Clavius, Christoph
,
Geometria practica
Text
Text Image
Image
XML
Thumbnail overview
Document information
None
Concordance
Notes
Handwritten
Figures
Content
Thumbnails
Page concordance
<
1 - 30
31 - 60
61 - 90
91 - 120
121 - 150
151 - 180
181 - 210
211 - 240
241 - 270
271 - 300
301 - 330
331 - 360
361 - 390
391 - 420
421 - 450
>
Scan
Original
441
442
443
444
445
446
447
448
449
450
<
1 - 30
31 - 60
61 - 90
91 - 120
121 - 150
151 - 180
181 - 210
211 - 240
241 - 270
271 - 300
301 - 330
331 - 360
361 - 390
391 - 420
421 - 450
>
page
|<
<
of 450
>
>|
<
echo
version
="
1.0RC
">
<
text
xml:lang
="
la
"
type
="
free
">
<
div
xml:id
="
echoid-div1138
"
type
="
section
"
level
="
1
"
n
="
419
">
<
note
style
="
it
"
position
="
right
"
xml:space
="
preserve
">
<
pb
file
="
444
"
n
="
444
"
rhead
="
INDEX.
"/>
Tertia & quarta proportionalis, quo pacto
<
lb
/>
# per inſtrumentum partium reperiatur. # 12
<
lb
/>
Trabis longitudinem ad Horizontẽ incli-
<
lb
/>
# natæ, cui{us} portio ſuperior tantum con-
<
lb
/>
# ſpiciatur, vnà cum angulo inclinatio-
<
lb
/>
# nis, diſt antia baſis à menſore, & altitu-
<
lb
/>
# dine faſtigii ſupra Horizontem, per qua-
<
lb
/>
# dratum m{et}iri. # 151
<
lb
/>
Trapezii habentis duo latera parallela,
<
lb
/>
# area. # 170
<
lb
/>
Trapezii irregularis facilis dimenſio. # 175
<
lb
/>
Triangis
<
unsure
/>
la duo Iſoſcelia ſimilia baſium in-
<
lb
/>
# æqualium, ſimul maiora ſunt duob{us}
<
lb
/>
# Iſoſcelib{us} ſimul ſuper eaſdem baſ{es}, quæ
<
lb
/>
# quidem inter ſe ſint diſſimilia, priorib{us}
<
lb
/>
# verò Iſoperimetra. habeant quatuor
<
lb
/>
# latera inter ſe æqualia. # 300
<
lb
/>
Trianguli Iſoſcelis area. # 165
<
lb
/>
Trianguli obliquanguli area. # 168
<
lb
/>
Trianguli rectanguli area, ex vno latere
<
lb
/>
# circa angulum rectum, & latere, quod
<
lb
/>
# recto angulo opponitur. # 167
<
lb
/>
Trianguli pulchra propriet{as}, ſi in eo du-
<
lb
/>
# catur vni lateri parallela, &c. # 261
<
lb
/>
Triangulis duob{us} Iſoſcelib{us} datis, quo-
<
lb
/>
# rum baſ{es} ſint inæqual{es}, & duo latera
<
lb
/>
# vni{us} duob{us} alteri{us} æqualia: ſuper eiſ-
<
lb
/>
# dem baſib{us} duo triangula Iſoſcelia ſi-
<
lb
/>
# milia, & priorib{us} ſimul ſumptis Iſope-
<
lb
/>
# rimetra conſtituere. # 299
<
lb
/>
Trianguli æquilateri area. # 166
<
lb
/>
Trianguli cui{us}libet area cui rectangulo
<
lb
/>
# ſit æqualis. # 292
<
lb
/>
Trianguli rectanguli area. # 165
<
lb
/>
Trianguli rectãguli area, ex vno latere cir-
<
lb
/>
# ca angulũ rectũ, & vno angulo acuto. # 169
<
lb
/>
Trianguli rectãguli area, ex latere, ꝙ recto
<
lb
/>
# angulo opponitur, & vno angulo acuto. # 167
<
lb
/>
Trianguli inſignis propriet{as}, ſi in eo à duo-
<
lb
/>
# b{us} angulis ad media puncta oppoſitorum
<
lb
/>
# laterum rectæ ducantur, &c. # 252
<
lb
/>
Triangulo duorum laterum inæqualium
<
lb
/>
# ſupra tertium lat{us} triangulum conſti-
<
lb
/>
# tuere priori Iſoperimetrum duorum æ-
<
lb
/>
# qualium laterum. # 297
<
lb
/>
Triangulo parallelogr ammum æquale, &
<
lb
/>
# Iſoperimetrum conſtituere. # 214
<
lb
/>
Triangulorum rectilineorum rectangulo-
<
lb
/>
# rum problemata. # 44
<
lb
/>
Triangulorum duorum rectangulorum ſi-
<
lb
/>
# milium propriet{as} quædam. # 298
<
lb
/>
Triangulorum Iſoperimetrorum eandem
<
lb
/>
# habentium baſem, mai{us} erit illud, quod
<
lb
/>
# duo latera habet æqualia. # 297
<
lb
/>
Triangulorum rectilineorum obliquangu-
<
lb
/>
# lorum problemata. # 46
<
lb
/>
Triangulum datũ ex dato puncto in latere
<
lb
/>
# in quotlibet part{es} æqual{es} diuidere. # 262
<
lb
/>
Triangulum datum per line{as} vni lateri
<
lb
/>
# parallel{as} in quotlibet part{es} æqual{es} di-
<
lb
/>
# ſtribuere. # 263
<
lb
/>
Triangulum datum per rectum ex puncto
<
lb
/>
# extra triangulum dato in du{as} part{es} æ-
<
lb
/>
# qual{es} partiri. # 264
<
lb
/>
Triangulum totum ad triangulum abſciſ-
<
lb
/>
# ſum per rectam, eſt, vt rectangulum ſub
<
lb
/>
# duob{us} laterib{us} ſectis ad rectangulum
<
lb
/>
# ſub duob{us} laterib{us} trianguli abſcißi
<
lb
/>
# comprehenſum. # 262
<
lb
/>
Tritici aceru{us}, quo pacto menſuretur. # 209
<
lb
/>
Tritici ſacc{us}, quo pacto menſuretur. # 209
<
lb
/>
Turris, aut montis altitudinẽ, ex ei{us} ſum-
<
lb
/>
# mitate per quadratũ dimetiri, quando in
<
lb
/>
# plano ſummitatis Horizonti æquidiſt ante
<
lb
/>
# duæ ſtation{es} fieri poſſunt, & ſignum ali-
<
lb
/>
# quod in Horizonte cernitur. # 114
<
lb
/>
Turris, aut alteri{us} rei altitudinem per ba-
<
lb
/>
# culum indagare. # 137
<
lb
/>
Turris aut alteri{us} rei altitudinem, per
<
lb
/>
# Normam inueſtigare. # 139
<
lb
/>
Turris, vel montis altitudinẽ ex ei{us} ſum-
<
lb
/>
# mitate per du{as} ſtation{es} in haſta aliqua
<
lb
/>
# erecta fact{as} inueſtigare per quadratũ,
<
lb
/>
# quando ſignum aliquod in Horizonte
<
lb
/>
# videri poteſt. # 116
<
lb
/>
Turris altitudinem ex ei{us} vertice per vn@-
<
lb
/>
# cam ſt ationem per quadrantem metiri,
<
lb
/>
# ſi diſtantia ſigni in Horizonte viſi vſque
<
lb
/>
# ad baſem turris nota ſit. # 64
<
lb
/>
Turris, vel montis altitudinẽ, ex ei{us} ſum-
<
lb
/>
# mitate per vnicam ſtationem, ope qua-
<
lb
/>
# drati ſtabilis m{et}iri, vnà cum diſtantia,
<
lb
/>
# ſigni viſi in Horizonte vſ ad turrem
<
lb
/>
# vel @@ontis perpendiculum. # </
note
>
</
div
>
</
text
>
</
echo
>