Coaching - Steve Leinwand

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Transcript Coaching - Steve Leinwand

Assertive Coaching: The Essential Alternative to PD

Steve Leinwand American Institutes for Research NCSM Boston 2015 [email protected] www.steveleinwand.com

Let’s be honest: We are building and flying the coaching place at the same time and Most of our passengers (colleagues) don’t have a clue why they are even on the plane!

Consider:

Tutoring vs. Teaching Professional Development vs. Coaching

Your choice: A 4-hour PD session with me.

OR A 4-hours of co-teaching – observation, discussion, co-planning, debriefing, action-planning.

It’s a no-brainer if we are to make change!

So let me start to lay a foundation for assertive coaching:

Question #1 Why would you tell a teacher whom you are coaching to differentiate, when you could be modeling differentiation in his/her classroom? (“who got the same answer in a different way?)

Question #2 Why would you tell a teacher whom you are coaching about missed opportunities (“why?”, a chance to probe, a representation), when you yourself could have done that during the lesson?

Question #3 Why would you talk about using representations in the abstract, when you could have drawn a bar model or silently gone to Desmos?

Question #4 Why would you ever observe an entire lesson, And not provide oral and written feedback, an opportunity to discuss the lesson, and begin to craft an action plan ?

Co-teaching without co-teaching Interjecting myself into the class without being a distraction

• “85”: The perfect moment, from the back of the room for: “Really, why is that?”, “Hold it a sec, can you convince your partner that it’s 85? [PAUSE] Go ahead and try it.” (becomes great folder for discussion about missed opportunities and reasoning and alternative approaches)

Co-teaching without co-teaching Interjecting myself into the class without being a distraction

• While students are explaining or teaching is talking away abstracting, slide up to the board or the computer and capture the explanation with a picture or a diagram. You rarely need to do anything else to get the discussion focused on what you’re written or drawn.

Co-teaching without co-teaching Interjecting myself into the class without being a distraction

• 2 and 2/3: [and from the back of the room:] “Cool. Did everyone of you do it that way? No? Can you come up and show us another way? Anyone else?

For example:

What is 8 + 9?

Vs.

Convince me that 9 + 8 = 17.

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8 + 9 =

17 – know it cold 10 + 7 – add 1 to 9, subtract 1 from 8 7 + 1 + 9 – decompose the 8 into 7 and 1 18 – 1 – add 10 and adjust or double - 1 16 + 1 – double plus 1 20 – 3 – round up and adjust

Who’s right? Does it matter?

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What do you see?

What do you see?

Versus Identify three things you see.

Convince us.

On your white boards, A triangle is: Compare to google/wikipedia

What is a triangle?

• • • • a plane figure with three straight sides and three angles.

"an equilateral triangle" a thing shaped like a triangle.

"a small triangle of grass" a situation involving three people or things, especially an emotional relationship involving a couple and a third person with whom one of them is involved .

noun: eternal triangle; plural noun: eternal triangles 17

Do it.

It’s never good enough

Now do it well.

Now do it even better.

For example: Using models and representations Siti packs her clothes into a suitcase and it weighs 29 kg.

Rahim packs his clothes into an identical suitcase and it weighs 11 kg.

Siti’s clothes are three times as heavy as Rahims.

What is the mass of Rahim’s clothes?

What is the mass of the suitcase?

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The old (only) way: Let S = the weight of Siti’s clothes Let R = the weight of Rahim’s clothes Let X = the weight of the suitcase S = 3R S + X = 29 R + X = 11 so by substitution: 3R + X = 29 and by subtraction: 2R = 18 so R = 9 and X = 2

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Rahim Siti Or using a model: 11 kg 29 kg

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Tell your partner three things you see here.

Which glass has more soda? What is your guess? Share your guess with your neighbor. and justify your guess.

What information is important here?

How would you get it?

5.5 cm 10 cm 7 cm 3 cm

A Formative Assessment: Now draw two glasses with different diameters and show the heights of equal amounts of liquid. Explain your reasoning.

Your turn:

So?

Order from smallest to largest and justify

What is the height of Glass 3?

What is the volume of each?

If Glass 1 has volume V, express volume of Glasses 2 and 3 in terms of V

When Glass 1 is ½ full, the height of the liquid is 3 cm. What are the heights of the liquid in Glasses 2 and 3 when they are ½ full?

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So what I’ve learned and advocate:

• • • •

It’s about the kids, not egos or thin skins Of course we need to build “relationships” and trust, but “that wasn’t good enough” and “here is what is looks like” are often hard but necessary Coaching as co-teaching Written action plans with specifics are non-negotiable parts of the debrief

PAUSE:

A Perspective and Some Coaching Frames or Why Coaches are Indispensable

• • • • • •

A Progression of Insights We are charged with making math work for a much greater proportion of students.

But typical instructional practice of showing, telling and practicing to get “right answers” only works for about 1/3.

To complicate matters, today’s world requires reasoning, solving problems, constructing viable arguments (SMPs).

Thus math classes must reflect a different set of instructional practices – productive struggle, alternative approaches and multiple representations, discourse, explanations, conjectures and justifications (MTPs).

But, this is different, difficult to do, requires time and risk-taking. Which is why we must have collaborative structures and coaching to support envisioning, practicing and providing feedback as we raise quality and impact.

So there it is: Coaching and Collaborative Structures (about what?)

A Coach’s Field of Activity

• The heart of ensuring instructional quality and producing high levels of student achievement includes four key elements: • A coherent and aligned • High levels of

curriculum

materials and the calendar; that includes a set of grade level content expectations, appropriate print and electronic instructional materials, with a pacing guide that links the content standards, the

instructional effectiveness

, guided by a common vision of effective teaching of mathematics and supported by deliberate planning, reflection and attention to the details of effective practice; • A set of aligned benchmark and summative unit/chapter and grade/course levels; and

assessments

that allow for monitoring of student, teacher and school accomplishment at the

Professional growth

within a

professional culture

transparency, collaboration and support.

of dignity,

(What, how, how well and with what support to do it better)

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What we know (but too often fail to act on) People won’t do what they can’t envision, People can’t do what they don’t understand, People can’t do well what isn’t practiced, But practice without feedback results in little change, and Work without collaboration is not sustaining.

Ergo: Our job, as a professional, at its core, is to help people envision, understand, practice, receive feedback and collaborate.

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Principles to Actions: Ensuring Mathematical Success for All Mathematics Teaching Practices

• • • • • • • •

Establish mathematics goals to focus learning. Implement tasks that promote reasoning and problem solving. Use and connect mathematical representations. Facilitate meaningful mathematical discourse. Pose purposeful questions. Build procedural fluency from conceptual understanding. Support productive struggle in learning mathematics. Elicit and use evidence of student thinking.

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The You-We-I Instructional Sweet Spot Tell Show (Do Now) * STIMULUS * Discover Explore Practice * FOCUSED Q’S * You-We-You I – We – You Task Try Out/Check Problem Think/Talk/Share Record/Display Mult Reps Discuss Alt Aps * DEBRIEF * Claim Engaging (Exit Ticket) Graph Etc.

Guided by: Why? How do you know?

Convince Us? Explain that please?

How can you picture that?

- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - OUTCOMES: Empowering Productive Struggle Problem Solving Learning Reasoning Constructing Viable Arguments

• • • • • •

PD that models instruction Stimulus Focused Q’s Think/Talk/ Share Record/ Discuss Try out Debrief

• • • • • •

Co-taught mathematics lesson observed by entire department Overall reactions; What appeared to work and why? What adjustments or changes would you suggest?

Record answers on flip chart Which comments, insights, suggestions are most important and why? Public reactions What two actions will you now take?

In summary, what did you learn as a result of this activity?

So let’s focus in on coaching:

My coaching touchstones

• • • • • •

Was there opportunity for the students to learn? Why and why not?

What evidence was there that the mathematics was in fact learned?

What worked and was worthy of praise?

What didn’t work and why?

What opportunities were missed?

What growth nugget can I end with or leave with the teacher?

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My coaching frame: The four key elements of an effective lesson: 1. The Math: leaning goals, appropriateness, the big ideas, connections, common errors and misconceptions.

2. The Tasks: that is the tasks, problems, activities and their richness, alignment with the goals, their appropriateness, their sequencing.

3. The Instruction: how the tasks are orchestrated and conveyed: directions, grouping, who is doing the work, scaffolding, reviewing and debriefing.

4. The Assessment: the evidence that is gathered to determine how well the learning goals were met.

Pre-lesson planning:

• • • • • • • • •

What’s your goal? Let’s be clear and specific.

What tasks will support that goal?

Who will do what, when and how?

What evidence will I collect to inform me about student learning?

What are the big ideas, common errors, misconceptions?

What to focus on and what to skip and how to deviate How to chunk How to connect Other ____________

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Coaching Debriefing Discussion Questions 1. What I really liked was…. What was really impressive is when… 2. So tell me what your learning goals were for this lesson?

3. What your plan for meeting these goals? (that is what activities, problems, tasks, questions) 4. How well do you think your goals were achieved?

5. What would you do differently?

And based on this discussion:

• •

A clear action plan that is roughed out orally at the end of the discussion:

No more than three items

Based on the identified needs (the math, the tasks, the instruction and/or the assessment

For example:

You talk less, expect students to talk and work more

You work on on-going cumulative review to launch lessons

You identify stronger tasks and I’ll help you

You start employing exit slips

You read…… (that I’ve attached) and we’ll talk about this next time A follow-up e-mail:

Thanks for letting me observe and discuss your lesson yesterday.

As I said, I was really impressed by or pleased that you….

So we have a record, there are 3/2/1 things we agreed constituted our action plan and what I’ll be looking to see when I next see you.

Thanks again for remembering that we do all this hard work to make a more positive impact on our students’ lives.

So let’s observe and critique Steve and Eddie

Viewing lens: What did I do effectively. What would you do differently? Why?

The follow-up e-mail:

Mini-dialogue #1

• • •

Coach: Have you considered trying ________?

Teacher: Yes, I tried that, but it didn’t work.

Coach: ________________________

Mini-dialogue #2

• • •

Coach: Have you considered trying ______?

Teacher: I already do that. (conversation over) Coach: ______________________

Instructional Effectiveness

• • • • • • • •

My Bug-in-the-ear experience last week:

pictures, graphics (parallel # lines) contexts (ramps and supports for similar triangles) estimating (more than 10 or less than 10)

student engagement/talk debrief/evidence of learning vocabulary – see, show, picture, ask Big Ideas vs. answers and skills

Planning (flow of problems, tasks, activities) 49

Assessment

• • • • • • •

Shifting our focus from how well was it taught to how well was it learned!

You try it – white boards, clickers Pause, question, answer, display Exit slips Common errors and misconceptions Warm-ups Quizzes and unit/chapter tests as basis for selective reteaching Awareness of state test strengths and weaknesses

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Questions 1. What is your greatest challenge as a coach?

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Questions 1. What is your greatest challenge as a coach?

2. What changes would allow you to be more effective?

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Questions 1. What is your greatest challenge as a coach?

2. What changes would allow you to be more effective?

3. What do you do to address the need for your own professional growth and development?

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Questions 1. What is your greatest challenge as a coach?

2. What changes would allow you to be more effective?

3. What do you do to address the need for your own professional growth and development?

4. From your unique perspectives, what actions would most help improve the teaching and learning of math in Tacoma.

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Next steps: Taking Risks It all comes down to taking risks While “nothing ventured, nothing gained” is an apt aphorism for so much of life, “nothing risked, nothing failed” is a much more apt descriptor of what we do in school.

Follow in the footsteps of the heroes about whom we so proudly teach, and TAKE SOME RISKS

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Thank you

and thank you for the indispensible work you do.

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