ,leaf obta9+ its di/9ct %ape1 & prop] po/ure toge!r2 bo? be+ p]fect1 n only 9 ! out]1 b ,c5tral & m9ute/ ,leaves1 :i* sometimes are five hundr$ times small] ?an ! out]2 bo? :i* 9 ! ,cauti\s op5+ ( a ,g]m5 may be se54 ,nor is !re great] ,art 9 ! ,=ms1 ?an 9 ! ,f\lds or ,po/ures ( ,leaves2 bo? answ]ably v>y+1 z ?is or t way !y may be mo/ agreeable4 ,( ! ,qu9cuncial po/ure1 s amply in/anc'd 9 by ! ,le>n$ ,dr4 ,br[n1 ,i %all omit to speak4 ,o!rs !re are1 :i* ?\gh n all s univ]sal1 yet equally necess>y :]e !y are2 giv+ two g5]al advantages to ! ,leaves1 ,elegancy & ,security1 sc4 9 tak+ up1 s f> z _! ,=ms w be>1 ! lea/ room2 & 9 be+ s conv5i5tly c\*'d1 z to be capable ( receiv+ protection f o!r p>ts1 or ( giv+ x to "o ano!r2 z = in/ance1 ,fir/1 ,!re is ! ,pla9-,lap1 :]e ! ,leaves are all laid some:at convexly "o ov] ano!r1 b n plait$2 be+ to ! l5g?y1 bread? & numb] ( ,leaves mo/ agreeable2 z 9 ! ,buds ( ,pe>-tree1 ,plum-tree1 c4 ,b :]e ! ,leaves are n ?ick set1 z to /& 9 ! ,pla9-lap1 !re we h ! ,plicature2 z 9 ,rose-tree1 ,/rawb]ry1 ,c9quefoyl1 ,burnet1 c4 ,= ! ,leaves be+ "h plait$1 & s ly+ 9 half _! bread?1 & div]s ( !m ?us also collat]ally set toge!r1 ! ?ickness ( !m all1 & half _! bread?1 are mu* alike dim5sions2 by :i* !y /& m secure )9 !mselves1 & 9 bett] consort ) o!r ,g]m5-,gr[?s 9 ! same ,truss4 ,if ! ,leaves be mu* ind5t$ or jagg'd1 n[ we h ! same ,duplicature2 :]e !re are div]s ,plaits 9 ! same ,leaf1 or ,labels ( a ,leaf1 b 9 di/9ct ,sets1 a less] "u a great]2 z 9 ,tansey1 c4 ,:5 ! ,leaves /& n collat]ally1 b s+le1 & t !y are moreov] v broad2 !n we h ! ,multiplicature2 z 9 ,gooseb]ries1 ,mall[s1 c4 ! ,plaits be+ n only div]s 9 ! same ,leaf1 b ( ! same set cont9uant1 & s ea* ,leaf ga!r'd up 9 five1 sev51 or m ,f\lds1 9 ! same mann] z our ,g5tlewom5s ,fans3 ,:]e ei!r ! ?ickness ( ! ,leaf w n p]mit a flat lap1 or ! fewness ( _! numb]1 or ! smallness ( _! ,fibres1 w all[ ! ,r[l1 !re ?is may be obs]v$2 :i* is sometimes s+le1 z 9 ,be>s-,e>s2 sometimes d\ble1 ! two ,r[ls beg9n+ at ea* edge ( ! ,leaf1 & meet+ 9 ! middle4 ,:i* aga91 is ei!r ! ,=e-,r[l1 or ! ,back-,r[l4 ,if ! ,leaf be design'd to gr[ long1 n[ we h ! ,back-,r[l1 z 9 ,docks1 ,primroses1 c4 ,= ! ma9 ,fibres1 & t ) a consid]able "p ( ! ,cortical ,body /&+ prom95t f ! ,back-pla9 ( ! ,leaf1 !y ?us /& securely c\*'d up betwixt ! two ,r[ls2 on ^: security ! gr[? ( ! ,leaf 9 l5g? dep5ds4 ,b ,be>s-,e>s1 ,violets1 c4 ^u contr>y respects1 are r[l$ up inw>ds4 ,la/ly1 !re is ! ,tre-,r[l1 z 9 ,f]n2 ! ,labels :]e(1 ?\gh all r[l$ up to ! ma9 ,/em1 yet c\ld n /& s firm & secure f ! ,injuries ei!r ( ! ,gr\nd or ,wea!r1 unless to ! ,r[ls 9 bread?1 t by ! l5g? 7 sup]-induc'd2 ! ,/alk or ma9 ,/em giv+ ! same protection "h1 :i* 9 o!r ,plants by ! ,leaves1 or "s p>ticul> ,mantl+1 is contriv'd4 ,= accord+ to ! ,=m & ,f\ld+ ( e ,leaf or ,g]m51 is its protection ord]'d2 ab\t six wayes :]e( may be obs]v'd2 sc4 by ,leaves1 ,surfoyles1 ,int]foyles1 ,/alks1 ,hoods & ,mantl+s4 ,to add to :at we h above giv51 "o or two ,in/ances4 ,e ,bud1 besides its prop] ,leaves1 is cov]$ ) div]s ,leafy ,pannicles or ,surfoyls2 :i*1 :at ! ,leaves are to "o ano!r1 are t to !m all3 ,= n op5+ except gradually1 !y admit n ! ,wea!r1 ,wet1 ,sun or ,ayr1 to approa* ! ,leaves1 except by degrees respond5t1 & z !y are leisurely inur'd to be> !m4 ,sometimes1 besides ,surfoyls1 !re are also _m ,int]foyls set betwixt ! ,leaves1 f ! ,circumf]5ce to ! ,c5t] ( ! ,bud2 z 9 ! ,hasel3 ,= ! ,fibres ( ^! ,leaves /&+ out s f> f a pla9 surface2 !y w\ld1 if n ?us %elt]'d1 lie too mu* expos'd & nak$ to ! ,sev]ities ( ! ,wea!r4 ,:]e none ( all ! ,protections above-nam$1 are conv5i5t1 !re ! ,membranes ( ! ,leaves by cont9uation 9 _! fir/ =m+ 7toge!r ) "s ,fibres ( ! ,lign\s ,body7 are drawn out into s _m ,mantles or ,ve9s2 z 9 ,docks1 ,snakewe$1 c4 ,= ! ,leaves "h be+ b few1 yet ea* ,leaf & its ,/alk be+ bo? exce$+ long1 at ! bottom :]e( ! next foll[+ ,leaf /ill spr+s up2 ! =m & po/ure ( all is su*1 z sup]s$es all ! o!r k9ds ( protection1 & s ea* ,leaf ap>t is provid$ ) a ,veil to x self4 ,! ,uses ( ! ,leaves1 ,i mean 9 respect ( _! s]vice to ! ,plant x self1 are ^!2 fir/1 = ,protection1 :i*1 besides :at !y give to "o ano!r1 !y af=d also to ! ,fl[] & ,fruit3 ,to ! ,fl[] 9 _! ,f\lds2 t be+1 = ! mo/ "p1 born & u%]'d into ! op5 ,ayr by ! ,leaves4 ,to ! ,fruit1 :5 aft]w>ds !y are display'd1 z 9 ,/rawb]ries1 ,grapes1 ,rasps1 ,mulb]ries1 c4 ,on :i*1 & ! l1 %\ld ! ,sun-,beams imm$iately /rike1 especially :ile !y are "y1 !y w\ld q %rivel !m up2 b be+ by ! ,leaves scre5$ (f1 !y impress ! circumjac5t ,ayr s f> only z g5tly to w>m ! said ,fruits1 & s to promote _! ,f]m5tation & ,gr[?4 ,& accord+ly we see1 t ! ,leaves above-nam$ are exce$+ l>ge 9 proportion to ! ,fruits3 :]eas 9 ,pe>-trees1 ,apple-trees1 c4 ! ,fruit be+ ( a solid] ,p>5*yma1 & s n ne$+ ! l protection1 are usually equal )1 & (t5 wid] 9 ,diamet] ?an ! ,leaves4 ,ano!r use is = ,augm5tation2 or1 ! capacity = ! due spread+ & ampliation ( a ,tree or ,plant1 are its ,leaves3 ,= ! ,lign\s ,body be+ divid$ into small ,fibres1 & ^! runn+ all along _! lax & spongie ,p>5*yma2 !y are ?us a ,body fit = ! imbibition ( ,sap & easie gr[?4 ,n[ ! ,sap hav+ a free reception into ! ,leaves1 x /ill gives way to ! next succe$+ 9 ! ,bran*es & ,trunk1 & ! voyd+ ( ! ,sap 9 ^!1 = ! m\nt+ ( t 9 ! ,root1 & +ress ( t 9 ! ,m\ld4 ,b 7 !re no ,leaves to make a free reception ( ,sap1 x mu/ ne$s be /agnant 9 all ! p>ts to ! ,root1 & s ! ,root be+ clogg'd1 its f]m5t+ & o!r ,(fices w be voyd$1 & s ! due gr[? ( ! :ole4 ,z 9 ! motion ( a ,wat*1 al?\gh ! orig9al t]m !re( be ! ,spr+1 yet ! capacity = its cont9uance 9 a due measure ?r\gh\t all ! ,:eels1 is ! free & easie motion ( ! ,ballance4 ,la/ly1 ,z ! ,leaves subs]ve ! m copi\s advancem5t1 s ! high] purity ( ! ,sap3 ,= ?is be+ well f]m5t$ bo? 9 ! ,root1 & 9 its ,asc5t ?r\gh ! ,trunk1 & s its ,p>ts prep>'d to a f>!r sep>ation2 ! gross] ones are /ill deposit$ into ! ,leaves2 ! m elaborate & ess5tial only ?us suppli$ to ! ,fl[]1 ,fruit & ,se$1 z _! conv5i5t ,alim5t4 ,:5ce x is1 t :]e ! ,fl[]s are _m & l>ge1 into :i* ! m odor\s ,p>ticles are copi\sly receiv'd1 ! gre5 ,leaves h little or no smell2 z ^? ( ,rose-tree1 ,c>nations1 ,fr5*-,m>igold1 ,wood-b9d1 ,tulips2 c4 ,b on ! contr>y1 :]e ! ,fl[]s are none or small1 ! gre5 ,leaves !mselves are likewise ( a /rong sav\r2 z ^? ( ,wormwood1 ,tansie1 ,baum1 ,m9t1 ,rue1 ,g]anium ,mos*atum1 ,angelica1 & o!rs4 ,an ,app5dix4 ,( ,?orns1 ,hairs & ,globulets4 ,?orns are ( two k9ds1 ,lign\s & ,cortical4 ,( ! fir/ are su* z ^? ( ! ,haw?orn1 & are con/itut$ ( all ! same sub/antial ,p>ts :]e( ! ,g]m5 x self1 & 9 a l proportion3 :i* also 9 _! ,infancy are set ) ! resemblances ( div]s m9ute ,leaves4 ,9 aff9ity ) ^! are ! ,sp9ets or ,?orny ,prickles ^u ! ,v]ges & ,tops ( div]s ,leaves1 z ( ,b>b]ry1 ,holly1 ,?i/le1 ,furze1 & o!rs2 all :i* ,i ?9k are ! filam5t\s extremities ( ! ,lign\s ,body %ea!d 9 ! ,sk94 ,cortical ,?orns are su* z ^? ( ! ,rasb]ry ,bu%1 be+ n1 unless 9 a mo/ extraord9>y small proportion propagat$ f ! ,lign\s ,body1 b almo/ :olly f ! ,cortical & ,sk91 or f ! ,b>que4 ,! gr[? ( ?is ,?orn may f>!r argue :at 9 ! ,second ,*apt] we suppos$2 sc4 ,t z ! prop] t5d5cy ( ! ,lign\s ,body1 is to asc5d1 s ( ! ,cortical to desc5d4 ,= z ! ,lign\s ,?orn1 l o!r ,p>ts ^u ! ,trunk1 9 its gr[? asc5ds2 ?is be+ almo/ :olly ,cortical1 po9te? d[nw>d4 ,! use ( ,?orns ! v ,+5i\s ,mr4 ,%>rock obs]v$4 ,^u ! ,leaves ( div]s ,plants two ,productions %ew !mselves1 sc4 ,hairs & ,globulets4 ,( ,hairs1 only "o k9d is tak5 notice (1 al?\gh !y are v>i\s4 ,ord9>ily !y are pla92 :i* :5 f9e & ?ick set1 z on mo/ ,hairy ,buds2 or f9e & long1 z on ^? ( ! ,v9e1 we call !m ,d[n4 ,b sometimes !y are n pla91 b bran*$ out1 f ! bottom to ! top1 reciprocally on e side1 9 "s resemblance to a ,/ags-,horn2 z 9 ,mull54 ,& sometimes !y are ,a/ral1 z ^u ,lav5d]1 & "s o!r ,leaves1 & especially ^? ( ,wild ,olive2 :]e9 e ,hair ris+ 9 "o r\nd entire ,basis a little way above ! ,surface ( ! ,leaf1 is !n disp>t$4 ,/>-l1 into sev]al1 f\r1 five or six po9ts1 all /&+ at "r ,angles ) ! said p]p5dicul> ,basis4 ,! ,uses ( ,hairs are = ,di/9ction & ,protection4 ,t ( ,di/9ction is b second>y1 ! ,leaves be+ gr[n to a consid]able size4 ,t ( ,protection is ! prime1 = :i* !y 7 orig9ally =m'd toge!r ) ! ,leaves !mselves1 & ^: s]vice !y enjoy 9 _! ,infant-e/ate3 ,= ! ,hairs be+ !n 9 =m ( a ,d[n1 alwayes v ?ick set1 ?us give t protection to ! ,leaves1 :i* _! exce$+ t5d]ness !n requires2 s t !y seem to be ve/$ ) a ,coat ( ,frieze1 or to be kept w>m1 l "y & da9ty ,*ick5s1 9 ,wooll4 ,globulets are se5 ^u ,ora*1 bo? ,g>d5 & wild2 & yet m pla9ly on ,m]cury or ,bonus ,h5ricus4 ,9 ^!1 gr[+ almo/ ^u ! :ole ,plant1 & be+ v l>ge1 !y are by all tak5 notice (4 ,b /rict ,obs]vation discov]s1 t ^! ,globulets are ! natural & con/ant ,(f-spr+ ( v _m o!r ,plants4 ,bo? ^! ,globulets1 & likewise ! div]sity ( ,hairs1 ,i f9d ! ,le>n$ ,mr4 ,hook ha? already obs]v$4 ,!y are ( two k9ds2 ,transp>5t1 z ^u ! ,leaves ( ,hysop1 ,m9t1 ,baume1 & _m m3 ,:ite1 z ^u ^? ( ,g]m&]1 ,sage1 & o!rs4 ,all :i*1 ?\gh ! nak$ ,eye w discov]1 yet by ! help ( ,glasses we may obs]ve mo/ di/9ctly4 ,! use ( ^! we suppose ! same ) ^? ( ! ,fl[]1 :]e( we %all speak4 ,,*ap4 ,v4 ,( ! ,fl[]4 ,we next proce$ to ! ,fl[]4 ,! g5]al ,p>ts :]e( are mo/ commonly ?ree2 sc4 ! ,empalem5t1 ! ,foliation1 & ! ,attire4 ,! ,empalem5t1 :e!r ( "o or m pieces1 ,i call t :i* is ! utmo/ "p ( ! ,fl[]1 encompass+ ! o!r two4 ',tis comp\nd$ ( ! ?ree g5]al ,p>ts1 ! ,sk91 ! ,cortical & ,lign\s ,bodies2 ea* ,empal] 7:]e !re are div]s7 be+ z ano!r little ,leaf2 z 9 ^? ( a ,qu9ce-,fl[]1 z (t z !y happ5 to be ov]gr[n1 is well se54 ,z likewise 9 ! ,primrose1 ) ! gre5 ,fl[]1 commonly s call'd1 ?\gh by a mi/ake2 = t :i* seems to be ! ,fl[]1 is only ! m fl\ri%+ ,empalem5t1 ! ,fl[] x self be+ :ite2 b ! cont9uation ( all ! ?ree a=esaid ,p>ts into ea* ,empal]1 is discov]able1 ,i ?9k1 no :]e bett] ?an 9 an ,arti*oke1 :i* is a true ,fl[]1 & ^: ,empal]s are ( t amplitude1 z fairly to %ew !m all3 ,z also1 t ! ,orig9al ( ! ,sk9 ( ea* ,empal] is n di/9ct f t ( ! re/2 b to be all "o piece1 laid 9 s _m ,plaits or ,duplicatures z !re are ,empal]s1 f ! out]mo/ to ! inn] & mo/ c5tral ones4 ,! ,design ( ! ,empalem5t1 is to be security & ,b&s to ! o!r two ,p>ts ( ! ,fl[]3 ,to be _! security be=e its op5+1 by int]cept+ all extremities ( ,wea!r3 ,aft]w>ds to be _! ,b&s1 & firmly to conta9 all _! ,p>ts 9 _! due & mo/ decor\s po/ure2 s t a ,fl[] )\t its ,empalem5t1 w\ld hang z unc\? & taudry z a ,lady )\t h] ,bodies4 ,h5ce we h ! reason :y x is v>i\s1 & sometimes want+4 ,"s ,fl[]s h none1 z ,tulips2 = hav+ a fat & firm ,leaf1 & ea* ,leaf likewise /&+ on a broad & /rong ,basis1 !y are ?us suffici5t to !mselves4 ,c>nations1 on ! contr>y1 h n only an ,empalem5t1 b t 7= m firmitude7 ( "o piece3 ,= o!rwise1 ! foot ( ea* ,leaf be+ v long & sl5d]1 mo/ ( !m w\ld be apt to break out ( compass2 yet is ! top ( ! ,impalem5t ind5t$ also2 t ! ,ind5tm5ts1 by be+ lapp'd ov] ! ,leaves be=e _! expansion1 may !n protect !m2 & by be+ spr$ "u !m aft]w>ds1 may bett] %\ld] & prop !m up4 ,& if ! feet ( ! ,leaves be bo? long & v t5d] too1 "h ! ,empalem5t is num]\s1 ?\gh consi/+ ( sev]al pieces2 yet ^? 9 div]s ,r\nds1 & all ) a c\nt]*angeable respect to ea* o!r 7:i* also ! ,le>n$ ,dr4 ,br[n obs]ves7 z 9 all ,knapwe$s1 & o!r ,fl[]s2 :]eby1 h[ commodi\s !y are = bo? ! a=esaid ends1 may easily be conceiv'd2 & well en\gh exemplifi$ by ! ,scales ( ,fi%es1 :]eunto1 z to _! position1 !y h n an unapt resemblance4 ,! ,foliation also1 is ( ! same sub/antial nature ) ! gre5 ,leaf2 ! ,membrane1 ,pulp1 & ,fibres :]e(1 be+1 z !re1 s "h1 b ! cont9uation ( ! ,sk91 ! ,cortical & ,lign\s ,bodies4 ,! ,f\lds ( ! ,fl[] or ,foliation are v>i\s1 z ^? ( ! gre5 ,leaf2 b "s ( !m diff]5t4 ,! mo/ g5]al are1 ,fir/1 ,! ,pla9 ,c\*1 z 9 ,roses1 & _m o!r d\ble ,fl[]s4 !n ! ,concave ,c\* z 9 ,blatt>ia flore albo4 ,next ! ,plait1 z 9 "s ( ! ,leaves ( ,pease-,blooms1 9 ! ,fl[]s ( ,cori&]1 c4 :i* is ei!r s+le1 z 9 ^? nam'd2 or d\ble1 z 9 ,blew-,bottle1 ,jacea1 & m ( t rank4 ,next1 ! ,c\* & ,plait toge!r 9 ! same ,fl[]1 z 9 ,m>igolds1 ,daisies1 & all o!rs ( an agree+ =m3 :]e ! fir/ app>5t ,f\ld or ,compo/ure ( ! ,leaves is 9 ,c\*2 b ! ,leaves be+ erect1 ea* likewise may be se5 to lie 9 a d\ble ,plait )9 x self4 ,!n ! ,r[l1 z 9 ! ,fl[]s ( ,ladies-,b[]1 ! broad top ( ea* ,leaf be+ by a d\ble ,r[l f\ld$ up inw>dly4 ,next1 ! ,spire1 :i* x ! beg9n+ ( a ,r[l2 & may be se5 9 ! ,fl[]s ( ,mall[s1 & o!rs4 ,la/ly1 ! ,plait & ,spire toge!r1 :]e ! "p analog\s to ! ,foliation1 is ( "o piece1 ! ,plaits be+ "h laid1 & s c>ri$ on by ,spiral ,l9es to ! top ( ! ,fl[]1 z is 9 div]s1 & ,i ?9k 9 ,convolvulus ,doronici folio m elegantly se54 ,! reason ( all :i* v>ieties1 a comp>ative consid]ation ( ! sev]al p>ts ( ! ,fl[] may sugge/4 ,ile only m5tion1 t no ,fl[] t ,i f9d1 ha? a ,back-,r[l1 z ha? ! gre5 ,leaf1 = two ,reasons2 because its ,leaves h n _! ,fibres /&+ out mu* on _! backside1 z ! gre5 ,leaves h2 & because ( its ,attire1 :i* x ev] embosomes1 & _c s well d x by a ,back-,r[l4 ,! usual ,protections ( ,fl[]s by ! ,prec$5ts are express'd1 sc4 ,gre5 ,leaves & ,empalem5ts4 ,"s h ano!r m peculi>1 t is a d\ble ,vail2 z ! ,spr+-,crocus4 ,= hav+ no ,empalem5t1 & />t+ up e>ly out ( ! ,m\ld1 ev5 be=e its ,gre5 ,leaves1 & t ^u ! fir/ op5+ ( ! ,spr+2 le/ x %\ld ?us be q />v$1 'tis born swa?'d up 9 a d\ble ,blanket1 or ) a pair ( ,%eets ^u its ,back4 ,! ,leaves ( div]s ,fl[]s at _! ,basis h an hairy ,tuft2 by :i* ,tufts ! ,concave ( ! ,empalem5t is fill'd up2 t1 be+ v *oice & t5d]1 !y may ?us be kept 9 a g5tle & con/ant w>m?1 z mo/ conv5i5t = !m4 ,! ,leaves ( ! ,fl[]1 ?\gh !y are n hairy all ov]1 yet 9 "s p>ticul> p>ts !y are (t5 set ) a f9e ,d[ny ,velvet2 t1 be+ by _! %ape & po/ure 9 ^? p>ts contigu\s to _! delicate & t5d] ,attire1 !y may ?us give x a m s(tly & w>m] t\*4 ,?us 9 ! ,fl[] ( ,ladies ,b[]1 ^? p>ts ( its ,leaves :i* r[l inw>d1 & lie contigu\s to ! ,attire1 are ,d[ny2 :]eas ! o!r p>ts are pla9 & smoo?3 ,s ! ,fl[]s ( ,pease1 ,spani% ,broom1 ,toad-,flax1 & _m o!rs1 :]e contigu\s to _! ,attires1 are deck'd ) ! l ,hairy ,velvet4 ,z ^u ! ,gre5 ,leaves1 s ^u ! ,fl[]s are ,globulets sometimes se52 z ^u ! backside ( t ( ,enula4 ,on none m pla9ly ?an t k9d ( ,blatt>ia ) ! :ite ,fl[]2 :]e !y are all transp>5t1 & gr[+ bo? on ! ,/alk & ,leaves ( ! ,fl[]1 ea* %ew+ likewise its ,p$uncle :]eon x is erect$4 ,! use ( ! ,fl[]1 or ! ,foliation :]e( we n[ speak1 7t is1 z to its private s]vice7 is = ! protection ( ! ,attire2 ?is1 z its "u1 & ! ,empalem5t z its upp] ,g>m5ts2 z likewise ( ! ,fruit3 ,! necessity ( :i* ,s]vice1 9 "s ,cases1 by ! diff]5t situation ( ! ,fl[] & ,fruit1 ) respect to ea* o!r1 is evid5t2 ,apples1 ,pe>s1 & sev]al o!r ,fruits1 /&+ beh9d or "u ! ,fl[]2 b ,*]ries1 ,apricots1 & div]s o!rs1 )9 x2 = ^!1 be+ ( a v t5d] & pulp\s ,body1 & )al putt+ =? ) ! cold] "p ( ! ,spr+1 c\ld n wea!r x out aga9/ ! ,v>iations & ,extremities ( ! ,air1 7z ^? ( a m solid ,p>5*yma c7 except lodg$ up )9 _! ,fl[]s4 ,& z ! ,fl[] is s]viceable to ! safety ( ! ,fruit1 s is x to its gr[?2 sc4 9 its ,infancy1 or ,embryo-e/ate2 = :i* purpose1 z !re is a ,fl[]1 s t ,fl[] is great] or less1 accord+ z ! nature ( ! ,fruit to :i* x belongs1 & ! pl5ty ( ! ,sap by :i* ! ,fruit is f$1 do? require4 ,?us1 :]e ! "y ,fruit is ( a solid] con/itution1 & ! asc5t ( ! ,sap less copi\s1 7 !re "h no ,fl[] to promote ! said asc5t !re( into ! ,fruit 79 ! mann] z is effect$ by ! ,gre5 ,leaves7 x mu/ ne$s p9e & die1 or prove less k9dly4 ,on ! contr>y1 %\ld ! ,fl[] be ov]-l>ge1 x w\ld n only promote ! asc5t ( ! ,sap up to ! ,fruit1 b be+ z yet ov]-proportionate to x1 w\ld likewise x self exhau/ ! same ,sap1 z fa/ z asc5d5t2 l a gre$y ,nurse1 t prep>es ! ,meat = h] ,*ild1 & !n eats x up h] self4 ,?us we see ,apples & ,pe>s ) a ,fl[] ( a mod]ate size1 l _! ,body2 ( a middle ,con/itution1 & _! ,sap ( a middle quantity3 ,b ,qu9ces1 be+ m solid1 besides t !y h z great a ,fl[]1 ! ,impal]s ( _! ,fl[] also ?rive s f> z to become h&som ,leaves1 cont9u+ also aft] ! ,fl[] is fall51 firm & v]d5t a great :ile2 s long till ! fruit be able to provide = x self4 ,on ! o!r h&1 ,plums be+ m t5d] & ,sappy ?an ,apples & ,pe>s1 besides t _! ,empal]s are mu* alike1 _! fl[] is less1 & ,gooseb]ries & ,currans1 :i* are /ill m ,pulpy1 & ! c\rse ( ! ,sap t[>ds !m m free1 h yet a fl[] f> less4 ,& ,grapes1 ^: ,sap is /ill ( quick] ,asc5t1 h sc>ce any fl[] at all2 only "s small resemblance !re(1 s]v+ j ^u ! sett+ ( ! fruit1 & no long]4 ,! ,attire ,i f9d to be ( two k9ds1 ,sem9ie & ,florie3 ,t :i* ,i call ,sem9ie1 is made up ( two g5]al p>ts1 ,*ives & ,semets1 "o ^u ea* ,*ive4 ,^! ,semets h ! appe>ance 7especially 9 _m fl[]s7 ( s _m little ,se$s2 b are q ano!r k9d ( ,body3 ,= ^u enquiry we f9d1 t ^! ,semets1 ?\gh !y seem to be solid1 & = "s "t aft] _! fir/ =mation1 are entire2 yet are !y really holl[2 & _! side1 or sides1 :i* 7 at fir/ entire1 at l5g? crack asund]3 ,& t moreov] ! ,concave ( ea* ,semet is n a me] vacuity1 b fill'd up ) a numb] ( m9ute ,p>ticles1 9 =m ( a ,p[d]2 :i*1 ?\gh common to all ,semets1 yet 9 "s1 & p>ticul>ly ^? ( a ,tulip1 be+ l>g]1 is m di/9ctly obs]vable4 ,^! ,semets are sometimes fa/n$ s1 z to /& erect above _! ,*ive1 z ^? ( ,l>ks-heel4 ,sometimes1 & ,i ?9k usually1 s z to hang a little d[n1 9 ! mann] & figure ( a ,kidney2 z 9 ,mall[s4 ,_! ,cleft or ,crack is sometimes s+le1 b = ! mo/ "p d\ble3 ,at ^! ,clefts x is t !y disburse _! ,p[d]s2 :i* z !y />t out1 & /& betwixt ! two ,lips ( ea* ,cleft1 h "s resemblance to ! common ,sculpture ( a ,pomegranate ) its ,se$s look+ out at ! ,clefts ( its ,r9d3 ,?is mu/ be obs]v'd :5 ! ,clefts are rec5tly made1 :i* usually is be=e ! expansion ( ! ,fl[]4 ,! ,p>ticles ( ^! ,p[d]s1 ?\gh l ^? ( ,meal or o!r ,du/1 !y appe> n easily to h any regul> %ape2 yet ^u /rict obs]vation1 especially ) ! assi/ance ( an indiff]5t ,glass1 x do? appe>1 t !y are no?+ else b a ,cong]ies ( s _m p]fect ,globes or ,globulets3 ,t :i* obscures !m2 is _! be+ s small4 ,9 ,dogs-,m]cury1 ,borage1 & v _m m ,plants1 !y are extreamly s4 ,9 ,mall[s1 & "s o!rs1 m fairly visible4 ,"s ( ^! ,p[d]s are yell[1 z 9 ,dogs-,m]cury1 ,goats-,rue1 c4 & "s ( o!r col\rs3 ,b mo/ ( !m ,i ?9k are :ite2 & ^? ( yell[ ,h5bane v elegant2 ! disburs'd ,p[d]s :]e(1 to ! nak$ eye1 are :ite z ,sn[2 b ea* ,globulet1 ?r\gh a ,glass1 transp>5t z ,cry/al2 :i* is n a fallacy f ! ,glass1 b :at we see 9 all transp>5t ,bodies :atsoev]1 ly+ 9 a ,p[d] or small ,p>ticles toge!r4 ,! ,florid ,attire1 is commonly kn[n by ! bl9d & rude ,"n ( ,?rums2 z 9 ! ,fl[]s ( ,m>igold1 ,tansie1 c4 ,h[ adequate its imposition is1 obs]vation w det]m9e3 ,= ! sev]al ,?rums or r ,suits1 :]e( ! ,attire is made up1 h[ev] else !y may diff] 9 v>i\s ,fl[]s1 9 ?is agree1 t !y are ev] consi/5t ( m ?an "o1 sometimes ( two1 & = ! mo/ "p ( ?ree pieces 7= :i* ,i call !m ,suits7 & ea* piece ( a diff]5t1 b agreeable & comely =m4 ,! out] "p ( e ,suit1 is its ,floret3 ^: ,body or ,tube is divid$ at ! top 7l t ( ! ,c[slip7 into div]s di/9ct ,leaves2 s t a ,floret is ! ,epitome ( a fl[]2 & is all ! fl[] t _m ,plants1 z ,mugwort1 ,tansie1 & o!rs1 h4 ,:at ! ,le>n$ ,dr4 ,br[n obs]ve? ( ! numb] ,five z to ! ,leaves ( ! fl[]1 is /ill m univ]sally hold+ 9 ^! ( ! ,floret4 ,^u ! ,expansion ( ! ,floret1 ! next "p ( ! ,suit is f )9 its ,tube br\ght to sight2 :i* we may 7) respect to t )9 x7 call ! ,%ea?3 ,= ?is also1 l ! ,floret1 is a concave ,body2 9 its %ape v well resembl+ ! ,fi/ul\s ,p\*es ( ,wake-,rob91 or ( ,dragon4 ,! ,%ea?1 aft] "s "t1 divid+ at ! top1 f )9 its ,concave1 ! ?ird & inn]mo/ "p ( ! suit1 sc4 ! ,blade advance? & displayes x self4 ,?is "p is n holl[1 z ! o!r two1 b solid2 yet at its po9t1 n orig9ally1 b aft] "s "t1 is ev]more divid$ into two halves4 ,^u ! division ( ! said ,po9t1 !re appe>s1 z ^u ! op5+ ( a ,semet2 a ,p[d] ( ,globulets1 :i* be=e lay enclos$ up )9 its ,clefts2 & are ( ! same nature ) ^? ( a ,semet1 ?\gh n s copi\s3 ,s t all fl[]s h _! ,p[d]s or ,globulets4 ,! :ole ,attire may 9 ,knapwe$1 ,blewbottle1 c4 be obs]v$4 ,! use ( ! ,attire1 h[ contemptibly soev] we may look ^u x1 is c]ta9ly great4 ,& ?\gh = our own use we value ! ,leaves ( ! ,fl[]1 or ! ,foliation1 mo/2 yet ( all ! ?ree ,p>ts1 ?is 9 "s respects is ! *oyce/1 z = ^: sake & s]vice ! o!r two are made4 ,! use h]e(1 z to ,ornam5t & ,di/9ction1 is unque/ionable1 b is n all4 ,z = ,di/9ction1 ?\gh by ! help ( ,glasses we may make x to ext5d f>2 yet 9 a passant view1 :i* is all we usually make1 we _c s well4 ,z = ,ornam5t1 & p>ticul>ly 9 ref]5ce to ! ,semets1 we may ask1 ,if = t me]ly ^! 7 meant1 !n :y %\ld !y be s made z to break op51 or to conta9 any ?+ )9 !m8 ,s9ce _! ,beauty w\ld be z good z if !y 7 n holl[1 & is bett] be=e !y crack & bur/ op51 ?an aft]w>ds4 ,a f>!r use h]e( !re=e we mu/ ackn[l$ge1 & may obs]ve2 & t is = food2 = ,ornam5t & ,di/9ction to u1 & = ,food to o!r ,animals4 ,i w n say1 b t x may s]ve ev5 to ^! = ,di/9ction too1 t !y may be able to "k "o ,plant f ano!r1 & 9 _! flight or progress settle :]e !y l be/2 & t !re=e ! v>ieties ( ^! small p>ts are _m1 & well obs]v$ by !m1 :i* we take no notice (3 ,yet ! f9d+ out ( ,food is b 9 ord] to enjoy x3 ,:i*1 t x is provid$ = a va/ numb] ( little ,animals 9 ! attires ( all ,fl[]s1 obs]vation p]swades u to believe4 ,= :y else are !y ev]more "h f\nd8 ,g f "o ,fl[] to ano!r1 great & small1 y %all meet ) none untak5 up ) ^! ,gue/s4 ,9 "s1 & p>ticul>ly ! ,sun-fl[]1 :]e ! p>ts ( ! ,attire1 & ! animals = :i* !y provide1 are l>g]1 ! matt] is m visible4 ,we mu/ n ?9k1 t ,god ,almighty ha? left any ( ! :ole ,family ( 8 ,creatures unprovid$ =2 b z ! ,great ,ma/]1 "s :]e or o!r c>ve? out to all2 & t = a great numb] ( ^! little ,folk1 ,he ha? /or$ up _! peculi> provisions 9 ! ,attires ( ,fl[]s2 ea* ,fl[] ?us becom+ _! ,lodg+ & _! ,d9+-,room1 bo? 9 "o4 ,:]e9 ! p>ticul> p>ts ( ! ,attire may be m di/9ctly s]viceable1 ?is to "o ,animal1 & t to ano!r1 ,i _c say3 ,or to ! same ,animal1 z a ,bee1 :e!r ?is = ! ,honey1 ano!r = _! ,bread1 a ?ird = ! ,wax3 ,or :e!r all only suck f h5ce "s ,juice2 or "s may n also c>ry "s ( ! ,p>ts1 z ( ! ,globulets1 :olly away3 ,or la/ly1 :at may be ! prim>y & private use ( ! attire 7= ev5 ?is abovesaid2 ?\gh great1 yet is b second>y7 ,i n[ det]m9e n4 ,,*ap4 ,,vi4 ,( ! ,fruit4 ,! g5]al composition ( all ,fruits is "o1 t is1 _! ,ess5tial & truly ,vital ,p>ts1 are 9 all ! same1 & b ! cont9uation ( ^? :i* 9 ! o!r ,p>ts ( a ,vegetable1 we h already obs]v$3 ,yet because by ! diff]5t ,con/itutions & ,t9ctures ( ^! ,p>ts1 div]s consid]ably diff]5t ,fruits result2 ,i %all !re=e take a p>ticul> view ( ! m kn[n & pr9cipal ( !m1 sc4 ,apples1 ,pe>s1 ,plums1 ,nuts & ,b]ries4 ,an ,apple1 if cut trav]se1 appe>s con/itut$ ( f\r di/9ct ,p>ts1 ! ,pill1 ! ,p>5*yma1 ,bran*]y & ,co>e4 ,! ,pill is only ! spread+ & dilatation ( ! sk91 or utmo/ "p ( ! ,b>que 9 ! ,bran*4 ,! ,p>5*yma1 :5 full ripe1 is a t5d] delicate ,meat3 ,yet z ! ,pill is b ! cont9uation ( ! utmo/ "p ( ! ,b>que2 s is ?is b ! cont9uance & ampliation1 or 7z ,i may call x7 ! swel? & sup]bi5ce ( ! ,inn] "p !re(2 :i* ^u obs]vation ( a "y & ,infant-,apple especially1 is evid5t4 ,?us we see ! ,pi?1 :i* is (t5 t\gh1 9 _m ,roots1 z ,p>sneps1 ,turneps1 c4 is t5d] & edible4 ,s "h1 ! ,p>5*yma1 ?\gh orig9ally no m ?an ! ,b>que1 yet ! pl5ty & purity ( its ,sap be+ likewise effectual to ! fulness & f95ess ( its gr[?1 x ?us becomes a s(t & t5d] meat4 ,! ,bran*]y is no?+ else b ! ,ramifications ( ! ,lign\s ,body ?r\gh\t all ! p>ts ( ! ,p>5*yma2 ! great] ,bran*es be+ likewise by ! ,inosculations ( ! less 7z 9 ! ,leaf7 unit$ toge!r4 ,! ma9 ,bran*es are usually fifte52 t5 are spr$ & di/ribut$ ?r\gh ! ,p>5*yma1 all en>*+ !mselves t[>ds ! ,cork or ,/ool ( ! ,fl[]2 ! o!r five runn+ f ! ,/alk 9 a direct] ,l9e1 at la/ meet ! =m] at ! said ,cork1 & are !re osculat$ ) !m4 ,^! five are orig9at$ f "o2 :i* runn+ along ! ,c5t] ( ! ,/alk1 & "p ( ! ,p>5*yma ( ! ,fruit1 is !re9 at la/ divid$4 ,to ^! ! ,coats ( ! ,k]nels are fa/n$2 s t :]eas ^! ,bran*es 7 orig9ally all ext5d$ ev5 beyond ! ,fruit1 & ins]t$ into ! ,fl[] = ! due gr[? !re(2 ! ,fruit aft]w>ds gr[+ to "s head1 & s int]cept+ & prey+ ^u ! ,alim5t ( ! ,fl[]1 />ves t1 & !refrom sup]s$es ! s]vice ( ! said ,bran*es to x self1 t5 = its ,p>5*yma1 & five = its ,se$4 ,! ,co> is orig9at$ f ! ,pi?2 = ! ,sap f9d+ room en\gh 9 ! ,p>5*yma1 ?r\gh :i* to disp5ce x self all abroad1 quits ! ,pi?1 :i* !reby h>d5s into a ,co>4 ,?us we see ! ,ins]tions1 al?\gh orig9ate f ! ,cortical ,body1 yet _! ,p>ts be+1 by ! ,inosculations ( ! ,lign\s1 s mu* compress'd & made to co-incide toge!r1 !y become a ,body v compact & d5se4 ,& 9 ! ,b>que we see ! same effect by arefaction only1 or a me] voydance ( ! ,sap2 ! ,inn] ,"p :]e(1 ?\gh s(t & sappy1 yet its sup]ficial ,r9d is (t5 s h>d & smoo?1 t x may be fairly writ ^u4 ,9 a ,pe> !re are five di/9ct ,p>ts1 ! ,pill1 ! ,p>5*yma1 ,bran*]y1 ,calcul>y & ,acet>y4 ,! ?ree =m] are "h & 9 an ,apple mu* alike2 sav+ t "h ! ,inn] or ,se$-,bran*es are ord9>ily t54 ,! ,calcul>y 7mo/ obs]vable 9 r\gh-ta/$1 or ,*oak-,pe>s7 is a cong]ies ( little /ony ,knots3 ,!y are _m ( !m disp]s$ ?r\gh\t ! :ole ,p>5*yma2 b ly+ m cont9u\s & compact toge!r t[>ds ! ,c5t] ( ! ,pe>1 surr\nd ! ,acet>y !re 9 a some:at ,globul> ,=m4 ,ab\t ! ,/alk !y /& m di/ant2 b t[>ds ! ,cork or ,/ool ( ! ,fl[]1 !y /ill gr[ clos]1 & !re at la/ ga!r 7almo/7 into ! firmitude ( a ,plum-/one x self4 ,)9 ?is lies ! ,acet>y2 'tis ( a s\re ta/1 & by ! b\nd+ ( ! ,calcul>y ( a ,globul> ,figure4 ',tis a simple ,body1 hav+ nei!r any ( ! ,lign\s bran*$ 9 x1 nor any ,knots4 ,x is ( ! same sub/antial nature ) ! ,p>5*yma2 b :e!r x be absolutely "o ) x1 or be d]iv$ imm$iately f ! ,pi?1 my ,enquiries yet made1 det]m9e n4 ,! ,orig9al ( ! ,calcul>y ,i seem to h neglect$3 ,b h]e( we may "h be/ say1 t :]eas all ! o!r ,p>ts are ,ess5tial & truly ,vital1 ! ,calcul>y is n2 b t ! sev]al ,knots :]e( x consi/s1 are only s _m me] ,concretions or ,precipitations out ( ! ,sap2 z 9 ,ur9es1 ,w9es1 & o!r ,liquors1 we (t5 see4 ,& t ?is ,precipitation is made by ! mixture & re-action ( ! ,t9ctures ( ! ,lign\s & ,cortical ,bodies ^u ea* o!r3 ,ev5 z all ,vegetable ,nutrition or ,fixation ( ,p>ts is also made by ! joynt effici5cy ( ! two same ,t9ctures1 z ha? be5 said4 ,h5ce we f9d1 t z ! ,acet>y ha? no ,bran*es ( ! ,lign\s ,body1 s nei!r ha? x any ,knots4 ,h5ce likewise x is1 t we h s diff]5t & contr>y a ta/e 9 ! ,p>5*yma beyond ! ,calcul>y1 f t 9 ! ,acet>y2 = :]eas ?is is s\re1 t1 :]e9 ! said ,precipitations are made1 is sweet2 be+ mu* alike effect1 to :at we f9d 9 mix+2 ( ,corals1 c4 ) ,v9eg> or o!r acid ,liquor4 ,9 a ,plum 7to :i* ! ,*]ry1 ,apricot1 ,pea*1 ,walnut1 c4 ought to be ref]r'd7 !re are f\r di/9ct ,p>ts1 ! ,pill1 ! ,p>5*yma1 ,bran*]y & ,/one4 ,! ,pill & ,p>5*yma are1 z to _! ,orig9al1 ) ^? ( an ,apple or ,pe> bo? alike3 ,z likewise ! ,bran*]y1 b diff]5tly ramifi$4 ,9 ,plums 7,i suppose all7 !re are five ma9 ,out-,bran*es1 :i* run along ! ,surface ( ! ,/one f ! ,basis to ! po9t !re(1 f\r ( !m by ! "o ,ridge1 & "o by ! o!r opposite to x4 ,9 an ,apricot !re is ! same numb]1 b ! s+le ,bran* runs n ^u ! ,surface1 b ?r\gh ! ,body ( ! ,/one4 ,!re are likewise two or ?ree small] ,bran*es1 :i* run 9 l mann] "u ! o!r ,ridge = "s space1 & !n advanc+ into ! ,p>5*yma1 !re9 disp]se !mselves3 ,^! latt] sort 9 ,pea*es are num]\s ?r\gh\t3 ,b not)/&+ ! diff]5t disposition ( ! ,bran*es ( ! ,fruits a=esaid2 yet is !re "o ,bran* dispos'd 9 "o & ! same mann] 9 !m all3 ,! entrance h]e( into ! ,/one is at its ,basis2 f :5ce runn+ ?r\gh its ,body1 & /ill incl9+ or ar*+ x self t[>ds its ,concave1 is at la/ ab\t its ,cone !re9to em]g5t1 :]e ! ,coats ( ! ,se$ are app5d5t to x4 ,( ! ,se$-,bran* 'tis !re=e obs]vable t aft] its entrance into ! ,fruit1 'tis alwaies prolong$ !re9 to a consid]able l5g?2 z is se5 n only 9 ,apples1 c4 :]e ! ,se$ /&s a good di/ance f ! ,/alk2 b 9 ,plums likewise1 :]e x /&s v ne> x2 9 t "h ! ,se$-,bran*1 z is said1 nev] /rikes ?r\gh ! ,/one into ! ,coats ( ! ,se$ directly1 b ab\t its ,cone or remot] end4 ,! ,/one1 ?\gh x seem a simple ,body1 yet x is comp\nd$ ( diff]5t ones3 ,! ,inn] ,"p !re(1 z x is by f> ! ?9ne/1 s is x ! mo/ d5se1 :ite1 smoo? & simple4 ,! ,orig9al is f ! ,pi?2 difficult1 b curi\s to obs]ve3 ,= ! ,se$-,bran*1 n /rik+ directly & imm$iately q ?r\gh ! ,basis ( ! ,/one1 b 9 ! mann] z is above describ$1 c>ries a consid]able "p ( ! ,pi?1 n[ ga!r$ r\nd ab\t x1 z its ,p>5*yma1 along ) x self1 :i*1 ^u its entrance into ! concave ( ! ,/one ab\t its f>!r end1 is !re 9 "p spr$ all ov] x1 z ! ,l9+ !re(4 ,! out] & v mu* ?ick] ,"p consi/e? p>tly ( ! l ,precipitations or concrete ,p>ticles1 z 9 a ,pe>1 be+ ga!r$ "h mu* m closely1 n only to a ,contiguity1 b a coalition into "o entire ,/one2 z we see 9 ,pe>s !mselves1 especially t[>ds ! ,cork1 !y ga!r into ! l ,/on9ess2 or z we see a ,/one1 ,m9]al or ,animal1 (t5times ! product ( accumulat$ ,gravel3 ,b z ! ,p>5*yma is mix$ ) ! ,concretion 9 ! ,calcul>y1 s is x also1 ?\gh n visibly1 ) ^! 9 ! ,/one1 ! gr\nd ( ! ,/one be+ inde$ a p]fect ,p>5*yma2 b by ! said ,concretions s f> alt]'d1 z to become dry1 h>d & undi/+ui%able f !m4 ,9 a ,nut 7to :i* an ,a*orn is analog\s7 !re are ?ree g5]al ,p>ts1 ! ,cap1 ,%ell & ,pi?4 ,! ,cap is con/itut$ ( a ,pill & ,p>5*yma d]iv$ f ! ,b>que1 & ,ramulets f ! ,lign\s ,body ( ! ,bran*4 ,! ,%ell likewise is n "o simple ,body1 b comp\nd$4 ,! ,sup]ficial ,"p !re( is orig9at$ f ! ,pill or ,sk9 ( ! ,cap1 f ! inside :]e( x is 9 a ,duplicature produc'd & spr$ ov] ! %ell3 :i*1 if y look at ! ,basis ( ! %ell1 is f>!r evid5t2 = t be+ cont9u\s ) ! ,p>5*yma ( ! ,cap1 )\t ! int]posure ( ! ,sk91 ! said sup]ficial ,"p is !re want+4 ,! ?ick] & inn] "p ( ! %ell consi/e? ( ! same ,p>5*yma z t ( ! ,cap1 ) a cong]ies ( ,precipitations fill$ up1 z 9 a ,/one4 ,& z ! ,lign\s ,body is bran*$ 9 a ,/one1 s1 ) "s diff]5ce1 9 a ,%ell4 ,! ,out] ,bran*es or ,ramulets are num]\s1 ea* issu+ out ( ! ,p>5*yma ( ! cap1 & entr+ ! ,%ell at ! ,circumf]5ce ( its ,basis & s runn+ betwixt its sup]ficial & inn] p>ts t[>ds its cone1 9 a ,r\nd4 ,! ,inn] or ,se$-,bran* is s+le1 ent]+ 91 z d ! o!r1 at ! ,basis ( ! %ell1 b at ! c5t] !re(2 f :5ce x runs1 n ?r\gh ! ,%ell1 z 9 ,plums ?r\gh ! ,/one2 b ?r\gh ! ,pi?1 z f> z ! cone1 :]e ! ,coats ( ! ,se$ hang app5d5t to x4 ,! ,pi?1 :e!r d]iv$ f ! same "p bo? 9 "n & nature 9 ! ,bran* & ,/alk1 or f ! ,cortical ,body1 ,i yet det]m9e n4 ,a ,b]ry1 z a ,gooseb]ry 7to :i* ,currans1 ,grapes1 ,hipps1 c4 are to be ref]r'd7 consi/e?1 besides ! ,se$1 ( ! ?ree g5]al ,p>ts1 ,pill1 ,p>5*yma & ,bran*]y3 ,! ,pill is orig9at$ z 9 ! =ego+ ,fruits4 ,! ,p>5*yma is d\ble1 z likewise 9 "s o!r ,b]ries3 ,! out] is commonly1 toge!r ) ! ,pill1 call'd ! ,sk91 & is t "p we spit out1 be+ ( a s\re ta/e4 ,z ! ,pill is orig9at$ f ! out]1 s ?is f ! inn] "p ( ! ,b>que2 & accord+ly ! ,pores !re( may be obs]v$ pla9ly ( a l %ape ) ^? bo? ( ! ,cortical ,body & ,pi?4 ,! inn] is ( a sweet ta/e1 & is ! "p we eat3 ,x is ( a con/itution s laxe & t5d]1 z x w\ld seem to be only a ?ick] or jelli$ ,juice2 al?\gh ?is likewise be a true ,p>5*yma1 some?+ l t ( an ,orange or ,limon1 ) its ,pores all fill'd up ) ,liquor4 ,! ,bran*]y is likewise d\ble3 ,! ,ext]ior runs betwixt ! ,pill & out] ,p>5*yma 9 ar*$ ,l9es1 f ! ,/alk to ! ,/ool ( ! ,fl[]4 ,^! out] ,bran*es1 ?\gh ( v>i\s numb] at ! ,/alk1 yet at ! ,cork are usually t5 pr9cipal ones2 five = ! five ,leaves ( ! ,fl[]1 & five = ! ,*ives4 ,! inn] ma9 ,bran*es are two1 diametrically opposite to ea* o!r1 & at ! ,cork ) ! o!r inosculat$4 ,f ^! two are bran*$ o!r small]1 e "o hav+ a ,se$ app5d5t to x1 ^: ,coats x entre? by a d\ble ,filam5t1 "o at ! ,basis1 ! o!r at ! ,cone4 ,!y are all v :ite & turg5t2 & by a slaunt cut1 may be obs]v'd concave2 ?us repres5t+ !mselves analog\s to s _m true sp]matick ,vessels4 ,! ,uses ( ,fruits are = ,man1 7sometimes also o!r ,animals1 z are ,ak]ns & ,haws7 & = ! ,se$4 ,= ,man1 !y are s v>i\sly desirable1 t till our ,or*>ds & ,/ore-,*amb]s1 ,confection]s ,/ores & ,apo!c>ies ,%ops1 our ,ladies ,closets1 _! ,tables or ,h&s are empty ( !m1 ,i %all n ne$ to enquire = :at4 ,if x be ask$1 h[ ! ,fruit becomes1 g5]ally above all ! o!r ,p>ts1 s pleasant a ,meat8 ,x is p>tly f ! ,sap1 ! gross] portion !re( be+ deposit$ 9 ! ,leaves1 & s ! pur] h]eunto res]v$2 p>tly f ! ,globul> ,figure ( ! ,fruit2 = ! ,sap be+ ?us 9 a great] quantity h]e91 & 9 all p>ts equally diffus'd1 ! ,concoction h]e( is ) greate/ advantage fav\r$ & promot$4 ,:]e=e all ,fruits :i* we eat raw1 h[ small soev]1 are ( a ,globul> =m1 or !reunto approa*+2 & ! ne>]1 ! delicat]2 among/ apples1 ! ,pepp92 among/ ,pe>s1 ! ,burgundian2 & among/ all ,fruits1 ! ,grape2 & among/ ,grapes1 ! r\nde/1 are ( all ! mo/ da9ty4 ,! visible cause ( ?is ,globul> ,figure1 is ! ,fl[]2 or ! ,inosculation ( all ! ma9 ,bran*es at ! ,/ool ( ! ,fl[]2 & ^u ! fall ( ! ,fl[]1 ! obtus5ess1 & ) ,w9d & ,sun1 z x 7 ! se>+ ( _! sev]al ends3 ,= ?us ! ,sap entr+ ! ,fruit1 be+ n able to effect1 ei!r a ,disunion1 or a %oot+ =? ( ! said ,bran*es1 & s to c>ry on _! gr[? 9 l5g?2 !y mu/ ?us ( necessity be en>*'d1 & ) ! ,p>5*yma m & m exp& !mselves4 ,:]eas 7 !y dispos'd & qualifi$ o!rwise1 ?an z is said1 in/ead ( =m+ a ,fruit )9 b\nds1 !y w\ld run out into all extravagance1 & ev5 into ano!r little ,tree or ,leafy gr[?4 ,to ! ,se$1 ! ,fruit is s]viceable2 ,fir/1 9 ord] to its be+ supply'd ) a due & mo/ conv5i5t ,sap1 ! great] & less elaborat$ "p !re( be+1 9 its passage t[>ds ! ,se$1 !re9to receiv$2 ! ,fruit do+ ! same (fice to ! ,se$1 :i* ! ,leaves d to ! ,fruit2 ! ,sap 9 ! ,fruit be+ 9 a laxe comp>ison1 z ! ,w9e2 & t = ! ,se$1 a small "p ( ! highe/ ,_s rectifi$ f x4 ,s likewise = its ,protection1 9 ord] to ! prosp]\s c>ry+ on & p]fect+ ( its g5]ation1 & security be+ p]fect$4 ,:i* protection x gives n only to ! ,sem9al ,sap & ,se$ x self2 b alwaies also to its ,se$-,bran*4 ,?us we see an ,apple1 besides t x is x self ( ample compass1 = ! sake ( its ,se$1 ha? likewise its co>2 z if x 7 n suffici5t1 t ! ,walls ( _! ,room are s v ?ick1 unless also wa9scott$4 ,9 a ,pe> aga91 :]e ! ,p>5*yma is ( less compass ?an t ( an ,apple1 to :at protection ?is af=ds1 t ( ! ,calcul>y is sup]-add$4 ,b 9 a ,plum1 :]e ! ,p>5*yma is exce$+ t5d]1 & 9 a ,pea*1 :i* hangs late1 & till ,autumn ,fro/s approa*1 we h n only ! ,rubbi% ( a ,calcul>y b /\t ,/one-,walls4 ,)9 :i* also1 n only ! ,se$ x self2 b ! ,se$-,bran* is ev]more immur'd4 ,la/ly1 9 a ,nut1 :]e ! %ell be+ n surr\nd$ ) a ,p>5*yma1 t protection is want+ )\t1 'tis answ]'d by an ample ,pi? )9 x2 & ! se$-,bran* likewise includ$1 n me]ly 9 ! ,body ( ! ,%ell1 z 9 a ,plum1 b )9 ! pi? x self4 ,s necess>y is ?is design t :at ! ,h5 by ,incubation or ,hov]+1 is to ! ,egg or ,*ick2 t ! :ole ,fruit1 by compreh5sion1 is to ! ,se$4 ,,*ap4 ,,vii4 ,( ! ,se$4 ,z ! ,orig9al1 s ! ultimate end ,p]fection ( ,vegetation is ! ,se$4 ,h[ x is ! =m]1 & 9 its /ate apt = ,vegetation1 ha? already be5 se54 ,h[ ! latt]1 & 9 its /ate ( ,g5]ation1 we %all n[ la/ly enquire4 ,9 do+ :i*1 :at 9 ! o!r /ate 0 ei!r n di/9ctly exi/5t1 or n s app>5t1 or n s intelligible1 w occur4 ,! two g5]al ,p>ts ( ! ,se$ are its ,cov]s & ,body4 ,! ,cov]s 9 ?is e/ate are usually f\r2 ! outmo/ we may call ! ,case3 ',tis ( a v v>i\s =m2 sometimes a ,p\*1 z 9 ,na/urtium1 ,co*le>ia2 a ,cod1 z 9 all ,pulse1 ,galega2 sometimes n entire1 b p>t$1 or o!rwise op51 z 9 ,sorrel1 ,knotgrass1 ) _m o!r =ms2 ,i ?9k alwaies m het]og5e\s to t ( ! ,se$1 by :i* x diff]s f ! prop] ,coats4 ,to ?is ! ,caps ( ,nuts1 & ! ,p>5*yma's ( ,fruits are analog\s4 ,! two next are prop]ly ! ,coats3 ,9 a ,bean especially1 & ! l2 f :5ce to avoyd ,confusion1 ! d5om9ation may run common to ! respond+ ,cov]s ( o!r ,se$s4 ,! ,col\r ( ! out] is ( all degrees1 f ,:ite to ! ,blackness ( ,jett3 ,its ,figure sometimes ,kidney'd1 z 9 ,alcea1 ,beh51 ,poppy2 triangul>1 z 9 ,polygonatum1 ,sorrel2 triangul> sph]ical1 9 ,m5?a1 ,melissa2 circul>1 9 ,leucoium1 ,am>an?us2 globul>1 9 ,napus1 ,asp]ula2 oval1 9 ,speculum ,v5]is1 ,ti?ymalus2 half ,globe1 9 ,cori&]2 t :i* we take = "o s+le r\nd ,se$1 be+ a ,conjugation ( two2 half ,oval1 9 ,anise1 ,f5nel2 ,ha/al1 9 ,lactuca2 ,cyl9drical1 z1 if ,i mi/ake n1 9 ,jacoba1 ,pyramidal1 9 ,g]anium1 ,al? ,fol4 ) _m o!r diff]5ces3 ,b ! ,p]fection ( "o or two ( ! said ,figures lie? 9 ! ,case3 ,s t z all ,l9es & ,proportions are 9 ! ,fl[]1 s all ,regul> ,figures 9 ! ,se$1 or r 9 its ,cov]s4 ',tis sometimes gli/]+1 z 9 ,speculum ,v5]is2 ,r\gh-ca/1 9 ,catanance2 ,/udd$1 9 ,beh51 ,blatt>ia2 ,fav\s1 9 ,papav]1 ,antirrh9um1 ,lepidium annuum1 ,alcea ,vesic>ia1 ,hyosciamus1 & _m m1 be=e ! ,se$s h la9 long by2 ,p\nc$1 9 ,phalangium ,cret1 ,li?osp]mum2 ,ramifi$1 9 ,p5taphyllum fragif]um1 ,erectum majus1 resembl+ ! ,fibres ( ! ,e>s ( ! ,he>t2 "s j ,qu9qu5]val1 z 9 ,anisum1 & _m m1 ! ,lign\s ,body be+ 9 five ma9 ,fibres bran*$ !re94 ,! ,cov]s ( n only ,qu9ce-,se$s1 & ^? ( ,psyllium 7m usually tak5 notice (7 b ^? also ( ,horm9um1 ,na/urtium1 ,eruca1 ,camel9a1 ,ocymum1 & div]s o!rs1 h a ,mucilage2 :i*1 ?\gh x be n visible :5 ! ,se$s are ?r\ghly dry2 yet ly+ a :ile 9 "s w>m ,liquor1 or only on ! ,tongue1 x swells m or less1 & ^u !m all fairly %ews x self4 ,on t ( ,ocymum x appe>s grayi%2 on ! o!r1 transp>5t2 & on t ( ,na/urtium ,hort5se v l>ge2 ev5 emul\s ( ! inn] ,pulp surr\nd+ a ,gooseb]ry-se$4 ,! putt+ ( ,cl>y-se$ into ! ,eye1 may h be5 br\ght into use f ?is ,mucilage1 by :i* alone x may become ,m$ic9al4 ,& ?us f> ( ! ,sup]ficies4 ,! nature ( ! out] ,coat is v>i\s1 ,membran\s1 ,c>tilag9\s & ,/ony2 ! l ,precipitations be+ sometimes made h]e91 z 9 a ,/one or ,%ell2 z 9 t ( ! ,se$s ( ,c>?amum1 ,li?osp]mum1 & o!rs4 ,! ,designm5t h]e(1 be+ ei!r ) respect to ! ,se$ 9 its /ate ( ,g5]ation2 z :]e ! ,case is ei!r want+1 or at lea/ insuffici5t ( x self1 !re = its due protection & w>m?2 or1 9 its /ate ( ,vegetation1 = ! bett] ,f]m5t+ ( its ,t9ctures & ,sap2 ! ,f]m5tations ( "s ,se$s n well proce$+1 unless !y lie 9 _! ,/ony ,casks 9 ! ,m\ld1 l ,bottl$ ,liquors 9 ,s&4 ,all ,se$s h _! out] ,cov]s op52 ei!r by a p>ticul> ,=am51 z 9 ,beans1 & o!r ,pulse1 z is said2 or by ! break+ (f ( ! ,se$ f its ,p$uncle or ,/ool1 z 9 ^? 9 ,cucumb]1 ,cycory2 or by ! ent]+ & passage ( a ,bran* or ,bran*es1 n only into ! ,concave !re( ne> ! ,cone1 b also ?r\gh ! ,cone x self2 z 9 ,%ells & ,/ones4 ,= ! sake ( ?is ap]ture x is1 t ,ak]ns1 ,nuts1 ,beans1 ,cucumb]s1 & mo/ o!r ,se$s1 are 9 _! =mation s plac$1 t ! ,radicle /ill /&e? next to x2 t1 ^u ,vegetation1 x may h a free & ready passage into ! ,m\ld4 ,! ,orig9al ( ! out] ,coat1 ?\gh f ,p>ts ( ! same sub/antial nature1 yet is diff]5tly made4 ,9 a ,plum1 ! ,se$-,bran* :i* runs1 z is describ$1 ?r\gh ! ,/one1 is n nak$1 b1 z is said1 inve/$ ) a ?9 ,p>5*yma1 :i* x c>ries f ! ,/alk along ) x2 & :i*1 by ! ,ramification ( ! said ,bran* )9 ! ,/one1 is 9 "p dilat$ into a ,coat4 ,t ( a ,bean is f ! ,p>5*yma ( ! ,cod2 ! sup]ficial "p ( :i* ,p>5*yma1 ^u ! l>ge p$uncle ( ! ,bean becom+ a ?9 ,cuticle1 & ^u ! ,bean x self a c>tilag9\s ,coat4 ,! ,orig9al ( ! inn] ,coat ( ! ,bean is likewise f ! inn] "p ( ! said p>5*yma2 :i* fir/ is spr$ into a long ,cake1 or t :i* ) ! se$-,bran* make? ! p$uncle ( ! ,bean2 "u :i* ,cake1 !re is usually a black "p or spot2 by ! l5g? ( :i*1 ! inn] "p ( ! ,cake is next ins]t$ into ! out] ,coat1 & spr$ all ov] ! ,concave !re(4 ,?is inn] ,coat1 ?\gh :5 ! ,se$ is gr[n old & dry1 'tis %runk up1 & 9 mo/ ,se$s s f> z sc>cely to be disc]n'd2 yet 9 its fir/ & juv5ile ,con/itution1 is a v ,spongy & ,sappy ,body2 & is !n likewise 7z ! ,womb 9 a pregnant ,animal7 9 proportion v ?ick & bulky2 9 a ,bean1 ev5 z "o ( ! ,lobes x self3 ,& 9 a ,plum or apricot1 ,i ?9k ,i may safely say1 half an hundr$ times ?ick] ?an aft]w>ds1 :5 x is dri$ & %runk up2 & c sc>cely be di/+ui%$ f ! upp] ,coat4 ,^u :i* ,acc\nts x is1 9 ?is e/ate1 a true & fair ,p>5*yma4 ,9 ?is ,inn] ,coat 9 a ,bean1 ! ,lign\s ,body or ,se$-,bran* is di/ribut$3 ,sometimes1 z 9 ,fr5*-,beans1 ?r\gh\t ! :ole ,coat2 z x is 9 a ,leaf3 ,9 ! ,great ,g>d5-,bean1 ^u its fir/ entrance1 x is bip>tite1 & s 9 small ,bran*es runs along ! ,circumf]5ce ( ! ,coat1 all meet+ & mak+ a k9d ( ,reticulation aga9/ ! ,belly ( ! ,bean4 ,9 ! same mann] ! ma9 ,bran*es 9 ! out] ,coat ( a ,k]nel1 circl+ !mselves on bo? h&s f ! place ( _! fir/ entrance1 at la/ meet1 & mutually inosculate4 ,s t all ! ,p>ts ( a ,vegetable1 ! ,root1 ,trunk1 ,bran*1 ,leaf1 ,fl[]1 ,fruit & ,se$1 are /ill made up ( two sub/antially diff]5t ,bodies4 ,& z e ,"p ha? two1 s ! :ole ,vegetable tak5 toge!r1 is a composition ( two only1 & no m3 ,all prop]ly ,woody ,p>ts1 ,/r+s & ,fibres1 are "o ,body3 ,all simple ,b>ques1 ,pi?s1 ,p>5*yma's & ,pulps1 & z to _! sub/antial ,nature1 ,pills & ,sk9s likewise1 all b "o ,body3 ! sev]al ,p>ts ( a ,vegetable all diff]+ f ea* o!r1 only by ! v>i\s ,proportions & ,mixtures1 & v>i\sly siz$ ,pores ( ^! two ,bodies4 ,:at f ^! two g5]al ,obs]vations might reasonably be inf]r'd1 ,i %all n n[ m5tion4 ,! f\r? & inn]mo/ ,cov] we may call ! ,second9e2 ! sight :]e(1 by cutt+ (f ! ,coats ( an ,infant-,bean1 at ! ,cone !re( 9 v ?9 ,slices1 & ) great ,caution1 may be obta9'd4 ,:ile unbrok51 'tis transp>5t2 be+ torn & tak5 (f1 x ga!rs up into ! lik5ess ( a ,jelly1 or t we call ! ,tr$le ( an ,egg1 :5 ov]-boyl'd4 ,?is ,membrane 9 l>g] or eld] ,beans1 is n to be f\nd di/9ct2 b becomes z x 7 ! ,l9+ ( ! inn] ,coat3 ,b 7z f> z our ,enquiries yet discov]7 x may 9 mo/ o!r ,se$s1 ev5 full gr[n1 be di/9ctly se52 z 9 ^? ( ,cucumb]1 ,colocyn?is1 ,burdock1 ,c>?amum1 ,gromwel1 ,endive1 ,mall[s1 c4 ',tis usually s v ?91 z 9 ! above-nam'd1 z v difficultly to be discov]'d4 ,9 "s ,k]nels1 z ( ,apricots1 'tis v ?ick2 & 9 "s o!r ,se$s4 ,t all ^! h ! ,analogy ( "o & ! same ,cov]1 :i* ,i call ! ,second9e1 is mo/ probably argu'd f _! alike ,natures2 be+ all ( !m pla9 simple ,membranes1 ) n ! lea/ ,fibre ( ! ,lign\s ,body or ,se$ ,bran*1 visibly di/ribut$ 9 !m2 z also f _! ,contexture1 :i* is 9 all ( !m m close4 ,! ,concave ( ?is ,membrane is fill$ ) a mo/ transp>5t ,liquor1 out ( :i* ! ,se$ is =m$2 z 9 cutt+ a petite & ,infant-,bean1 may be se52 & yet bett] 9 a "y ,walnut4 ,9 ,beans ,i h obs]v$ x to turn1 ^u boyl+1 into a t5d] :ite coagulum4 ,?r\gh ?is ,membrane1 ! ,lign\s ,body or ,se$-,bran*es di/ribut$ 9 ! inn] ,coat1 at la/ %oot d[nright two sl5d] ,fibres1 l two ,navles1 "o into ea* ,lobe ( ! ,bean4 ,! places :]e ! said ,fibres %oot into ! ,lobes1 are ne> ! ,basis ( ! ,radicle2 & by _! ,blacki%ness well en\gh rem>k'd3 b ! ,fibres !mselves are s v small1 z sc>cely to be disc]n'd3 ,yet 9 a ,lup9e1 ( ! l>g] k9d1 bo? ! places :]e ! ,navel-,fibres %oot into ! ,lobes 7:i* "h f ! ,basis ( ! ,radicle is m remote7 & ! ,fibres !mselves1 are fairly visible4 ,= ! ,se$-,bran*1 ^u its entrance into ! ,coat ( ! ,lup9e1 is pres5tly divid$ into two ma9 ,bran*es1 & ^? two into o!r less2 :]e( "s und]ly1 o!rs al(t1 run along ! ,coat1 & t[>ds its o!r end meet & are inosculat$2 :]e ab\t two opposite1 %all[1 r\nd1 & mo/ m9ute ,cavities1 answ]able to two ,specks ( a c>tilag9\s gloss1 "o 9 ei!r ,lobe1 may be obs]v$1 :i* ,specks are ! ends ( ! said ,navel-,fibres1 ^u ! rip5+ ( ! ,se$ !re brok5 (f4 ,^! ,fibres1 f ! ,sup]ficies ( ea* ,lobe1 desc5d a little way directly d[n2 pres5tly1 ea* is divid$ into two ,bran*es1 "o di/ribut$ into ! ,lobes1 ! o!r into ! ,radicle ,plume1 9 ! mann] z 9 ! fir/ ,*apt] is describ'd4 ,& ?us f> ! ,hi/ory4 ,i %all n[ only ) a brief acc\nt ( ! ,g5]ation ( ! ,se$1 z h]eupon dep5d5t1 conclude ?is ,disc\rse4 ,let u say !n1 t ! ,sap hav+ 9 ! ,root1 ,trunk1 & ,leaves1 pass$ div]s ,concoctions & ,sep>ations1 9 ! mann] z !y are said to be p]=m'd !re92 'tis n[ at la/1 9 "s good maturity1 advanc$ t[>ds ! ,se$4 ,! m copi\s & crud] "p h]e( is aga9 sep]at$ by a free reception into ! ,fruit1 or o!r ,"p analog\s to x3 be+ ei!r suffici5tly ample to conta9 x1 or at lea/ laxe en\gh = its transpiration1 & s its due dis*>ge4 ,! m ,ess5tial "p is into ! ,se$-,bran* or ,bran*es ent]ta9'd2 :i*1 because !y are ev]more ( a v consid]able l5g?1 & ( a ,con/itution v f9e1 ! said ,sap ?us becomes 9 its ,curr5t !re91 z 9 ! ,sp]matick ,vessels1 /ill m mature4 ,9 ?is mature e/ate1 f ! se$-,bran* into ! ,coats ( ! se$1 z into ! ,womb1 'tis next deliv]$ up4 ,! mean] ,"p h]e( aga91 to ! out]1 z alim5t good en\gh1 is suppli$4 ,! f9] "p is transmitt$ to ! ,inn]2 :i*1 be+1 z is said1 a ,p>5*ym\s & m spati\s ,body1 ! ,sap !re=e is n h]e91 z 9 ! out]1 a me] alim5t2 b 9 ord] to its be+1 by ,f]m5tation1 f>!r prep>$4 ,yet ! out] ,coat1 be+ on ! contr>y h>d & d5se2 = t reason1 z x admitte? n ! ,f]m5tation ( ! ,sap s well )9 x self2 s do? x ! m promote & fav\r x 9 ! ,inn]1 be+ ,b\nds bo? to x & its ,sap2 & also quickne? ! process ( ! :ole ,"w 9 ! =mation ( ! ,se$4 ,nor do? ! out] ,coat1 = ! same reason1 m promote ?an decl>e ! purity ( ! ,sap n[ conta9$ 9 ! ,inn]3 ,= be+ m h>d & d5se1 & s n p]spirable1 mu/ ne$s suppose ! ,p>ts ( ! ,sap encompass$ by x1 s9ce ?us uncapable ( any evacuation1 to be !re=e all1 s *oice1 z n to ne$ x4 ,! ,sap be+ ?us prep>$ 9 ! inn] ,coat1 z a ,liquor n[ apt to be ! ,sub/ratum ( ! future ,se$-,embrio1 by fre% supplies1 is !nce dis*>g$2 yet t x may n be ov]-copi\s2 :i*1 because ( ! laxity ( ! ,inn] ,coat f :5ce x issues1 x might easily be2 !re=e z ! said inn] ,coat is b\nd$ )\t by ! upp] ,coat1 s by ! ,second9e or ,membrane is x b\nd$ )92 ?r\gh :i* ,membrane ! ,sap be+ filtr'd1 or1 z x 71 transpir+1 ! depositure h]e(1 answ]able to ! ,colliquam5tum 9 an ,egg1 or to ! sem5 ,mulibre1 into its ,concave at la/ is made4 ,! o!r ,"p ( ! pure/ sap embosom'd 9 ! ,ramulets ( ! se$-,bran*1 runs a ,circle1 or "s progress !re92 & s becomes1 z ! ,sem5 ,mascul9um1 yet m elaborate4 ,:]e9 also1 le/ its ,curr5t %\ld be too copi\s or precipitate1 by _! co-arcture & div>ication :]e !y are inosculat$1 x is ret>d$2 ! noble/ portion only obta9+ a pass4 ,) ?is pure/ sap1 ! said ,ramulets be+ suppli$1 f !nce at la/1 ! ,navel-,fibres %oot 7z ! privitive ,art]y into ! ,colliquam5tum7 ?r\gh ! ,second9e into ! a=esaid ,liquor deposit$ !re94 ,into :i* ,liquor1 be+ n[ %ot1 & its own prop] ,sap or ,t9ctures mix$ !re)1 x /rikes x ?us into a ,coagulum2 or1 ( a ,liquor1 x becomes a ,body consi/5t & truly ,p>5*ym\s2 & ! supply ( ! said ,liquor /ill cont9u'd1 & ! %oot+ ( ! ,navel-,fibres1 z is above describ$1 /ill c>ri$ on1 & !re) ! said ,coagulation or ,fixation likewise4 ,& 9 ! ,int]im ( ! ,coagulation1 a g5tle ,f]m5tation be+ also made1 ! said ,p>5*yma or ,coagulum become? su*1 n ( any ,con/itution indiff]5tly1 b is ?us rais$ 7z we see ,bread 9 ,bak+7 into a ,cong]ies ( ,fix$ ,bubbles3 ,= su* is ! ,p>5*yma ( ! :ole ,se$4 ,,f9is4 ,,! ,,explication ,,( ,,! ,,figures4 ,fig4 #a4 ,%ewe? a ,bean ) ! two ,lobes laid op5 some:at wid] ?an ! ,p>ts1 )\t a ,rupture1 w well be>1 = ! bett] sight ( t ,"p :i* lie? betwe5 !m4 aaaa ,! two ,lobes4 ,,aa ,_! contigu\s ,flats4 b ,! ,radicle4 c ,! ,plume4 dd ,"o ( ! ,cavities :]e9 ! ,plume lie?4 ,fig4 #b4 aaaa ,! ,p>5*yma4 eeee ,! sem9al ,root di/ribut$ ?r\gh\t ! ,p>5*yma ( ei!r ,lobe4 b ,! ,radicle1 ) ! sem9al ,root runn+ ?r\gh x 9 "o ,trunk to ! ,po9t !re(4 c ,! ,plume1 ) ! ,di/ributions ( its ,inn] ,body cont9u$ f ! sem9al ,root ( ei!r ,lobe4 xx ,! oblique ,ins]tion ( ! two gr& ,bran*es ( ! ,lobes into ! ,trunk ( ! ,radicle4 ,fig4 #c4 ,! ,lobe ( a ,bean cut a?w>t4 aaa ,! convex or ext]nal "p !re(4 bbb ,! concave side out ( sight4 cccc ,! ,extremities ( ! ,bran*es ( ! sem9al ,root1 z !y appe> l s _m small ,specks 9 ! trav]se ,cut4 ,fig4 #d4 ,! ,plume cut a?w>t4 ,! black ,specks repres5t ! ,bran*es ( ! sem9al ,body !re9to ins]t$1 or !re9 di/ribut$4 ,fig4 #e4 aaaa ,a ,lobe ( a ,g\rd-se$4 cccc ,! great] ,bran*es4 ee ,! ,sub-divisions & ,inosculations ( ! less]4 ,fig4 #e4 #jj4 ,,aa ,a great :ite ,lup9e4 aa ,! ,navel-,fibres :i* /rike f ! ,ramulets ( ! ,se$-,bran*1 into ! ,lobes4 ab ,! production ( ! ,navel-,fibre into ! ,radicle 7b47 c ,! ,plume4 bc ,! ,pi?4 aeeee ,! di/ribution ( ! ,navel-,fibre 9 ! ,lobes2 all becom+ ! sem9al ,root1 describ'd 9 ! fir/ ,*apt]4 ,fig4 #f4 aaaa ,a ,slice ( ! ,root ( a ,tree4 cccc ,! ,cortical ,body or ,b>que4 e ,! ,pi?4 ,! black ,pieces are ! ,%oot+s ( ! ,lign\s ,body4 ,! ,specks !re9 are its ,pores4 ,! ,:ite ,pieces are ! ,ins]tions ( ! ,cortical ,body4 ,fig4 #g4 ,%ewe? ! ,root ( ,b]b]y 9 ! ,trav]se ,cut4 aaa ,! ,cortical ,body or ,b>que4 ,! :ite ,l9es are ! ,ins]tions4 ,! ,black ,specks are ! ,pores ( ! ,lign\s ,body4 ,fig4 #h4 aaaa ,! ,cortical ,body z appe>+ 9 a ,turnep cut a?w>t4 acdacd ,! ,lign\s ,body1 or ! sev]al ,%oots !re( repres5t$ 9 _! ,ranks1 by ! black ,l9es2 ! ,pricks made along ! ,l9es be+ ! ,t]m9ations ( ! said ,%oots or ,fibres2 n visible except 9 a ?9 slice1 or aft] ! ,surface ( ! ,turnep1 be+ cut1 is well dri$4 cccc ,! ,cortical ,body ins]t$ betwixt ! ,%oot+s ( ! ,lign\s3 or ! ,pi?4 ab ab ,a piece ( ! ,cortical ,body tak5 (f1 t its own ,ins]tions 7eeee7 & ! ,osculations ( ! ,lign\s may be se52 :i* is be/ done aft] ! ,ins]tions are a little dri$ & %runk4 ,! ,appe>ance ( div]s ,roots1 9 _! ,eld] e/ate1 z ex4 gr4 ( a ,columb9e4 ,fig4 #i4 ,! ,fibr\s p>ts ( ! ,root1 :]e ! ,lign\s ,body /&s ,c5tral2 ! ,pores :]e( are repres5t$ by ! black ,specks4 #aj4 ,! ,root cut a little high]1 :]e ! ,cortical ,body sometimes appe>s only once ins]t$4 #aa4 ,! ,root cut high] ) ! ,ins]tions 9 "s numb]4 #ab4 ,! ,ins]tions /ill m num]\s4 #ac4 ,! ,pi? 7a7 n[ begun1 ! said ,ins]tions be+ collect$ 9 ! ,c5t]4 #ad4 ,! ,pi? 7a7 m amplifi$4 ,fig4 #ae4 ,%ewe? a small piece ( ! ,trunk ( ,burdock4 a ,! j size !re( to ! nak$ ,eye4 aaaa ,! appe>ance ( x ?r\gh a ,microscope4 lll ,! ,ins]t$ ,cortical ,body4 ccc ,! outmo/ %oot+ ( ! ,lign\s ,body di/ribut$ into ! ,leaves4 ee bb tt ,! inn] ,%oot+s or ,fibres di/ribut$ to ! ,bran*es4 ,! ,black ,specks are _! ,pores1 :i*1 ?r\gh a ,microscope are fairly visible 9 !m all4 ,fig4 #af4 aaaa ,! ,slice ( a ,trunk ( div]s ye>s gr[?4 cccc ,! ,cortical ,body1 or ,b>que4 e ,! ,pi?4 ,! :ite ,l9es are ! ,ins]tions ( ! ,cortical ,body or ,b>que4 ,! ,black ,l9es are ! lign\s ,body4 ,! sev]al ,%oot+s !re( betwixt ! black ,circles %ew ! ,annuall ,r+s4 ,fig4 #ag4 ,%ewe? a small piece ( ,oak cut a?w>t4 b ,! j bigness ( x1 z x appe>e? to ! nak$ eye4 bbbb ,! appe>ance !re( ?r\gh a ,microscope4 aaaa ,! great] ,ins]tions visible to ! b>e eye4 ,! :ite ,l9es are ! small] ,ins]tions only visible by ! ,microscope4 cccccc ,! great] ,pores visible to ! b>e eye4 eeeeee ,! middle siz$4 ,! black ,spots are ! smalle/ ( all1 & bo? ^! latt] visible only ?r\gh ! ,microscope4 c ,! ,pi? ( e great ,pore4 ,fig4 #ah4 aaaa ,a piece ( ! ,leaf ( a ,table4 bbbb ,! lign\s ,body ) its ,pores runn+ by ! l5g? ( ! ,trunk4 cccc ,! ,ins]tions ( ! ,cortical ,body1 ) ! ,tract ( _! ,pores runn+ directly cross to ^? ( ! lign\s1 viz4 by ! ,diamet] or bread? ( ! ,trunk4 ,fig4 #ai4 ,a ,slice ( a y\ng] ,trunk ( a ,burdock4 cccc ,! utmo/ ,%oot+s ( ! lign\s ,body contigu\s to ! ,sk92 :olly di/ribut$ into ! out] ,leaves4 eeee ,! middle ,%oot+s runn+ *iefly into ! l[] ,g]m5s4 et et c4 ,! inn] ,%oot+s belong+ to ! high] ,g]m5s4 a ,! ,pi?4 ,! v>i\s ,disposure1 ,size & ,figure ( ! ,fibres 9 ! ,/alk ( a ,leaf4 ,fig4 #bj ,9 ,endive ?us4 #ba ,coltsfoot4 #bb ,cycory4 #bc ,ivy4 #bd ,as>abacca4 #be ,m9t4 #bf ,dock4 #bg ,borage4 #bh ,mull54 #bi ,cabbage4 ,,f9is4 ,illu/ration3 ,fig3 #ai ,fig3 #a ,fig3 #af ,fig3 #b ,fig3 #c ,fig3 #ae ,fig3 #e ,fig3 #d ,illu/ration3 ,fig3 #h ,fig3 #f ,fig3 #g #bj #ba #bb #bc #bd #be #bf #bg #bh #bi ,illu/ration3 ,fig3 #i #aj #aa #ab #ac #ad ,fig3 #ag ,fig3 #ah