Lessons Learned from not teaching

Slides:



Advertisements
Similar presentations
____ __ ____ _____ ____ ______ _____ _____ ____ _____ _____ _____ ____ _____ Click to edit Master text styles Second level Third level Fourth level Fifth.
Advertisements

LESSONS LEARNED FROM NOT TEACHING Peter Liljedahl.
building thinking classrooms
Problem Solving What’s the problem? Introduce ourselves.
K-12 Mathematics Common Core State Standards. Take 5 minutes to read the Introduction. Popcorn out one thing that is confirmed for you.
Math Practice #2 Reason Abstractly and Quantitatively.
SHIFTING FROM MATHEMATICAL WORKSHEETS TO MEANINGFUL TASKS FACILITATED BY: CYNTHIA BELL NUMERACY SPECIALIST LITERACY ASSISTANCE CENTER.
PDS – April 2015 PROBLEM BASED LEARNING: BUILDING THINKING CLASSROOMS - Peter Liljedahl.
BCAMT 2011, Burnaby LESSONS LEARNED FROM NOT TEACHING Peter Liljedahl.
ABE 2015 THINKING, LEARNING, OR STUDENTING: THE VIEW FROM THE BACK OF THE CLASSROOM - Peter Liljedahl.
World class math from the world’s math classes. National strategies to improve the Teaching and Learning of Mathematics in England.
IF CURRICULUM CHANGE IS THE ANSWER, WHAT WAS THE QUESTION? P ETER L ILJEDAHL S IMON F RASER U NIVERSITY.
How Might Classroom Climate Support Mathematical Discourse? Productive Struggle? Reasoning? Physical Space?
Do you have difficulties in learning English? What things are difficult for you?
Effective Instruction: Delivery & Techniques
Welcome to Everyday Mathematics
Numeracy.
All you need to know if you are a parent
Helping Students Learn
Teaching for Understanding: What Will It Take?
How learners learn in my teaching world…
building thinking classrooms
building thinking classrooms
Granite School District
Environments to Occasion Problem Solving
Investigation: Innovation
building thinking classrooms
Secondary Mathematics Avon Community School Corporation
building thinking classrooms
Good Questions: What are they & How to create them?
Why am I here? Good Question!.
building thinking classrooms
BUILDING THINKING CLASSROOMS
Which of these statements is true?
Using Computational Estimation with Whole Numbers
ALM 25th London Boundaries and bridges: adults learning mathematics in a fractured world How effective questioning and discussion can help to remove.
BUILDING THINKING CLASSROOMS THE NARRATIVE BEHIND THE NARRATIVE (part I) - Peter Liljedahl.
Teaching Listening Based on Active Learning.
building thinking classrooms
Parent Night 4TH GRADE.
Teaching and learning functional mathematics
Curriculum Implementation:
BUILDING THINKING CLASSROOMS
building thinking classrooms
Target Setting for Student Progress
BUILDING THINKING CLASSROOMS
CONTEXT OF RESEARCH NOW YOU TRY ONE HOMEWORK TAKING NOTES REVIEW
Good morning-thanks for being here
Big Ideas and Problem Solving
Playing Games.
Helping You to Help Your Student
building thinking classrooms
我的学习经验 My Ways of Learning 作者:蒲田聪美.
Reading.
Numeracy St. Mary’s Sept.21, 2018.
STUDENTING NOW YOU TRY ONE n=32 catching up on notes (n=0)
The why’s and how’s to inquiry science
Leading Learning Memory.
Classroom Research Project
How can I help my child at home be more successful for school?
Teaching and Studenting: Observations from the Back of the Classroom
Learning outcomes Knowledge Skills
STUDENTING NOW YOU TRY ONE n=32 catching up on notes (n=0)
Studenting in the Mathematics Classroom: Gaming vs. Learning
NOW YOU TRY ONE HOMEWORK TAKING NOTES CONTEXTS.
CONTEXT OF RESEARCH NOW YOU TRY ONE HOMEWORK TAKING NOTES REVIEW
building thinking classrooms
Teaching Mathematics Finding the most effective way to teach middle school students mathematics.
building thinking classrooms
building thinking classrooms
Presentation transcript:

Lessons Learned from not teaching Peter Liljedahl

Quadruple Entendre Lessons Learned from NOT teaching in my 8-12 classroom. being in a classroom but NOT as the teacher. teaching in a way that is often considered as NOT teaching. NOT teaching while taking 5 months to travel Europe.

STUDENTS DON’T THINK! (sort of)

More Specifically 20% of students are “successful” at mathematics far fewer than this think of themselves as “successful” – why? their culminating experience (Calculus) overpowers them universities have been saying for years that the students are not prepared enough

Only the last of these is “thinking” An Example You ask students to try an example: I don’t know how to do this mimic your examples ask a question about “what if ...” which anticipates something you have yet to teach. Only the last of these is “thinking”

Who is Thinking? Students who treat mathematics as a sense making activity. The ones trying to build connections to past and future ideas. 2-3 students per class.

Is this a New Idea? Explicitly – YES I have found no research or commentary on this. Implicitly – NO almost every movement in the last 20 years has tried to get at an ‘itch’ without knowing where to scratch curriculum revisions NCTM movement and AUS and UK equivalents numeracy movements Singapore math 21st century learning movement both sides of the math wars back to basics movement BUT they didn’t know it! It was “AN IDEA WITHOUT A NAME”

So what are students doing? NOT LEARNING waiting mimicking memorizing asking to be spoon fed Students are gaming the classroom the course grading criteria you GAMING

Gaming you may want them to think they want to get an A, or a B, or a pass, or to do no homework, etc. in essence, students are playing a game with an objective that is not yours

What to do about it? DE(CON)STRUCTION of teaching: the way we answer questions the way we level the way we give notes the way we give homework the nature of tasks the way we assess the way we review the way we summarize the organization of a lesson the student work space we are changing the rules of the game

The Way We Structure Student Work Space Our research has shown that if you change the student work space we change the way they work: random groups non-permanent, vertical, big, work surfaces chaotic desk arrangement no front of the classroom THEY CAN’T HIDE

STOP ANSWERING THE FIRST Answering Questions Our research has shown that students only ask three types of questions: proximity question stop thinking question keep thinking question STOP ANSWERING THE FIRST TWO TYPES OF QUESTIONS!

Levelling Our research has shown that the average teachers levels 4-6 times per lesson. levels at the top assumption that they can’t go on unless everyone is ‘level’ this demotivates students to think they will get an answer in 2-4 minutes they will get the best answer

Levelling To stop demotivating: stop levelling level to the bottom the feeling that we can’t go on is only true in individual work (sometimes) not true in group work settings level as a form of summing up (at the end)

The Way We Give Notes Meaningful notes: Our research has shown that notes are not meaningful: usually a copy of what’s in the text it is a SENSE MADE exercise rather than a SENSE MAKING exercise replaces learning NOW with the drive to ensure they have material to maybe learn LATER Meaningful notes: what is interesting what can’t be found elsewhere what had meaning

GIVE STUDENTS THE NOTES The Way We Give Notes Our research has shown that students don’t need to TAKE notes: about 3 students per class will be uncomfortable without notes 1 of these will be paralysed by it GIVE STUDENTS THE NOTES

Build a Culture of Thinking Students are creatures of habit: demand thinking expect that they own their learning enable them to own their own learning never let up

Skills THINKING collaboration communication perseverance risk taking motivation curiosity autonomy problem solving THINKING