IFLST 2020/21
Introduction to Formal Logic and Set Theory
Lectures are on MSTeams on Mondays at 8.00. If you have no access to MSTeams let me know.
If you need consultations -> email me konstanty.szaniawski at pw.edu.pl or Agnieszka Piliszek agnieszka.piliszek at pw.edu.pl.
My consultations are on Thursdays at 5 pm. A mail about your need of consultations would be appreciated
IFLST1 - Logic updated 04.10.2020
IFLST 2 - Sets
IFLST 3 - Intersections and Unions
IFLST 4 - Functions
IFLST 5 - Relations
IFLST 6 - Order sets
test 2 24 November (45 min) 15 points, units 2-3
test 3 15 December (90 min) 30 points, units 4
test 4 18 January (90 min) 30 points, units 5-6
Activity 10 points.
total points 100
From each test 1+2, 3, 4 at least 12 points is required.
If you feel ill do not come to the faculty even for a test.
Exam is a retake of any of tests 1+2, 3, 4, according to what you need or want.
The final grade is awarded according to the following scale: 50-59 C, 60-69 C+, 70-79 B, 80-89 B+, 90-100 A.
Test 1 2008|2009|2010|
Test 2 2008|2009|2010|
2011 test1|
2012
2013 test1|test2|test3|
2014 test1|
2015 test1|test2|test3|test4
2016 test1|
2017 test1|test2|
2018 test1|test2|test3|test4
2019 test1|test2|test3|test4
Literature:
[1] e.mini.pw.edu.pl https://e.mini.pw.edu.pl/en/course_details/8218
[2] Larry J. Gerstein, Introduction to Mathematical Structures and Proofs, Second Edition, 2012.
https://link-1springer-1com-1000096z11f13.eczyt.bg.pw.edu.pl/book/10.1007%2F978-3-642-59279-9
https://link-1springer-1com-1000096z11f18.eczyt.bg.pw.edu.pl/book/10.1007%2F978-1-4419-7023-7
[4] P. R. Halmos, Naive Set Theory,
[5] S. Kurgalin, S.Borzunov, The Discrete Math Workbook, A Companion Manual for Practical Study,
[6] I.Lavrov, L.Maksimova, Problems in Set Theory, Mathematical Logic and the Theory of Algorithms
[7] W.D. Wallis, A Beginner's Guide to Discrete Mathematics
[8] D.J. Booth, Foundation Discrete Mathematics for Computing
[9] Ethan Bloch, Proofs and Fundamentals A First Course in Abstract Mathematics http://eczyt.bg.pw.edu.pl/han/SpringerLink/www.springerlink.com/content/978-1-4419-7126-5/?MUD=MP
[10] Matthias Beck and Ross Geoghegan, The Art of Proof Basic Training for Deeper Mathematics http://eczyt.bg.pw.edu.pl/han/SpringerLink/www.springerlink.com/content/978-1-4419-7022-0/#section=753824&page=1
in e-books: Ebrary Academic Complete Subscription Collection |
in e-books: Ebrary Academic Complete Subscription Collection |
in e-books: ScienceDirect Mathematics eBook Collection 1995-2006 |
- W. Marek, J. Onyszkiewicz - Elementy logiki i teorii mnogości w zadaniach,
- H. Rasiowa - Wstęp do matematyki współczesnej, PWN
- K. Kuratowski - Wstęp do teorii mnogości i topologii, PWN
- W. Guzicki, P. Zakrzewski – Wykłady ze wstępu do matematyki
- W. Guzicki, P. Zakrzewski - Wstęp do matematyki. Zbiór zadań, PWN 2005
- http://wazniak.mimuw.edu.pl/index.php?title=Logika_i_teoria_mnogo%C5%9Bci