Skip to content
Projects
Groups
Snippets
Help
Loading...
Help
Support
Submit feedback
Contribute to GitLab
Sign in
Toggle navigation
I
interface
Project
Project
Details
Activity
Releases
Cycle Analytics
Repository
Repository
Files
Commits
Branches
Tags
Contributors
Graph
Compare
Charts
Issues
0
Issues
0
List
Boards
Labels
Milestones
Merge Requests
0
Merge Requests
0
CI / CD
CI / CD
Pipelines
Jobs
Schedules
Charts
Wiki
Wiki
Snippets
Snippets
Members
Members
Collapse sidebar
Close sidebar
Activity
Graph
Charts
Create a new issue
Jobs
Commits
Issue Boards
Open sidebar
LuckySwap
interface
Commits
20d84047
Unverified
Commit
20d84047
authored
Sep 25, 2023
by
Brendan Wong
Committed by
GitHub
Sep 25, 2023
Browse files
Options
Browse Files
Download
Email Patches
Plain Diff
fix: update polygon branding (#7190)
* update polygon branding * Update matic-token-icon.svg
parent
809841df
Changes
4
Hide whitespace changes
Inline
Side-by-side
Showing
4 changed files
with
16 additions
and
29 deletions
+16
-29
polygonCircle.png
src/assets/images/polygonCircle.png
+0
-0
matic-token-icon.svg
src/assets/svg/matic-token-icon.svg
+14
-3
polygon-matic-logo.svg
src/assets/svg/polygon-matic-logo.svg
+1
-16
polygon_square_logo.svg
src/assets/svg/polygon_square_logo.svg
+1
-10
No files found.
src/assets/images/polygonCircle.png
View replaced file @
809841df
View file @
20d84047
1.49 KB
|
W:
|
H:
3.32 KB
|
W:
|
H:
2-up
Swipe
Onion skin
src/assets/svg/matic-token-icon.svg
View file @
20d84047
<svg
width=
"1024"
height=
"1024"
viewBox=
"0 0 1024 1024"
fill=
"none"
xmlns=
"http://www.w3.org/2000/svg"
>
<svg
width=
"490"
height=
"490"
viewBox=
"0 0 490 490"
fill=
"none"
xmlns=
"http://www.w3.org/2000/svg"
>
<circle
cx=
"512"
cy=
"512"
r=
"512"
fill=
"#8247E5"
/>
<g
clip-path=
"url(#clip0_7383_35741)"
>
<path
d=
"M681.469 402.456C669.189 395.312 653.224 395.312 639.716 402.456L543.928 457.228L478.842 492.949L383.055 547.721C370.774 554.865 354.81 554.865 341.301 547.721L265.162 504.856C252.882 497.712 244.286 484.614 244.286 470.325V385.786C244.286 371.498 251.654 358.4 265.162 351.256L340.073 309.581C352.353 302.437 368.318 302.437 381.827 309.581L456.737 351.256C469.018 358.4 477.614 371.498 477.614 385.786V440.558L542.7 403.646V348.874C542.7 334.586 535.332 321.488 521.824 314.344L383.055 235.758C370.774 228.614 354.81 228.614 341.301 235.758L200.076 314.344C186.567 321.488 179.199 334.586 179.199 348.874V507.237C179.199 521.525 186.567 534.623 200.076 541.767L341.301 620.353C353.582 627.498 369.546 627.498 383.055 620.353L478.842 566.772L543.928 529.86L639.716 476.279C651.996 469.135 667.961 469.135 681.469 476.279L756.38 517.953C768.66 525.098 777.257 538.195 777.257 552.484V637.023C777.257 651.312 769.888 664.409 756.38 671.553L681.469 714.419C669.189 721.563 653.224 721.563 639.716 714.419L564.805 672.744C552.525 665.6 543.928 652.502 543.928 638.214V583.442L478.842 620.353V675.125C478.842 689.414 486.21 702.512 499.719 709.656L640.944 788.242C653.224 795.386 669.189 795.386 682.697 788.242L823.922 709.656C836.203 702.512 844.799 689.414 844.799 675.125V516.763C844.799 502.474 837.431 489.377 823.922 482.232L681.469 402.456Z"
fill=
"white"
/>
<circle
cx=
"245"
cy=
"245"
r=
"245"
fill=
"url(#paint0_linear_7383_35741)"
/>
<path
d=
"M315.83 297.85L385.12 257.84C388.79 255.72 391.06 251.78 391.06 247.54V167.53C391.06 163.3 388.78 159.35 385.12 157.23L315.83 117.22C312.16 115.1 307.61 115.11 303.94 117.22L234.65 157.23C230.98 159.35 228.71 163.3 228.71 167.53V310.52L180.12 338.57L131.53 310.52V254.41L180.12 226.36L212.17 244.86V207.22L186.06 192.15C184.26 191.11 182.2 190.56 180.11 190.56C178.02 190.56 175.96 191.11 174.17 192.15L104.88 232.16C101.21 234.28 98.9404 238.22 98.9404 242.46V322.47C98.9404 326.7 101.22 330.65 104.88 332.77L174.17 372.78C177.83 374.89 182.39 374.89 186.06 372.78L255.35 332.78C259.02 330.66 261.29 326.71 261.29 322.48V179.49L262.17 178.99L309.88 151.44L358.47 179.49V235.6L309.88 263.65L277.88 245.17V282.81L303.94 297.86C307.61 299.97 312.16 299.97 315.83 297.86V297.85Z"
fill=
"white"
/>
</g>
<defs>
<linearGradient
id=
"paint0_linear_7383_35741"
x1=
"-175"
y1=
"4.36391e-07"
x2=
"416"
y2=
"367"
gradientUnits=
"userSpaceOnUse"
>
<stop
stop-color=
"#A229C5"
/>
<stop
offset=
"1"
stop-color=
"#7B3FE4"
/>
</linearGradient>
<clipPath
id=
"clip0_7383_35741"
>
<rect
width=
"490"
height=
"490"
fill=
"white"
/>
</clipPath>
</defs>
</svg>
</svg>
src/assets/svg/polygon-matic-logo.svg
View file @
20d84047
<?xml version="1.0" encoding="utf-8"?>
<?xml version="1.0" encoding="UTF-8"?>
<svg
id=
"Layer_1"
xmlns=
"http://www.w3.org/2000/svg"
xmlns:xlink=
"http://www.w3.org/1999/xlink"
viewBox=
"0 0 500 500"
><defs><style>
.cls-1{fill:url(#linear-gradient);}
</style><linearGradient
id=
"linear-gradient"
x1=
"54.83"
y1=
"392.31"
x2=
"459.03"
y2=
"97.58"
gradientUnits=
"userSpaceOnUse"
><stop
offset=
"0"
stop-color=
"#a726c1"
/><stop
offset=
".88"
stop-color=
"#803bdf"
/><stop
offset=
"1"
stop-color=
"#7b3fe4"
/></linearGradient></defs><path
class=
"cls-1"
d=
"m364.03,335.08l111.55-64.4c5.9-3.41,9.57-9.76,9.57-16.58V125.28c0-6.81-3.67-13.17-9.57-16.58l-111.55-64.4c-5.9-3.41-13.24-3.4-19.14,0l-111.55,64.4c-5.9,3.41-9.57,9.76-9.57,16.58v230.19l-78.22,45.15-78.22-45.15v-90.33l78.22-45.15,51.6,29.78v-60.59l-42.03-24.26c-2.9-1.67-6.21-2.55-9.57-2.55s-6.67.88-9.57,2.55L24.42,229.33c-5.9,3.41-9.57,9.76-9.57,16.58v128.81c0,6.81,3.67,13.17,9.57,16.58l111.55,64.41c5.9,3.4,13.23,3.4,19.14,0l111.55-64.4c5.9-3.41,9.57-9.77,9.57-16.58v-230.19l1.41-.81,76.81-44.34,78.22,45.16v90.32l-78.22,45.16-51.52-29.74v60.59l41.95,24.23c5.9,3.4,13.24,3.4,19.14,0Z"
/></svg>
<!-- Generator: Adobe Illustrator 24.0.0, SVG Export Plug-In . SVG Version: 6.00 Build 0) -->
\ No newline at end of file
<svg
version=
"1.1"
id=
"Layer_1"
xmlns=
"http://www.w3.org/2000/svg"
xmlns:xlink=
"http://www.w3.org/1999/xlink"
x=
"0px"
y=
"0px"
viewBox=
"0 0 38.4 33.5"
style=
"enable-background:new 0 0 38.4 33.5;"
xml:space=
"preserve"
>
<style
type=
"text/css"
>
.st0{fill:#8247E5;}
</style>
<g>
<path
class=
"st0"
d=
"M29,10.2c-0.7-0.4-1.6-0.4-2.4,0L21,13.5l-3.8,2.1l-5.5,3.3c-0.7,0.4-1.6,0.4-2.4,0L5,16.3
c-0.7-0.4-1.2-1.2-1.2-2.1v-5c0-0.8,0.4-1.6,1.2-2.1l4.3-2.5c0.7-0.4,1.6-0.4,2.4,0L16,7.2c0.7,0.4,1.2,1.2,1.2,2.1v3.3l3.8-2.2V7
c0-0.8-0.4-1.6-1.2-2.1l-8-4.7c-0.7-0.4-1.6-0.4-2.4,0L1.2,5C0.4,5.4,0,6.2,0,7v9.4c0,0.8,0.4,1.6,1.2,2.1l8.1,4.7
c0.7,0.4,1.6,0.4,2.4,0l5.5-3.2l3.8-2.2l5.5-3.2c0.7-0.4,1.6-0.4,2.4,0l4.3,2.5c0.7,0.4,1.2,1.2,1.2,2.1v5c0,0.8-0.4,1.6-1.2,2.1
L29,28.8c-0.7,0.4-1.6,0.4-2.4,0l-4.3-2.5c-0.7-0.4-1.2-1.2-1.2-2.1V21l-3.8,2.2v3.3c0,0.8,0.4,1.6,1.2,2.1l8.1,4.7
c0.7,0.4,1.6,0.4,2.4,0l8.1-4.7c0.7-0.4,1.2-1.2,1.2-2.1V17c0-0.8-0.4-1.6-1.2-2.1L29,10.2z"
/>
</g>
</svg>
src/assets/svg/polygon_square_logo.svg
View file @
20d84047
<svg
width=
"16"
height=
"16"
viewBox=
"0 0 16 16"
fill=
"none"
xmlns=
"http://www.w3.org/2000/svg"
xmlns:xlink=
"http://www.w3.org/1999/xlink"
>
<?xml version="1.0" encoding="UTF-8"?>
<svg
id=
"Layer_1"
xmlns=
"http://www.w3.org/2000/svg"
xmlns:xlink=
"http://www.w3.org/1999/xlink"
viewBox=
"0 0 500 500"
><defs><style>
.cls-1{fill:#fff;}.cls-2{fill:url(#linear-gradient);}
</style><linearGradient
id=
"linear-gradient"
x1=
"-116.09"
y1=
"25.97"
x2=
"437.45"
y2=
"364.71"
gradientUnits=
"userSpaceOnUse"
><stop
offset=
"0"
stop-color=
"#a229c5"
/><stop
offset=
"1"
stop-color=
"#7b3fe4"
/></linearGradient></defs><rect
class=
"cls-2"
x=
"-18.1"
y=
"-18.1"
width=
"536.2"
height=
"536.2"
/><path
class=
"cls-1"
d=
"m320.83,302.85l69.29-40.01c3.67-2.12,5.94-6.06,5.94-10.3v-80.01c0-4.23-2.28-8.18-5.94-10.3l-69.29-40.01c-3.67-2.12-8.22-2.11-11.89,0l-69.29,40.01c-3.67,2.12-5.94,6.07-5.94,10.3v142.99l-48.59,28.05-48.59-28.05v-56.11l48.59-28.05,32.05,18.5v-37.64l-26.11-15.07c-1.8-1.04-3.86-1.59-5.95-1.59s-4.15.55-5.94,1.59l-69.29,40.01c-3.67,2.12-5.94,6.06-5.94,10.3v80.01c0,4.23,2.28,8.18,5.94,10.3l69.29,40.01c3.66,2.11,8.22,2.11,11.89,0l69.29-40c3.67-2.12,5.94-6.07,5.94-10.3v-142.99l.88-.5,47.71-27.55,48.59,28.05v56.11l-48.59,28.05-32-18.48v37.64l26.06,15.05c3.67,2.11,8.22,2.11,11.89,0Z"
/></svg>
<rect
x=
"0"
y=
"0"
width=
"16"
height=
"16"
rx=
"3"
fill=
"#7B3FE4"
/>
\ No newline at end of file
<rect
x=
"0"
y=
"0"
width=
"16"
height=
"16"
fill=
"url(#pattern0)"
/>
<defs>
<pattern
id=
"pattern0"
patternContentUnits=
"objectBoundingBox"
width=
"1"
height=
"1"
>
<use
xlink:href=
"#image0_12237_122021"
transform=
"scale(0.0015625)"
/>
</pattern>
<image
id=
"image0_12237_122021"
width=
"640"
height=
"640"
xlink:href=
"data:image/png;base64,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"
/>
</defs>
</svg>
Write
Preview
Markdown
is supported
0%
Try again
or
attach a new file
Attach a file
Cancel
You are about to add
0
people
to the discussion. Proceed with caution.
Finish editing this message first!
Cancel
Please
register
or
sign in
to comment