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24 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 23 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
25 ····​(·​36,​129,​147)​·····​#·​rgb·​=·​(0x24,​0x81,​0x93)​  
26 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 24 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
27 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 25 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
28 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 26 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
29 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 27 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
30 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 28 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
31 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 29 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
32 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 30 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
Offset 88, 33 lines modified Offset 86, 35 lines modified
88 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 86 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
89 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 87 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
90 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 88 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
91 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 89 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
92 ····​(·​36,​129,​147)​·····​#·​rgb·​=·​(0x24,​0x81,​0x93)​ 90 ····​(·​36,​129,​147)​·····​#·​rgb·​=·​(0x24,​0x81,​0x93)​
93 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 91 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
94 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​ 92 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
  93 ····​(·​36,​130,​147)​·····​#·​rgb·​=·​(0x24,​0x82,​0x93)​
  94 ····​(·​36,​129,​147)​·····​#·​rgb·​=·​(0x24,​0x81,​0x93)​
95 } 95 }
96 tRNS·​{ 96 tRNS·​{
97 ·​255·​250·​200·​150·​99·​50·​0·​253·​203·​153·​103·​53·​3·​206·​156·​106·​57·​7·​255·​209·​160·​110·​60·​10·​213·​163·​113·​63·​13·​216·​167·​116·​66·​16·​220·​170·​120·​69·​20·​223·​173·​123·​73·​23·​226·​176·​126·​77·​27·​229·​179·​129·​79·​29·​233·​183·​133·​83·​33·​236·​186·​137·​87·​36·​240·​190·​139·​90·​40·​243·​193·​143·​93·​43·​246·​196·​146·​97·​47·​249·​199·​149·​100·​56·​6·​110·​59·​9} 97 ·​250·​200·​150·​99·​50·​0·​253·​203·​153·​103·​53·​3·​206·​156·​106·​57·​7·​209·​160·​110·​60·​10·​213·​163·​113·​63·​13·​216·​167·​116·​66·​16·​220·​170·​120·​69·​20·​223·​173·​123·​73·​23·​226·​176·​126·​77·​27·​229·​179·​129·​79·​29·​233·​183·​133·​83·​33·​236·​186·​137·​87·​36·​240·​190·​139·​90·​40·​243·​193·​143·​93·​43·​246·​196·​146·​97·​47·​249·​199·​149·​100·​56·​6·​110·​59·​9}
98 IMAGE·​{ 98 IMAGE·​{
99 ····​pixels·​hex 99 ····​pixels·​hex
100 000000000000000000000​0000000010203040506 100 565656565656565656565​6565656000102030405
101 000000000000000000000​000000708090a0b0c06 101 565656565656565656565​65656060708090a0b05
102 000000000000000000000​000000d0e0f10110606 102 565656565656565656565​656560c0d0e0f100505
103 000012000012000000000​0001314151617060606 103 565657565657565656565​6561112131415050505
104 000000000000000000000​018191a1b1c06060606 104 565656565656565656565​6161718191a05050505
105 000000000000000000001​d1e1f20210606060606 105 565656565656565656561​b1c1d1e1f0505050505
106 000000000000000000222​3242526060606060606 106 565656565656565656202​1222324050505050505
107 000000000000000027282​92a2b06060606060606 107 565656565656565625262​7282905050505050505
108 000000000000002c2d2e2​f300606060606060606 108 565656565656562a2b2c2​d2e0505050505050505
109 000000000000313233343​5060606060606060606 109 5656565656562f3031323​3050505050505050505
110 0000000000363738393a0​6060606060606060606 110 565656565634353637380​5050505050505050505
111 000000003b3c3d3e3f060​6060606060606060606 111 56565656393a3b3c3d050​5050505050505050505
112 000000404142434406060​6060606060606060606 112 5656563e3f40414205050​5050505050505050505
113 000045464748490606060​6060606060606060606 113 565643444546470505050​5050505050505050505
114 004a4b4c4d4e060606060​6060606060606060606 114 5648494a4b4c050505050​5050505050505050505
115 4f5051520506060606060​6060606060606060606 115 4d4e4f500405050505050​5050505050505050505
116 08090a0b0c06060606060​6060606060606060606 116 0708090a0b05050505050​5050505050505050505
117 0e0f53540606060606060​6060606060606060606 117 0d0e51520505050505050​5050505050505050505
118 555657060606060606060​6060606060606060606 118 535455050505050505050​5050505050505050505
119 1b1c06060606060606060​6060606060606060606 119 191a05050505050505050​5050505050505050505
120 } 120 }
[−]
res/drawable-mdpi-v4/ic_menu_refresh.png
[−]
sng
Offset 1, 56 lines modified Offset 1, 56 lines modified
1 #SNG:​·​from·​stdin 1 #SNG:​·​from·​stdin
2 IHDR·​{ 2 IHDR·​{
3 ····​width:​·​48;​·​height:​·​48;​·​bitdepth:​·​8;​ 3 ····​width:​·​48;​·​height:​·​48;​·​bitdepth:​·​8;​
4 ····​using·​grayscale·​alpha;​ 4 ····​using·​grayscale·​alpha;​
5 } 5 }
6 IMAGE·​{ 6 IMAGE·​{
7 ····​pixels·​hex 7 ····​pixels·​hex
8 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 8 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
9 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 9 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
10 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 10 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
11 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 11 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
12 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 12 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
13 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff01·​ff02·​ff04·​ff06·​ff08·​ff0a·​ff0b·​ff0b·​ff0b·​ff0a·​ff08·​ff06·​ff03·​ff01·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 13 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff01·​ff02·​ff04·​ff06·​ff08·​ff0a·​ff0b·​ff0b·​ff0b·​ff0a·​ff08·​ff06·​ff03·​ff01·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
14 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff01·​ff03·​ff08·​ff0d·​ff13·​ff18·​ff1c·​ff1f·​ff21·​ff22·​ff21·​ff1f·​ff1b·​ff17·​ff11·​ff0b·​ff06·​ff03·​ff01·ff00·ff00·ff00·​ff01·​ff02·​ff02·​ff01·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 14 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff01·​ff03·​ff08·​ff0d·​ff13·​ff18·​ff1c·​ff1f·​ff21·​ff22·​ff21·​ff1f·​ff1b·​ff17·​ff11·​ff0b·​ff06·​ff03·​ff01·0000·0000·0000·​ff01·​ff02·​ff02·​ff01·0000·0000·0000·0000·0000·0000·0000·0000·
15 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·7300·​ff01·​ff03·​ff08·​ff10·​ff1a·​c831·​7c7c·​6ea5·​63cc·​5df2·​5bff·​5bff·​5bff·​5df2·​62cc·​7399·​836d·​ff21·​ff17·​ff0e·​ff07·​ff03·​ff01·​ff03·​ff07·​ff0b·​ff0a·​ff06·​ff02·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 15 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff01·​ff03·​ff08·​ff10·​ff1a·​c831·​7c7c·​6ea5·​63cc·​5df2·​5bff·​5bff·​5bff·​5df2·​62cc·​7399·​836d·​ff21·​ff17·​ff0e·​ff07·​ff03·​ff01·​ff03·​ff07·​ff0b·​ff0a·​ff06·​ff02·0000·0000·0000·0000·0000·0000·0000·
16 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff02·​ff06·​ff0f·​ff1a·​ae43·​69b2·​5bff·​5eff·​60ff·​6eff·​7cff·​85ff·​88ff·​87ff·​7eff·​6eff·​62ff·​5fff·​5df2·​7299·​c832·​ff17·​ff0d·​ff08·​ff0c·​ff16·​8056·​7663·​ff0f·​ff05·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 16 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff02·​ff06·​ff0f·​ff1a·​ae43·​69b2·​5bff·​5eff·​60ff·​6eff·​7cff·​85ff·​88ff·​87ff·​7eff·​6eff·​62ff·​5fff·​5df2·​7299·​c832·​ff17·​ff0d·​ff08·​ff0c·​ff16·​8056·​7663·​ff0f·​ff05·0000·0000·0000·0000·0000·0000·0000·
17 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff03·​ff09·​ff14·​c832·​69b2·​5bff·​5fff·​79ff·​8aff·​8eff·​92ff·​95ff·​98ff·​99ff·​99ff·​99ff·​98ff·​95ff·​8fff·​7bff·​64ff·​5ff2·​7198·​ff22·​ff1a·​ff1f·​7c7d·​5bff·​5aff·​ff1b·​ff0a·​ff01·ff00·ff00·ff00·ff00·ff00·ff00· 17 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff03·​ff09·​ff14·​c832·​69b2·​5bff·​5fff·​79ff·​8aff·​8eff·​92ff·​95ff·​98ff·​99ff·​99ff·​99ff·​98ff·​95ff·​8fff·​7bff·​64ff·​5ff2·​7198·​ff22·​ff1a·​ff1f·​7c7d·​5bff·​5aff·​ff1b·​ff0a·​ff01·0000·0000·0000·0000·0000·0000·
18 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff03·​ff0b·​ff18·​8e60·​5bf2·​5eff·​79ff·​8aff·​92ff·​98ff·​9bff·​9dff·​9fff·​a0ff·​a1ff·​a1ff·​a1ff·​a0ff·​9eff·​9dff·​9bff·​94ff·​7eff·​64ff·​63d9·​b94d·​8080·​5bff·​72ff·​7bff·​b73f·​ff0d·​ff01·ff00·ff00·ff00·ff00·ff00·ff00· 18 0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff03·​ff0b·​ff18·​8e60·​5bf2·​5eff·​79ff·​8aff·​92ff·​98ff·​9bff·​9dff·​9fff·​a0ff·​a1ff·​a1ff·​a1ff·​a0ff·​9eff·​9dff·​9bff·​94ff·​7eff·​64ff·​63d9·​b94d·​8080·​5bff·​72ff·​7bff·​b73f·​ff0d·​ff01·0000·0000·0000·0000·0000·0000·
19 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff03·​ff0b·​ff1a·​7c7d·​5aff·​69ff·​86ff·​90ff·​98ff·​9cff·​9fff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​9fff·​9cff·​8fff·​6cff·​63f2·​5eff·​72ff·​8dff·​8bff·​a85f·​ff10·​ff02·ff00·ff00·ff00·ff00·ff00·ff00· 19 0000·0000·0000·0000·0000·0000·0000·0000·​ff03·​ff0b·​ff1a·​7c7d·​5aff·​69ff·​86ff·​90ff·​98ff·​9cff·​9fff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​a0ff·​9fff·​9cff·​8fff·​6cff·​63f2·​5eff·​72ff·​8dff·​8bff·​a85f·​ff10·​ff02·0000·0000·0000·0000·0000·0000·
20 ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff02·​ff09·​ff19·​7c7d·​5aff·​70ff·​8aff·​94ff·​9bff·​9eff·​9fff·​9fff·​a0ff·​a2ff·​a8ff·​abff·​aeff·​acff·​a6ff·​a1ff·​9fff·​9fff·​9fff·​9fff·​9fff·​9eff·​98ff·​90ff·​8aff·​8eff·​98ff·​94ff·​ac60·​ff12·​ff03·ff00·ff00·ff00·ff00·ff00·ff00· 20 0000·0000·0000·0000·0000·0000·0000·​ff02·​ff09·​ff19·​7c7d·​5aff·​70ff·​8aff·​94ff·​9bff·​9eff·​9fff·​9fff·​a0ff·​a2ff·​a8ff·​abff·​aeff·​acff·​a6ff·​a1ff·​9fff·​9fff·​9fff·​9fff·​9fff·​9eff·​98ff·​90ff·​8aff·​8eff·​98ff·​94ff·​ac60·​ff12·​ff03·0000·0000·0000·0000·0000·0000·
21 ff00·ff00·ff00·ff00·ff00·ff00·​ff01·​ff07·​ff15·​836e·​5aff·​70ff·​8bff·​96ff·​9cff·​9eff·​9eff·​a0ff·​a8ff·​b1ff·​b8f2·​bccc·​c399·​c399·​c1a5·​bccc·​b7ff·​b0ff·​a6ff·​a0ff·​9eff·​9eff·​9eff·​9dff·​9bff·​98ff·​99ff·​9dff·​8fff·​a370·​ff13·​ff04·ff00·ff00·ff00·ff00·ff00·ff00· 21 0000·0000·0000·0000·0000·0000·​ff01·​ff07·​ff15·​836e·​5aff·​70ff·​8bff·​96ff·​9cff·​9eff·​9eff·​a0ff·​a8ff·​b1ff·​b8f2·​bccc·​c399·​c399·​c1a5·​bccc·​b7ff·​b0ff·​a6ff·​a0ff·​9eff·​9eff·​9eff·​9dff·​9bff·​98ff·​99ff·​9dff·​8fff·​a370·​ff13·​ff04·0000·0000·0000·0000·0000·0000·
22 ff00·ff00·ff00·ff00·ff00·ff00·​ff04·​ff0f·​c732·​59f2·​6bff·​8aff·​95ff·​9bff·​9cff·​9dff·​a4ff·​adff·​b8cc·​c970·​ff24·​ff1d·​ff19·​ff18·​ff1a·​ff1e·​e734·​c57f·​b4e5·​abff·​a2ff·​9cff·​9cff·​9cff·​9cff·​9cff·​9cff·​9cff·​91ff·​9398·​ff15·​ff05·ff00·ff00·ff00·ff00·ff00·ff00· 22 0000·0000·0000·0000·0000·0000·​ff04·​ff0f·​c732·​59f2·​6bff·​8aff·​95ff·​9bff·​9cff·​9dff·​a4ff·​adff·​b8cc·​c970·​ff24·​ff1d·​ff19·​ff18·​ff1a·​ff1e·​e734·​c57f·​b4e5·​abff·​a2ff·​9cff·​9cff·​9cff·​9cff·​9cff·​9cff·​9cff·​91ff·​9398·​ff15·​ff05·0000·0000·0000·0000·0000·0000·
23 ff00·ff00·ff00·ff00·ff00·​ff01·​ff09·​ff1b·​65b2·​60ff·​86ff·​94ff·​9aff·​9bff·​9dff·​a7ff·​aef2·​c671·​ff20·​ff15·​ff0d·​ff09·​ff07·​ff06·​ff07·​ff0a·​ff0f·​ff1a·​ff2d·​b099·​a0ff·​9bff·​9bff·​9bff·​9bff·​9bff·​9bff·​9bff·​96ff·​9799·​ff17·​ff06·ff00·ff00·ff00·ff00·ff00·ff00· 23 0000·0000·0000·0000·0000·​ff01·​ff09·​ff1b·​65b2·​60ff·​86ff·​94ff·​9aff·​9bff·​9dff·​a7ff·​aef2·​c671·​ff20·​ff15·​ff0d·​ff09·​ff07·​ff06·​ff07·​ff0a·​ff0f·​ff1a·​ff2d·​b099·​a0ff·​9bff·​9bff·​9bff·​9bff·​9bff·​9bff·​9bff·​96ff·​9799·​ff17·​ff06·0000·0000·0000·0000·0000·0000·
24 ff00·ff00·ff00·ff00·ff00·​ff04·​ff11·​8c5f·​5dff·​77ff·​90ff·​98ff·​9aff·​9bff·​a5ff·​add9·​d645·​ff18·​ff0c·​ff05·​ff02·7400·7200·7100·7100·​ff01·​ff05·​ff11·​ff27·​8f80·​81ff·​99ff·​9aff·​9aff·​9aff·​9aff·​9aff·​9aff·​8dff·​9399·​ff18·​ff07·ff00·ff00·ff00·ff00·ff00·ff00· 24 0000·0000·0000·0000·0000·​ff04·​ff11·​8c5f·​5dff·​77ff·​90ff·​98ff·​9aff·​9bff·​a5ff·​add9·​d645·​ff18·​ff0c·​ff05·​ff02·0000·0000·0000·0000·​ff01·​ff05·​ff11·​ff27·​8f80·​81ff·​99ff·​9aff·​9aff·​9aff·​9aff·​9aff·​9aff·​8dff·​9399·​ff18·​ff07·0000·0000·0000·0000·0000·0000·
25 ff00·ff00·ff00·ff00·​ff01·​ff08·​ff1a·​6bb2·​67ff·​8aff·​94ff·​98ff·​98ff·​9fff·​a4f2·​d245·​ff15·​ff08·​ff02·7200·6f00·6d00·6c00·6c00·6c00·​ff02·​ff09·​ff19·​7d7f·​5cff·​78ff·​94ff·​98ff·​98ff·​98ff·​98ff·​98ff·​98ff·​8eff·​85cc·​ff1a·​ff08·ff00·ff00·ff00·ff00·ff00·ff00· 25 0000·0000·0000·0000·​ff01·​ff08·​ff1a·​6bb2·​67ff·​8aff·​94ff·​98ff·​98ff·​9fff·​a4f2·​d245·​ff15·​ff08·​ff02·0000·0000·0000·0000·0000·0000·​ff02·​ff09·​ff19·​7d7f·​5cff·​78ff·​94ff·​98ff·​98ff·​98ff·​98ff·​98ff·​98ff·​8eff·​85cc·​ff1a·​ff08·0000·0000·0000·0000·0000·0000·
26 ff00·ff00·ff00·ff00·​ff02·​ff0d·​ca32·​60ff·​77ff·​90ff·​96ff·​97ff·​9aff·​a2ff·​b771·​ff18·​ff08·​ff02·6e00·6c00·6b00·6b00·6b00·6b00·6b00·​ff04·​ff0f·​7277·​55ff·​6bff·​89ff·​93ff·​97ff·​97ff·​97ff·​97ff·​97ff·​97ff·​94ff·​8dcc·​ff1c·​ff08·ff00·ff00·ff00·ff00·ff00·ff00· 26 0000·0000·0000·0000·​ff02·​ff0d·​ca32·​60ff·​77ff·​90ff·​96ff·​97ff·​9aff·​a2ff·​b771·​ff18·​ff08·​ff02·0000·0000·0000·0000·0000·0000·0000·​ff04·​ff0f·​7277·​55ff·​6bff·​89ff·​93ff·​97ff·​97ff·​97ff·​97ff·​97ff·​97ff·​94ff·​8dcc·​ff1c·​ff08·0000·0000·0000·0000·0000·0000·
27 ff00·ff00·ff00·ff00·​ff04·​ff13·​817c·​68ff·​88ff·​93ff·​96ff·​96ff·​9eff·​9ecc·​ff20·​ff0c·​ff02·6d00·6a00·6a00·6a00·6a00·6a00·6a00·6a00·​ff05·​ff11·​79d6·​8aff·​99ff·​9eff·​a1ff·​9eff·​9bff·​98ff·​96ff·​96ff·​96ff·​93ff·​8dcc·​ff1a·​ff08·ff00·ff00·ff00·ff00·ff00·ff00· 27 0000·0000·0000·0000·​ff04·​ff13·​817c·​68ff·​88ff·​93ff·​96ff·​96ff·​9eff·​9ecc·​ff20·​ff0c·​ff02·0000·0000·0000·0000·0000·0000·0000·0000·​ff05·​ff11·​79d6·​8aff·​99ff·​9eff·​a1ff·​9eff·​9bff·​98ff·​96ff·​96ff·​96ff·​93ff·​8dcc·​ff1a·​ff08·0000·0000·0000·0000·0000·0000·
28 ff00·ff00·ff00·ff00·​ff07·​ff18·​72b2·​71ff·​8cff·​93ff·​94ff·​95ff·​9aff·​ae70·​ff15·​ff05·6c00·6900·6900·6900·6900·6900·6900·6900·6900·​ff03·​ff0d·​a854·​ae94·​ba99·​bba5·​b7cc·​b8cc·​b7d9·​b5ff·​b4ff·​b2ff·​b0ff·​aaff·​9dca·​ff14·​ff06·ff00·ff00·ff00·ff00·ff00·ff00· 28 0000·0000·0000·0000·​ff07·​ff18·​72b2·​71ff·​8cff·​93ff·​94ff·​95ff·​9aff·​ae70·​ff15·​ff05·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff03·​ff0d·​a854·​ae94·​ba99·​bba5·​b7cc·​b8cc·​b7d9·​b5ff·​b4ff·​b2ff·​b0ff·​aaff·​9dca·​ff14·​ff06·0000·0000·0000·0000·0000·0000·
29 ff00·ff00·ff00·ff00·​ff09·​ff1d·​6ccc·​74ff·​8dff·​92ff·​92ff·​95ff·​91f2·​ff24·​ff0d·​ff02·6800·6700·6700·6700·6700·6700·6700·6700·6700·​ff02·​ff06·​ff0c·​ff13·​ff17·​ff19·​ff1b·​ff1d·​ff22·​ff29·​ff2f·​e940·​cb66·​c962·​cc3d·​ff12·​ff06·​ff01·ff00·ff00·ff00·ff00·ff00· 29 0000·0000·0000·0000·​ff09·​ff1d·​6ccc·​74ff·​8dff·​92ff·​92ff·​95ff·​91f2·​ff24·​ff0d·​ff02·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff02·​ff06·​ff0c·​ff13·​ff17·​ff19·​ff1b·​ff1d·​ff22·​ff29·​ff2f·​e940·​cb66·​c962·​cc3d·​ff12·​ff06·​ff01·0000·0000·0000·0000·0000·
30 ff00·ff00·ff00·ff00·​ff0a·​ff20·​67ff·​7bff·​8eff·​91ff·​91ff·​95ff·​90cc·​ff1d·​ff09·6900·6600·6600·6600·6600·6600·6600·6600·6600·6600·6600·​ff01·​ff03·​ff04·​ff06·​ff07·​ff08·​ff0b·​ff13·​ff20·​9361·​9966·​ff33·​ff30·​ff26·​ff19·​ff0b·​ff03·ff00·ff00·ff00·ff00·ff00· 30 0000·0000·0000·0000·​ff0a·​ff20·​67ff·​7bff·​8eff·​91ff·​91ff·​95ff·​90cc·​ff1d·​ff09·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff01·​ff03·​ff04·​ff06·​ff07·​ff08·​ff0b·​ff13·​ff20·​9361·​9966·​ff33·​ff30·​ff26·​ff19·​ff0b·​ff03·0000·0000·0000·0000·0000·
31 ff00·ff00·ff00·ff00·​ff0a·​ff1e·​6fff·​85ff·​8dff·​8fff·​8fff·​8fff·​93a5·​ff17·​ff06·6500·6500·6500·6500·6500·6500·6500·6500·6500·6500·6500·6500·ff00·ff00·ff00·ff00·ff00·​ff05·​ff13·​5eae·​55ff·​58ff·​58ff·​58ff·​57ff·​5aca·​ff15·​ff07·ff00·ff00·ff00·ff00·ff00· 31 0000·0000·0000·0000·​ff0a·​ff1e·​6fff·​85ff·​8dff·​8fff·​8fff·​8fff·​93a5·​ff17·​ff06·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff05·​ff13·​5eae·​55ff·​58ff·​58ff·​58ff·​57ff·​5aca·​ff15·​ff07·0000·0000·0000·0000·0000·
32 ff00·ff00·ff00·ff00·​ff08·​ff18·​89f2·​a5ff·​a8ff·​a9ff·​a9ff·​a4ff·​9f92·​ff11·​ff04·6500·6500·6500·6500·6500·6500·6500·6500·6500·6500·6500·6500·ff00·ff00·ff00·ff00·ff00·​ff08·​ff1a·​6bcc·​6eff·​7aff·​7bff·​7aff·​72ff·​69ff·​ff1c·​ff09·ff00·ff00·ff00·ff00·ff00· 32 0000·0000·0000·0000·​ff08·​ff18·​89f2·​a5ff·​a8ff·​a9ff·​a9ff·​a4ff·​9f92·​ff11·​ff04·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff08·​ff1a·​6bcc·​6eff·​7aff·​7bff·​7aff·​72ff·​69ff·​ff1c·​ff09·0000·0000·0000·0000·0000·
33 ff00·ff00·ff00·ff00·​ff04·​ff0e·​c03b·​c263·​c666·​c666·​c866·​c361·​ff1f·​ff12·​ff0b·​ff08·​ff07·​ff06·​ff04·​ff02·​ff01·6300·6300·6300·6300·6300·6300·ff00·ff00·ff00·ff00·​ff01·​ff0b·​ff20·​69d9·​74ff·​84ff·​86ff·​85ff·​87ff·​7eff·​ff1f·​ff0a·ff00·ff00·ff00·ff00·ff00· 33 0000·0000·0000·0000·​ff04·​ff0e·​c03b·​c263·​c666·​c666·​c866·​c361·​ff1f·​ff12·​ff0b·​ff08·​ff07·​ff06·​ff04·​ff02·​ff01·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff01·​ff0b·​ff20·​69d9·​74ff·​84ff·​86ff·​85ff·​87ff·​7eff·​ff1f·​ff0a·0000·0000·0000·0000·0000·
34 ff00·ff00·ff00·ff00·​ff01·​ff09·​ff17·​af44·​9766·​9766·​d640·​ff2f·​ff28·​ff22·​ff1d·​ff1b·​ff19·​ff16·​ff12·​ff0b·​ff05·​ff01·6300·6300·6300·6300·6300·ff00·ff00·ff00·ff00·​ff02·​ff0f·​cc35·​5eff·​7aff·​89ff·​8bff·​8bff·​90ff·​8ccc·​ff1c·​ff08·ff00·ff00·ff00·ff00·ff00· 34 0000·0000·0000·0000·​ff01·​ff09·​ff17·​af44·​9766·​9766·​d640·​ff2f·​ff28·​ff22·​ff1d·​ff1b·​ff19·​ff16·​ff12·​ff0b·​ff05·​ff01·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff02·​ff0f·​cc35·​5eff·​7aff·​89ff·​8bff·​8bff·​90ff·​8ccc·​ff1c·​ff08·0000·0000·0000·0000·0000·
35 ff00·ff00·ff00·ff00·ff00·​ff08·​ff18·​51f2·​55ff·​57ff·​56ff·​55ff·​52ff·​57d9·​57cc·​55cc·​62a5·​6698·​6194·​9336·​ff0b·​ff03·6100·6100·6100·6100·6100·ff00·ff00·ff00·​ff01·​ff06·​ff17·​7a7f·​5bff·​7fff·​88ff·​89ff·​89ff·​8dff·​92a5·​ff17·​ff06·ff00·ff00·ff00·ff00·ff00· 35 0000·0000·0000·0000·0000·​ff08·​ff18·​51f2·​55ff·​57ff·​56ff·​55ff·​52ff·​57d9·​57cc·​55cc·​62a5·​6698·​6194·​9336·​ff0b·​ff03·0000·0000·0000·0000·0000·0000·0000·0000·​ff01·​ff06·​ff17·​7a7f·​5bff·​7fff·​88ff·​89ff·​89ff·​8dff·​92a5·​ff17·​ff06·0000·0000·0000·0000·0000·
36 ff00·ff00·ff00·ff00·ff00·​ff09·​ff1d·​67ff·​74ff·​77ff·​76ff·​74ff·​6eff·​66ff·​5eff·​58ff·​52ff·​51ff·​4fff·​59c8·​ff10·​ff04·5f00·5f00·5f00·5f00·5f00·ff00·ff00·ff00·​ff03·​ff0d·​ff23·​52e5·​61ff·​80ff·​86ff·​87ff·​88ff·​8bff·​a36e·​ff12·​ff04·ff00·ff00·ff00·ff00·ff00· 36 0000·0000·0000·0000·0000·​ff09·​ff1d·​67ff·​74ff·​77ff·​76ff·​74ff·​6eff·​66ff·​5eff·​58ff·​52ff·​51ff·​4fff·​59c8·​ff10·​ff04·0000·0000·0000·0000·0000·0000·0000·0000·​ff03·​ff0d·​ff23·​52e5·​61ff·​80ff·​86ff·​87ff·​88ff·​8bff·​a36e·​ff12·​ff04·0000·0000·0000·0000·0000·
37 ff00·ff00·ff00·ff00·ff00·​ff0a·​ff1e·​70d9·​7eff·​80ff·​80ff·​80ff·​7fff·​7eff·​7dff·​7bff·​7aff·​83ff·​8aff·​9976·​ff0f·​ff03·5f00·5f00·5f00·5f00·5f00·ff00·ff00·​ff02·​ff09·​ff1a·​6d8d·​52ff·​74ff·​82ff·​86ff·​86ff·​8cff·​89f2·​ff21·​ff0c·​ff01·ff00·ff00·ff00·ff00·ff00· 37 0000·0000·0000·0000·0000·​ff0a·​ff1e·​70d9·​7eff·​80ff·​80ff·​80ff·​7fff·​7eff·​7dff·​7bff·​7aff·​83ff·​8aff·​9976·​ff0f·​ff03·0000·0000·0000·0000·0000·0000·0000·​ff02·​ff09·​ff1a·​6d8d·​52ff·​74ff·​82ff·​86ff·​86ff·​8cff·​89f2·​ff21·​ff0c·​ff01·0000·0000·0000·0000·0000·
38 ff00·ff00·ff00·ff00·ff00·​ff09·​ff1d·​6ecc·​7bff·​83ff·​84ff·​84ff·​84ff·​83ff·​83ff·​82ff·​8bff·​95ff·​af7f·​ff19·​ff09·​ff02·5e00·5e00·5e00·5e00·5e00·​ff01·​ff03·​ff09·​ff17·​9755·​4cf2·​61ff·​7bff·​82ff·​84ff·​84ff·​8eff·​93a5·​ff18·​ff07·ff00·ff00·ff00·ff00·ff00·ff00· 38 0000·0000·0000·0000·0000·​ff09·​ff1d·​6ecc·​7bff·​83ff·​84ff·​84ff·​84ff·​83ff·​83ff·​82ff·​8bff·​95ff·​af7f·​ff19·​ff09·​ff02·0000·0000·0000·0000·0000·​ff01·​ff03·​ff09·​ff17·​9755·​4cf2·​61ff·​7bff·​82ff·​84ff·​84ff·​8eff·​93a5·​ff18·​ff07·0000·0000·0000·0000·0000·0000·
39 ff00·ff00·ff00·ff00·ff00·​ff08·​ff1b·​6fcc·​7aff·​82ff·​83ff·​83ff·​83ff·​83ff·​83ff·​84ff·​8aff·​a480·​ff26·​ff11·​ff05·​ff01·5d00·5d00·5d00·5d00·​ff02·​ff05·​ff0d·​ff1a·​9755·​4bf2·​55ff·​73ff·​7fff·​83ff·​83ff·​8aff·​8cff·​c341·​ff0f·​ff03·ff00·ff00·ff00·ff00·ff00·ff00· 39 0000·0000·0000·0000·0000·​ff08·​ff1b·​6fcc·​7aff·​82ff·​83ff·​83ff·​83ff·​83ff·​83ff·​84ff·​8aff·​a480·​ff26·​ff11·​ff05·​ff01·0000·0000·0000·0000·​ff02·​ff05·​ff0d·​ff1a·​9755·​4bf2·​55ff·​73ff·​7fff·​83ff·​83ff·​8aff·​8cff·​c341·​ff0f·​ff03·0000·0000·0000·0000·0000·0000·
40 ff00·ff00·ff00·ff00·ff00·​ff07·​ff19·​74b2·​79ff·​80ff·​82ff·​82ff·​82ff·​82ff·​82ff·​82ff·​70f2·​7a8d·​ff2b·​ff19·​ff0e·​ff0a·​ff07·​ff07·​ff07·​ff09·​ff0e·​ff15·​ff21·​6a8c·​4bf2·​54ff·​6fff·​7bff·​81ff·​82ff·​84ff·​8fff·​9b99·​ff19·​ff08·​ff01·ff00·ff00·ff00·ff00·ff00·ff00· 40 0000·0000·0000·0000·0000·​ff07·​ff19·​74b2·​79ff·​80ff·​82ff·​82ff·​82ff·​82ff·​82ff·​82ff·​70f2·​7a8d·​ff2b·​ff19·​ff0e·​ff0a·​ff07·​ff07·​ff07·​ff09·​ff0e·​ff15·​ff21·​6a8c·​4bf2·​54ff·​6fff·​7bff·​81ff·​82ff·​84ff·​8fff·​9b99·​ff19·​ff08·​ff01·0000·0000·0000·0000·0000·0000·
41 ff00·ff00·ff00·ff00·ff00·​ff06·​ff18·​7999·​75ff·​7eff·​80ff·​80ff·​80ff·​80ff·​80ff·​7eff·​6eff·​5aff·​5acc·​737e·​ff25·​ff1e·​ff1a·​ff18·​ff1a·​ff1e·​ff25·​7a70·​52cc·​49ff·​5aff·​6dff·​78ff·​7eff·​80ff·​81ff·​8dff·​8fe5·​d730·​ff0d·​ff03·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 41 0000·0000·0000·0000·0000·​ff06·​ff18·​7999·​75ff·​7eff·​80ff·​80ff·​80ff·​80ff·​80ff·​7eff·​6eff·​5aff·​5acc·​737e·​ff25·​ff1e·​ff1a·​ff18·​ff1a·​ff1e·​ff25·​7a70·​52cc·​49ff·​5aff·​6dff·​78ff·​7eff·​80ff·​81ff·​8dff·​8fe5·​d730·​ff0d·​ff03·0000·0000·0000·0000·0000·0000·0000·
42 ff00·ff00·ff00·ff00·ff00·​ff05·​ff16·​7799·​71ff·​7dff·​7fff·​7fff·​7fff·​7fff·​7fff·​7fff·​7fff·​75ff·​5dff·​4eff·​49ff·​52cc·​5da5·​6399·​5da5·​52cc·​47ff·​49ff·​50ff·​64ff·​71ff·​78ff·​7dff·​7fff·​7fff·​89ff·​91f2·​ba51·​ff13·​ff06·​ff01·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 42 0000·0000·0000·0000·0000·​ff05·​ff16·​7799·​71ff·​7dff·​7fff·​7fff·​7fff·​7fff·​7fff·​7fff·​7fff·​75ff·​5dff·​4eff·​49ff·​52cc·​5da5·​6399·​5da5·​52cc·​47ff·​49ff·​50ff·​64ff·​71ff·​78ff·​7dff·​7fff·​7fff·​89ff·​91f2·​ba51·​ff13·​ff06·​ff01·0000·0000·0000·0000·0000·0000·0000·
43 ff00·ff00·ff00·ff00·ff00·​ff04·​ff14·​7c8a·​72ff·​7bff·​7eff·​7fff·​7fff·​7fff·​7eff·​7eff·​7eff·​7dff·​7aff·​74ff·​69ff·​5aff·​4dff·​4cff·​4cff·​57ff·​62ff·​6bff·​6fff·​74ff·​7aff·​7dff·​7eff·​7fff·​89ff·​92ff·​a87c·​ff17·​ff08·​ff02·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 43 0000·0000·0000·0000·0000·​ff04·​ff14·​7c8a·​72ff·​7bff·​7eff·​7fff·​7fff·​7fff·​7eff·​7eff·​7eff·​7dff·​7aff·​74ff·​69ff·​5aff·​4dff·​4cff·​4cff·​57ff·​62ff·​6bff·​6fff·​74ff·​7aff·​7dff·​7eff·​7fff·​89ff·​92ff·​a87c·​ff17·​ff08·​ff02·0000·0000·0000·0000·0000·0000·0000·0000·
44 ff00·ff00·ff00·ff00·ff00·​ff04·​ff12·​9461·​6dff·​79ff·​86ff·​92ff·​95f2·​8aff·​7eff·​7cff·​7cff·​7cff·​7cff·​7aff·​78ff·​75ff·​72ff·​70ff·​6fff·​70ff·​72ff·​75ff·​78ff·​7aff·​7cff·​7cff·​7eff·​8aff·​96f2·​ac7c·​ff19·​ff0a·​ff03·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 44 0000·0000·0000·0000·0000·​ff04·​ff12·​9461·​6dff·​79ff·​86ff·​92ff·​95f2·​8aff·​7eff·​7cff·​7cff·​7cff·​7cff·​7aff·​78ff·​75ff·​72ff·​70ff·​6fff·​70ff·​72ff·​75ff·​78ff·​7aff·​7cff·​7cff·​7eff·​8aff·​96f2·​ac7c·​ff19·​ff0a·​ff03·0000·0000·0000·0000·0000·0000·0000·0000·0000·
45 ff00·ff00·ff00·ff00·ff00·​ff03·​ff10·​8c5d·​69ff·​81ff·​91ff·​b380·​cb59·​9ce5·​90ff·​83ff·​7bff·​7bff·​7bff·​7bff·​7bff·​7bff·​7aff·​78ff·​78ff·​78ff·​7aff·​7bff·​7bff·​7bff·​7bff·​83ff·​90ff·​9ce5·​c051·​ff17·​ff0a·​ff03·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 45 0000·0000·0000·0000·0000·​ff03·​ff10·​8c5d·​69ff·​81ff·​91ff·​b380·​cb59·​9ce5·​90ff·​83ff·​7bff·​7bff·​7bff·​7bff·​7bff·​7bff·​7aff·​78ff·​78ff·​78ff·​7aff·​7bff·​7bff·​7bff·​7bff·​83ff·​90ff·​9ce5·​c051·​ff17·​ff0a·​ff03·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
46 ff00·ff00·ff00·ff00·ff00·​ff02·​ff0c·​9a48·​82ff·​98ff·​ab7d·​ff20·​ff1c·​db32·​a8a5·​9aff·​8eff·​81ff·​7bff·​7aff·​7aff·​7aff·​7aff·​7aff·​7aff·​7aff·​7aff·​7aff·​7bff·​81ff·​8eff·​9aff·​aaa5·​db30·​ff13·​ff08·​ff03·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 46 0000·0000·0000·0000·0000·​ff02·​ff0c·​9a48·​82ff·​98ff·​ab7d·​ff20·​ff1c·​db32·​a8a5·​9aff·​8eff·​81ff·​7bff·​7aff·​7aff·​7aff·​7aff·​7aff·​7aff·​7aff·​7aff·​7aff·​7bff·​81ff·​8eff·​9aff·​aaa5·​db30·​ff13·​ff08·​ff03·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
47 ff00·ff00·ff00·ff00·ff00·​ff01·​ff07·​ff11·​9c72·​af56·​ff16·​ff0c·​ff09·​ff0e·​ff19·​cd42·​abb2·​a0f2·​99ff·​8fff·​86ff·​7fff·​7aff·​79ff·​7aff·​7fff·​86ff·​8fff·​99ff·​a0f2·​abb2·​ce42·​ff19·​ff0e·​ff06·​ff02·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 47 0000·0000·0000·0000·0000·​ff01·​ff07·​ff11·​9c72·​af56·​ff16·​ff0c·​ff09·​ff0e·​ff19·​cd42·​abb2·​a0f2·​99ff·​8fff·​86ff·​7fff·​7aff·​79ff·​7aff·​7fff·​86ff·​8fff·​99ff·​a0f2·​abb2·​ce42·​ff19·​ff0e·​ff06·​ff02·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
48 ff00·ff00·ff00·ff00·ff00·ff00·​ff03·​ff07·​ff0b·​ff0b·​ff07·​ff03·​ff01·​ff03·​ff08·​ff0f·​ff18·​ff22·​b96e·​aea5·​a8cc·​a5f2·​a4ff·​a4ff·​a4ff·​a5f2·​a8cc·​aea5·​b96e·​ff22·​ff18·​ff0f·​ff08·​ff03·​ff01·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 48 0000·0000·0000·0000·0000·0000·​ff03·​ff07·​ff0b·​ff0b·​ff07·​ff03·​ff01·​ff03·​ff08·​ff0f·​ff18·​ff22·​b96e·​aea5·​a8cc·​a5f2·​a4ff·​a4ff·​a4ff·​a5f2·​a8cc·​aea5·​b96e·​ff22·​ff18·​ff0f·​ff08·​ff03·​ff01·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
49 ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff01·​ff02·​ff02·​ff01·ff00·ff00·ff00·​ff01·​ff03·​ff07·​ff0c·​ff12·​ff17·​ff1c·​ff1f·​ff21·​ff22·​ff21·​ff1f·​ff1c·​ff17·​ff12·​ff0c·​ff07·​ff03·​ff01·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 49 0000·0000·0000·0000·0000·0000·0000·​ff01·​ff02·​ff02·​ff01·0000·0000·0000·​ff01·​ff03·​ff07·​ff0c·​ff12·​ff17·​ff1c·​ff1f·​ff21·​ff22·​ff21·​ff1f·​ff1c·​ff17·​ff12·​ff0c·​ff07·​ff03·​ff01·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
50 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·​ff01·​ff04·​ff06·​ff08·​ff0a·​ff0b·​ff0b·​ff0b·​ff0a·​ff08·​ff06·​ff04·​ff01·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 50 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·​ff01·​ff04·​ff06·​ff08·​ff0a·​ff0b·​ff0b·​ff0b·​ff0a·​ff08·​ff06·​ff04·​ff01·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
51 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 51 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
52 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 52 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
53 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 53 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
54 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 54 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
55 ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00·ff00· 55 0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·0000·
56 } 56 }
[−]
res/drawable-mdpi-v4/drawer_tab.png
[−]
sng
Offset 22, 15 lines modified Offset 22, 14 lines modified
22 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 22 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
23 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 23 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
24 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 24 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
25 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 25 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
26 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 26 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
27 ····​(·​11,​·​11,​·​11)​·····​#·​rgb·​=·​(0x0b,​0x0b,​0x0b)​ 27 ····​(·​11,​·​11,​·​11)​·····​#·​rgb·​=·​(0x0b,​0x0b,​0x0b)​
28 ····​(101,​101,​101)​·····​#·​rgb·​=·​(0x65,​0x65,​0x65)​ 28 ····​(101,​101,​101)​·····​#·​rgb·​=·​(0x65,​0x65,​0x65)​
29 ····​(116,​116,​116)​·····​#·​rgb·​=·​(0x74,​0x74,​0x74)​  
30 ····​(102,​102,​102)​·····​#·​rgb·​=·​(0x66,​0x66,​0x66)​·​grey40 29 ····​(102,​102,​102)​·····​#·​rgb·​=·​(0x66,​0x66,​0x66)​·​grey40
31 ····​(·​11,​·​11,​·​11)​·····​#·​rgb·​=·​(0x0b,​0x0b,​0x0b)​ 30 ····​(·​11,​·​11,​·​11)​·····​#·​rgb·​=·​(0x0b,​0x0b,​0x0b)​
32 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 31 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
33 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 32 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
34 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 33 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
35 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 34 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
36 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 35 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
Offset 38, 100 lines modified Offset 37, 80 lines modified
38 ····​(·​89,​·​89,​·​89)​·····​#·​rgb·​=·​(0x59,​0x59,​0x59)​·​grey35 37 ····​(·​89,​·​89,​·​89)​·····​#·​rgb·​=·​(0x59,​0x59,​0x59)​·​grey35
39 ····​(·​87,​·​87,​·​87)​·····​#·​rgb·​=·​(0x57,​0x57,​0x57)​·​grey34 38 ····​(·​87,​·​87,​·​87)​·····​#·​rgb·​=·​(0x57,​0x57,​0x57)​·​grey34
40 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 39 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
41 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 40 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
42 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 41 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
43 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 42 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
44 ····​(·​69,​·​69,​·​69)​·····​#·​rgb·​=·​(0x45,​0x45,​0x45)​·​grey27 43 ····​(·​69,​·​69,​·​69)​·····​#·​rgb·​=·​(0x45,​0x45,​0x45)​·​grey27
45 ····​(117,​117,​117)​·····​#·​rgb·​=·​(0x75,​0x75,​0x75)​·​grey46  
46 ····​(128,​128,​128)​·····​#·​rgb·​=·​(0x80,​0x80,​0x80)​  
47 ····​(131,​131,​131)​·····​#·​rgb·​=·​(0x83,​0x83,​0x83)​  
48 ····​(115,​115,​115)​·····​#·​rgb·​=·​(0x73,​0x73,​0x73)​·​grey45  
49 ····​(·​65,​·​65,​·​65)​·····​#·​rgb·​=·​(0x41,​0x41,​0x41)​ 44 ····​(·​65,​·​65,​·​65)​·····​#·​rgb·​=·​(0x41,​0x41,​0x41)​
50 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 45 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
51 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 46 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
52 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 47 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
53 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 48 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
54 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 49 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
55 ····​(·​48,​·​48,​·​48)​·····​#·​rgb·​=·​(0x30,​0x30,​0x30)​·​grey19 50 ····​(·​48,​·​48,​·​48)​·····​#·​rgb·​=·​(0x30,​0x30,​0x30)​·​grey19
56 ····​(115,​115,​115)​·····​#·​rgb·​=·​(0x73,​0x73,​0x73)​·​grey45 51 ····​(115,​115,​115)​·····​#·​rgb·​=·​(0x73,​0x73,​0x73)​·​grey45
57 ····​(127,​127,​127)​·····​#·​rgb·​=·​(0x7f,​0x7f,​0x7f)​·​grey50  
58 ····​(126,​126,​126)​·····​#·​rgb·​=·​(0x7e,​0x7e,​0x7e)​  
59 ····​(114,​114,​114)​·····​#·​rgb·​=·​(0x72,​0x72,​0x72)​ 52 ····​(114,​114,​114)​·····​#·​rgb·​=·​(0x72,​0x72,​0x72)​
60 ····​(·​40,​·​40,​·​40)​·····​#·​rgb·​=·​(0x28,​0x28,​0x28)​ 53 ····​(·​40,​·​40,​·​40)​·····​#·​rgb·​=·​(0x28,​0x28,​0x28)​
61 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 54 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
62 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 55 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
63 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 56 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
64 ····​(·​29,​·​29,​·​29)​·····​#·​rgb·​=·​(0x1d,​0x1d,​0x1d)​ 57 ····​(·​29,​·​29,​·​29)​·····​#·​rgb·​=·​(0x1d,​0x1d,​0x1d)​
65 ····​(110,​110,​110)​·····​#·​rgb·​=·​(0x6e,​0x6e,​0x6e)​·​grey43 58 ····​(110,​110,​110)​·····​#·​rgb·​=·​(0x6e,​0x6e,​0x6e)​·​grey43
66 ····​(123,​123,​123)​·····​#·​rgb·​=·​(0x7b,​0x7b,​0x7b)​  
67 ····​(121,​121,​121)​·····​#·​rgb·​=·​(0x79,​0x79,​0x79)​  
68 ····​(106,​106,​106)​·····​#·​rgb·​=·​(0x6a,​0x6a,​0x6a)​ 59 ····​(106,​106,​106)​·····​#·​rgb·​=·​(0x6a,​0x6a,​0x6a)​
69 ····​(·​18,​·​18,​·​18)​·····​#·​rgb·​=·​(0x12,​0x12,​0x12)​·​grey7 60 ····​(·​18,​·​18,​·​18)​·····​#·​rgb·​=·​(0x12,​0x12,​0x12)​·​grey7
70 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 61 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
71 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 62 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
72 ····​(102,​102,​102)​·····​#·​rgb·​=·​(0x66,​0x66,​0x66)​·​grey40 63 ····​(102,​102,​102)​·····​#·​rgb·​=·​(0x66,​0x66,​0x66)​·​grey40
73 ····​(130,​130,​130)​·····​#·​rgb·​=·​(0x82,​0x82,​0x82)​·​grey51  
74 ····​(119,​119,​119)​·····​#·​rgb·​=·​(0x77,​0x77,​0x77)​  
75 ····​(·​93,​·​93,​·​93)​·····​#·​rgb·​=·​(0x5d,​0x5d,​0x5d)​ 64 ····​(·​93,​·​93,​·​93)​·····​#·​rgb·​=·​(0x5d,​0x5d,​0x5d)​
76 ····​(··​2,​··​2,​··​2)​·····​#·​rgb·​=·​(0x02,​0x02,​0x02)​ 65 ····​(··​2,​··​2,​··​2)​·····​#·​rgb·​=·​(0x02,​0x02,​0x02)​
77 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 66 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
78 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 67 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
79 ····​(··​1,​··​1,​··​1)​·····​#·​rgb·​=·​(0x01,​0x01,​0x01)​ 68 ····​(··​1,​··​1,​··​1)​·····​#·​rgb·​=·​(0x01,​0x01,​0x01)​
80 ····​(·​88,​·​88,​·​88)​·····​#·​rgb·​=·​(0x58,​0x58,​0x58)​ 69 ····​(·​88,​·​88,​·​88)​·····​#·​rgb·​=·​(0x58,​0x58,​0x58)​
81 ····​(118,​118,​118)​·····​#·​rgb·​=·​(0x76,​0x76,​0x76)​  
82 ····​(129,​129,​129)​·····​#·​rgb·​=·​(0x81,​0x81,​0x81)​  
83 ····​(·​73,​·​73,​·​73)​·····​#·​rgb·​=·​(0x49,​0x49,​0x49)​ 70 ····​(·​73,​·​73,​·​73)​·····​#·​rgb·​=·​(0x49,​0x49,​0x49)​
84 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 71 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
85 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 72 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
86 ····​(·​71,​·​71,​·​71)​·····​#·​rgb·​=·​(0x47,​0x47,​0x47)​·​grey28 73 ····​(·​71,​·​71,​·​71)​·····​#·​rgb·​=·​(0x47,​0x47,​0x47)​·​grey28
87 ····​(·​96,​·​96,​·​96)​·····​#·​rgb·​=·​(0x60,​0x60,​0x60)​  
88 ····​(·​49,​·​49,​·​49)​·····​#·​rgb·​=·​(0x31,​0x31,​0x31)​ 74 ····​(·​49,​·​49,​·​49)​·····​#·​rgb·​=·​(0x31,​0x31,​0x31)​
89 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 75 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
90 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 76 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
91 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 77 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
92 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 78 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
93 ····​(·​50,​·​50,​·​50)​·····​#·​rgb·​=·​(0x32,​0x32,​0x32)​ 79 ····​(·​50,​·​50,​·​50)​·····​#·​rgb·​=·​(0x32,​0x32,​0x32)​
94 ····​(122,​122,​122)​·····​#·​rgb·​=·​(0x7a,​0x7a,​0x7a)​·​grey48  
95 ····​(·​97,​·​97,​·​97)​·····​#·​rgb·​=·​(0x61,​0x61,​0x61)​·​grey38  
96 ····​(113,​113,​113)​·····​#·​rgb·​=·​(0x71,​0x71,​0x71)​  
97 ····​(109,​109,​109)​·····​#·​rgb·​=·​(0x6d,​0x6d,​0x6d)​ 80 ····​(109,​109,​109)​·····​#·​rgb·​=·​(0x6d,​0x6d,​0x6d)​
98 ····​(·​25,​·​25,​·​25)​·····​#·​rgb·​=·​(0x19,​0x19,​0x19)​ 81 ····​(·​25,​·​25,​·​25)​·····​#·​rgb·​=·​(0x19,​0x19,​0x19)​
99 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 82 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
100 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 83 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
101 ····​(·​28,​·​28,​·​28)​·····​#·​rgb·​=·​(0x1c,​0x1c,​0x1c)​·​grey11 84 ····​(·​28,​·​28,​·​28)​·····​#·​rgb·​=·​(0x1c,​0x1c,​0x1c)​·​grey11
102 ····​(·​99,​·​99,​·​99)​·····​#·​rgb·​=·​(0x63,​0x63,​0x63)​·​grey39  
103 ····​(·​98,​·​98,​·​98)​·····​#·​rgb·​=·​(0x62,​0x62,​0x62)​ 85 ····​(·​98,​·​98,​·​98)​·····​#·​rgb·​=·​(0x62,​0x62,​0x62)​
104 ····​(··​7,​··​7,​··​7)​·····​#·​rgb·​=·​(0x07,​0x07,​0x07)​ 86 ····​(··​7,​··​7,​··​7)​·····​#·​rgb·​=·​(0x07,​0x07,​0x07)​
105 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 87 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
106 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 88 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
107 ····​(·​10,​·​10,​·​10)​·····​#·​rgb·​=·​(0x0a,​0x0a,​0x0a)​·​grey4 89 ····​(·​10,​·​10,​·​10)​·····​#·​rgb·​=·​(0x0a,​0x0a,​0x0a)​·​grey4
108 ····​(101,​101,​101)​·····​#·​rgb·​=·​(0x65,​0x65,​0x65)​ 90 ····​(101,​101,​101)​·····​#·​rgb·​=·​(0x65,​0x65,​0x65)​
109 ····​(104,​104,​104)​·····​#·​rgb·​=·​(0x68,​0x68,​0x68)​  
110 ····​(·​81,​·​81,​·​81)​·····​#·​rgb·​=·​(0x51,​0x51,​0x51)​ 91 ····​(·​81,​·​81,​·​81)​·····​#·​rgb·​=·​(0x51,​0x51,​0x51)​
111 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 92 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
112 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 93 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
113 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 94 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
114 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 95 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
115 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 96 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
116 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0 97 ····​(··​0,​··​0,​··​0)​·····​#·​rgb·​=·​(0x00,​0x00,​0x00)​·​grey0
117 ····​(··​1,​··​1,​··​1)​·····​#·​rgb·​=·​(0x01,​0x01,​0x01)​ 98 ····​(··​1,​··​1,​··​1)​·····​#·​rgb·​=·​(0x01,​0x01,​0x01)​
118 ····​(·​86,​·​86,​·​86)​·····​#·​rgb·​=·​(0x56,​0x56,​0x56)​ 99 ····​(·​86,​·​86,​·​86)​·····​#·​rgb·​=·​(0x56,​0x56,​0x56)​
119 ····​(110,​110,​110)​·····​#·​rgb·​=·​(0x6e,​0x6e,​0x6e)​·​grey43  
120 ····​(·​55,​·​55,​·​55)​·····​#·​rgb·​=·​(0x37,​0x37,​0x37)​ 100 ····​(·​55,​·​55,​·​55)​·····​#·​rgb·​=·​(0x37,​0x37,​0x37)​
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res/drawable-mdpi-v4/logo_colour.png
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