Vitruvius, De architectura libri decem, 1567

Table of figures

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[Figure 101]
[102] FRONTE.
[103] A
[104] Græcorum ædes earumq́; partium diſpoſitiones.A. peristylium amplum.E. peristylium primum.C. aditus amplus.D. aditus ab uno ad aliudperiſtylium.E. proſtas ubi eraut duæ antæ.F. G. Antithalamus.H. I. gynæconitides.K. cu-bicuUmdiebria.L. S. oeci,& bibliotecæ,& ubi ſunt pictores.M. R. pinacotbecæ.N. cyzicena triclinia.O. porticus ad ſeptentrionem.P. cellæ hostiariæ.Q. oeci quadrati.T. V. porticus ad triclinia cizcena.X. hypæthra loca.r. oeci magni ubi matres familiarũ cum lanificijs habent ſeſſiones.Z. hoſpitalia.1. thirorium.2. Equilia.3. cubicula.4. meſaulæ & andronæ.5. triclinia quo-tidiana.6. posthalamus.7. thalamus.8. porticus Rhodiaca altior. T QVNMRN8SALKICHXYYFEG76B543O32P21
[105] Pauimentorum genera.Filandri.Anticum.
[106] c d f b c 8
[107] CHOROBATES.2 I 3 2
[108] d 10 10 a d 50 50 50 c 50 ba s d s 7 {1/14} 25 s b ce 8 8 10 84 f hm 5 43 3 4 4 3 3 4 4 5 5 5 53 5 4
[109] Figura ex meſolabio Architæ ad inueniendas medias.c t @ @ q p o n m l k l h g f p e o ξ v M @ k I o h j ε δ r B d s R q P o N M L K I H G F E L x c 6 N ς ε ξ γ B a
[110] Veſtigium meſolabij Architæ.
[111] Orthographia meſolabij Architæ.
[112] Demonſtratio Eratoſtbenis. a g t cb f b d
[113] Instrumentum Eratoſthenis. m a x g n b c n i o l v q p b e f k d
[114] Vſ{us} demonſtratio Eratoſtbenis cum inſtrumento. a h n ek l i o d b 8 m c 4
[115] Inſtrumentum Platonis. f i n o m
[116] cubus. 8 8 64 8 8 8 8 512 8s e
[117] Demonstratio Archita. p l k b o i m b e d af
[118] Demonctration Platonis. d e b c g
[119] Demostratio ter tiæ proprietatis, & aſſumptionis Nicomedis.instrumentum Nicomedis. f h d g b s n m k a
[120] Duplicatio cubi. e a b c d f g
[121] Dimonctratio prrima proprie tatis. s n m l k
[122] Vſus inſtrume ti Nicomedis & eius demő ſtratio. l e b c g f a k h i
[123] h
[124] b d c e f g
[125] a b c e d
[126] Secunda proprietas lineæ flexæ.f n e b g i d m k c
[127] a. centrum mundi.b. oculus in ſuperficie terræc. ſydus.d. uertex.b c a. angulus diuerſitatis. c d 6 a
[128] a b deferens.c. deferentis centrum.d e. epicyclus.a. centrum epicycli.f. mundi centrum.a. iugum deferentis.b. antiiugum.d. iugum epicycli. d a e c s b
[129] a b g. concentricum.d. eius centrum.e z b. eccentricum.t. eius centrum.k z. epicyclus.b. eius centrum.d t. b z. œquales.t z. d b. œquales.motus { concentrici b d a. \\ epicycli k b z. \\ eccentrici z t e. \\ anguli œquales Sol utroque modo uidetur in z. per li-neam d z. e a t d b z b k
[130] a b g. eccentricum.d. eius centrum.e. centrum mundi.a d g. linea ingi.b. centrm Solis.e z. linea medij motus parallela li-neœ b d.c b. linea ueri motus.b e z. angulus œquatio. z b a d e
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              <s xml:id="echoid-s21307" xml:space="preserve">
                <pb o="280" file="514.01.312" n="312" rhead="LIBER"/>
              portione inter ſe comparatæ, ſicut ſe habet prima ad quartam, ita ſolidum quod fit a prima ſimile eſt illi, quæ
                <lb/>
              fit a ſecunda, & </s>
              <s xml:id="echoid-s21308" xml:space="preserve">ſimiliter deſcriptum. </s>
              <s xml:id="echoid-s21309" xml:space="preserve">igitur ratio ſolidi a, ad ſimile ſolidum b, est, ut d, ad c, exſubie=
                <lb/>
              ctione autem d, ad e, comparatur ut b, ad o, Propoſito igitur ſolido a, ſub data ratione ipſius b, ad c,
                <lb/>
              conſtructum eſt ſimile ſolidum b, quod facere mens fuerat. </s>
              <s xml:id="echoid-s21310" xml:space="preserve">Amplius ſi cubum ſolido quadrangulari &</s>
              <s xml:id="echoid-s21311" xml:space="preserve">-
                <lb/>
                <figure xlink:label="fig-514.01.312-01" xlink:href="fig-514.01.312-01a" number="119">
                  <description xml:id="echoid-description69" xml:space="preserve">Demostratio ter tiæ proprietatis, & aſſumptionis Nicomedis.
                    <lb/>
                  instrumentum Nicomedis.</description>
                  <variables xml:id="echoid-variables77" xml:space="preserve">f h d g b s n m k a</variables>
                </figure>
                <figure xlink:label="fig-514.01.312-02" xlink:href="fig-514.01.312-02a" number="120">
                  <description xml:id="echoid-description70" xml:space="preserve">Duplicatio cubi.</description>
                  <variables xml:id="echoid-variables78" xml:space="preserve">e a
                    <lb/>
                  b c d f g</variables>
                </figure>
                <figure xlink:label="fig-514.01.312-03" xlink:href="fig-514.01.312-03a" number="121">
                  <description xml:id="echoid-description71" xml:space="preserve">Dimonctratio
                    <lb/>
                  prrima proprie
                    <lb/>
                  tatis.</description>
                  <variables xml:id="echoid-variables79" xml:space="preserve">s n m l k</variables>
                </figure>
                <figure xlink:label="fig-514.01.312-04" xlink:href="fig-514.01.312-04a" number="122">
                  <description xml:id="echoid-description72" xml:space="preserve">Vſus inſtrume ti Nicomedis & eius demő ſtratio.</description>
                  <variables xml:id="echoid-variables80" xml:space="preserve">l e b c g f a k h i</variables>
                </figure>
                <figure xlink:label="fig-514.01.312-05" xlink:href="fig-514.01.312-05a" number="123">
                  <variables xml:id="echoid-variables81" xml:space="preserve">h</variables>
                </figure>
                <figure xlink:label="fig-514.01.312-06" xlink:href="fig-514.01.312-06a" number="124">
                  <variables xml:id="echoid-variables82" xml:space="preserve">b d c e f g</variables>
                </figure>
                <figure xlink:label="fig-514.01.312-07" xlink:href="fig-514.01.312-07a" number="125">
                  <variables xml:id="echoid-variables83" xml:space="preserve">a b c e d</variables>
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              quale conficere uelimus, hoc modo agendum eſt. </s>
              <s xml:id="echoid-s21312" xml:space="preserve">Sit propoſitum parallelipedum a b c d, cuius latitudo
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              a b, altitudo b c, longitudo c d, oportet cubum æqualem illi conſtituere. </s>
              <s xml:id="echoid-s21313" xml:space="preserve">inveniatur per ultimam ſecundi
                <lb/>
              latus quadratum plani a b c, ideſt linez recta, cuius quadratum æquum ſit plano a b c, quæ linea ſit e,
                <lb/>
              & </s>
              <s xml:id="echoid-s21314" xml:space="preserve">inxta aliquem ex ſupradictis modis inveniantur duæ mediæ comparabiles inter e, & </s>
              <s xml:id="echoid-s21315" xml:space="preserve">c d. </s>
              <s xml:id="echoid-s21316" xml:space="preserve">& </s>
              <s xml:id="echoid-s21317" xml:space="preserve">ſint ille f.</s>
              <s xml:id="echoid-s21318" xml:space="preserve"/>
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