math display=block
recensere
3.
Theorema. Propositis
m
{\displaystyle m}
a
,
a
+
1
,
a
+
2
…
a
+
m
−
1
{\displaystyle a,\ a+1,\ a+2\ \ldots a+m-1}
alioque
A
,
{\displaystyle A,}
m
{\displaystyle m}
VS span width:min-content
recensere
3.
Theorema. Propositis
m
{\displaystyle m}
a
,
a
+
1
,
a
+
2
…
a
+
m
−
1
{\displaystyle a,\ a+1,\ a+2\ \ldots a+m-1}
alioque
A
,
{\displaystyle A,}
m
{\displaystyle m}
VS {{c}} and <p> with text-indent:0
recensere
3.
Theorema. Propositis
m
{\displaystyle m}
a
,
a
+
1
,
a
+
2
…
a
+
m
−
1
{\displaystyle a,\ a+1,\ a+2\ \ldots a+m-1}
alioque
A
,
{\displaystyle A,}
m
{\displaystyle m}
VS span+BR width:100%
recensere
3.
Theorema. Propositis
m
{\displaystyle m}
a
,
a
+
1
,
a
+
2
…
a
+
m
−
1
{\displaystyle a,\ a+1,\ a+2\ \ldots a+m-1}
alioque
A
,
{\displaystyle A,}
m
{\displaystyle m}
3.
Theorema. Propositis
m
{\displaystyle m}
a
,
a
+
1
,
a
+
2
…
a
+
m
−
1
{\displaystyle a,\ a+1,\ a+2\ \ldots a+m-1}
alioque
A
,
{\displaystyle A,}
m
{\displaystyle m}
43.
Congruentia
m
t
i
{\displaystyle m^{ti}\!}
A
x
m
+
B
x
m
−
1
+
C
x
m
−
2
+
e
t
c
.
+
M
x
+
N
≡
0
{\displaystyle Ax^{m}+Bx^{m-1}+Cx^{m-2}+\mathrm {\ etc.\ } +Mx+N\equiv 0}
cuius modulus est numerus primus
p
{\displaystyle p}
A
{\displaystyle A}
m
{\displaystyle m}
m
{\displaystyle m}
p
{\displaystyle p}
(Vid. artt. 25 , 26 ).
VS width:min-content AND margin-top/bottom
recensere
43.
Congruentia
m
t
i
{\displaystyle m^{ti}\!}
A
x
m
+
B
x
m
−
1
+
C
x
m
−
2
+
e
t
c
.
+
M
x
+
N
≡
0
{\displaystyle Ax^{m}+Bx^{m-1}+Cx^{m-2}+\mathrm {\ etc.\ } +Mx+N\equiv 0}
cuius modulus est numerus primus
p
{\displaystyle p}
A
{\displaystyle A}
m
{\displaystyle m}
m
{\displaystyle m}
p
{\displaystyle p}
(Vid. artt. 25 , 26 ).
43.
Congruentia
m
t
i
{\displaystyle m^{ti}\!}
A
x
m
+
B
x
m
−
1
+
C
x
m
−
2
+
e
t
c
.
+
M
x
+
N
≡
0
{\displaystyle Ax^{m}+Bx^{m-1}+Cx^{m-2}+\mathrm {\ etc.\ } +Mx+N\equiv 0}
cuius modulus est numerus primus
p
{\displaystyle p}
A
{\displaystyle A}
m
{\displaystyle m}
m
{\displaystyle m}
p
{\displaystyle p}
(Vid. artt. 25 , 26 ).
43.
Congruentia
m
t
i
{\displaystyle m^{ti}\!}
A
x
m
+
B
x
m
−
1
+
C
x
m
−
2
+
e
t
c
.
+
M
x
+
N
≡
0
{\displaystyle Ax^{m}+Bx^{m-1}+Cx^{m-2}+\mathrm {\ etc.\ } +Mx+N\equiv 0}
cuius modulus est numerus primus
p
{\displaystyle p}
A
{\displaystyle A}
m
{\displaystyle m}
m
{\displaystyle m}
p
{\displaystyle p}
(Vid. artt. 25 , 26 ).
