| Nom |
Définition |
Valeur |
| Sphère a1 |
|
a1: x² + y² + z² = 0.13 |
| Sphère a2 |
|
a2: (x - 1)² + y² + z² = 0.13 |
| Sphère a3 |
|
a3: x² + (y - 1)² + z² = 0.13 |
| Sphère a4 |
|
a4: (x - 1)² + (y - 1)² + z² = 0.13 |
| Sphère a5 |
|
a5: x² + y² + (z - 1)² = 0.13 |
| Sphère a6 |
|
a6: x² + (y - 1)² + (z - 1)² = 0.13 |
| Sphère a7 |
|
a7: (x - 1)² + (y - 1)² + (z - 1)² = 0.13 |
| Sphère a8 |
|
a8: (x - 1)² + y² + (z - 1)² = 0.13 |
| Sphère b1 |
|
b1: (x - 0.5)² + (y - 0.5)² + z² = 0.13 |
| Sphère b2 |
|
b2: (x - 0.5)² + y² + (z - 0.5)² = 0.13 |
| Sphère b3 |
|
b3: x² + (y - 0.5)² + (z - 0.5)² = 0.13 |
| Sphère b4 |
|
b4: (x - 0.5)² + (y - 1)² + (z - 0.5)² = 0.13 |
| Sphère b5 |
|
b5: (x - 1)² + (y - 0.5)² + (z - 0.5)² = 0.13 |
| Sphère b6 |
|
b6: (x - 0.5)² + (y - 0.5)² + (z - 1)² = 0.13 |
| Point C1 |
|
C1 = (0, 0, 0) |
| Point C2 |
|
C2 = (0, 1, 0) |
| Point C3 |
|
C3 = (1, 1, 0) |
| Point C4 |
|
C4 = (1, 0, 0) |
| Point C5 |
|
C5 = (0, 0, 1) |
| Point C6 |
|
C6 = (0, 1, 1) |
| Point C7 |
|
C7 = (1, 1, 1) |
| Point C8 |
|
C8 = (1, 0, 1) |
| Point D1 |
|
D1 = (0.5, 0.5, 0) |
| Point D2 |
|
D2 = (0.5, 0, 0.5) |
| Point D3 |
|
D3 = (0, 0.5, 0.5) |
| Point D4 |
|
D4 = (0.5, 1, 0.5) |
| Point D5 |
|
D5 = (1, 0.5, 0.5) |
| Point D6 |
|
D6 = (0.5, 0.5, 1) |
| Booléen mostraresferas |
|
mostraresferas = true |
| Booléen mostrarpuntos |
|
mostrarpuntos = true |
| Prisme cubo |
Prisme(C1, C2, C3, C4, C5) |
cubo = 1 |
| Point C62 |
Prisme(C1, C2, C3, C4, C5) |
C62 = (0, 1, 1) |
| Point C72 |
Prisme(C1, C2, C3, C4, C5) |
C72 = (1, 1, 1) |
| Point C82 |
Prisme(C1, C2, C3, C4, C5) |
C82 = (1, 0, 1) |
| Segment arista01 |
Segment(C1, C2, cubo) |
arista01 = 1 |
| Segment arista02 |
Segment(C2, C3, cubo) |
arista02 = 1 |
| Segment arista03 |
Segment(C3, C4, cubo) |
arista03 = 1 |
| Segment arista04 |
Segment(C4, C1, cubo) |
arista04 = 1 |
| Quadrilatère cara1 |
Polygone(C1, C2, C3, C4, cubo) |
cara1 = 1 |
| Segment arista06 |
Segment(C2, C62, cubo) |
arista06 = 1 |
| Segment arista10 |
Segment(C62, C5, cubo) |
arista10 = 1 |
| Segment arista05 |
Segment(C5, C1, cubo) |
arista05 = 1 |
| Quadrilatère cara2 |
Polygone(C1, C2, C62, C5, cubo) |
cara2 = 1 |
| Segment arista07 |
Segment(C3, C72, cubo) |
arista07 = 1 |
| Segment arista11 |
Segment(C72, C62, cubo) |
arista11 = 1 |
| Quadrilatère cara4 |
Polygone(C2, C3, C72, C62, cubo) |
cara4 = 1 |
| Segment arista08 |
Segment(C4, C82, cubo) |
arista08 = 1 |
| Segment arista12 |
Segment(C82, C72, cubo) |
arista12 = 1 |
| Quadrilatère cara5 |
Polygone(C3, C4, C82, C72, cubo) |
cara5 = 1 |
| Segment arista09 |
Segment(C5, C82, cubo) |
arista09 = 1 |
| Quadrilatère cara3 |
Polygone(C4, C1, C5, C82, cubo) |
cara3 = 1 |
| Quadrilatère cara6 |
Polygone(C5, C62, C72, C82, cubo) |
cara6 = 1 |
| Booléen mostrarcelda |
|
mostrarcelda = true |
| Surface e1 |
Surface(sqrt(2) / 4 cos(i) sin(j), sqrt(2) / 4 sin(i) sin(j), sqrt(2) / 4 cos(j), i, 0, π / 2, j, 0, π / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j), sqrt(2) / 4 sin(i) sin(j), sqrt(2) / 4 cos(j), i, 0, À / 2, j, 0, À / 2) |
| Surface e2 |
Surface(sqrt(2) / 4 cos(i) sin(j), sqrt(2) / 4 sin(i) sin(j) + 1, sqrt(2) / 4 cos(j), i, (-π) / 2, 0, j, 0, π / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j), sqrt(2) / 4 sin(i) sin(j) + 1, sqrt(2) / 4 cos(j), i, (-À) / 2, 0, j, 0, À / 2) |
| Surface e3 |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1, sqrt(2) / 4 sin(i) sin(j) + 1, sqrt(2) / 4 cos(j), i, π, 3π / 2, j, 0, π / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1, sqrt(2) / 4 sin(i) sin(j) + 1, sqrt(2) / 4 cos(j), i, À, 3À / 2, j, 0, À / 2) |
| Surface e4 |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1, sqrt(2) / 4 sin(i) sin(j), sqrt(2) / 4 cos(j), i, π / 2, π, j, 0, π / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1, sqrt(2) / 4 sin(i) sin(j), sqrt(2) / 4 cos(j), i, À / 2, À, j, 0, À / 2) |
| Surface e5 |
Surface(sqrt(2) / 4 cos(i) sin(j), sqrt(2) / 4 sin(i) sin(j), sqrt(2) / 4 cos(j) + 1, i, π, 3π / 2, j, -π, (-π) / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j), sqrt(2) / 4 sin(i) sin(j), sqrt(2) / 4 cos(j) + 1, i, À, 3À / 2, j, -À, (-À) / 2) |
| Surface e6 |
Surface(sqrt(2) / 4 cos(i) sin(j), sqrt(2) / 4 sin(i) sin(j) + 1, sqrt(2) / 4 cos(j) + 1, i, π / 2, π, j, -π, (-π) / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j), sqrt(2) / 4 sin(i) sin(j) + 1, sqrt(2) / 4 cos(j) + 1, i, À / 2, À, j, -À, (-À) / 2) |
| Surface e7 |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1, sqrt(2) / 4 sin(i) sin(j) + 1, sqrt(2) / 4 cos(j) + 1, i, 0, π / 2, j, -π, (-π) / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1, sqrt(2) / 4 sin(i) sin(j) + 1, sqrt(2) / 4 cos(j) + 1, i, 0, À / 2, j, -À, (-À) / 2) |
| Surface e8 |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1, sqrt(2) / 4 sin(i) sin(j), sqrt(2) / 4 cos(j) + 1, i, (-π) / 2, 0, j, -π, (-π) / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1, sqrt(2) / 4 sin(i) sin(j), sqrt(2) / 4 cos(j) + 1, i, (-À) / 2, 0, j, -À, (-À) / 2) |
| Point P11 |
|
P11 = (0.35, 0, 0) |
| Point P12 |
|
P12 = (0, 0.35, 0) |
| Point P13 |
|
P13 = (0, 0, 0.35) |
| Point P21 |
|
P21 = (0, 0.65, 0) |
| Point P22 |
|
P22 = (0.35, 1, 0) |
| Point P23 |
|
P23 = (0, 1, 0.35) |
| Point P31 |
|
P31 = (0.65, 1, 0) |
| Point P32 |
|
P32 = (1, 0.65, 0) |
| Point P33 |
|
P33 = (1, 1, 0.35) |
| Point P41 |
|
P41 = (1, 0.35, 0) |
| Point P42 |
|
P42 = (0.65, 0, 0) |
| Point P43 |
|
P43 = (1, 0, 0.35) |
| Point P51 |
|
P51 = (0.35, 0, 1) |
| Point P52 |
|
P52 = (0, 0.35, 1) |
| Point P53 |
|
P53 = (0, 0, 0.65) |
| Point P61 |
|
P61 = (0, 0.65, 1) |
| Point P62 |
|
P62 = (0.35, 1, 1) |
| Point P63 |
|
P63 = (0, 1, 0.65) |
| Point P71 |
|
P71 = (0.65, 1, 1) |
| Point P72 |
|
P72 = (1, 0.65, 1) |
| Point P73 |
|
P73 = (1, 1, 0.65) |
| Point P81 |
|
P81 = (1, 0.35, 1) |
| Point P82 |
|
P82 = (0.65, 0, 1) |
| Point P83 |
|
P83 = (1, 0, 0.65) |
| Secteur s11 |
SecteurCirculaire(C1, P11, P13) |
s11 = 0.1 |
| Secteur s12 |
SecteurCirculaire(C1, P13, P12) |
s12 = 0.1 |
| Secteur s13 |
SecteurCirculaire(C1, P12, P11) |
s13 = 0.1 |
| Secteur s21 |
SecteurCirculaire(C2, P21, P23) |
s21 = 0.1 |
| Secteur s22 |
SecteurCirculaire(C2, P23, P22) |
s22 = 0.1 |
| Secteur s23 |
SecteurCirculaire(C2, P22, P21) |
s23 = 0.1 |
| Secteur s31 |
SecteurCirculaire(C3, P31, P33) |
s31 = 0.1 |
| Secteur s32 |
SecteurCirculaire(C3, P33, P32) |
s32 = 0.1 |
| Secteur s33 |
SecteurCirculaire(C3, P32, P31) |
s33 = 0.1 |
| Secteur s41 |
SecteurCirculaire(C4, P41, P43) |
s41 = 0.1 |
| Secteur s42 |
SecteurCirculaire(C4, P43, P42) |
s42 = 0.1 |
| Secteur s43 |
SecteurCirculaire(C4, P42, P41) |
s43 = 0.1 |
| Secteur s51 |
SecteurCirculaire(C5, P53, P51) |
s51 = 0.1 |
| Secteur s52 |
SecteurCirculaire(C5, P52, P53) |
s52 = 0.1 |
| Secteur s53 |
SecteurCirculaire(C5, P51, P52) |
s53 = 0.1 |
| Secteur s61 |
SecteurCirculaire(C6, P63, P61) |
s61 = 0.1 |
| Secteur s62 |
SecteurCirculaire(C6, P62, P63) |
s62 = 0.1 |
| Secteur s63 |
SecteurCirculaire(C6, P61, P62) |
s63 = 0.1 |
| Secteur s71 |
SecteurCirculaire(C7, P73, P71) |
s71 = 0.1 |
| Secteur s72 |
SecteurCirculaire(C7, P72, P73) |
s72 = 0.1 |
| Secteur s73 |
SecteurCirculaire(C7, P71, P72) |
s73 = 0.1 |
| Secteur s81 |
SecteurCirculaire(C8, P83, P81) |
s81 = 0.1 |
| Secteur s82 |
SecteurCirculaire(C8, P82, P83) |
s82 = 0.1 |
| Secteur s83 |
SecteurCirculaire(C8, P81, P82) |
s83 = 0.1 |
| Surface f1 |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, sqrt(2) / 4 cos(j), i, 0, 2π, j, 0, π / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, sqrt(2) / 4 cos(j), i, 0, 2À, j, 0, À / 2) |
| Surface f2 |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 cos(j), sqrt(2) / 4 sin(i) sin(j) + 1 / 2, i, 0, 2π, j, 0, π / 2) |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 cos(j), sqrt(2) / 4 sin(i) sin(j) + 1 / 2, i, 0, 2À, j, 0, À / 2) |
| Surface f3 |
Surface(sqrt(2) / 4 cos(j), sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, i, 0, 2π, j, 0, π / 2) |
Surface(sqrt(2) / 4 cos(j), sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, i, 0, 2À, j, 0, À / 2) |
| Surface f4 |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 cos(j) + 1, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, i, 0, 2π, j, π / 2, π) |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 cos(j) + 1, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, i, 0, 2À, j, À / 2, À) |
| Surface f5 |
Surface(sqrt(2) / 4 cos(j) + 1, sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, i, 0, 2π, j, π / 2, π) |
Surface(sqrt(2) / 4 cos(j) + 1, sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, i, 0, 2À, j, À / 2, À) |
| Surface f6 |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, sqrt(2) / 4 cos(j) + 1, i, 0, 2π, j, π / 2, π) |
Surface(sqrt(2) / 4 cos(i) sin(j) + 1 / 2, sqrt(2) / 4 sin(i) sin(j) + 1 / 2, sqrt(2) / 4 cos(j) + 1, i, 0, 2À, j, À / 2, À) |
| Vecteur v16 |
Vecteur(D1, D6) |
v16 = (0, 0, 1) |
| Vecteur v24 |
Vecteur(D2, D4) |
v24 = (0, 1, 0) |
| Vecteur v35 |
Vecteur(D3, D5) |
v35 = (1, 0, 0) |
| Cercle t1 |
Cercle(D1, sqrt(2) / 4, v16) |
t1: X = (0.5, 0.5, 0) + (0.35 cos(t), 0.35 sin(t), 0) |
| Cercle t2 |
Cercle(D2, sqrt(2) / 4, v24) |
t2: X = (0.5, 0, 0.5) + (0.35 cos(t), 0, -0.35 sin(t)) |
| Cercle t3 |
Cercle(D3, sqrt(2) / 4, v35) |
t3: X = (0, 0.5, 0.5) + (0, 0.35 cos(t), 0.35 sin(t)) |
| Cercle t4 |
Cercle(D4, sqrt(2) / 4, v24) |
t4: X = (0.5, 1, 0.5) + (0.35 cos(t), 0, -0.35 sin(t)) |
| Cercle t5 |
Cercle(D5, sqrt(2) / 4, v35) |
t5: X = (1, 0.5, 0.5) + (0, 0.35 cos(t), 0.35 sin(t)) |
| Cercle t6 |
Cercle(D6, sqrt(2) / 4, v16) |
t6: X = (0.5, 0.5, 1) + (0.35 cos(t), 0.35 sin(t), 0) |
| Booléen mostrarpartes |
|
mostrarpartes = true |
| Point IC000 |
|
IC000 = (1, 0.5, 0.5) |
| Point IC001 |
|
IC001 = (0.5, 0.5, 0) |
| Point IC002 |
|
IC002 = (0.5, 0, 0.5) |
| Point IC003 |
|
IC003 = (0.5, 0.5, 1) |
| Point IC004 |
|
IC004 = (0.5, 1, 0.5) |
| Point IC005 |
|
IC005 = (1, 0, 0) |
| Point IC006 |
|
IC006 = (1, 0, 1) |
| Point IC007 |
|
IC007 = (1, 1, 1) |
| Point IC008 |
|
IC008 = (1, 1, 0) |
| Point IC009 |
|
IC009 = (1.5, 0.5, 0) |
| Point IC010 |
|
IC010 = (1.5, 0, 0.5) |
| Point IC011 |
|
IC011 = (1.5, 0.5, 1) |
| Point IC012 |
|
IC012 = (1.5, 1, 0.5) |
| Segment i001 |
Segment(IC000, IC001) |
i001 = 0.71 |
| Segment i002 |
Segment(IC000, IC002) |
i002 = 0.71 |
| Segment i003 |
Segment(IC000, IC003) |
i003 = 0.71 |
| Segment i004 |
Segment(IC000, IC004) |
i004 = 0.71 |
| Segment i005 |
Segment(IC000, IC005) |
i005 = 0.71 |
| Segment i006 |
Segment(IC000, IC006) |
i006 = 0.71 |
| Segment i007 |
Segment(IC000, IC007) |
i007 = 0.71 |
| Segment i008 |
Segment(IC000, IC008) |
i008 = 0.71 |
| Segment i009 |
Segment(IC000, IC009) |
i009 = 0.71 |
| Segment i010 |
Segment(IC000, IC010) |
i010 = 0.71 |
| Segment i011 |
Segment(IC000, IC011) |
i011 = 0.71 |
| Segment i012 |
Segment(IC000, IC012) |
i012 = 0.71 |
| Texte textoindice |
|
"CN = 12" |
| Booléen mostrarindice |
|
mostrarindice = false |
| Point AR01 |
|
AR01 = (0, 0, 0) |
| Point AR02 |
|
AR02 = (1, 0, 0) |
| Segment a1 |
Segment(AR01, AR02) |
a1 = 1 |
| Point AR03 |
|
AR03 = (1, 0, 0) |
| Point AR04 |
|
AR04 = (1, 0, 1) |
| Segment a2 |
Segment(AR03, AR04) |
a2 = 1 |
| Booléen mostrararista1 |
|
mostrararista1 = false |
| Booléen mostrararista2 |
|
mostrararista2 = false |
| Texte textoarista |
|
"a = 1" |
| Angle ± |
Angle(AR01, AR03, AR04) |
± = 90° |
| Triangle tr |
Polygone(AR01, AR03, AR04) |
tr = 0.5 |
| Segment tr01 |
Segment(AR01, AR03, tr) |
tr01 = 1 |
| Segment tr02 |
Segment(AR03, AR04, tr) |
tr02 = 1 |
| Segment tr03 |
Segment(AR04, AR01, tr) |
tr03 = 1.41 |
| Point B01 |
|
B01 = (0, 0, 0) |
| Point B02 |
|
B02 = (1, 0, 1) |
| Segment b |
Segment(B01, B02) |
b = 1.41 |
| Texte textodiagonalb |
|
"b = 4 \; r=\sqrt{2}·a" |
| Texte textopitagoras |
|
"b^2 = a^2 + a^2" |
| Booléen mostrardiagonalb |
|
mostrardiagonalb = false |
| Point R01 |
|
R01 = (0, 0, 0) |
| Point R02 |
|
(1 / 4, 0, 1 / 4) |
| Segment r |
Segment(R01, R02) |
r = 0.35 |
| Texte textoradio |
|
"r = \frac{\sqrt{2}}{4}·a" |
| Booléen mostrarradio |
|
mostrarradio = false |
| Booléen a |
|
a = true |
| Booléen c |
|
c = true |
| Plan P |
Plan(C7, C6, C2) |
P: y = 1 |
| Booléen e |
|
e = true |
| Plan f |
|
f: z = 0.5 |
| Booléen g |
|
g = true |
| Plan d |
Plan(D4, D3, D2) |
d: 0.5z = 0.25 |
| Booléen h |
|
h = true |
Created with