RGB颜色对照表

【Matlab】【RGB】颜色对照表 值值值黑色000#000000黄色2552550#FFFF00浅灰蓝色176224230#B0E0E6象牙黑413633#292421香蕉色22720787#E3CF57品蓝65105225#4169E1灰色192192192#C0C0C0镉黄25515318#FF9912石板蓝10690205#6A5ACD冷灰128138135#808A87dougello23514285#EB8E55天蓝。 阅读详情
RGB颜色对照表
 #FFFFFF #FFFFF0 #FFFFE0 #FFFF00
 #FFFAFA #FFFAF0 #FFFACD #FFF8DC
 #FFF68F #FFF5EE #FFF0F5 #FFEFDB
 #FFEFD5 #FFEC8B #FFEBCD #FFE7BA
 #FFE4E1 #FFE4C4 #FFE4B5 #FFE1FF
 #FFDEAD #FFDAB9 #FFD700 #FFD39B
 #FFC1C1 #FFC125 #FFC0CB #FFBBFF
 #FFB90F #FFB6C1 #FFB5C5 #FFAEB9
 #FFA54F #FFA500#FFA07A#FF8C69
#FF8C00#FF83FA#FF82AB#FF8247
#FF7F50#FF7F24#FF7F00#FF7256
#FF6EB4#FF6A6A#FF69B4#FF6347
#FF4500#FF4040#FF3E96#FF34B3
#FF3030#FF1493#FF00FF#FF0000
#FDF5E6#FCFCFC#FAFAFA#FAFAD2
#FAF0E6#FAEBD7#FA8072#F8F8FF
#F7F7F7#F5FFFA#F5F5F5#F5F5DC
#F5DEB3#F4F4F4#F4A460#F2F2F2
#F0FFFF#F0FFF0#F0F8FF#F0F0F0
#F0E68C#F08080#EEEEE0#EEEED1
#EEEE00#EEE9E9#EEE9BF#EEE8CD
#EEE8AA#EEE685#EEE5DE#EEE0E5
#EEDFCC#EEDC82#EED8AE#EED5D2
#EED5B7#EED2EE#EECFA1#EECBAD
#EEC900#EEC591#EEB4B4#EEB422
#EEAEEE#EEAD0E#EEA9B8#EEA2AD
#EE9A49#EE9A00#EE9572#EE82EE
#EE8262#EE7AE9#EE799F#EE7942
#EE7621#EE7600#EE6AA7#EE6A50
#EE6363#EE5C42#EE4000#EE3B3B
#EE3A8C#EE30A7#EE2C2C#EE1289
#EE00EE#EE0000#EDEDED#EBEBEB
#EAEAEA#E9967A#E8E8E8#E6E6FA
#E5E5E5#E3E3E3#E0FFFF#E0EEEE
#E0EEE0#E0E0E0#E066FF#DEDEDE
#DEB887#DDA0DD#DCDCDC#DC143C
#DBDBDB#DB7093#DAA520#DA70D6
#D9D9D9#D8BFD8#D6D6D6#D4D4D4
#D3D3D3#D2B48C#D2691E#D1EEEE
#D1D1D1#D15FEE#D02090#CFCFCF
#CDCDC1#CDCDB4#CDCD00#CDC9C9
#CDC9A5#CDC8B1#CDC673#CDC5BF
#CDC1C5#CDC0B0#CDBE70#CDBA96
#CDB7B5#CDB79E#CDB5CD#CDB38B
#CDAF95#CDAD00#CDAA7D#CD9B9B
#CD9B1D#CD96CD#CD950C#CD919E
#CD8C95#CD853F#CD8500#CD8162
#CD7054#CD69C9#CD6889#CD6839
#CD661D#CD6600#CD6090#CD5C5C
#CD5B45#CD5555#CD4F39#CD3700
#CD3333#CD3278#CD2990#CD2626
#CD1076#CD00CD#CD0000#CCCCCC
#CAFF70#CAE1FF#C9C9C9#C7C7C7
#C71585#C6E2FF#C67171#C5C1AA
#C4C4C4#C2C2C2#C1FFC1#C1CDCD
#C1CDC1#C1C1C1#C0FF3E#BFEFFF
#BFBFBF#BF3EFF#BEBEBE#BDBDBD
#BDB76B#BCEE68#BCD2EE#BC8F8F
#BBFFFF#BABABA#BA55D3#B9D3EE
#B8B8B8#B8860B#B7B7B7#B5B5B5
#B4EEB4#B4CDCD#B452CD#B3EE3A
#B3B3B3#B2DFEE#B23AEE#B22222
#B0E2FF#B0E0E6#B0C4DE#B0B0B0
#B03060#AEEEEE#ADFF2F#ADD8E6
#ADADAD#ABABAB#AB82FF#AAAAAA
#A9A9A9#A8A8A8#A6A6A6#A52A2A
#A4D3EE#A3A3A3#A2CD5A#A2B5CD
#A1A1A1#A0522D#A020F0#9FB6CD
#9F79EE#9E9E9E#9C9C9C#9BCD9B
#9B30FF#9AFF9A#9ACD32#9AC0CD
#9A32CD#999999#9932CC#98FB98
#98F5FF#97FFFF#96CDCD#969696
#949494#9400D3#9370DB#919191
#912CEE#90EE90#8FBC8F#8F8F8F
#8EE5EE#8E8E8E#8E8E38#8E388E
#8DEEEE#8DB6CD#8C8C8C#8B8B83
#8B8B7A#8B8B00#8B8989#8B8970
#8B8878#8B8682#8B864E#8B8386
#8B8378#8B814C#8B7E66#8B7D7B
#8B7D6B#8B7B8B#8B795E#8B7765
#8B7500#8B7355#8B6969#8B6914
#8B668B#8B6508#8B636C#8B5F65
#8B5A2B#8B5A00#8B5742#8B4C39
#8B4789#8B475D#8B4726#8B4513
#8B4500#8B3E2F#8B3A62#8B3A3A
#8B3626#8B2500#8B2323#8B2252
#8B1C62#8B1A1A#8B0A50#8B008B
#8B0000#8A8A8A#8A2BE2#8968CD
#87CEFF#87CEFA#87CEEB#878787
#858585#848484#8470FF#838B8B
#838B83#836FFF#828282#7FFFD4
#7FFF00#7F7F7F#7EC0EE#7D9EC0
#7D7D7D#7D26CD#7CFC00#7CCD7C
#7B68EE#7AC5CD#7A8B8B#7A7A7A
#7A67EE#7A378B#79CDCD#787878
#778899#76EEC6#76EE00#757575
#737373#71C671#7171C6#708090
#707070#6E8B3D#6E7B8B#6E6E6E
#6CA6CD#6C7B8B#6B8E23#6B6B6B
#6A5ACD#698B69#698B22#696969
#6959CD#68838B#68228B#66CDAA
#66CD00#668B8B#666666#6495ED
#63B8FF#636363#616161#607B8B
#5F9EA0#5E5E5E#5D478B#5CACEE
#5C5C5C#5B5B5B#595959#575757
#556B2F#555555#551A8B#54FF9F
#548B54#545454#53868B#528B8B
#525252#515151#4F94CD#4F4F4F
#4EEE94#4D4D4D#4B0082#4A708B
#4A4A4A#48D1CC#4876FF#483D8B
#474747#473C8B#4682B4#458B74
#458B00#454545#43CD80#436EEE
#424242#4169E1#40E0D0#404040
#3D3D3D#3CB371#3B3B3B#3A5FCD
#388E8E#383838#36648B#363636
#333333#32CD32#303030#2F4F4F
#2E8B57#2E2E2E#2B2B2B#292929
#282828#27408B#262626#242424
#228B22#218868#212121#20B2AA
#1F1F1F#1E90FF#1E1E1E#1C86EE
#1C1C1C#1A1A1A#191970#1874CD
#171717#141414#121212#104E8B
#0F0F0F#0D0D0D#0A0A0A#080808
#050505#030303#00FFFF#00FF7F
#00FF00#00FA9A#00F5FF#00EEEE
#00EE76#00EE00#00E5EE#00CED1
#00CDCD#00CD66#00CD00 #00C5CD
 #00BFFF #00B2EE #009ACD #008B8B
 #008B45 #008B00 #00868B #00688B
 #006400 #0000FF #0000EE #0000CD
 #0000AA #00008B #000080 #000000
 
RGB888和RGB565颜色对照表 在做项目的时候,经常会遇到颜色的处理,现将颜色对照表总结下来,方便以后使用。 颜色 名称 英语 大写 十六进制 R G B 16R 16G 16B 16rgb(rgb565) cmd RGB565格式   黑色 Black BLACK #000000 0 0 0 0 0 0 0 #define BLACK 0 0X0   昏灰 ... 阅读详情

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B. Palm", title = "Prediction as a candidate for learning deep hierarchical models of data", year = "2012",}```Contact: rasmusbergpalm at gmail dot comDirectories included in the toolbox-----------------------------------`NN/` - A library for Feedforward Backpropagation Neural Networks`CNN/` - A library for Convolutional Neural Networks`DBN/` - A library for Deep Belief Networks`SAE/` - A library for Stacked Auto-Encoders`CAE/` - A library for Convolutional Auto-Encoders`util/` - Utility functions used by the libraries`data/` - Data used by the examples`tests/` - unit tests to verify toolbox is workingFor references on each library check REFS.mdSetup-----1. Download.2. addpath(genpath(&#39;DeepLearnToolbox&#39;));Example: Deep Belief Network---------------------```matlabfunction test_example_DBNload mnist_uint8;train_x = double(train_x) / 255;test_x = double(test_x) / 255;train_y = double(train_y);test_y = double(test_y);%% ex1 train a 100 hidden unit RBM and visualize its weightsrand(&#39;state&#39;,0)dbn.sizes = [100];opts.numepochs = 1;opts.batchsize = 100;opts.momentum = 0;opts.alpha = 1;dbn = dbnsetup(dbn, train_x, opts);dbn = dbntrain(dbn, train_x, opts);figure; visualize(dbn.rbm{1}.W&#39;); % Visualize the RBM weights%% ex2 train a 100-100 hidden unit DBN and use its weights to initialize a NNrand(&#39;state&#39;,0)%train dbndbn.sizes = [100 100];opts.numepochs = 1;opts.batchsize = 100;opts.momentum = 0;opts.alpha = 1;dbn = dbnsetup(dbn, train_x, opts);dbn = dbntrain(dbn, train_x, opts);%unfold dbn to nnnn = dbnunfoldtonn(dbn, 10);nn.activation_function = &#39;sigm&#39;;%train nnopts.numepochs = 1;opts.batchsize = 100;nn = nntrain(nn, train_x, train_y, opts);[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.10, &#39;Too big error&#39;);```Example: Stacked Auto-Encoders---------------------```matlabfunction test_example_SAEload mnist_uint8;train_x = double(train_x)/255;test_x = double(test_x)/255;train_y = double(train_y);test_y = double(test_y);%% ex1 train a 100 hidden unit SDAE and use it to initialize a FFNN% Setup and train a stacked denoising autoencoder (SDAE)rand(&#39;state&#39;,0)sae = saesetup([784 100]);sae.ae{1}.activation_function = &#39;sigm&#39;;sae.ae{1}.learningRate = 1;sae.ae{1}.inputZeroMaskedFraction = 0.5;opts.numepochs = 1;opts.batchsize = 100;sae = saetrain(sae, train_x, opts);visualize(sae.ae{1}.W{1}(:,2:end)&#39;)% Use the SDAE to initialize a FFNNnn = nnsetup([784 100 10]);nn.activation_function = &#39;sigm&#39;;nn.learningRate = 1;nn.W{1} = sae.ae{1}.W{1};% Train the FFNNopts.numepochs = 1;opts.batchsize = 100;nn = nntrain(nn, train_x, train_y, opts);[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.16, &#39;Too big error&#39;);```Example: Convolutional Neural Nets---------------------```matlabfunction test_example_CNNload mnist_uint8;train_x = double(reshape(train_x&#39;,28,28,60000))/255;test_x = double(reshape(test_x&#39;,28,28,10000))/255;train_y = double(train_y&#39;);test_y = double(test_y&#39;);%% ex1 Train a 6c-2s-12c-2s Convolutional neural network %will run 1 epoch in about 200 second and get around 11% error. %With 100 epochs you&#39;ll get around 1.2% errorrand(&#39;state&#39;,0)cnn.layers = { struct(&#39;type&#39;, &#39;i&#39;) %input layer struct(&#39;type&#39;, &#39;c&#39;, &#39;outputmaps&#39;, 6, &#39;kernelsize&#39;, 5) %convolution layer struct(&#39;type&#39;, &#39;s&#39;, &#39;scale&#39;, 2) %sub sampling layer struct(&#39;type&#39;, &#39;c&#39;, &#39;outputmaps&#39;, 12, &#39;kernelsize&#39;, 5) %convolution layer struct(&#39;type&#39;, &#39;s&#39;, &#39;scale&#39;, 2) %subsampling layer};cnn = cnnsetup(cnn, train_x, train_y);opts.alpha = 1;opts.batchsize = 50;opts.numepochs = 1;cnn = cnntrain(cnn, train_x, train_y, opts);[er, bad] = cnntest(cnn, test_x, test_y);%plot mean squared errorfigure; plot(cnn.rL);assert(er<0.12, &#39;Too big error&#39;);```Example: Neural Networks---------------------```matlabfunction test_example_NNload mnist_uint8;train_x = double(train_x) / 255;test_x = double(test_x) / 255;train_y = double(train_y);test_y = double(test_y);% normalize[train_x, mu, sigma] = zscore(train_x);test_x = normalize(test_x, mu, sigma);%% ex1 vanilla neural netrand(&#39;state&#39;,0)nn = nnsetup([784 100 10]);opts.numepochs = 1; % Number of full sweeps through dataopts.batchsize = 100; % Take a mean gradient step over this many samples[nn, L] = nntrain(nn, train_x, train_y, opts);[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.08, &#39;Too big error&#39;);%% ex2 neural net with L2 weight decayrand(&#39;state&#39;,0)nn = nnsetup([784 100 10]);nn.weightPenaltyL2 = 1e-4; % L2 weight decayopts.numepochs = 1; % Number of full sweeps through dataopts.batchsize = 100; % Take a mean gradient step over this many samplesnn = nntrain(nn, train_x, train_y, opts);[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.1, &#39;Too big error&#39;);%% ex3 neural net with dropoutrand(&#39;state&#39;,0)nn = nnsetup([784 100 10]);nn.dropoutFraction = 0.5; % Dropout fraction opts.numepochs = 1; % Number of full sweeps through dataopts.batchsize = 100; % Take a mean gradient step over this many samplesnn = nntrain(nn, train_x, train_y, opts);[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.1, &#39;Too big error&#39;);%% ex4 neural net with sigmoid activation functionrand(&#39;state&#39;,0)nn = nnsetup([784 100 10]);nn.activation_function = &#39;sigm&#39;; % Sigmoid activation functionnn.learningRate = 1; % Sigm require a lower learning rateopts.numepochs = 1; % Number of full sweeps through dataopts.batchsize = 100; % Take a mean gradient step over this many samplesnn = nntrain(nn, train_x, train_y, opts);[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.1, &#39;Too big error&#39;);%% ex5 plotting functionalityrand(&#39;state&#39;,0)nn = nnsetup([784 20 10]);opts.numepochs = 5; % Number of full sweeps through datann.output = &#39;softmax&#39;; % use softmax outputopts.batchsize = 1000; % Take a mean gradient step over this many samplesopts.plot = 1; % enable plottingnn = nntrain(nn, train_x, train_y, opts);[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.1, &#39;Too big error&#39;);%% ex6 neural net with sigmoid activation and plotting of validation and training error% split training data into training and validation datavx = train_x(1:10000,:);tx = train_x(10001:end,:);vy = train_y(1:10000,:);ty = train_y(10001:end,:);rand(&#39;state&#39;,0)nn = nnsetup([784 20 10]); nn.output = &#39;softmax&#39;; % use softmax outputopts.numepochs = 5; % Number of full sweeps through dataopts.batchsize = 1000; % Take a mean gradient step over this many samplesopts.plot = 1; % enable plottingnn = nntrain(nn, tx, ty, opts, vx, vy); % nntrain takes validation set as last two arguments (optionally)[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.1, &#39;Too big error&#39;);```[![Bitdeli Badge](https://d2weczhvl823v0.cloudfront.net/rasmusbergpalm/deeplearntoolbox/trend.png)](https://bitdeli.com/free "Bitdeli Badge")

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