Osnova sekce

  • Description of the course

    The course focuses on the core vocabulary of several mathematical disciplines. The list of these topics corresponds to the topics of the Unicert III exam. Students are usually asked to pre-study the relevant vocabulary for each week. Their ability to use it properly is enhanced by various topic-related tasks. The course also aims at the development of students' presentation skills. Students will therefore give presentation several times throughout the semester. The topics of the presentations will be related to the discussed disciplines. One presentation will deal with students' own research (BA Thesis, MA Thesis, ...).

    Distance version of the course

    The course is a combination of your independent work in this Moodle course and online classes.
    Online classes take place each week, on Friday 2 pm, in MS Teams. Please join our team. It is preferrable to have the Teams app downloaded.

    Course requirements
    • Weekly work on the tasks in Moodle
    • Active participation in online classes
    • Presentation of your own work - (a part of) your bachelor's/master's/doctoral thesis

    • Office hours:

      Tuesday 16:00 - 17:00
      Friday    11:00 - 12:00

      Go to MS Teams , use the chat, or simply call me
      You can also reach me outside office hours via MS Teams, Moodle messages, or e-mail: malaluci@mbox.troja.mff.cuni.cz. It is possible to agree on a video call consultation at other times.

    • Avoid making these notorious mistakes! 

      Not only for Viki :)

      Optional assignment - highly recommended!!! (to ALL of you)

    • These are the points we constructed together in today's class.

    • Structure of a presentation

      See below the presentation we compiled together in class - I've only cleaned it up a little. Below, there is also the document with a wider range of signposts to embellish your presentation with.

    • Indirect questions
    • If you felt like the indirect questions are not quite natural for you, I highly recommend doing this exercise.

      Optional assignment

    • THE PLAN

      1. Each student will create a presentation including him/her speaking, in the form of a video.

      - There will be two weeks reserved for creating this, 30/4 - 14/5. 
      - At the end of the first week, you need to hand in the outline of your presentation (see Assignment below). If you want, you can (at any moment) upload your (partly finished) slides, and I'll be happy to give you feedback.

      2. Students upload their video into the "conference" database in Moodle.

      - If the video is too large to upload, students will provide a link from which the presentation is accessible.

      3. You will have three weeks to watch your colleagues' presentations.

      - You have to watch the minimum of 3 presentations. You will be assigned one obligatory presentation, to make sure everyone's presentation is watched by at least one student.

      - Over this period there is no other work in Moodle.

      - The online classes continue uninterrupted! We will still meet every week.

      4. Students are asked to ask questions. Whenever you watch a presentation, think of a question for your colleague.

      - Leave the question in the form of a comment below the presentation. 

      - At the beginning of the next online lesson there will be space for answering these questions. 

      5. I will provide personal feedback on the presentation, mostly in terms of language. You will receive this via e-mail.

      Note: If at any stage you have any questions at all, ask me. These can be for example questions about the content, the design of the presentation (should I number the slides? should I add funny pictures?) about how to prepare, how to say something, how to pronounce something, how to find your way through this part of Moodle, or anything else.

    • By the end of the first week (7 May) hand in the outline of your presentation. It can be in any format. It needs to reflect the structure of your presentation, show that you know what you will present and in what order. 

      Bad example: "1. introduction,  2. main idea,  3. examples, 4. conclusions"

      Better: 1. introduction: defining a polycrystal, its main properties; 2. connection to stochastics; 3. goal of my thesis: to simulate possible distributions ...

      The numbers correspond to sections, not necessarily to individual slides.

    • This is where you upload your video talk.

    • Go through this quiz when asked to do so in the worksheet from the above assignment.

    • Extra practice of what we have done in class today. Includes one bonus - an integral!
      Optional assignment.

    • This is a list of basic vocabulary from Arithmetic and Number Theory. You should know all of these words. If you don't, or simply are not sure, look at their definitions.

    • This is how Richard E. Borcherds pronounces the word "integer".

      Be like a Fields Medalist! Say it the same way! 

    • Spoiler alert - this is the mathematics behind the "magic trick" we did today in class.

      (Beiler, A. H. (1996). Recreations in the theory of numbers: The queen of mathematics entertains. Dover Publications.)
    • Instead of convoluted texts on algebraic structures, you will be introduced into the Group Theory by this adorable monster:

      Monster.PNG

    • This dictionary was created by your fellow students mathematicians. It comprises what you should be mostly already familiar with from our winter semester.

    • Look at how your colleagues dealt with the proof from Task 2. I think it is extremely inspiring to see others' work, and be able to compare their approach to yours.

      The proofs contain my corrections marked in yellow or orange.

      The proofs are included anonymously on purpose. If you would like me to write your name with the proof just let me know.

    • An optional fun question

      What mathematical objects have the following:

      • leg
      • arm
      • foot
      • face

    • This is a visual answer to the optional body parts question above.

    • Basic vocabulary from Geometry for the Unicert exam.

    • In Task 3 please include a list of properties of the functions. 
      Example:

      • the domain of f is R
      • f is continuous on (0,1)
      • the x-intercepts of f are [0,2] and [0,5]

      Upload is possible in any format, including scans of your work (although pdf and doc files are preferred).

    • A few key prepositions and terms connected to functions.

    • In this lesson, you are hopefully going to get some idea of what lies in the dangerous waters of set theory and logic, and why one should be weary of sailing there without proper determination and a firm boat of philosophical background. 

      I hope this might broaden your horizons as well as provide so much necessary practice of understanding lectures in English.

    • These are the most frequent collocates for the common nouns in mathematics. 

      Your suggestions were incorporated where possible.

    • And if you didn't know, the two characters Martin and Douglas in our 'killer dialogue' were from the radio show Cabin Pressure by BBC, which is absolutely brillliant! :)

    • If you ever wondered how the letter <a> can be pronounced in English, take this quick quiz!

      OPTIONAL TASK 

      For students like Lucie, with ♥.

    • The quiz presents the most frequent pronunciations. For a summary and the complete picture of how the letter <a> can be pronounced see these two pages form Wells's pronunciation dictionary (2007, pp. 1,2). 

      In your own interest, look only once you have completed the quiz 'A', or in case you are not planning on doing it.

      Wells, J. C. (2007). Longman pronunciation dictionary (New ed., 9. impr). Longman.
    • The file we worked with in today's class.

      Based on Wells, J. C. (2006). English intonation: An introduction. Cambridge University Press.

      Exercises and audio ibid.

    • Obecné informace o zkoušce.

    • Termín zkoušky

      Písemná část zkoušky se koná 15.9. 2021.

      Ústní část zkoušky se koná 21.9. 2021.

      Podrobnosti zde: https://www.mff.cuni.cz/cs/kjp/vyuka-anglictiny/mezinarodni-zkouska-unicert/oznameni-unicert/oz202113.pdf

    • Výňatek ze zkušebního řádu s popisem zkoušky.

      (celý řád je k nalezení na stránkách MFF - zde)

      Zkouška se skládá ze dvou částí, písemné a ústní. Tyto dvě části se konají ve dvou různých dnech, ústní zkouška týden po písemné. Pouze studenti s dostatečným počtem bodů z písemné části zkoušky jsou připuštěni ke zkoušce ústní.

    • Ukázka písemné části zkoušky

      Následující dokumenty jsou ukázkou kompletního testu písemné části zkoušky UNICERT. Formát zkoušky je každý rok přibližně stejný. Dílčí rozdíl se může projevit především v typech cvičení v lexiko-gramatické části.

    • Část "Reading" má úkoly k jednotlivým textům zadané jak v "assignment sheet" tak v "answer sheet".

    • This is the key to the examples of the tests. 

      If you want to try the writing part as well, feel free to send it to me via e-mail. Only please respect that during summer I will reply with some delay.

    • Ústní část

      Témata ústní části jsou zveřejněna v oznámení na stránkách kjp: https://www.mff.cuni.cz/cs/kjp/vyuka-anglictiny/mezinarodni-zkouska-unicert/oznameni-unicert/oz202113.pdf

      Ústní část se skládá ze dvou částí: rozhovoru v rámci vylosovaného tématu, a studentovy prezentace. Detailněji zde.

    • These represent the basic vocabulary from the seven fields that is necessary for the exam. These can appear in the Reading test (definitions), but also in the oral part of the exam. 

      These documents are only lists, without definitions. For translations and definitions use the Czech-English vocabulary lists or/and dictionaries listed in the sources.

      Note: The file 'EVERYTHING' contains all of the lists together in one document. If you wish to download them separately, you can do so below.

    • A little thing worth noticing.

      (Practice for Grammar and Lexis, part G)

    • The roles of to-infinitive in mathematical texts.

    • A few collocations of nouns and verbs, i.e. which verb goes with which noun.