Pintor OT Regular
This font is called Pintor OT Regular, which contains 1 weights. It supports Latin languages This font is not very popular at the moment. It has only 48 views and 11 downloads. The typeface is probably "Paid font". Be sure to check the license type yourself before using. Designed and created by Carlos Segura | T-26. Available styles: Regular.
- 48
- 11
- 14.10.2024
- Latin
- Paid font
- Carlos Segura | T-26
- Tags: sans, sans-serif, web
Categories:
Sans serif fonts
Images
Font file info
We have collected all the most important information about the Pintor OT Regular Regular font.
Below is a table about the font file version, license, copyright, designer and vendor name.
The information is taken from the "TTF" font file.
- Full name
- Pintor OT Regular
- Font family
- Pintor OT
- Preferred subfamily
- Regular
- Font subfamily
- Regular
- Version
- Version 1.000 | web-otf
- Trademark
- Pintor OT is a trademark of T-26, Carlos Segura.
- Manufacturer
- T-26, Carlos Segura
- Designer
- Carlos Segura
- Designer URL
- www.t26.com
- Vendor URL
- www.t26.com
- License
- By installing any T26 font on your computer, you agree to the terms set forth in the T26 End User License Agreement (EULA) at http://www.t26.com/eula/
- License URL
- http://www.t26.com/eula/
- Copyright
- Copyright (c) 2006 by T-26, Carlos Segura. All rights reserved.
- Description
- Copyright (c) 2006 by T-26, Carlos Segura. All rights reserved.
Supported glyphs/characters
The table of supported characters is presented for the Pintor OT Regular Regular font. Number of supported glyphs: 246
!
"
#
$
%
&
'
(
)
*
+
,
-
.
/
0
1
2
3
4
5
6
7
8
9
:
;
<
=
>
?
@
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
[
\
]
^
_
`
a
b
c
d
e
f
g
h
i
j
k
l
m
n
o
p
q
r
s
t
u
v
w
x
y
z
{
|
}
~
¡
¢
£
¥
¦
§
¨
©
ª
«
¬
®
¯
°
±
²
³
´
µ
¶
·
¸
¹
º
»
¼
½
¾
¿
À
Á
Â
Ã
Ä
Å
Æ
Ç
È
É
Ê
Ë
Ì
Í
Î
Ï
Ð
Ñ
Ò
Ó
Ô
Õ
Ö
×
Ø
Ù
Ú
Û
Ü
Ý
Þ
ß
à
á
â
ã
ä
å
æ
ç
è
é
ê
ë
ì
í
î
ï
ð
ñ
ò
ó
ô
õ
ö
÷
ø
ù
ú
û
ü
ý
þ
ÿ
ı
Ł
ł
Œ
œ
Š
š
Ÿ
Ž
ž
ƒ
ˆ
ˇ
˘
˙
˚
˛
˜
˝
π
–
—
‘
’
‚
“
”
„
†
‡
•
…
‰
‹
›
⁄
€
™
Ω
∂
∆
∏
∑
−
√
∞
∫
≈
≠
≤
≥
◊
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