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CSE 40243 Homeworks - Fall 2023

Written homework assignments should be submitted via Canvas.

Homework 1 should be a typed document and submitted as a PDF.

Homeworks 2-4 will require drawing out some complex graphs and examples via hand. Please write these out on paper, then snap pictures and submit to Canvas as either JPGs or PDF. Some of these graphs can get rather complicated, please take the time to draw (or re-draw) them clearly on a clean sheet of paper. It's fine to start each problem on a new page.

Homework 1

Select a C or C++ program of your own creation from a prior class. It doesn't have to be very large, but should consist of more than a few functions or methods. Determine how to invoke the different parts of the compiler (gcc or g++) in order to create the various stages of the compiler pipeline.

Then, answer the following questions:

  • Briefly summarize the original purpose and structure of your program.
  • Count the number of files, lines, and bytes present in the source code.
  • Run the preprocessor on each source file, count the number of lines and bytes, and compare to the source files. Examine the preprocessed code: is there anything surprising present?
  • Run the compiler on each source file to generate object code, and again count and compare the number of bytes. Use nm to observe all of the symbols in the file. How many symbols are defined, and how many undefined? Identify at least three undefined symbols, and look up their purpose using man or other reference materials, and briefly explain why they are there.
  • Generate the final executable, and again count and compare the number of bytes. Use nm to observe all of the symbols in the file. Again, count the defined and undefined symbols. Use ldd to observe what dynamic libraries the program requires. Look up the purpose of each library and briefly explain it.
  • Generate the final executable again, using the -static option to produce a fully statically linked executable. Again, count the defined and undefined symbols.

Then select one non-trivial function or method from that program, and show the complete body of that function in each stage of the compiler:

  • Original source of the function.
  • Source code after preprocessing.
  • Object code after compiling. (Use objdump to show readable assembly language.)
  • Executable code after linking. (Again, use objdump)

Comment on the evolution of the function through each of these stages. Without knowing X86 assembly language in detail, can you identify parts of the source code present in the assembly language output? Is anything surprising?

Compile (ha) your answers together into one large document, taking care to organize and format answers and code, so that it is easy to follow. Submit one PDF document via Canvas.

Homework 2

Problem 1 - Write regular expressions that match following entities. (And don't match other things!) Keep your expressions simple, sticking to the basic three operations and the limited extensions that we discussed in class. You are encouraged to use regex101.com to test and develop your solutions.

  • (a) Match any ICAO airport code from countries in North, Central, and South America. Assume only upper case letters are used. Take a good look at the black-and-white map that shows all the country. Make the RE as compact as you can. (Include the Carribean, exclude Greenland and Iceland.) Examples: KSBN or SBGL or PANC
  • (b) Match any valid IPv4 Address in dot-decimal format. Note that no field can be larger than 255! Examples: 192.168.1.1 or 10.200.1.1 or 255.255.255.255
  • (c) Match any polynomial of degree three or less, with integer coefficients and powers. Examples: 5x^3-10 or -10x^2+3x+20
  • (d) Match any string on the alphabet {a,b,c} of length three or greater that does not end in abc. Examples: cba or ccbbaa or cbacba or abcabb
  • (e) Match any C-Style comment. Examples: /* a comment */ /* also *** a comment */ /*******/

Problem 2: Convert these REs into NFAs using Thompson's construction:

  • (a) for | [a-z]+ | [xb]?[0-9]+
  • (b) a ( bc*d | ed ) d+
  • (c) ( a*b | b*a | ba ) *

Problem 3: Convert the NFAs in the previous problem into DFAs using the subset construction method.

  • (a) from above
  • (b) from above
  • (c) from above

Homework 3

Do problems 1, 2, 3, at the end of Chapter 4.

Homework 4

Do problems 4, 5, 6 at the end of Chapter 4.