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Advanced Machine Learning GR5242

创建日期：2024-06-03 17:32:01

所属分类：计算机computer science

标签： GR5242

Advanced Machine Learning

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Advanced Machine Learning GR5242

Homework 1
Due: Friday September 29, 7pm.
Note: All questions carry equal weight.
Collaboration: You may collaborate on this assignment with peers from any course section. However,
you must write up your own solutions individually for submission.
Homework submission: please submit your homework by publishing a notebook that cleanly displays
your code, results and plots to pdf or html. For the non-coding questions, you can typeset using LATEX or
markdown, or you can include neatly scanned answers. Please make sure to put everything together
into a single pdf file for submission. Late submission is not accepted.
Problem 1: EM algorithm for spherical Gaussians & Lloyd’s algorithm
This problem aims to draw links between EM for Gaussian mixtures and Lloyd’s algorithm. In
particular, we might view Lloyd’s as an approximation to EM as instantiated for mixtures of
spherical Gaussians with densities (on Rd) of the following form:
f(x) =
K∑
k=1
πk · N (x;µk, Id) ,
∑
k
πk = 1,
where Id denotes the identity matrix in R
d.
This instantiation of EM (to estimate the MLE parameters {πk, µk}Kk=1) takes the following form,
given data {xi}ni=1:
• Choose some initial π(0)k and µ
(0)
k for k = 1, . . . ,K.
• For t = 0, 1, 2, . . ., do:
i. Soft Cluster Assignment: We will let π˜
(t)
ik denote the ”likelihood” that xi is generated
by Gaussian component k. More precisely, we set:
π˜
(t)
ik =
π
(t)
k · N (xi;µ(t)k , Id)∑K
k′=1 π
(t)
k′ · N (xi;µ(t)k′ , Id)
.
ii. Update Cluster Centers: Set µ
(t+1)
k =
∑n
i=1
π˜
(t)
ik∑n
j=1 π˜
(t)
jk
xi, i.e., a weighted average ac-
cording to the likelihood that xi was generated by component k.
iii. Update Cluster Probability: Set π
(t+1)
k =
1
n
∑n
i=1 π˜
(t)
ik , so we update our estimates of
the prior probabilities to reflect how much mass belongs to each cluster.
(a) Lloyd’s uses a “hard” cluster assignment w
(t)
ik = I{µ(t)k is closest to xi} instead of the π˜(t)ik
of EM above. Express w
(t)
ik in terms of the normal densities N (xi;µ(t)l , I) defined over the
means µ
(t)
l , l = 1, . . .K at time t. Hint: use the max(·), or argmax(·) function.
(b) Write the Lloyd’s update for µ
(t+1)
k in terms of the w
(t)
ik that you derived in the previous part.
How does your expression compare to the corresponding EM updates for µk?
Problem 2: Optimizing over K in Lloyd’s algorithm
Recall the K-means objective: given a dataset {xi}ni=1, find a partition {Ci}Ki=1 of the data,
composed of clusters Ci with centers µi, to minimize:
L(C) =
K∑
i=1
∑
Xj∈Ci
∥Xj − µi∥2.
Suppose we optimized this objective over K as well as Ci and µi. What would be the optimal
value of the objective function? Explain what is wrong with this approach.
Problem 3: Using L1 norm in K-means type objective
Suppose we change our clustering objective to use L1 norm instead of L2 norm, i.e., we aim to
minimize L({Ci}) =
∑K
i=1
∑
Xj∈Ci ||Xj −µi||1 instead of L({Ci}) =
∑K
i=1
∑
Xj∈Ci ||Xj −µi||22.
Would it still make sense, in each iteration of LLoyd’s algorithm, to assign the mean of all Xj ∈ Ci
to µi? If not, what value would you want to assign to µi at each iteration?
Problem 4: Bad Local Minima
Consider the clustering problem with K = 2 shown in the plot of Figure 1. Suppose Lloyd’s
algorithm is initialized with centers µ1 and µ2 as depicted. Why could this be problematic? Give
a brief explanation in terms of what we might converge to.
Figure 1: Problem 4
Problem 5: Projection based clustering*
Note: this is an open-ended question. You get full point for attempting it.
In projection-based clustering, we note that, if the data is well separated into clusters with means
µ1, . . . , µK , then the top K eigenvectors of the data covariance matrix, say (v1, . . . , vK), tend
to align with the Span(µ1, . . . , µK). It follows that PCA will approximately preserve the distance
between cluster means.
This intuition (and choice of projection) implicitly assumes that the Euclidean metric is the right
way of measuring distance for our particular data. Where is that assumption coming in? What
would you do otherwise, i.e., if it turns out that a different notion of distance dist(Xi, Xj) were
more appropriate, would you prefer some other transformation over PCA?
Page 2
Problem 6: Projection-based clustering (continued)
Following the notation from the previous problem, let V = [v1, . . . , vK ] ∈ Rd×K , the matrix of
top principal directions ∥vi∥ = 1. Consider two possible transformations of the data:
(i) X˜i ← V ⊤Xi, and (ii) Xˆi ← V V ⊤Xi
Would the clusters learnt from the data X˜i differ from those learnt from the data Xˆi? If we were
to run Lloyd’s on the transformed data (i) and separately on the transformed data (ii), would one
be quicker to execute than the other, i.e., is there a difference in runtime?
Problem 7: Comparing LLoyd’s algorithm and Projection-based Clustering
You are to make calls to LLoyd’s algorithm to cluster data, with and without projection. You
are given a function data generator(seed, n, dim) that generates n samples from a mixture of
3 Gaussian distributions in dimension dim = 9. The parameter seed specifies the seed used for
random sampling. The function returns two numpy arrays “datapoints, labels”, i.e., the generated
samples and their true labels in {0, 1, 2} indicating Gaussian components (modeling clusters).
###### Data Generator ######
import numpy as np
dim = 9
def data_generator(seed , n, dim):
mu1 = [1, 1, 1, 0, 0, 0, 0, 0, 0]
mu2 = [0, 0, 0, 0, 0, 0, 1, 1, 1]
mu3 = [0, 0, 0, 1, 1, 1, 0, 0, 0]
np.random.seed(seed)
datapoints = np.zeros ((n, dim))
labels = np.zeros(n)
for i in range(n):
rand_int = np.random.choice([1, 2, 3])
if rand_int == 1:
datapoints[i] = np.random.multivariate_normal(mu1 ,
np.diag([1, 1, 1, 0.1, 0.1, 0.1, 0.1, 0.1, 0.1]))
labels[i] = rand_int
elif rand_int == 2:
datapoints[i] = np.random.multivariate_normal(mu2 ,
np.diag([0.1, 0.1, 0.1, 0.1, 0.1, 0.1, 1, 1, 1]))
labels[i] = rand_int
elif rand_int == 3:
datapoints[i] = np.random.multivariate_normal(mu3 ,
np.diag([0.1, 0.1, 0.1, 1, 1, 1, 0.1, 0.1, 0.1]))
labels[i] = rand_int
return datapoints , labels
In the rest of the problem, we will explore the effect of PCA on clustering performance.
(a) For each n (the number of samples) taking values in 100, 200, 300, 400, 500, generate 100
datasets of size n using data generator(seed, n, dim), with a different seed each time (for
example seed ∈ {1, . . . , 100} ). Cluster each datasets using LLoyd’s algorithm, with 3
clusters (K = 3), and calculate the Rand Index. Plot the average Rand Index (over the 100
Page 3
datasets for each value of n) against the different values of n with error bars (corresponding
to the standard deviation of Rand Index for each n).
Hint : you can use sklearn.cluster.KMeans to run LLoyd’s algorithm and
sklearn.metrics.adjusted rand score() to calculate the Rand Index.
(b) Now, perform the same analysis but project each dataset onto its 3 Principal Components
before running LLoyd’s algorithm. Again, plot the average Rand Index against the different
values of n with error bars.
(c) Superimpose the two plots to compare the performances of LLoyd’s algorithm with and
without projecting the data. What can you say about the performances of both methods?
How do the standard deviations on performance (Rand Index) compare?
Problem 8: Comparing K-means (Lloyd’s), Meanshift and Spectral Clustering on synthetic data
We will compare various clustering methods on the three data sets shown in the scatterplots
below. Use Scikit-learn module in python to import Meanshift, K-means and Spectral Clus-
tering algorithms. (for more information, please refer to tutorials on Sklearn.cluster.Meanshift,
Sklearn.cluster.Kmeans and Sklearn.cluster.spectralclustering.
from sklearn.cluster import MeanShift , KMeans , SpectralClustering
For each of the questions below, you should display the resulting clustering as a scatter plots with
different colors for each cluster (see code below).
(a) Run K-means on the 3 datasets. Why does it perform well or worse on some datasets?
(b) Run meanshift on the 3 datasets. Why does it perform well or worse on some datasets?
(c) Run Spectral clustering on the 3 datasets. Why does it perform well or worse on some
datasets?
Some instructions on implementation:
• Set bandwidth h be 20% quantile of interpoint distances when using Meanshift.
• Use attached code in generating data.
• Use attached code as a reference in plotting your result, and you are also free to plot in your
own style.
• Set K = 2 for case-1,2 and K = 3 for case-3 in using K-means and Spectral clustering.
Figure 2: Dataset 1 Figure 3: Dataset 2 Figure 4: Dataset 3
Page 4
Generating the 3 datasets:
import random
import math
random.seed(0)
##Data set 1
X1 = []
for i in range(1000):
theta = random.uniform(0,2*math.pi)
radius = random.gauss(0,0.2)+random.choice([1,3])
X1.append([radius*math.cos(theta),radius*math.sin(theta)])
X1 = np.array(X1)
##Data Set 2
X2 = []
for i in range(1000):
theta = random.uniform(0,2*math.pi)
radius = random.gauss(0,0.1) + 2
if thetaX2.append([radius*math.cos(theta)-1,radius*math.sin(theta)])
else:
X2.append([radius*math.cos(theta)+1,radius*math.sin(theta)])
X2 = np.array(X2)
##Data Set 3
X3 = []
for i in range(1000):
radius = random.gauss(0,1)
theta = random.uniform(0,2*math.pi)
center = random.choice([[0,1],[3,3],[1,-3]])
X3.append([radius*math.cos(theta)+center[0],radius*math.sin(theta)+center
[1]])
X3 = np.array(X3)
Plotting Clusters:
## assume ’label_pred ’ is list of group labels , use following code as a
reference for plotting the result.
import matplotlib.pyplot as plt
mark = [’or’, ’ob’, ’oy’, ’g’,’c’,’m’,’k’,’w’]
j = 0
for i in label_pred:
plt.plot([X[j:j+1,0]], [X[j:j+1,1]], mark[i], markersize = 5)
j +=1
plt.show()
Problem 9: Kernel Density Estimator
Suppose K(u) ≥ 0 and ∫ K(u)du = 1, is to be used as a Kernel in the following density estimate:
fˆ(x) =
1
nhd
n∑
i=1
K
(
x− xi
h
)
,
for a bandwidth parameter h > 0. Show that
∫
fˆ(x)dx = 1, i.e., is a valid density, whenever K
satisfies the above.
Hint: Remember that for a high-dimensional change of variable x → u, with x, u ∈ Rd, if
x = au+ b, a, b ∈ R, then du = (a−1)ddx.

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EMATM0051 COMP220 BLAW1002 E20 TCP8001 ECON61001 EART40005 ECONM1022 MATH 365 MATH 367 ELEC6218 COMP 5812M EDUC 5061M ELEC ENG 1101 equation MATH6174 ST334 C4 EC9570 A33648 EBUS603 ECON47815 stata WFMS0001 PEM102 INF6060 ionically ELECTRICAL MATH 375 MMW 12 MKTG860 ECON60401 ALY6010 SOST20131 Introduction COM3524 MME2 GGR305 JNB 538 EECS101 COMM5030 IEOR E4601 2B CSC336 EN2315 LAW 432 CSC263 MATH2001 OLET1143 CSCB63 SIT772 COMM1170 STAT 441 MS930 INFT3050 GLBH0030 Stat 120B MAST10007 MGEC61 Machine GGR 252H1S ECON7030 Financial Marketing MGMT30019 ECON5120 SDSC 8009 CSC165H1S DSCI 551 3081W ACM41000 ECA 5304 MATH 1064 ECSE444 DATA 604 COMP7105 MIE1615 ECON4004 ENV200H1S EC481 MKT 306 EC1B1 MATH08051 ALY6140 CS260C CSE30 MSIN0226 CS4103 CSC3064 AM16 COMP11212 CSE4101 PSTAT 174 Math 380W CNT 5106C STAT 310 FIN2028 CS5014 STAT 425 COMP 4102A ELEC2140 MANF9544 QRM 9 QRM 8 ECON 457 COMPSCI 4091 MATH 523 DNSC-4211 PEAS 6000 MSIN0180 COMP2119 A2A HT 2022 IB93F0 MAS316/414 ACCT2522 MSIN0181 ATMS 201 COMP3425 MATH7861 SOLA2060 MA 325 7CCEMCTH ECON 432 INFT2051 SOLA 2060 ECOS2002 Stats141XP BIOA02H3 S2022 MA4601 K5 COMP5329 EG 284 IB3A70 WECO1020 COMP3027 Energy ACS61011 MAST20026 STAT 533 MATA31 ENVS257 BEM2031 EC 486 COMP0172 CS3214 EECE5644 IB2B20 COSC2536 COSC1147 COMP6214 5CCM242A COMP0130 AMME2000 MTMG50: EG238 ACF6006 QBUS2810 COSC2391 ECON7560 MATH377 STA305 CS 486 COMP1117B EL648 ELEC3909 ECON 241 COMP 4901W BUSI4428 ENEN20002 ENGN4524 ELEC3115 CSC 413 PSYC 100B ECON1002 MATH256 ANSC20005 MTHS2008 MATH40082 COSC 2406 FIT3174 STA 238 CMT202 Differential Equations MTHM017 GARCH 101 MATH2069 CSC336S ACSC12 ETF2121 CEME 2001 DB B474F ARHT1001 EECS 3311 3220 STATS 786 CS 484 COMP20008 MATH4091 ECE 455 CSCI 204 BUS B200F BA 875 BU5562 COSC 1147 X11 GEOG 101 IMM250F CSE 584A MATH38172 LAB 4 ELEC5882M FINS5523 EE 430 COMP 465 6CCS3PRE 7CCSMNSE FINANCE ACMB02H3 ENGG2112 ELEC5616 SCM B371 CHEM3120 CS22 ECMT2130 MAST30011 ADSPBF706 CENG0013 ACCOUNTING BUSS1040 CHEM 181 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