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COMP 3334 – Computer Systems Security

创建日期：2024-09-07 17:04:41

所属分类：计算机computer science

标签： COMP 3334

Computer Systems Security

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COMP 3334 – Computer Systems Security

Assignment

This is an individual assignment. You may use the course material and Internet resources to answer

the questions. However, you should not post the questions online and ask for help. Discussion

among your peers is encouraged; however, you must produce answers by yourself and in your own

words. Any suspicion of plagiarism will be thoroughly investigated. Copying answers from GenAI

tools into your assignment is a form of plagiarism. This assignment is due on Sunday, 17 March

2024, 23:59.

Late submissions will be subjected to a 15% penalty per day, starting at 00:01.

Total: 100 points. Course weight: 10%.

Submission requirements

Submit on Blackboard a single ZIP file containing:

1. A PDF file named as comp3334-studentid.pdf for your written answers. Change “studentid” with

your actual student ID. The file must also include your name and student ID on the first page.

2. The three Python files as requested in the exercises below: exercise{1,3,4}.py.

Double check your submission. Any incorrect submission format may result in a zero mark for this

assignment.

Exercise 1: Misusing AES [30 pts]

A website authenticates its users by asking for a login/password, and sends them a cookie C, valid

for one minute, to keep track of their authentication status. The cookie C is formed such as C =

Enc("user=username,tmstmp=timestamp"), with username = "anonymous" for unauthenticated users,

or the name of the user when authenticated; and timestamp is a Unix-formated timestamp1 representing

the time up to which the user is authenticated (current time plus one minute). Enc(·) designates the

AES256 encryption in OFB-mode using iv as a random IV and k as a random key; both k and iv are

unknown to us. The OFB mode of operation for encryption is described in Figure 1.

In this exercise, we consider cookies delivered on February 1st, 2024 at 00:00am UTC. At that time,

an unauthenticated user coming to the website will receive a cookie:

CU = AES256-OFBk,iv("user=anonymous,tmstmp=1706745660")

The value 1706745660 corresponds to 00:01am on February 1st. We denote by PU the plaintext version

of the cookie.

a) Give the plaintext cookie, denoted PA, that corresponds to the authenticated admin user if he

logged in at the same time. Compare the length of PA and PU . [3 pts]

b) Describe how to modify the cookie CU into CA = AES256-OFBk,iv(PA) without knowing k nor

iv. You may rethink about the value of PA so that PU and PA have the same length. Note that

the cookie may authenticate the user admin for as long as you want (but at least the original one

minute duration). [7 pts]

c) Implement in Python the attack that would turn CU into a valid CA for at least the original duration.

Prepare a single Python file named exercise1.py that contains a function modifycookie() that

takes as argument a base64-encoded cookie and returns the base64-encoded modified cookie. Your

attack should work for different timestamps. You will get full marks if, given an encrypted cookie

1https://www.epochconverter.com/

1block cipher

encryption

Key

Ciphertext

Initialization Vector (IV)

block cipher

encryption

Key

Ciphertext

block cipher

encryption

Key

Ciphertext

Plaintext

Figure 1: Output Feedback (OFB) mode of operation (during encryption)

issued at any later date than February 1st this year, you are able to turn this cookie into a valid

admin cookie for at least the original duration. Make sure your code uses meaningful variable

names, consistent indenting scheme, and comments. [20 pts]

Exercise 2: Lan Manager hash [20 pts]

Back in the days, up to Windows XP, Windows account passwords were hashed using Microsoft’s LAN

Manager (LM) hash function, which works as follows:

Step 1 The password is converted into upper case, null-padded to 14 characters (or truncated to

14 characters), and split into two 7-character halves.

Step 2 Each half is separately converted into a DES key. This key is used to encrypt the ASCII

string “KGS!@#$%”, producing an 8-byte value.

Step 3 The two 8-byte values are concatenated, resulting in a 16-byte hash.

1. Suppose the attacker obtains a file with N hashed passwords. How much work would he need to do,

at most, to crack these passwords by brute-force search? Show your calculations. Express the result

in scientific notation (m × 10n, m ∈ R < 10, n ∈ N), and round it to two decimals. Assume that

users could type any of the 95 printable characters found on a US keyboard i.e., letters, numbers,

symbols, and punctuation marks, which are represented by codes 32 to 126 in the ASCII table.

Passwords could be any length. [15 pts]

2. Knowing that a single modern NVIDIA GeForce RTX 4090 GPU can perform 151.1 GH/s for LM,2

how long would it take an attacker with one such GPU to crack these N hashes? Assume that the

overhead of matching a 64-bit string in a list of 2N 64-bit strings is negligible. [5 pts]

Exercise 3: PKCS#7 padding [20 pts]

The PKCS#7 padding scheme is commonly used to pad irregularly-sized plaintext messages to a specific

block length before encryption, and is described in RFC5652. The algorithm simply consists in appending

the required number of bytes up to nearest multiple of the block length. The value of each appended byte

is equal to the number of bytes added. The maximum length of the pad is therefore 255. If the plaintext

size is already a multiple of the block length, padding is still required. In this case, an entire block

of padding bytes will be used. To remove the padding after decryption, the last byte of the decrypted

ciphertext is read, which indicates how many bytes (of the same value) should be stripped from the end.

For this exercise, do NOT use any library/package in your code.

1. Write a function pkcs(plaintext, length) in Python that takes a plaintext (plaintext) and a

desired block length (length) as input and applies the PKCS#7 padding scheme. The function

should return the padded input. An exception should be thrown if the block length is greater than

the maximum pad length, using: raise Exception("Invalid block size")

For instance, for the message "YELLOW SUBMARINE" and a block size of 20, the output should be

"YELLOW SUBMARINE\x04\x04\x04\x04". [5 pts]

2See Hashcat benchmark here: https://gist.github.com/Chick3nman/32e662a5bb63bc4f51b847bb422222fd

22. Write a function validate pkcs(plaintext, length) in Python that verifies the validity of the

padding, and returns an unpadded string. The function should throw exceptions using raise

Exception("Invalid padding") when: 1) the length of the plaintext indicates that no padding

has been used; 2) the value for the pad length is incompatible with the block length; 3) the value

of the padding bytes is incorrect. [15 pts]

Prepare a single Python file named exercise3.py that contains both functions.

Make sure to use the exact exception messages given above throughout this exercise;

otherwise, your function will not be evaluated properly for assessment.

Exercise 4: Near collisions [30 pts]

Referring to the exercise given in Lecture 4 (slide 23), find a “near collision” on SHA-256 by hashing

values that must contain your student ID. A near collision is defined as a pair of inputs which hash to

values that share the same first n bits. We define n = 34 for this exercise.

One method of finding such collisions is to hash an increasing counter (concatenated to your student

ID) and keep n-bit prefixes in a dictionary. If you encounter a prefix you have already seen, you found a

near collision.

1. Provide a function find near collisions(studentid) that takes as input your student ID as a

string in the format 12345678 (without letter) and outputs a tuple of binary strings (val1, val2) that

are near collisions, and studentid is a substring of each value. Your program should terminate

within one minute on a reasonably modern laptop and with a correct output. [20 pts]

2. Provide a function get values() that returns a tuple of binary strings (val1, val2) that you have

previously computed and that satisfy the above criteria. Simply hardcode those values and return

them.

[10 pts]

Example of correct outputs for student ID=12345678: (b‘12345678288576’, b‘12345678335737’).

Prepare a single Python file named exercise4.py that contains both functions.

Questions?

If you need a clarification about an exercise requirements, you can contact the following TA:

Bowen CUI: [email protected]

TAs will not tell you whether your approach is correct or not, whether you got the right answer, etc.

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ECOS3003 ELEC6252 C2511C PHY328 EC1060 ECON32202 COMP4002-E1 MATH3063 EFIMM0124 QBUS2310 ECON4411 FUNDAMENTALS ACCT20001 18YX RPM COMP 2711 QBUS6600 BUSS5221 ST3189 FIT1047 MAT344 EGB375 MATH60013 MATH96011 COMP3557 MAST20029 ECM159 EAE1011 ENSCEN 105 SECTION A STA 141C SOSE 2022 PAM006 COMP0048 M40007 ISOM2500 CMPE 142 A06472 MCC150 ACST 8083 GEOG6087 ECON920 FINM7008 ENVENG 4110 COMPSCI 361 ENGRCEE 21 PHYS 1112 ACF2100 ECMM108 COMPS267F MAT00050M MAST30025 CSIT970 MSCI 224 INT202 PUBL0054 MSDM5004 BMAN 21020 BMAN21020 MGMT1002 MATH11150 LAWS7023 ACTL30002 CIVL3340 MATH1002 ECON 8069 COMPSCI 351 IBUS7302 STAT4528 CHEM1101 STAT3925 BUSN 7008 Comp 3120 ECOS2040 SWEN90010 ENGN6528 ECM158 ECON20022 COMP6452 Calculation CITS1401 S1889112 BUS 351 ACTL30008 FIT2091 ECON6002 IBUS6020 PHI 001 ECON30290 MATH7501 ECON10004 MFIN7017 ISYS90043 LAWS7012 ECON30025 COMP30023 COMM1190 ECOM20001 GSBS6009 STAT 337 EMET8002 ECOM90001 ECOM30001 FINC 2012 BUSINESS ENGCV512 ECO 101H1 IB9520 FINM 3008 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