Candeeiro de Lisboa - Modelação em Blender

7/23/2019 Candeeiro de Lisboa - Modelao em Blender

1/33

De{xdx|xb Qbidxkedkb hl Xbjcp

K|p{b hl Q{*mpch|cb lj[bnx}cpl Id~pl Cqidkchb cb Qcxpdjedb

Kcehlldpb hl Id{`bc

Jbhlicb hl |jc qlc hl qcxpdjedb |p`ceb lj @ilehlp

Xpc`cifb ndeci hc hd{kdqidec

^d{|cidzcb l Jbhlicb Xpdhdjle{dbeci

Lic`bpchb qbp Qlhpb Cehp hc [di~c Cmb{xb hl 0131


2/33

Pl{|jb

B qpl{lexl plicxpdb xlj qbp b`olkxd~b cqpl{lexcp c{ hd~lp{c{ nc{l{ hb qpbkl{{b hl kbe{xp|b

hl |j jbhlib xpdhdjle{dbeci hl |jc qlc hl qcxpdjedb |p`ceb) eb kc{b) |j kcehlldpb

likxpdkb hl di|jdecb q idkc hc `cdvc hl Id{`bc) kbj plk|p{b lvki|{d~b cb {bnx}cpl@ilehlp%


3/33

ehdkl

3% Dexpbh|b %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% 0

0% @ilehlp 0%84` \jc pl~l dexpbh|b %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% ;

;% Kcehlldpb hl Id{`bc * Les|chpcjlexb fd{xpdkb %%%%%%%%%%%%%%%%%%%%%%%%%%%%%

8%3% B qbexb hl qcpxdhc %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% >

8%0% Jbhlicb hl kbjqbelexl{ %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% 6

8%;% Kpdcb hl jcxlpdcd{ l cqidkcb hl xlvx|pc{ %%%%%%%%%%%%%%%%%%%%%%% 3=

8%8% Di|jdecb %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% 01

8%


4/33

3% Dexpbh|b

B qpl{lexl plicxpdb kbe{xdx|d b xpc`cifb ndeci hc hd{kdqidec ^d{|cidzcb l Jbhlicb

Xpdhdjle{dbeci) npls|lexchc eb j dxb hb K|p{b hl Q{*mpch|cb lj [bnx}cpl Id~pl

Cqidkchb cb Qcxpdjedb l xlj qbp bòlkxd~b cqpl{lexcp b qpbkl{{b hl hl{le~bi~djlexb hl |j

jbhlib xpdhdjle{dbeci) plcidzchb kbj plk|p{b lvki|{d~b c {bnx}cpl bqle {b|pkl) eb kc{b ccqidkcb @ilehlp) ec {|c ~lp{b 0%84`%

B xljc l{kbifdhb qcpc hl{le~bi~djlexb nbd |j kcehlldpb likxpdkb hl di|jdecb qìdkc) hb

xdqb jcd{ kbj|j) lvd{xlexl ec zbec hc `cdvc hl Id{`bc) xlehb l{xc bqb qbp `c{l b nckxb hl

{l xpcxcp hl |jc `lic qlc hl jlxci|pmdc l hl qcxpdjedb |p`ceb l) {dj|ixcelcjlexl) pls|lplp

c cqidkcb hl cim|jc hd~lp{dhchl hl xkedkc{ hl jbhlicb%

Ndm|pc 3 Kcehlldpb likxpdkb hl di|jdecb qìdkc &P|c hc Jchcilec * Id{`bc$

Qmdec 0


5/33

0% @ilehlp 0%84` \jc `pl~l dexpbh|b

Xbhb b xpc`cifb cqpl{lexchb el{xl plicxpdb nbd hl{le~bi~dhb kbj c cqidkcb @ilehlp) ec {|c

~lp{b 0%84`) c ixdjc ~lp{b l{x~li) hd{qbe~li ec hcxc hl lic`bpcb hl{xl xpc`cifb%

B @ilehlp |j {bnx}cpl bqle {b|pkl) hl{hl B|x|`pb hl 0110) hd{qbe~li {b` |jc idklec

h|qic? @I &@ilehlp Idkle{l$ " ME\ MQI &Mlelpci Q|`idk Idkle{l$) qb{{|dehb cdehc qcpxl{

idklekdchc{ {b` c Qtxfbe [bnx}cpl Nb|ehcxdbe Idkle{l% \xdidzchb npls|lexljlexl qcpc

jbhlicb xpdhdjle{dbeci) l{xl {bnx}cpl ~cd j|dxb qcpc cij hl{{c kcqckdhchl) qlpjdxdehbnczlp xlvx|pdzcb) cedjcb) kbjqb{db) plehlpdzcb) lhdb hl ~hlb l cdehc c kpdcb hl

cqidkcl{ dexlpckxd~c{ lj ;H% B nckxb hl {l xpcxcp hl |j {bnx}cpl j|ixd*qicxcnbpjc)

hd{qbe~li qcpc |xdidzcb lj cj`dlexl{ ]dehb}{ &0111) VQ l ^d{xc$) Jck B[ V &QQK l

Dexli$) Ide|v &d;6>$) [MD Dpdv >%< l [|e [bicpd{ 0%6 &{qcpk$) h*ifl xcj`j ckl{{b c |j

|ed~lp{b hl |xdidzchbpl{ j|dxb lvqpl{{d~b%

C ml{xb l hl{le~bi~djlexb hb @ilehlp hc pl{qbe{c`didhchl hc @ilehlp Nb|ehcxdbe{lehb b

{l| ndecekdcjlexb {|qbpxchb qbp hbcl{ l xcj`j qlic ~lehc hl qpbh|xb{ plicxd~b{

cqidkcb% C ckldxcb l |xdidzcb hb @ilehlp c e~li qpbnd{{dbeci kbjlc xcj`j c {lp |jc

plcidhchl) kbexpd`|dehb qcpc xci c{ {|c{ delm~ld{ kcqckdhchl{) qlpnldxcjlexl cb e~li hc{

cqpl{lexchc{ qbp qpbh|xb{ {djdicpl{) eb hbjedb hb{ {bnx}cpl{ qpbqpdlxpdb{) l xcj`j

cxpc~{ hc hd~|imcb kbenlpdhc cxpc~{ hl qpbolkxb{ kbjb b Lilqfcex Hplcj b| @dm @|kg

@|eet) hl{le~bi~dhb{ kbj plk|p{b c l{xc cqidkcb%

Cb e~li hb{ eb~b{ |xdidzchbpl{ klpxb s|l e|jc qpdjldpc cqpbvdjcb c dexlpnckl hb

@ilehlp pl~lic*{l qb|kb |{lp npdlehit) jc{ cb ndj hl qb|kc{ fbpc{ hl cqplehdzcmlj o

qb{{~li hbjdecp b{ qpbkl{{b{ `{dkb{ hl jbhlicb l c b`xleb hb{ qpdjldpb{ pl{|ixchb{

n|ekdbec ebpjcijlexl kbjb l{xj|ib qcpc c kbexde|cb hb xpc`cifb hl cqplehdzcmlj% L{xl

qpbkl{{b hl cqpbn|ehcjlexb hl kbeflkdjlexb hc cqidkcb ibemb) jc{ j|dxb nckdidxchb qlic

lvd{xekdc hl dejlpc hbk|jlexcb l x|xbpdcd{ &lj xlvxb l ~hlb$ hd{qbe~ld{ beidel l

xcj`j qbp |jc ckxd~c l kbic`bpcxd~c kbj|edhchl hl |xdidzchbpl{ s|l qc|icxdecjlexl ~cd

kbexpd`|dehb qcpc |jc kpl{klexl cndpjcb hb @ilehlp eb |ed~lp{b hc jbhlicb

xpdhdjle{dbeci%

Qmdec ;
http://www.blender.org/blenderorg/blender-foundation/about/http://www.blender.org/blenderorg/blender-foundation/about/http://orange.blender.org/downloadhttp://www.youtube.com/watch?v=YE7VzlLtp-4http://www.youtube.com/watch?v=YE7VzlLtp-4http://orange.blender.org/downloadhttp://www.youtube.com/watch?v=YE7VzlLtp-4http://www.youtube.com/watch?v=YE7VzlLtp-4http://www.blender.org/blenderorg/blender-foundation/about/


6/33

Ndm|pc 0 Cim|e{ hb{ xpc`cifb{ hl jbhlicb lj @ilehlp) hl{le~bi~dhb{ h|pcexl c Q{*Mpch|cb

Qmdec 8


7/33

;% Kcehlldpb{ hl Id{`bc * Les|chpcjlexb fd{xpdkb

C di|jdecb q`idkc likxpdkc lj Id{`bc xl~l c {|c dec|m|pcb lj B|x|`pb hl 36=6) eb

pldechb hl H% I|{) {|`{xdx|dehb eb{ ceb{ {lm|dexl{ l hl nbpjc qpbmpl{{d~c b cexlpdbp {d{xljc

hl di|jdecb c m{% Lj`bpc c lvqce{b hb eb~b {d{xljc xlefc hlkbppdhb hl nbpjc ilexc l

qilec hl fl{dxcl{) klpxb s|l lj 3664 c{ jcd{ eb`pl{ qpcc{ l p|c{ hc kcqdxci lvd`dcj o b{{l|{ eb~b{ l bpecjlexchb{ kcehlldpb{) ~lphchldpb{ {j`bib{ hc jbhlpedhchl hl lexb% Ec{

hkchc{ {lm|dexl{ xbhc{ c{ p|c{ hc `cdvc qc{{cpcj c hd{qbp hc eb~c di|jdecb) xlehb b

ixdjb kcehlldpb c m{ lvd{xlexl lj Id{`bc) {dhb hl{idmchb lj 34>


8/33

8% Hl{le~bi~djlexb hb Qpbolkxb

8%3% B qbexb hl qcpxdhc

L{kbifdhb b xljc c xpcxcp) xbpec~c*{l elkl{{pdb b`xlp |j hl{lefb hl cichb b| |jc nbxb hl

qlpndi hb xdqb hl kcehlldpb {lilkkdbechb) s|l q|hl{{l {lp~dp hl `c{l cb xpc`cifb hl jbhlicb

c hl{le~bi~lp% Eb xlehb {dhb qb{{~li hd{qbp hl hl{lefb) hlkdhd|*{l bqxcp qlic b`xleb hl

|jc nbxbmpcndc) qpbkl{{b s|l {l pl~lib| hl cim|jc hdndk|ihchl hl~dhb cb nckxb hl b{

kcehlldpb{ {l lekbexpcplj de{xcichb{ c |jc cix|pc s|l xbpec kbjqidkchb b les|chpcjlexb hl

qlpndi% C{{dj) cq{ ibemc `|{kc qlic{ p|c{ hc `cdvc) { ec P|c hc Jchcilec) mpcc{ cb {l|

cklex|chb hlkid~l) nbd qb{{~li plkbiflp l{xc nbxb s|l ql{l lj`bpc xlefc {dhb xdpchc c cim|jc

hd{xekdc) qlpjdxd| dedkdcp b xpc`cifb%

Ndm|pc 8 Nbxbmpcndc hl qlpndi hb kcehlldpb |xdidzchc qcpc `c{l hc jbhlicb

C hd{xekdc c s|l c nbxb nbd b`xdhc) cidchc { kcpckxlp{xdkc{ hc kjcpc nbxbmpndkc |xdidzchc

&|jc ~|imcp kjcpc Kcebe Qb}lp [fbx C


9/33

qpbklhlp de{lpb hc djcmlj ec plc hl xpc`cifb hb @ilehlp cxpc~{ hc bqb ^dl} "

@ckgmpb|eh Djcml% B mpc| hl xpce{qcpekdc |xdidzchb &`ileh$ nbd plm|ichb cb ibemb hb

qpbkl{{b hl jbhlicb hl ckbphb kbj c{ elkl{{dhchl{ l{qlkndkc{ hl kchc nc{l hb xpc`cifb%

Cxpc~{ hl{xc ocelic xcj`j qb{{~li kbexpbicp b{ hd~lp{b{ qcpjlxpb{ hc djcmlj hl n|ehb

&kcpplmcjlexb) xpce{qcpekdc) hdjle{b) bnn{lx lj V l T) lxk%$%

Ndm|pc < C ocelic @ckgmpb|eh Djcml

Ec ndm|pc > qbhl ~lp*{l c djcmlj hb kcehlldpb ec plc hl xpc`cifb hb @ilehlp kbj c ocelic

@ckgmpb|eh Djcml & l{s|lphc lj `cdvb$% ^d{~ld{ xcj`j cim|e{ hb{ kbjqbelexl{ hb

kcehlldpb o jbhlichb{ {b`pl c djcmlj hl `c{l%

Ndm|pc > C nbxbmpcndc hb kcehlldpb ec plc hl xpc`cifb hb @ilehlp

Qmdec =


10/33

8%0% Jbhlicb hl kbjqbelexl{

Kbjb l{xpcxmdc hl hl{le~bi~djlexb hl{xl qpbolkxb nbd chbqxchb b qpdekqdb mlpci hl

cqidkcb hc{ jcd{ {djqil{ xkedkc{ hl jbhlicb ec kpdcb hb{ hd~lp{b{ kbjqbelexl{)

xlehb qbp bòlkxd~b kbe{lm|dp |j jbhlib kbj |j jedjb hl nckl{ l kbe{ls|lexljlexl jcd{

nkdi hl qpbkl{{cp ec nc{l hl plehlpdzcb% Qbp b|xpb ichb) hlkdhd|*{l {ls|lekdcp b xpc`cifb lj

xp{ ìbkb{ hd{xdexb{? b {|qbpxl) klepdb l kbpqb hb kcehlldpb%

Ndm|pc = Qbpjlebp hb {|qbpxl hb kcehlldpb

C qpdjldpc qlc jbhlichc nbd c `cppc {|qlpdbp hb {|qbpxl hb kcehlldpb) kbe{xp|hc c qcpxdp hc

o|eb hl 8 liljlexb{? |jc k|p~c @zdlp &jbihchc hl nbpjc c kbjqbp c s|c{l xbxcidhchl hbkbjqpdjlexb hc `cppc$) |j qcpcililqqlhb s|l {lp~l hl {|qbpxl l{nlpc hb bpecjlexb

{|qlpdbp) |jc b|xpc k|p~c @zdlp s|l ncz b nlkfb hdcexldpb hb kbeo|exb l ndecijlexl) |jc

qls|lec l{nlpc &\~{fqlpl$ k|oc {|qlpnkdl nbd {|c~dzchc cxpc~{ hc cqidkcb hb [lx [jbbxf%

C~ceb|*{l hl {lm|dhc qcpc c pm|c ~lpxdkci hl ndvcb qcplhl) b`xdhc c qcpxdp hl |j {djqil{

k|`b xpce{nbpjchb% L{xl kbjqbelexl {lpdc qb{xlpdbpjlexl xbqlochb ec {|c nckl {|qlpdbp kbj

|j liljlexb lepbichb) jbhlichb c qcpxdp hl |jc k|p~c @zdlp% L{xl jl{jb liljlexb)

kbqdchb l pbhchb hl 361 {lpdc chcqxchb eb xbqb denlpdbp hc `cppc% B{ xp{ ìbkb{ l{qcchbpl{)

Qmdec 6


11/33

nbpcj b`xdhb{ c qcpxdp hl |j k|`b) kbqdchb l jb~djlexchb qcpc c{ qb{dl{ kbpplkxc{% B{ xp{

qcpcn|{b{ nbpcj jbhlichb{ xcj`j c qcpxdp hl {djqil{ kdidehpb{% Eb s|l {l plnlpl { qbpkc{

flvcmbecd{) plkbppl|*{l jbhlicb c qcpxdp hl |j kpk|ib hl > ~pxdkl{) lvxp|hdhb qcpc c

hdjle{b pls|lpdhc%

B xlpkldpb kbjqbelexl c {lp lvlk|xchb nbd b xpc~cjlexb hdcmbeci hl qlpndi {de|b{b jbhlichb

kbj plk|p{b c k|p~c{ @zdlp) `lj kbjb b{ hbd{ bpecjlexb{ l{qdpcichb{ hl jcdbp hdjle{b

Cq{ cim|e{ le{cdb{ plicxd~cjlexl jlifbp xkedkc hl jbhlicb c {lm|dp) c~ceb|*{l qcpc c

kbjqbelexl flpihdkc hb {|qbpxl) b| {loc) c ec| l b{ kbp~b{) s|l djqidkcpcj |jc s|c{l

lvki|{d~c |xdidzcb hl k|p~c{ @zdlp) kbj edkc{ lvklql{ hb jc{xpb l kbphcjl s|l nbpcj

jbhlichb{ c qcpxdp hl kdidehpb{) hdjle{dbechb{ l qb{dkdbechb{ hl ckbphb kbj c kbendm|pcb

qcxlexl ec nbxbmpcndc hl `c{l) l hb kl{xb hc m~lc) jbhlichb c qcpxdp hl |j kpk|ib @zdlp%

Xbhb{ l{xl{ liljlexb{ hlkbpcxd~b{ hb {|qbpxl nbpcj `d{lichb{ il~ljlexl cxpc~{ hc |xdidzcb

hb @l~li Hlqxf &ndm|pc 4$%

Ndm|pc 6 Plehlp hc qpdjldpc nc{l hl jbhlicb eb {|qbpxl

Ndecijlexl c kbjqbelexl hlkbpcxd~c hb dexlpdbp hb {|qbpxl hb kcehlldpb nbd kbeki|hc kbj c

jbhlicb hc{ behc{) xcj`j xbhc lvlk|xchc kbj k|p~c{ @zdlp% Lj`bpc xci eb xlefc {dhb

Qmdec 4


12/33

cdehc plnlpdhb xbhb{ b{ liljlexb{ jbhlichb{ kbj plk|p{b c k|p~c{ l kpk|ib{ @zdlp nbpcj

lvxp|hdhb{ hdplkxcjlexl cxpc~{ hl ~cibp e|jpdkb dexpbh|zdhb ec kcdvc hl kbjcehb lj

Lvxp|hl) kbenbpjl qbhl {lp ~d{xb ec ndm|pc lj `cdvb) qcpc b kc{b hc ec|%

Ndm|pc 4 Cqidkcb hl l{ql{{|pc &Lvxp|hl$ l `d{licjlexb &@l~li Hlqxf$ cb kbjqbelexl ec|

Kbeki|hc l{xc nc{l hb xpc`cifb) qc{{b|*{l jbhlicb hb liljlexb hl {|{qle{b hb

kcehlldpb nckdijlexl b`xdhc c qcpxdp hb ljqdifcjlexb cvdci hl bdxb kdidehpb{ hl hdjlxpb{

cixlpechb{) {lehb cqidkchb b kbjcehb [lx [jbbxf c xbhb{ lil{ l b jbhdndkchbp @l~li cb{

s|cxpb hl jcdbp hdjlxpb%

Ec qcpxl denlpdbp hl{xl kbjqbelexl nbd kbe{xp|hc c qlc hl ndvcb hb kcehlldpb jbhlichc cqcpxdp hl |j kpk|ib) c s|l nbpcj cqidkchc{ {|kl{{d~c{ bqlpcl{ hl lvxp|{b l hl l{kcic cx

b`xlp c nbpjc qplxlehdhc% B nlkfb hb b`olkxb nbd b`xdhb nczlehb c pl|edb hb{ ~pxdkl{ eb

klexpb b| {loc) lj Lhdx Jbhl Jl{f " ^lpxdkl{ " Jlpml " Cx Klexlp% Qcpc |j jlifbp

ckc`cjlexb {|qlpndkdci l{xl kbjqbelexl nbd cqlpnldbchb kbj b jbhdndkchbp [|`{|pn% L{xc

|jc xkedkc hl jbhlicb j|dxb |xdidzchc qcpc c kbe{xp|b hl {idhb{ hl pl~bi|b lj

@ilehlp s|l lj`bpc jcd{ xpc`cifb{c hb s|l c kbe{lm|dhc kbj b jbhdndkchbp Icxfl) qlpjdxl

b`xlp `be{ pl{|ixchb{ ndecd{%

Qmdec 31


13/33

Hl nbpjc |j xcexb del{qlpchc) |j hb{ kbjqbelexl{ hl jcd{ hdnkdi lvlk|b nbd b bpecjlexb

s|l kbpbc c fc{xl hl {|{qle{b hb kbpqb hb kcehlldpb) |j liljlexb kbe{xdx|hb qbp |j

kbeo|exb hl 8 nbifc{ hd{qb{xc{ lj xbpeb hl |jc qls|lec l{nlpc%

Ndm|pc 31 Bpecjlexb {|qlpdbp hb {|qbpxl hb kcehlldpb

C {|c kbe{xp|b dedkdb|*{l kbj c jbhlicb hl |jc hc{ nbifc{ jbihcehb |jc Qcxf c s|l {l

c{{bkdb| |jc {lkb ckfcxchc b`xdhc c qcpxdp hl |j kpk|ib @zdlp% Nldxb d{xb l c{{bkdcehb

l{xc{ h|c{ lexdhchl{) lvxp|hd|*{l c {lkb cb ibemb hc qcxf l hl {lm|dhc xpce{nbpjb|*{l b

b`olkxb e|jc jcifc &jl{f$ c s|l {l nlkfcpcj c{ nckl{ hl xbqb) {lm|dehb b jxbhb o plnlpdhb

cexlpdbpjlexl &Jlpml Cx Klexlp$% Qcpc s|l c kbendm|pcb hb liljlexb {l cqpbvdjc{{l hc

nbpjc ndeci pls|lpdhc) {lilkkdbeb|*{l l hl{ibkb|*{l |j qb|kb b ~pxdkl {|qlpdbp hc jcifc%

B`xdhc c nbpjc jcd{ cndichc hc nbifc) qc{{b|*{l cb {l| qb{dkdbecjlexb {b`pl c l{nlpc hl{|qbpxl% Cxpc~{ hl {djqil{ bqlpcl{ hl h|qidkcb &[fdnx'H$ l pbxcb) nbpcj kpdchb{ l

qb{dkdbechb{) b{ xp{ liljlexb{ pl{xcexl{ elkl{{pdb{ kpdcb hb kbjqbelexl%

Kbeki|hc c jbhlicb hb{ {|qbpxl l cexl{ hl c~cecp qcpc b kbpqb hb kcehlldpb xbpec~c*{l

elkl{{pdb kpdcp b{ kbjqbelexl{ elkl{{pdb{ cb klepdb) d{xb ) |jc qcplhl l |jc qickc

xbqbejdkc% Xpcxcehb*{l hl kbjqbelexl{ j|dxb {djqil{) c qcplhl nbd b`xdhc c qcpxdp hl |j

qiceb) hdjle{dbechb l kbibkchb ~lpxdkcijlexl qcpc qbhlp {|qbpxcp c ndvcb hb {|qbpxl hb

kcehlldpb% C qickc xbqbejdkc) qbp {l| x|peb) nbd kbe{xp|hc c qcpxdp hl |j k|`b)

Qmdec 33


14/33

hdjle{dbechb hl ckbphb kbj c{ hdjle{l{ fc`dx|cd{ hl{xl xdqb hl qickc{) {lehb cqidkchb{

o|exb hb{ kcexb{) s|cxpb qls|leb{ kbel{ s|l {dj|icj c{ kc~difc{ hl ndvcb qcplhl% [b`pl c

{|qlpnkdl hc qickc nbd de{lpdhb xlvxb &[qckl " Xlvx$ co|{xchb ec {|c hdjle{b l hljcd{

qcpjlxpb{ cxpc~{ hc kcdvc hl kbjcehb cqpl{lexchc eb qbpjlebp hc ndm|pc 33%

Ndm|pc 33 Kbibkcb l qcpcjlxpdzcb hb xlvxb ec qickc xbqbejdkc

Kbe{xp|hb{ b {|qbpxl l b{ kbjqbelexl{ hb klepdb lpc lexb kflmchc c fbpc hl qc{{cp

kbe{xp|b hb kbpqb hb kcehlldpb% Qbp {l xpcxcp hl |j kbjqbelexl kbj cim|jc kbjqilvdhchl

xbpec~c*{l elkl{{pdb c~cidcp s|ci c xkedkc hl jbhlicb jcd{ chls|chc% H|c{ qb{{d`didhchl{

{l kbibkcpcj hl djlhdcxb? |jc jcd{ q|pd{xc) kbj jbhlicb c qcpxdp hc lvxp|{b hl qlpnd{

I dehd~dh|cd{ s|l {lpdcj qb{xlpdbpjlexl h|qidkchb{) pbhchb{ l qb{dkdbechb{) hl nbpjc

{ljlifcexl xkedkc hl kbe{xp|b bndkdeci hl |j kcehlldpb hl{xl xdqb) b|) lj cixlpecxd~c) c

jbhlicb hl |j `ibkb b`xdhb c qcpxdp hl |j k|`b) {b`pl b s|ci {lpdcj lvlk|xchb{ b{ kbpxl{

kbppl{qbehlexl{ cb{ l{qcb{ c hldvcp lj c`lpxb l behl qb{xlpdbpjlexl {lpdcj cibochb{ c

ijqchc l b{ ~dhpb{% B`~dcjlexl b jlebp mpc| hl kbjqilvdhchl hl{xc {lm|ehc {bi|b)

qlpnldxcjlexl chcqxchc ndib{bndc hl jbhlicb ljqpllehdhc el{xl qpbolkxb) xbpec~c*b c

{bi|b imdkc c {lm|dp%

Qmdec 30


15/33

C jbhlicb nbd lexb dedkdchc) de{lpdehb*{l |j k|`b ec plc hl xpc`cifb) {|kl{{d~cjlexl

lhdxchb cx {l xpce{nbpjcp eb ìbkb hl nbpjc l hdjle{b pls|lpdhc{% L{xl kbjqbelexl {lpdc

lexb kbibkchb ec {|c qb{db ndeci) {|{qle{b hb {|qbpxl) kbenbpjl {l qbhl ~lp ec ndm|pc lj

`cdvb%

Ndm|pc 30 Plehlp hb {|qbpxl) klepdb l kbpqb hb kcehlldpb cdehc lj `p|xb

Qb{xb d{xb) b qc{{b {lm|dexl nbd b kbpxl hc{ nckl{ hl{xl bòlkxb% Qcpc xci) nbpcj jbhlichb{ c

qcpxdp hl k|`b{ l e|jc b|xpc ictlp) b{ {idhb{ elkl{{pdb{ cb{ kbpxl{ c plcidzcp &|j liljlexb

plnlplexl cb kbpxl ec{ nckl{ denlpdbpl{) h|qidkchb l pbhchb hl 361) hl nbpjc c kbjqbp |j

liljlexb kp|kdnbpjl) l |j b|xpb plicxd~b cb{ kbpxl{ ec{ nckl{ {|qlpdbpl{) kbe{xp|hb hc

jl{jc nbpjc s|l b cexlpdbp$) kbenbpjl ~d{~li ec ndm|pc 3;% Cq{ lvlk|xchb b kbpplkxb

qb{dkdbecjlexb hl{xl{ ìbkb{) b{ kbpxl{ nbpcj plcidzchb{ {ls|lekdcijlexl ec{ nckl{ denlpdbpl{

l {|qlpdbpl{ cxpc~{ hb jbhdndkchbp @bbilce " Hdnnlplekl% Qb{xlpdbpjlexl) {lpdcj xcj`j

kpdchb{ l qb{dkdbechb{ e|jc xlpkldpc ictlp) b{ ìbkb{ elkl{{pdb{ cb kbpxl hc{ nckl{ denlpdbp l

klexpci hb kbjqbelexl) hl nbpjc c c`pdp xbhb b l{qcb dexlpdbp hb kcehlldpb) {lm|dehb*{l b

jl{jc xkedkc o cqpl{lexchc% B c{qlkxb ndeci hb kbjqbelexl cq{ c plcidzcb hb qpdjldpb

kbeo|exb hl kbpxl{ cs|lil s|l {l qbhl b`{lp~cp ec ndm|pc 38%

Qmdec 3;


16/33

Ndm|pc 3; @ibkb{ hl kbpxl hc{ nckl{ denlpdbpl{ l {|qlpdbpl{ hb kbpqb hb kcehlldpb &ictlp 0$

Ndm|pc 38 C{qlkxb hb kbpqb hb kcehlldpb cq{ kbpxl hc{ nckl{ icxlpcd{

Qmdec 38


17/33

B`xdhc c nbpjc ndeci hb kbjqbelexl) pl{xc~c cmbpc jbhlicp b{ qls|leb{ bpecjlexb{ s|l b

hlkbpcj) b| {loc) ec nckl denlpdbp) 8 qls|lec{ qlc{ jbhlichc{ kbj plk|p{b kbj`decb hl

{idhb{ {djqil{ &0 l{nlpc{ l 0 kdidehpb{$) h|qidkchb{ l qb{dkdbechb{ eb{ kcexb{ hc nckl denlpdbp

hb kbjqbelexl%

Ndm|pc 3< Bpecjlexb{ hc nckl denlpdbp hb kbpqb hb kcehlldpb

B{ pl{xcexl{ liljlexb{ hlkbpcxd~b{) kbeo|exb{ hl qls|lec{ nbifc{ s|l bk|qcj b{ npd{b{

dexlpjhdb l {|qlpdbp hb kbpqb hb kcehlldpb) nbpcj ci~b hl qpbkl{{b jcd{ xpc`cifb{b%

Jbhlichb b qpdjldpb hl{xl{ liljlexb{ c qcpxdp hl |j kpk|ib @zdlp) qpbklhl|*{l {|c kqdc

{|kl{{d~c cx xbxci qpllekfdjlexb hc qpdjldpc hc{ cpl{xc{) kbqdcehb*{l l pbhcehb*{l lexb

xbhb l{xl kbeo|exb qcpc c cpl{xc {lm|dexl l c{{dj {|kl{{d~cjlexl cx xbhb b npd{b l{xcp

qpllekfdhb% L{xc jl{jc xkedkc nbd cqidkchc ec bpecjlexcb hb npd{b {|qlpdbp &ndm|pc 3>$%

Kbj c kbibkcb hc bpecjlexcb) c jbhlicb hb kbpqb hb kcehlldpb l{xc~c kbjqilxc)

{lehb cqlec{ elkl{{pdb jbhlicp b{ ~dhpb{ l c ijqchc qcpc xlpjdecp l{xc nc{l hb qpbolkxb%

Qcpc jbhlicb hb{ ~dhpb{ qcpxd|*{l |j {djqil{ k|`b lhdxchb hl nbpjc c kbe{lm|dp b`xlp c

nbpjc l hdjle{l{ pls|lpdhc{% L{xl liljlexb dedkdci nbd hlqbd{ h|qidkchb) pbhchb l

qb{dkdbechb hl nbpjc c qpllekflp b{ l{qcb{ lj c`lpxb hb kbpqb hb kcehlldpb% Eb s|l {l

plnlpl kbe{xp|b hc ijqchc l hb pl{qlkxd~b {|qbpxl) jcd{ |jc ~lz c {bi|b lekbexpchc

nbd {djqil{? c |xdidzcb hl {idhb{ {djqil{) hl~dhcjlexl hdjle{dbechb{ l kbeo|mchb{

cvdcijlexl) eb kc{b) xp{ kdidehpb{ hl hdnlplexl{ hdjlxpb{) nbpjcehb |j kbeo|exb ec

Qmdec 3


18/33

lvxpljdhchl hb{ s|ci nbd qb{dkdbechc |jc l{nlpc hl {|qlpnkdl {|c~dzchc cxpc~{ hb kbjcehb

[lx [jbbxf &ndm|pc 3=$%

Ndm|pc 3> Bpecjlexb{ hb{ npd{b{ dexlpjhdb l {|qlpdbp

Ndm|pc 3= ^dhpb{ icxlpcd{ hl{ibkchb{ l qbpjlebp hc ijqchc l pl{qlkxd~b {|qbpxl

Qmdec 3>


19/33

8%;% Kpdcb hl jcxlpdcd{ l cqidkcb hl xlvx|pc{

Xlpjdechc c nc{l hl jbhlicb hb kcehlldpb) b qc{{b {lm|dexl qc{{b| qlic kpdcb hb{

jcxlpdcd{ l xlvx|pc{ elkl{{pdc{ qb{xlpdbp kpdcb hl |jc plehlpdzcb plci{xdkc hb jbhlib%

Qbp {l xpcxcp hl |j jbhlib kbj qls|lec hd~lp{dhchl hl kbjqbelexl{) b ejlpb hl xlvx|pc{ c

cqidkcp lpc qls|leb) jc{ cdehc c{{dj djqidkb| c |xdidzcb hl hdnlplexl{ xkedkc{) hl{hl c

{djqil{ cxpd`|db hl |jc kbp " xbecidhchl c |j jcxlpdci) qc{{cehb qlic kpdcb hl xlvx|pc{ c

qcpxdp hl nbxbmpcndc l) lj hbd{ kc{b{ |j qb|kb jcd{ kbjqilvb{) xlvx|pc{ kbj kcpckxlp{xdkc{

hl {ljd*xpce{qcpekdc ~cpd~li) cqidkchc{ lj jcxlpdcd{ ~xplb{%

Qbp b|xpb ichb {lp hl plnlpdp s|l c kpdcb hl cim|jc{ hc{ xlvx|pc{ pl~lib|*{l) qpb~c~lijlexl

qlic cdehc plh|zdhc lvqlpdekdc hb c|xbp el{xc plc) |j qpbkl{{b cimb jbpb{b l

l{{lekdcijlexl ljqpdkb) lj s|l c{ jlifbpl{ {bi|l{ ~b {|pmdehb mpch|cijlexl qlib xl{xlhl hdnlplexl{ ~cibpl{ lj plehlpdzcl{ hl xl{xl

C{ hd~lp{c{ xlvx|pc{ hlndedhc{ qcpc l{xl qpbolkxb nbpcj?

Xlvx|pc qcplhl B`xdhc c qcpxdp hl nbxbmpcndc hl |jc qcplhl lvxlpdbp hl |j lhdnkdb) hl kbp

`pcekc l kbj |jc xlvx|pc il~ljlexl p|mb{c7

Ndm|pc 36 Djcmlj hc qcplhl p|mb{c |xdidzchc l pl{qlkxd~b{ qcpjlxpb{

Xlvx|pc qlhpc qickc Xlvx|pc j|dxb {djqil{ lj s|l qpcxdkcjlexl {l cqidkb| |jc kbp

`pcekc hl xbecidhchl {ljlifcexl hc{ qickc{ xbqbejdkc{% Qbp {l xpcxcp hl |j kbjqbelexl hl

qls|lec hdjle{b l hl qpl{lec plicxd~cjlexl hd{kplxc ec klec eb nbd kbe{dhlpchb

elkl{{pdb qpbklhlp cqidkcb hl xlvx|pc{ hl qlhpc kcikpdc b| jpjbpl{) kbppl{qbehlexl{

cb{ jcxlpdcd{ lj s|l l{xc{ qickc{ {l cqpl{lexcj fc`dx|cijlexl7

Qmdec 3=


20/33

Ndm|pc 34 Qcpjlxpb{ cqidkchb{ ec xlvx|pc qlhpc qickc

Xlvx|pc nlppb nbpochb C jcd{ |xdidzchc hc{ xlvx|pc{ hl{xl qpbolkxb) cqidkchc eb{ hd~lp{b{

kbjqbelexl{ jlxidkb{ hb kcehlldpb% Qbp cqpl{lexcp kcpckxlp{xdkc{ {ljlifcexl{ `cs|lidxl)

jcxlpdci hl s|l fc`dx|cijlexl {b nc`pdkchb{ b{ {|qbpxl{ hc{ ijqchc{) bqxb|*{l xcj`j qlic

{|c |xdidzcb el{{l b`olkxb7

Ndm|pc 01 Qcpjlxpb{ cqidkchb{ ec xlvx|pc nlppb nbpochb

Xlvx|pc ~dhpb H|pcexl c ql{s|d{c plcidzchc eb xlppleb) ~lpdndkb|*{l s|l b{ ~dhpb{ icxlpcd{

hl{xl xdqb hl kcehlldpb{ eb {b {ljqpl hb jl{jb xdqb) lekbexpcehb*{l lvljqicpl{ kbj

~dhpb{ kbjqilxcjlexl xpce{qcplexl{ l b|xpb{ kbj ~dhpb{ xpce{ikdhb{% Xbhc~dc) l |jc ~lz s|l

b kcehlldpb hc nbxbmpcndc hl `c{l hb xpc`cifb cqpl{lexc ~dhpb{ hl{xl ixdjb xdqb) hlkdhd|*{l

s|l c xlvx|pc c kpdcp hl~lpdc xlexcp {dj|icp l{{c {dx|cb%

Ndm|pc 03 Qcpjlxpb{ cqidkchb{ ec xlvx|pc ~dhpb

Qmdec 36


21/33

Xlvx|pc ijqchc \jc xlvx|pc xpce{ikdhc kpdchc l{qlkdndkcjlexl qcpc hldvcp qlpkl`lp

cqlec{ b kbexbpeb hc ijqchc) ~d{xb cxpc~{ hb hb{ ~dhpb{ icxlpcd{) b`xdhb cxpc~{ hl ~pdb{

xl{xl{ kbj b qcpjlxpb Mib{{ lj Pct Xpce{q%

Ndm|pc 00 Qcpjlxpb{ cqidkchb{ ec xlvx|pc ijqchc

Cqidkchb{ b{ jcxlpdcd{ " xlvx|pc{ c xbhb{ b{ kbjqbelexl{ hb jbhlib) l{xc~cj ndecijlexl

kpdchc{ xbhc{ c{ kbehdl{ qcpc c~cecp qcpc cs|lic s|l {l cqpl{lexc~c kbjb c jcd{ hdnkdi)

jc{ {dj|ixcelcjlexl jcd{ l{xdj|icexl nc{l hb xpc`cifb? c di|jdecb%

Qmdec 34


22/33

8%8% Di|jdecb

C nbpjc hl cqpl{lexcb hc klec c plehlpdzcp xl~l qbp `c{l c dhldc mlpci hl |jc

plqpl{lexcb i|z hb hdc) l~lex|cijlexl cb ec{klp b| qp*hb*{bi) qbp l{xc djqidkcp e|jc

nbpjc hl di|jdecb jcd{ cmpch~li qcpc b xljc% ^d{cehb c kbekplxdzcb hl{xc dexleb hl

qpdekqdb) dedkdb|*{l b l{x|hb hc di|jdecb kbj `c{l ec xkedkc hb{ xp{ qbexb{ hl i|z)

qpbk|pcehb c b`xleb hc fcpjbedzcb hc{ {bj`pc{% Plcidzchb{ hd~lp{b{ xl{xl{ lj s|l {l

cixlpc~cj c{ ibkcidzcl{) ecx|plzc l qcpcjlxpdzcb hc{ nbexl{ hl i|z) pl~lib|*{l {ljqpl

hdnkdi lidjdecp cim|jc{ {bj`pc{ l `pdifb{ s|l xldjb{cjlexl qlpjcelkdcj {b`pl b jbhlib%

Ndm|pc 0; Lvljqib hl |j xl{xl hl di|jdecb

Lj nckl hl{xl qpb`iljc hlkdhd|*{l c`cehbecp l{xc cqpbvdjcb) pldedkdcehb*{l b qpbkl{{b)

cmbpc { kbj |jc nbexl hl i|z hb xdqb [|e s|l k|pdb{cjlexl l cq{ cim|e{ co|{xcjlexb{ hl

ibkcidzcb l qcpcjlxpdzcb qcplkl| pl{bi~lp hl nbpjc j|dxb {cxd{ncxpdc l ~lpb{jdi) c

di|jdecb hc klec%

B l{s|ljc hl ibkcidzcb hc nbexl hl i|z l c qcpcjlxpdzcb |xdidzchc) `lj kbjb b plehlp hl

xl{xl l{xb di|{xpchb{ ec{ ndm|pc{ {lm|dexl{%

Qmdec 01


23/33

Ndm|pc 08 Kbendm|pcb hc di|jdecb qcpc kcehlldpb hl{idmchb

Ndm|pc 0< Plehlp hl xl{xl hc di|jdecb hlndedhc qcpc kcehlldpb hl{idmchb

Qmdec 03


24/33

Pl{bi~dhc l{xc qcpxl hb qpb`iljc) {|pmdc c xlexcb hl lvqibpcp |j qb|kb jcd{ c{

qb{{d`didhchl{ hl di|jdecb hb jbhlib) cxpc~{ hc xlexcxd~c hl plqpl{lexcb hb kcehlldpb

eb{ jbjlexb{ djlhdcxb{ s|lil lj s|l c {|c ijqchc idmchc% L{xc xcplnc pl~lib|*{l j|dxb

hdnkdi l o|{xdndkb| |jc ~d{dxc ebdxl hc `cdvc id{`blxc qcpc ~d{|cidzcp de {dx| s|ci c nbpjc hl

hd{qlp{b hc i|z% L{{c b`{lp~cb qlpjdxd| ~lpdndkcp s|l c i|z hl{xl{ kcehlldpb{ cqpl{lexc |j`pdifb j|dxb dexle{b &|jc c|xexdkc lvqib{b hl i|z$ s|l {l qpbolkxc ec{ qcplhl{ kbj |j

idjdxl hl nbpjc ~cmcjlexl s|chpcem|icp) xbpecehb b {|qbpxl hb kcehlldpb s|c{l

djqlpklqx~li% L{xl xdqb hl di|jdecb) c {lp plqpbh|zdhc eb jbhlib) djqidkcpdc e|jc

plehlpdzcb lj s|l b `pdifb hb kcehlldpb s|ldjcpdc b {|qbpxl) xbpecehb c klec j|dxb

qb|kb dexlpl{{cexl% Hl{xc nbpjc l kbjb {bi|b hl kbjqpbjd{{b) bqxb|*{l qbp plcicp b

`pdifb hb kcehlldpb) ckx|cehb ec{ qpbqpdlhchl{ hb{ ~dhpb{ &c s|l nbd cxpd`|hc |jc xbecidhchl

jcd{ cjcplichc l jlebp xpce{qcpekdc$) l ec di|jdecb hc klec) qpbolkxcehb*{l cim|jc i|z

ec qcplhl) jc{ {lj xbpecp b `pdifb dekjbhb cb b`{lp~chbp l qplo|hdkdci ildx|pc hb{

hlxcifl{ hb kcehlldpb l pl{qlkxd~b {|qbpxl% nbexl hl i|z d{bichc &[|e$ hc {dx|cb dedkdci)

nbpcj c{{dj chdkdbechc{ jcd{ h|c{) |jc Fljd &qb{dkdbechc eb dexlpdbp hb kcehlldpb$ l |jc

Icjq &ibkcidzchc o|exb nckl hb kcehlldpb ~dpchc qcpc c qcplhl$) kbe{xdx|dehb*{l c ki{{dkc

l{xpcxmdc hl di|jdecb `c{lchc lj ; nbexl{ hl i|z% B qb{dkdbecjlexb l qcpcjlxpdzcb hc{

nbexl{ hl i|z lekbexpc*{l di|{xpchb ec{ ndm|pc{ s|l {l {lm|lj%

Ndm|pc 0> Qb{dkdbecjlexb hc{ nbexl{ hl i|z qcpc kcehlldpb idmchb

Qmdec 00


25/33

Ndm|pc 0= Qcpcjlxpdzcb hc{ nbexl{ hl i|z qcpc b kcehlldpb idmchb

Lj`bpc chjdxdehb s|l |j kbeflkdjlexb jcd{ qpbn|ehb hc{ kcqckdhchl{ hb {bnx}cpl qb{{c

qlpjdxdp |j jcd{ qlpnldxb kbexpbil hl {dx|cl{ hl hdnkdi di|jdecb) hl s|l l{xl |j kc{b

delm~li) ndkc cdehc c{{dj) c kbe~dkb hl {l xlp cikcechb |j kbjqpbjd{{b hl di|jdecb

dexlpl{{cexl qcpc b xpcxcjlexb hl{xl xljc%

Qmdec 0;


26/33

8%


27/33

Ndm|pc 04 Qcpcjlxpdzcb hl k|13 lj }bpih

Kbj `c{l el{xl{ }bpih{ l kbj c di|jdecb `c{l hl{kpdxc eb kcqx|ib cexlpdbp) nbpcj

plehlpdzchc{ ~pdc{ djcmle{% Kbjb nbpjc hl lvqibpcb hc{ qb{{d`didhchl{ hl ~d{|cidzcb

hl{xl jbhlib nbd cdehc dexpbh|zdhc |jc {lm|ehc kjcpc &kbj c s|ci nbd xcj`j le{cdchc

|jc b`olkxd~c kbj jcdbp kcjqb$) jcd{ qpvdjc hb {|qbpxl hb kcehlldpb l ~dpchc qcpc blvxlpdbp% Lj nckl hb{ pl{|ixchb{ b`xdhb{ hl{{c{ lvqlpdekdc{ &hc{ s|cd{ {l qbhlj ~lp cim|e{

lvljqib{ lj `cdvb$ hlkdhd|*{l s|l b plehlp ndeci {lpdc b`xdhb kbj c djcmlj hb k| cb qp*

hb*{bi) cxpc~{ hc kjcpc dedkdcijlexl hlndedhc%

Ndm|pc ;1 Le{cdb hl plehlpdzcb

Qmdec 0


28/33



Qmdec 0>


29/33

Kbjb kbpbipdb hl xbhb l{xl qpbkl{{b) cqpl{lexcj*{l ec{ qmdec{ {lm|dexl{ c{ h|c{

plehlpdzcl{ ndecd{ hb jbhlib? c qpdjldpc djcmlj) plicxd~c cb xpcxcjlexb hb xljc kbenbpjl

qpl~d{xb hl{hl b dekdb hb qpbolkxb) b| {loc) e|j klepdb hl npckc di|jdecb) qlpxb hb

jbjlexb hb qp hb {bi lj s|l b kcehlldpb cdehc qlpjcelkl hl{idmchb l) |jc {lm|ehc)

kbppl{qbehlexl cb le{cdb hb kcehlldpb idmchb) lj`bpc cdehc ibeml hb jbjlexb lj s|l cijqchc cxdeml b {l| jcdbp `pdifb%

Qmdec 0=


30/33

Qmdec 06


31/33

Qmdec 04


32/33


33/33

>% @dìdbmpcndc l Plnlpekdc{

B qpl{lexl plicxpdb xl~l qbp qpdekdqcd{ nbexl{ hl denbpjcb b{ {xdb{ l " b| hbk|jlexb{

beidel s|l {l qc{{cj c dehdkcp?

@ilehlp%bpm b {xdb bndkdci hb @ilehlp eb s|ci qb{{~li lekbexpcp j|dxc l xdi denbpjcbcklpkc hc cqidkcb l hc{ ckxd~dhchl{ hc @ilehlp Nb|ehcxdbe l ec s|ci qb{{~li nczlp b

hb}eibch hb {bnx}cpl) hd{qbe~li?fxxq?""}}}%ìlehlp%bpm"

K|p{b hl @ilehlp |j xdi k|p{b kbe{xdx|hb qbp hd~lp{b{ ~hlb{) hd{qbe~li lj?

fxxq?""}}}%8{fcplh%kbj"hdp"=;3886="`k46>n;;"^hlbRC|ic{R*RK|p{bRhlR@ilehlp%fxji

L{{lexdci @ilehlp |j id~pb hl plnlpekdc ec cqplehdzcmlj hb @ilehlp hl{xdechb cb

|xdidzchbp dedkdchb l eb {% Lhdxchb qlic @ilehlp Nb|ehcxdbe) cqpl{lexc hl nbpjc kicpc c{

plc{ n|ehcjlexcd{ hc cqidkcb) deki|dehb x|xbpdcd{ s|l m|dcj b ildxbp qc{{b c qc{{b ec

hl{kb`lpxc hb {bnx}cpl% \jc qlc djqpl{kdeh~li qcpc s|lj qplxlehc cqplehlp c xpc`cifcp

kbj @ilehlp% Hd{qbe~li ec l*{fbq hc @ilehlp Nb|ehcxdbe ec idmcb

fxxq?""}}}%ìlehlp;h%bpm"l*{fbq"qpbh|kxRdenbRe%qfq2qpbh|kx{Rdh:30

Candeeiro de Lisboa - Modelação em Blender

Documents

Transcript of Candeeiro de Lisboa - Modelação em Blender