Advocating for mathematically highly capable students (Primary years) presented by Linda Parish
Contrary to popular belief students who are mathematically highly capable or gifted are not a ‘privileged’ group, they are simply children who learn differently and therefore may require a different type of teacher support. This session explores some of the unique learning needs of mathematically highly capable students, and suggests some important ways teachers may be able to support this learning in the regular mathematics classroom.
The associated webinar and resources can be found at the Connect with Maths Engaging All Students community - http://connectwith.engaging.aamt.edu.au
Connect with Maths~ supporting the teaching of mathematics ONLINE
Connect with Maths~ Maths Leadership Series-session 2-the right pedagogyRenee Hoareau
Connect with Maths ~ Maths Leadership Series
Session 2 - The right pedagogies
Presented by Rob Proffitt-White
Implementing curriculum intent requires a repertoire of pedagogies
Effective teaching of mathematics and numeracy capabilities require a range of pedagogical practices . This workshop is for teachers and school leaders who want to look at the processes involved in creating a common language around effective delivery of all mathematical proficiencies. It will focus heavily around
• Valuing teacher voice and building supportive and trusting culture for all
• Enacting the growth mindset in all classrooms
• Designing protocols and routines to support coaching/mentoring and reflecting.
Connect with Maths ~ supporting the teaching of Maths ONLINE
Connect with Maths Engaging All Students community ~ join at http://connectwith.engaging.aamt.edu.au
Connect with Maths ~Maths leadership series- Session 3- the right knowledgeRenee Hoareau
Connect with Maths ~Maths leadership series- Session 3- the right knowledge presented by Rob Proffitt-White
The right knowledge – A clear valuing and understanding of mathematical content, the connections and a working knowledge of the proficiency strands underpins successful teaching
This workshop targets teachers and school leaders and aims to upskill their assessment literacy by:
• Creating cognitive activation tasks that promote critical thinking in all students
• Ensuring a consistent and shared responsibility for numeracy transfer
• Differentiating tasks through a focus on the proficiency strands
• Classifying the different problem solving types.
Connect with Maths ~ supporting the teaching of mathematics ONLINE
Engaging All Students community ~ http://connectwith.engaging.aamt.edu.au
Connect with Maths Leadership Series: Session 1- the right teamRenee Hoareau
Building culture and capacity to enact the Australian Curriculum: Mathematics presented by Rob Proffitt-White for the Engaging All Students community. The first session will communicate the key factors and pre requisites common to schools successfully implementing elements of the initiative. This session has been designed for school leaders and Mathematics HODs wanting to prioritise numeracy and problem solving.
• Identification and remediation of common resistors
• Strategies for selecting a core key team and setting an agenda
• Valid and rigorous data professional learning communities
To view the accompanying webinar recording and resources please go to the Connect with Maths Engaging All Students community: http://connectwith.engaging.aamt.edu.au
Connect with Maths ~ supporting the teaching of mathematics ONLINE
Connect with Maths~ Teaching maths through problem solvingRenee Hoareau
Connect with Maths Early Years Learning in Mathematics community
Teaching Maths Through Problem Solving: Facilitating Student Reasoning
Presenter: Louise Hodgson
This session will focus on teacher actions, which promote problem solving and reasoning in early years classrooms. We will workshop some tasks and have opportunities for discussion.
Connect with Maths ~ supporting the teaching of maths ONLINE
Join a Connect with Maths community today http://www.aamt.edu.au/Communities
AAMT website: http://www.aamt.edu.au
Connect with Maths~ Maths Leadership Series-session 2-the right pedagogyRenee Hoareau
Connect with Maths ~ Maths Leadership Series
Session 2 - The right pedagogies
Presented by Rob Proffitt-White
Implementing curriculum intent requires a repertoire of pedagogies
Effective teaching of mathematics and numeracy capabilities require a range of pedagogical practices . This workshop is for teachers and school leaders who want to look at the processes involved in creating a common language around effective delivery of all mathematical proficiencies. It will focus heavily around
• Valuing teacher voice and building supportive and trusting culture for all
• Enacting the growth mindset in all classrooms
• Designing protocols and routines to support coaching/mentoring and reflecting.
Connect with Maths ~ supporting the teaching of Maths ONLINE
Connect with Maths Engaging All Students community ~ join at http://connectwith.engaging.aamt.edu.au
Connect with Maths ~Maths leadership series- Session 3- the right knowledgeRenee Hoareau
Connect with Maths ~Maths leadership series- Session 3- the right knowledge presented by Rob Proffitt-White
The right knowledge – A clear valuing and understanding of mathematical content, the connections and a working knowledge of the proficiency strands underpins successful teaching
This workshop targets teachers and school leaders and aims to upskill their assessment literacy by:
• Creating cognitive activation tasks that promote critical thinking in all students
• Ensuring a consistent and shared responsibility for numeracy transfer
• Differentiating tasks through a focus on the proficiency strands
• Classifying the different problem solving types.
Connect with Maths ~ supporting the teaching of mathematics ONLINE
Engaging All Students community ~ http://connectwith.engaging.aamt.edu.au
Connect with Maths Leadership Series: Session 1- the right teamRenee Hoareau
Building culture and capacity to enact the Australian Curriculum: Mathematics presented by Rob Proffitt-White for the Engaging All Students community. The first session will communicate the key factors and pre requisites common to schools successfully implementing elements of the initiative. This session has been designed for school leaders and Mathematics HODs wanting to prioritise numeracy and problem solving.
• Identification and remediation of common resistors
• Strategies for selecting a core key team and setting an agenda
• Valid and rigorous data professional learning communities
To view the accompanying webinar recording and resources please go to the Connect with Maths Engaging All Students community: http://connectwith.engaging.aamt.edu.au
Connect with Maths ~ supporting the teaching of mathematics ONLINE
Connect with Maths~ Teaching maths through problem solvingRenee Hoareau
Connect with Maths Early Years Learning in Mathematics community
Teaching Maths Through Problem Solving: Facilitating Student Reasoning
Presenter: Louise Hodgson
This session will focus on teacher actions, which promote problem solving and reasoning in early years classrooms. We will workshop some tasks and have opportunities for discussion.
Connect with Maths ~ supporting the teaching of maths ONLINE
Join a Connect with Maths community today http://www.aamt.edu.au/Communities
AAMT website: http://www.aamt.edu.au
The Evolution of Blended and Competency-Based Schooling: What Lies Beyond the...DreamBox Learning
Even when we believe we’re thinking “outside the box,” we’re often limited in our capacity to envision new school models that are more personalized, leverage technology effectively, and ultimately improve learning. When designing schools and classrooms, we often don’t realize how heavily our ideas are influenced by the assumptions and mental models we have about learning and education. In this this webinar, Dr. Tim Hudson will explore some of these hidden assumptions and help us imagine the full implications of blended learning that ensures high achievement for all students.
In this webinar we will present a collection of classroom-based formative assessment techniques for elementary and middle grade mathematics teachers to not only consider, but also to use effectively—everyday. Our guest, Skip Fennell, will also discuss how particular formative assessment techniques can bridge to summative assessments and the preparation for such measures. Fennell will address the suggestion from the National Council of Teachers of Mathematics’ Principles to Actions: Ensuring Mathematical Success for All (2014) that educators leverage assessment opportunities to improve teaching and learning at the classroom and school level.
This Connect with Maths Early Years Learning in Mathematics community webinar discusses the importance of talk as part of a quality mathematical learning environment for young children. Denise makes links to the Early Years Learning Framework and the Australian Curriculum and share some ideas for facilitating mathematical talk with young children.
Expand Your Toolkit: Teacher Strategies for Deeper Math LearningDreamBox Learning
The road to conceptual understanding in mathematics is difficult. Through this journey, our students are required to demonstrate this understanding at every step. With the integration of technology in the classroom, blended learning can support student growth and understanding in math.
Of course, preparing students to model math concepts is problematic if teachers are struggling with the concepts themselves. Blended classrooms can provide support for both the learner and teacher. Want to learn how?
In this webinar, Courtney Foreman showed you how to expand your teaching toolkit by exploring new strategies and techniques for introducing traditionally difficult mathematics concepts to your students. Explore tools to promote the following in your blended classroom:
How to implement tasks that promote reasoning and problem-solving
How to use and connect mathematical representations
How to build procedural fluency from conceptual understanding
Creating opportunities to develop algebraic thinking and enhancing conceptual understanding of mathematics is essential at every grade level. In this webinar, Math/Technology Curriculum Specialist Aubree Short explored the use of problem solving methods and hands-on manipulatives to guide students in the discovery of algebraic concepts at all levels of learning.
The Evolution of Blended and Competency-Based Schooling: What Lies Beyond the...DreamBox Learning
Even when we believe we’re thinking “outside the box,” we’re often limited in our capacity to envision new school models that are more personalized, leverage technology effectively, and ultimately improve learning. When designing schools and classrooms, we often don’t realize how heavily our ideas are influenced by the assumptions and mental models we have about learning and education. In this this webinar, Dr. Tim Hudson will explore some of these hidden assumptions and help us imagine the full implications of blended learning that ensures high achievement for all students.
In this webinar we will present a collection of classroom-based formative assessment techniques for elementary and middle grade mathematics teachers to not only consider, but also to use effectively—everyday. Our guest, Skip Fennell, will also discuss how particular formative assessment techniques can bridge to summative assessments and the preparation for such measures. Fennell will address the suggestion from the National Council of Teachers of Mathematics’ Principles to Actions: Ensuring Mathematical Success for All (2014) that educators leverage assessment opportunities to improve teaching and learning at the classroom and school level.
This Connect with Maths Early Years Learning in Mathematics community webinar discusses the importance of talk as part of a quality mathematical learning environment for young children. Denise makes links to the Early Years Learning Framework and the Australian Curriculum and share some ideas for facilitating mathematical talk with young children.
Expand Your Toolkit: Teacher Strategies for Deeper Math LearningDreamBox Learning
The road to conceptual understanding in mathematics is difficult. Through this journey, our students are required to demonstrate this understanding at every step. With the integration of technology in the classroom, blended learning can support student growth and understanding in math.
Of course, preparing students to model math concepts is problematic if teachers are struggling with the concepts themselves. Blended classrooms can provide support for both the learner and teacher. Want to learn how?
In this webinar, Courtney Foreman showed you how to expand your teaching toolkit by exploring new strategies and techniques for introducing traditionally difficult mathematics concepts to your students. Explore tools to promote the following in your blended classroom:
How to implement tasks that promote reasoning and problem-solving
How to use and connect mathematical representations
How to build procedural fluency from conceptual understanding
Creating opportunities to develop algebraic thinking and enhancing conceptual understanding of mathematics is essential at every grade level. In this webinar, Math/Technology Curriculum Specialist Aubree Short explored the use of problem solving methods and hands-on manipulatives to guide students in the discovery of algebraic concepts at all levels of learning.
Effectively Differentiating Mathematics Instruction to Help Struggling StudentsDreamBox Learning
Donna Knoell will offer ideas for blended learning strategies to help students understand mathematical concepts, increase achievement, and enhance confidence. Learn how to incorporate vocabulary, problem solving strategies, and manipulatives to help students develop reasoning skills and proficiency.
Join the discussion of issues including:
• Using blended learning strategies to increase mathematical achievement
• Integrating mathematical discourse to help students develop effective reasoning skills and proficiency
• Combining manipulatives and problem solving strategies in the classroom
The Power of an Agile Mindset - Linda RisingAgileSparks
I've wondered for some time whether much of Agile's success was the result of the placebo effect, that is, good things happened because we believed they would. The placebo effect is a startling reminder of the power our minds have over our perceived reality. Now cognitive scientists tell us that this is only a small part of what our minds can do. Research has identified what I like to call "an agile mindset," an attitude that equates failure and problems with opportunities for learning, a belief that we can all improve over time, that our abilities are not fixed but evolve with effort. What's surprising about this research is the impact of an agile mindset on creativity and innovation, estimation, and collaboration in and out of the workplace. I'll relate what's known about this mindset and share some practical suggestions that can help all of us become even more agile.
Academic strengths and weaknesses of studentsChloe Cheney
Everyone has their set of strengths and weaknesses. Our children are no different. When it comes to academia, it is essential to recognize their academic strengths and weaknesses as early as possible in order to help them achieve their academic goals.
this help you to improve your knowledge in mathematics. you download this and edit and use for your presentation. if this is useful for you then you share this to friends
October 2007 Volume 65 Number 2 Early Intervention .docxvannagoforth
October 2007 | Volume 65 | Number 2
Early Intervention at Every Age Pages 34-39
The Perils and Promises of Praise
Carol S. Dweck
We often hear these days that we've produced a generation of young people who can't get
through the day without an award. They expect success because they're special, not because
they've worked hard.
Is this true? Have we inadvertently done something to hold back our students?
I think educators commonly hold two beliefs that do just that. Many believe that (1) praising
students' intelligence builds their confidence and motivation to learn, and (2) students' inherent
intelligence is the major cause of their achievement in school. Our research has shown that the
first belief is false and that the second can be harmful—even for the most competent students.
Praise is intricately connected to how students view their intelligence. Some students believe that
their intellectual ability is a fixed trait. They have a certain amount of intelligence, and that's that.
Students with this fixed mind-set become excessively concerned with how smart they are,
seeking tasks that will prove their intelligence and avoiding ones that might not (Dweck, 1999,
2006). The desire to learn takes a backseat.
Other students believe that their intellectual ability is something they can develop through effort
and education. They don't necessarily believe that anyone can become an Einstein or a Mozart,
but they do understand that even Einstein and Mozart had to put in years of effort to become who
they were. When students believe that they can develop their intelligence, they focus on doing
just that. Not worrying about how smart they will appear, they take on challenges and stick to
them (Dweck, 1999, 2006).
More and more research in psychology and neuroscience supports the growth mind-set. We are
discovering that the brain has more plasticity over time than we ever imagined (Doidge, 2007);
that fundamental aspects of intelligence can be enhanced through learning (Sternberg, 2005); and
that dedication and persistence in the face of obstacles are key ingredients in outstanding
achievement (Ericsson, Charness, Feltovich, & Hoffman, 2006).
The fixed and growth mind-sets create two different psychological worlds. In the fixed mind-set,
students care first and foremost about how they'll be judged: smart or not smart. Repeatedly,
students with this mind-set reject opportunities to learn if they might make mistakes (Hong,
Chiu, Dweck, Lin, & Wan, 1999; Mueller & Dweck, 1998). When they do make mistakes or
reveal deficiencies, rather than correct them, they try to hide them (Nussbaum & Dweck, 2007).
They are also afraid of effort because effort makes them feel dumb. They believe that if you have
the ability, you shouldn't need effort (Blackwell, Trzesniewski, & Dweck, 2007), that ability
should bring success all by itself. This is one of the worst beliefs that students can hold. It can
cause many bright st ...
Between high academic demands, pressure from schools, parents and peers and advances in technology teenagers have a lot going against them these days. Here is some important information to remember when wanting to do what's best for our teens in today's world.
The pressure on students today is creating more anxiety and pathological coping skills. Please check out this presentation and think about ways we as a society can think bigger picture about how to create life long learners
Similar to Connect with Maths: Advocating for the mathematically highly capable (20)
Spring into TEAMP: Flip your classroom upside down | Crystal KirchRenee Hoareau
Crystal Kirch is a Digital Learning Coach and flipped classroom expert who is passionate about helping teachers find the most effective uses of technology to transform teaching and learning. Crystal has trained teachers on flipped learning and technology integration since 2011, and published Flipping with Kirch: The Ups and Downs from Inside my Flipped Classroom in 2016. "The flipped classroom is a transformational pedagogical strategy that utilizes technology and teacher-created video instruction to free up classroom time for more differentiated support and a deeper learning experience for all students.
Connect with Maths Early Years Learning in Mathematics community
The revised VEYLDF: Supporting the cycle of teaching and learning through the early years
Presenters: Caroline Cohrssen [University of Melbourne] Carmel Phillips and Mary Holwell [VCAA]
The revised Victorian Early Years Learning and Development Framework: Supporting the cycle of teaching and learning through the early years
In this webinar, the focus will be on formative assessment children’s mathematical thinking to support the cycle of teaching and learning. Children demonstrate mathematical thinking in diverse ways. This requires early childhood educators to recognise this thinking when it is demonstrated and to develop playful learning experiences for children to consolidate and extend their thinking. High quality interactions with children create opportunities for educators to provide feedback that extends children’s learning, to model mathematical language and to encourage children to articulate their thinking. This in turn provides opportunities for further planning, and thus the cycle of teaching and learning continues. Finally, by demonstrating how the VEYLDF intersects with the Victorian Curriculum, the revised framework supports smooth transitions for every child from the home learning environment, into early childhood education and care settings, and into school.
Connect with Maths ~ supporting the teaching of mathematics ONLINE.
Join the Early Years Learning in Maths Community to access webinar. Membership is free.
http://connectwith.earlyyears.aamt.edu.au
Connect with Maths ~ Quality teaching and learning for Indigenous studentsRenee Hoareau
The Aboriginal and Torres Strait Islander Mathematics Alliance (ATSIMA), formally incorporated in 2015, aims to improve educational outcomes for Aboriginal and Torres Strait Islander students in mathematics. This presentation will reflect on the learnings from three main projects of ATSIMA:
Garma Maths project a partnership with Yirrkala Community School, Eastern Arnhemland;
NSW STEM Camp partnership with NSW Department of Education and NSW Aboriginal Education Consultative Group (NSW AECG) and
2014 ATSIMA Conference. Drawing on these experiences, we will explore what it means to have quality teaching and learning in mathematics for Aboriginal students. Quality teaching and learning will be the focus of ATSIMA’s 2016 conference.
Dr Chris Matthews, Griffith University, ATSIMA, QLD
Dr Chris Matthews is from the Quandamooka people of Minjerribah (Stradbroke Island) in Queensland Australia. Chris has received a PhD in applied mathematics from Griffith University and is currently a Senior Lecturer at the Griffith School of Environment, Griffith University. Chris has undertaken numerous research projects within applied mathematics and mathematics education. More recently, Chris was the patron and expert advisor for the Make It Count Project; a large mathematics education project coordinating education research within clusters of schools across Australia with the specific aim of improving mathematics education for Indigenous students. Chris was the co-chair of the Griffith University Working Party to develop and implement an Indigenised curriculum across the whole University. The work is part of an Office of Teaching and Learning (OLT) Grant, DEEWR. Currently, Chris is the chair of the Aboriginal and Torres Strait Islander Mathematics Alliance (ATSIMA) which aims to improve educational outcomes in mathematics for Aboriginal and Torres Strait Islander learners.
Connect with Maths ~ supporting the teaching of mathematics online ~ Join a community today http://www.aamt.edu.au/Communities ~ Make it count with Indigenous Learners ~ http://connectwith.indigenous.aamt.edu.au
Connect with Maths: Quality teaching and learning for Indigenous learnersRenee Hoareau
Dr Chris Matthews, Griffith University, ATSIMA, QLD presents for Connect with Maths Make it count with Indigenous Learners community.
Quality Teaching and Learning for Indigenous Learners
[Make it count with Indigenous Learners]
The Aboriginal and Torres Strait Islander Mathematics Alliance (ATSIMA), formally incorporated in 2015, aims to improve educational outcomes for Aboriginal and Torres Strait Islander students in mathematics. This presentation will reflect on the learnings from three main projects of ATSIMA:
Garma Maths project a partnership with Yirrkala Community School, Eastern Arnhemland;
NSW STEM Camp partnership with NSW Department of Education and NSW Aboriginal Education Consultative Group (NSW AECG) and
2014 ATSIMA Conference. Drawing on these experiences, we will explore what it means to have quality teaching and learning in mathematics for Aboriginal students.
Dr Chris Matthews is from the Quandamooka people of Minjerribah (Stradbroke Island) in Queensland Australia. Chris has received a PhD in applied mathematics from Griffith University and is currently a Senior Lecturer at the Griffith School of Environment, Griffith University. Chris has undertaken numerous research projects within applied mathematics and mathematics education. More recently, Chris was the patron and expert advisor for the Make It Count Project; a large mathematics education project coordinating education research within clusters of schools across Australia with the specific aim of improving mathematics education for Indigenous students.
Currently, Chris is the chair of the Aboriginal and Torres Strait Islander Mathematics Alliance (ATSIMA) which aims to improve educational outcomes in mathematics for Aboriginal and Torres Strait Islander learners.
Connect with Maths ~ supporting the teaching of mathematics online
http://www.aamt.edu.au/Communities
Connect with Maths Engaging All Students community
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Alice celebrated her 150th birthday in 2015 - thus it is timely to ask what the world of books is able to offer the classroom teacher of mathematics. If the world were a village, what could Alice (and Harry and a parrot) contribute to my students’ world view?
Connect with Maths ~ supporting the teaching of maths ONLINE
Join a Connect with Maths community today http://www.aamt.edu.au/Communities
AAMT website: http://www.aamt.edu.au
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Connect with Maths Engaging All Students community
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Connect with Maths ~ supporting the teaching of maths ONLINE
Join a Connect with Maths community today http://www.aamt.edu.au/Communities
AAMT website: http://www.aamt.edu.au
Connect with Maths ~ Engaging All Students community event
http://connectwith.engaging.aamt.edu.au
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Connect with Maths ~ supporting the teaching of mathematics online.
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Connect with Maths ~ supporting the teaching of matheamatics online
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Connect with Maths ~ supporting the teaching of mathematics ONLINE
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Connect with Maths: Advocating for the mathematically highly capable
1. Advocating for the Mathematically Highly Capable
Linda Parish
Lind.Parish@acu.edu.au
from Rosie Revere, Engineer
by Andrea Beaty (2013)
2. Who are the mathematically highly capable or gifted?
• Often students who are mathematically highly capable or gifted are
viewed as being privileged, as being at an enviable place where learning
comes quickly and easily.
• Children who are mathematically highly capable or gifted are students
who possess unusually high natural aptitudes for constructing
mathematical concepts and who consequently learn differently to their
age peers. They therefore require a different type of support.
3. Who are the Mathematically Highly Capable or Gifted?
Profound cognitive
impairment,
or dyscalculia
Severe
cognitive
impairment,
or dyscalculia
Mild to
moderate
cognitive
impairment
or dyscalculia
Average capability
Moderate to
highly
capable
Gifted Profoundly
gifted
Normal Bell Curve
Distribution of Variance in Mathematical Capabilities
4. (Very) Simplified version of Gagne’s Differentiated Model of Giftedness and Talent (DMGT)
There is a difference between being ‘gifted’ and being ‘talented’
Our responsibility as educators of mathematically highly capable and
gifted students is to encourage and help facilitate talent development.
5. Identifying Mathematically Highly Capable or Gifted
Have a “mathematical cast of mind” (Krutetskii, 1976):
• Readily grasp the structure of a problem
• Tend to generalise easily
• Develop chains of reasoning
• Use symbols and language accurately and effectively
• Think flexibly - backwards and forwards, switching between strategies
• Are efficient problem solvers. They naturally strive “for the cleanest,
simplest, shortest and thus most ‘elegant’ path to the goal” (Krutetskii)
• Mathematically gifted people look at life through a mathematical lens
6. Identifying Mathematically Highly Capable or Gifted
• There are no tests for ‘mathematical giftedness’
• Not necessarily high achievers (and some high achievers are not
necessarily ‘gifted’).
• Not necessarily ‘fast finishers’ – some are actually quite slow and
deliberate in their work, wanting to be precise.
7. Using problem solving to identify mathematically gifted
students:
• “In one task, the researcher gave K [a 9-year-old careless, not highly
motivated, average maths student] one sheet from a newspaper with
pages numbered 35, 36, 109, 110. From this K was able to quickly
work out how many pages there were in the newspaper.”
(Haylock & Thangata, 2007)
Identifying Mathematically Highly Capable or Gifted
8. Australian Curriculum
• Gifted and talented students are entitled to rigorous,
relevant and engaging learning opportunities drawn from
the Australian Curriculum and aligned with their
individual learning needs, strengths, interests and goals.
[Australian Curriculum: Student diversity]
All
9. Learningasacontinuum,fromwhatis
knowntowhatisnotyetknown.
What is already known and understood
What is not yet known and/or understood
ZPD – What is too difficult to be known/understood by the
student on their own, but can be learnt with guidance and
encouragement from a knowledgeable other.
Vygotsky’s Zone of Proximal Development –
gifted learner versus typical learner
(“Zone of Confusion”)
10. In order for a butterfly to have strong
wings and a solid body it needs to
struggle and fight it’s way out of the
cocoon.
Learning takes place when there is
cognitive conflict and our brains need to
make sense of new information.
Learning takes effort.
Embrace the struggle – “Zone of Confusion”
11. “Students need to know
that even the best
mathematicians in the
world spend most of
their time frustrated and
confused.”
(Math: An Integral Part of Happiness)
12. Melanie (1985)
12
• 10/10 every week in the customary ‘Friday test’
• She could have got 10/10 with most of the questions
last year, so what has she learnt this week??
• What will happen the week she gets 9/10??
14. Fixed mindset
(self-limiting)
Growth mindset
(self-actualising)
Need to look smart even at the cost of sacrificing
learning by avoiding challenging tasks
Wants to learn new things even if hard or risky
Failure is seen as an indication of low intelligence Failure is seen as an indication of poor strategy and/or
low effort
Effort is seen as an indication of low intelligence Effort activates and uses intelligence
Less effort the typical response when faced with a
difficulty
More effort typical response when faced with a
difficulty
Self-defeating defensiveness high: not willing to face
ignorance and to risk mistakes
Self-defeating defensiveness low: eager to learn and
open to feedback about mistakes
Performance after facing a difficulty impaired Performance after facing a difficulty equal or improved
Dweck, C. S. (2006). Mindset: The new psychology of success. New York: Random House.
Result: May plateau early and not reach full potential Result: Can reach ever higher levels of achievement
Dispositions for Learning:
15. Fostering a Growth Mindset
https://www.pinterest.com/
search: teaching growth mindset
16. 16
Alex was “a little bit happy” with this solution but not
really because “there was too much crossing out”
He was much happier with his second solution
because he was able to do it quickly with “no
crossing out”… There was also a lot less
mathematical reasoning.
Alex – Year 1
17. 1. The learning process, when perceived as incorrect, was highly distressing.
[Gifted children are often hypersensitive - they not only learn differently they also often feel
differently (Sword, 2008). Dabrowski & Piechowski (1977) call this ‘over-excitabilities’].
2. Any subsequent learning opportunities in that lesson were destroyed..
12 = 1x12
12x1
2x6
6x2
3x4
4x3
12 = 3x3+3
2x3+2x3
18=3x5+3 15=3x3+3+3
Sammy – Year 3
19. Types of fixed mindset statements Re-training for growth mindset self-talk
I’m no good at maths.
(if the answer is not obvious, or takes a bit
of thinking to work out)
Hang on…I need to think about this a bit more.
This is too hard for me.
(if the task requires thinking and effort to
complete)
Remember learning takes effort.
I need to be working through a zone of confusion’ if I am to learn something
new.
I’m finished!
(indicating a need to be first finished)
Learning is not a race.
There is always something more to learn, what can I explore now?
This is easy! / I know how to do this.
(making sure people know they are smart)
This is easy for me, how can I challenge myself further?
To learn I need to be working in my ‘zone of confusion’.
This is taking too long.
(thinking they should be able to work
quickly and easily)
This is a good challenge for me. I’m needing to think long and hard about this
problem. I wonder who I can discuss my thoughts with.
I’m making too many mistakes. How can I learn from these trials? Where have I gone wrong?
Why didn’t this work? (‘Mistakes’ are an integral part of success. The most
successfully innovative people in the world are often those who have ‘failed’ the most)
20. “I think a lot of people think that with maths problems you
should be able to just read them and solve them, and if you
can’t solve them then you’re not good at maths.
All the real maths problems, the problems that are worth
solving, aren’t the ones you can solve as soon as you see
them. They’re the ones you may need to let sit and let your
brains do a little background processing over a period of
time. The solution to these types of problems is much more
satisfying.” (unknown)
21. Advice to parents to allow their children ‘mental health
days’…
“…days on which gifted kids are given an opportunity to
stay home to learn more. They don’t have to sit in a room
waiting for the other kids to catch up. They can unfurl their
wings and fly” (Bainbridge, n.d.).
http://giftedkids.about.com/od/socialemotionalissues/qt/mental_day.htm
There is something inherently wrong with having to give children
regular ‘mental health days’ so they can explore, engage and
participate in their own learning…
22. "At university they get you to actually learn things
yourself, instead of school where they tell you
everything and get you to do it a certain way…"
Jacob Bradd (on acceleration to university at age 14)
SMH, Dec 27, 2014
http://www.smh.com.au/national/education/study-gifted-children-benefit-from-bypassing-school-for-university-20141227-12cnf0.html
There is something inherently wrong with having to accelerate
children through school so they can explore, engage and
participate in their own learning…
23. Establish an understanding that learning requires hard thinking, and that is what
we expect. Hard thinking is a good thing, not a sign that you are not good at
maths.
Establish that when I (the teacher) ask a question I am posing a problem I want
you to think about. I don’t want a quick answer (I am not testing you). What I
require is a well thought out explanation, the answer is the by-product of this.
Modell that there is always more you can explore (teaching them how to think
deeper; there is a skill in learning how to learn).
Give permission and encourage students to run with their own ideas. Give them
time to do this.
Constantly ask questions like “How are you challenging yourself?”, “Are you
working in your ‘zone of confusion’?”, “What’s next?”, “How can you be creative
with this?”
Be aware of, and challenge negative mindset statements.
24. Scaffolding Creativity:
Adding Corners
?
Draw a triangle. Choose a number to write in the centre
of your triangle and then split (partition) your number –
putting a number at each corner of the triangle – so that
the three numbers add up to the number in the centre.
Be creative and challenge yourself!
Adapted from Adding the Corners in Downton, Knight, Clarke & Lewis (2006)
27. Explore the mathematics further some examples:
Can I solve this problem a different way?
Can I find another solution (for an open-ended task); how many different
solutions are there; how will I know I’ve found them all?
What if I try the same problem but make it more complicated (e.g., larger
quantities, smaller quantities (fractions), more components)?
How can I adapt the rules of this game to improve it?
What is the best strategy to use to ensure the greatest chance of winning
this game?
What other components of this investigation look interesting, are worth
exploring? (Permission to use computer search engines for investigations
may be part of this).
28. Budgeting Worksheet
• Complete a budget for your ‘Rubbish Knight’ business
with a partner…
• What profit margin have you planned for in the second
month?
29.
30. • “We don’t want students to be third-rate computers; we
want them to be first-rate problem solvers.”
(Wolfram, 2013. Stop teaching calculating, start learning mathematics!)
• This requires an ability to know how the problem was solved,
and be able to explain this, as well as knowing what the
solution is.
31.
32. The skill of explaining solutions…
• If we are encouraging our students to be creative then they
will need to know how to report, record, and share their ideas
otherwise some of the best innovations from the best
innovators of this century could be completely lost to us.
• Imagine if people like Einstein or Newton couldn’t explain
their thinking or record their discoveries in a way that could
be replicated by others!
33. How do you know someone is good at maths?
Sammy Before …
“They always finish their work in time. They’re
always going ‘done!’, and always get the right answer”
(Sammy, May)
34. If being good at maths means you can “do the work quickly and get the
right answer” there is a big risk in tackling tasks you may not be able to
complete quickly and easily…
This is a skewed understanding of what learning is, and it develops a
false view that effort is equated with a lack of ability, or that the work
is too hard for them. Mistakes are perceived as failure, as
something to be avoided at all costs.
35. Sammy After…
• “I know I'm good at maths because I did that
[pointing to a task she’d persevered with for over
30 minutes] and I thought it was too hard but I
did it!”
Sammy (Nov)
36. If mathematically highly capable and gifted students are expected to
think creatively, and are given permission and time to explore their
own curiosities, could we be seeing even more amazing ideas from
our students before they even finish school…
• Elif Bilgin (16y.o. Turkish girl) - created a bio-plastic from banana peels as
an alternative way to make plastic without using oil, which is extremely
harmful to the environment.
• Ciara Judge (15y.o. Irish girl) - in order to combat the global food crisis,
investigated the use of diazotroph bacteria as a cereal crop germination and
growth aid.
• Jack Andraka (15y.o. American boy) - developed a cheaper, more sensitive
cancer detector test for early diagnosis of pancreatic cancer
• Roni Oron (13y.o. Israeli girl) - invented a satellite system for the production
of oxygen in space.
Editor's Notes
Gagne, F. (2004). Transforming Gifts into Talents: The DMGT as a Developmental Theory. High Ability Studies, 15 (2), 119-147.
The Differentiated Model of Giftedness and Talent
Giftedness is not synonymous with prodigy;
Mathematically highly capable and gifted children aren’t born knowing mathematics, but they learn concepts quickly and easily relative to the mean distribution of mathematical capabilities. This is not to say other students cannot learn and be ultimately successful in mathematics to the same degree, it just means that within any given grade level different students will be working within different zones of proximal development.
By definition if a student is working within their zone of proximal development, they will experience struggle
Students with mastery goals associate effort with outcome, tend to have a resilient response to failure, remain focused on mastering skills and knowledge even when challenged, do not see failure as an indictment of themselves, and focus their attention on the intrinsic value of learning.
Students holding predominantly performance goals tend to focus on ability and self-worth. They are interested in whether they can perform assigned tasks correctly as defined by the endorsement of the teacher, seek success but mainly on tasks with which they are familiar, avoid or give up quickly on challenging tasks, derive their perception of ability from their capacity to attract recognition or do better than others, and feel threats to self worth when effort does not lead to recognition.
The work of Ames and Dweck is related to theories of intelligence. The Entity theory sees intelligence as being fixed, unchangeable (and is related to Performance goals). The Incremental theory sees intelligence as being open to change where one can improve (and is related to Mastery or Learning goals).
Alex a little bit happy with his solution but not really because “there was too much crossing out”
It was challenging because “probably only two or three other people in the school could do this”
There is something inherently wrong with having to accelerate children through school, or give them a regular ‘mental health’ day, just so they can do what they do best – explore, engage, participate in learning.
Study: Gifted children benefit from bypassing school for university, Amy McNeilage (reporter)
Sydney Morning Herald, December 27, 2014. http://www.smh.com.au/national/education/study-gifted-children-benefit-from-bypassing-school-for-university-20141227-12cnf0.html
Lopes, L. (2016, March 4). 16-year-old girl creates bioplastic from banana peels. Retrieved from http://interestingengineering.com/
Burke, E. (2016, January 8). Young Scientist winner Ciara Judge is a powerhouse of good ideas. Retrieved from https://www.siliconrepublic.com/innovation/
Andraka, J. (2013, February). A promising test for pancreatic cancer ... from a teenager [Video file]. Retrieved from http://www.ted.com/talks/jack_andraka_a_promising_test_for_pancreatic_cancer_from_a_teenager
Blum, R. (2016, January 21). 13-Year-Old Israeli Girl Develops Satellite System for Producing Oxygen in Space. Retrieved from http://www.algemeiner.com