HackFFM Logo 2.0: Unterschied zwischen den Versionen
Aus Hackerspace Ffm
DCEM (Diskussion | Beiträge) (→Brother P-Touch Labelprinter) |
DCEM (Diskussion | Beiträge) (→Bitcode (17*24)) |
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00011110001111000 | 00011110001111000 | ||
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Version vom 5. April 2014, 21:25 Uhr
A new approach on the Hackerspace Frankfurt logo design.
Inhaltsverzeichnis
Design pattern
- Pixel-by-pixel edit - traditional 8-bit Pixel-Art
- reduced color palette - 3 colors
- Large pixels, 5x5 or 6x6 magnification
- no smoothing, no anti-aliasing
- no dithering
- Outlined with dark background
- Background shadow
- second layer, using #282828 background only
- GIMP Gaussian blur - radius 4 × pixel-size (20 for 5x5 pixels)
GIMP Source files
-
/ GIMP Format with multiple layers for different drop shadows
favicon.ico
Logo with Hackerspace text
Palette for web images
| #f8f8f8 - Foreground | 
|
|---|---|
| #f0ad5e - Highlight beam | |
| #282828 - Dark background |
- drop shadow / Gaussian blur #282828
Alternative palette for print media
| #ffffff - Foreground | 
|
|---|---|
| #ff9900 - Highlight beam | |
| #000000 - Dark background |
- brighter colors for clear print output
- no drop shadow
Buttons
- feeding the MfK button machine with Datei:HackFFM Buttons MfK Logo 2.0 002.pdf
- Special Edition Buttons 2012 - colorful: Datei:HackFFM Buttons MfK Logo 2.0 005 Colorful.pdf
- Logo
HackFFM Logo 2.0
HackFFM Logo 2.0 Special Edition
HackFFM Logo 2.0 Special Edition extrem
Box with Buttons
3D-printed badges
- Simple converter using Processing to convert Pixel-Art to height map for OpenSCAD
- grid size 3 × 3 mm per pixel
- background - 1.2 mm height
- foreground - 4.0 mm height
- beam - "holes"
- cubes are slightly "oversized" by 1/10th mm for connected pixel mesh
- Import to OpenSCAD - see our OpenSCAD small projects page
- mesh rendering
- STL output
- Printed by yag-freak's Prusa Mendel
ASCII Art
Width: 19 / Height: 26
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Eagle-Library
Brother P-Touch Labelprinter
Bitcode (17*24)
10000000000000001 10100000000000101 10101000000010101 10101010101010101 10101000000010101 10100000100000101 10000000100000001 00000000100000000 00000000100000000 00000110001100000 00001111111110000 00010000000001000 01010010001001010 11010000000001011 11101111111110111 11010111111101011 11001000000010011 00001111111110000 11000111111100011 11001110001110011 00001100000110000 00010010001001000 00011110001111000 00011110001111000
