Stevin, Simon
,
Mathematicorum hypomnematum... : T. 4: De Statica : cum appendice et additamentis
,
1605
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*DE* S*TATICÆ ELEMENTIS.*
eſt
inter
gravitatis
diametrum
quæ
per
firmitudinis
pun-
ctum
, ejusq́ue
parallelam
, elevantem:
quæ
vero
à
gravita-
te
demiſsâ
eſt
verſus
pondus
demittens
,
ſimiliter
inter
gra-
vitatis
diametrum
,
quæ
per
firmitudinis
punctum
, ejusq́;
parallelam
,
lineam
demittentem
dicimus
.
Vt
recta
C
B
in
12
definitione
,
gravitatis
diametro
,
quæ
per
firmitudinis
punctum
,
ita
D
B
, ejusq́ue
parallelâ
terminata
,
in
1 &
2
figurâ
linea
attollens
,
in
3
verò
&
4
linea
demittens
nobis
appellabitur
.
14
DEFINITIO
.
Si
linea
, &
attollens
, &
demittens
ad
horizontem
perpendi-
␥cularis
ſit
,
Recta
attollens
, &
Recta
demittens
,
earumq́ue
pondera
,
rectus
attollens
,
rectus
demittens
:
ſin
obli-
qua
ſit
ad
horizontem,
obliqua
attollens
,
obliqua
demittens
, ␥&
earum
pondera
obliquum
attollens
,
obliquum
demit-
tens
à
ſitu
nobis
appellabuntur
.
DECLARATIO
.
Vt
in
primâ
tertiaq́ue
duodecimæ
definitionis
figurâ
,
attollens
, &
demit-
tenslineæ,
quia
eg
hypotheſi
angulos
cum
Horizonte
rectos
faciunt
,
illa
Re-
cta
attollens
,
hæc
Recta
demittens
,
earumq́ue
pondera
E
rectus
attollens
,
rectus
demittens
dicantur
.
Sin
linea
attollens
, &
demittens
ita
C
B
in
2 &
4
figurâ
ad
␥
horizontem
ſit
obliqua
,
obliquæ
appellabuntur
, &
obliqua
illarum
pon-
dera
.
NOTATO
.
Figura
Staticæ
&
Geometricæ
columnæeadem
eſt
,
niſi
quem
adhic
materia
illius
æqua-
bilioris
ponderis
eſſe
ſumatur
,
operimentum
vero
&
baſis
quadrangula
.
Artis
voca-
bula
ita
nobis
Belgis
uſurpantur
.
Materia
# # Stof
Forma
# # Form
Effectus
# # Daet
Subjectum # # Grondt
Adjunctum # # Aencleving
Genus
# # Gheſlacht
Species
# # Afcomſt
Definitio
# # Bepaling
Propoſitio
# # Voorſtel
Problema
# # Werckſtick
Theorema
# # Vertooch
Ratio
# # Reden
Proportio
# # Everedicheyt
A
Equales #
Pro
qui-
#
Even
Similes
# bus uſur- # Ghelijcke
Exemplum
#
pavimus
# Voorbeelt
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