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第二次群内论文讨论活动——Hyperparameter Optimization and Bayesian Optimization这次活动的主题是 hyperparameter optimization 和 bayesian optimization,简单说就是如何更有效率地调参,或者。。
VS2010下如何配置CUDA4.2.经过各种努力,终于搞定一个CUDA工程。第二:右键单击.cu文件,选择属性,然后General->Item Type->CUDA C/C ,确定。第三:仍然右键单击.cu文件,选择属性,CUDA C/C ->common,进行相应配置,不过貌似默认已经配好了。i ){//依次验证检测到的设备是否支持CUDA.//显示检测到的设备支持的CUDA 版本。if(i == co...
below can probably be handled by insane matrix operations for j = 1 : net.layers{l}.outputmaps // for each output map // create temp output map z = zeros(size(net.layers{l - 1}.a{1}) - [net.layers{l}.kernelsize - 1 net.layers{l}.kernelsize - 1 0]);end ...
【面向代码】学习 Deep Learning(二)Deep Belief Nets(DBNs)dbn =dbnsetup(dbn, train_x, opts);//unfold dbn to nn nn = dbnunfoldtonn(dbn, 10);\DBN\dbnsetup.m.\DBN\rbmtrain.m 代码如下,说明都在注释里 论文参考:【1】Learning Deep Architectures for AI 以及 【2】A Practical Guide to Training Restri...
sparsityError = [zeros(size(nn.a{i},1),1) nn.nonSparsityPenalty * (-nn.sparsityTarget ./ pi (1 - nn.sparsityTarget) ./ (1 - pi))];[cpp] view plaincopyfor i = 1 : (nn.n - 1) if(nn.weightPenaltyL2>0) dW = nn.dW{i} nn.weightPenaltyL2 * nn.if(nn.momentum>0) nn.vW{i} = nn.momentum*nn.vW{i} ...
A Unified Architecture for Natural Language Processing: Deep Neural Networks with Multitask Learning.(someone and tell us if you need to read the 3-way RBM paper before the mcRBM one [I didn''t find it necessary, in fact the CVPR paper seemed easier to understand.]) [26] Dahl, G., Ranzato, M., Mohamed, A. and ...
function [] = optimizeAutoencoderLBFGS(layersizes, datasetpath, ...finalObjective)% train a deep autoencoder with variable hidden sizes% layersizes : the sizes of the hidden layers.lnew = lnew layersizes(i) * layersizes(i 1);W{i} = reshape(theta(lold:lnew), layersizes(i 1), layersizes(i));lnew = lnew layersizes(i 1);l...
function [cost, grad] = orthonormalICACost(theta, visibleSize, numFeatures, patches, epsilon)%orthonormalICACost - compute the cost and gradients for orthonormal ICA% (i.e. compute the cost ||Wx||_1 and its gradient) weightMatrix = reshape(theta, numFeatures, visibleSize);
此时如果有许多训练样本的话,同样可以给出训练样本的平均相关的误差函数,一般该函数也称作是损失函数(Loss function)。梯度下降法是用来求函数值最小处的参数值,而牛顿法是用来求函数值为0处的参数值,这两者的目的初看是感觉有所不同,但是再仔细观察下牛顿法是求函数值为0时的情况,如果此时的函数是某个函数A的导数,则牛顿法也算是求...
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