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Some Implications of Large Scale Assessment for MSPs

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Title: Some Implications of Large Scale Assessment for MSPs


1
Some Implications of Large Scale Assessment for
MSPs
Accountability that only focuses on identifying
schools is not going to improve schools. Brian
Gong
  • Marge Petit
  • Center for Assessment
  • May 2004

2
Some Definitions
  • Large-scale assessment
  • Standards
  • Standards-based large-scale assessment
  • Grade level expectations and
  • Grade level assessments.

3
NCLB and Challenges (Jim Pelligrino, NRC
Conference 2004)
  • Designing and implementing assessment systems to
    respond effectively to the multiple provisions of
    No Child Left Behind
  • Defining the appropriate targets for assessment
    relative to content standards
  • Determining how targets might be apportioned
    across different elements of a comprehensive
    assessment system and
  • Developing and supporting assessment systems that
    provide information to support the enhancement of
    learning and instruction as well as
    accountability.
  • The multiple sets of goals and needs is a major
    conceptual and operational design challenge.

4
Primary Goal of MSPs
To improve student learning in mathematics and
science!
5
Givens
  • All schools associated with MSPs are responsible
    for improving student learning in mathematics and
    science as they relate to state standards and
    grade level expectations
  • All schools associated with MSPs are responsible
    for improving student performance on state
    assessments
  • All schools are responsible for making Adequate
    Yearly Progress in mathematics as defined by each
    state consistent with requirements of NCLB
  • The state level assessment is currently the basis
    for determining AYP
  • One measure of the effectiveness of your MSP will
    probably be an increase in the percentage of
    student at proficient or above on state grade
    level assessments.

6
Implications for MSPs
  • The quality of grade level assessments will
    impact your work and mathematics and science
    instruction and learning. Learn about the issues
    facing your state, and get involved in the
    ongoing development of the grade level
    assessments in your state.
  • The quality of grade level expectations will
    impact your work and the quality of mathematics
    and science instruction and learning. All that is
    valued in mathematics and science may or may not
    be articulated in state standards and grade level
    expectations. Find the gaps and fill.
  • Large scale assessment CANNOT provide ALL the
    information that is needed to improve
    mathematics/science instruction and learning.
    Build a coherent and balanced assessment system
    to support MSP schools.

7
Implications for MSPs
  • The quality of grade level assessments will
    impact your work and mathematics and science
    instruction and learning. Learn about the issues
    facing your state, and get involved in the
    development of the grade level assessments in
    your state.
  • The quality of grade level expectations will
    impact your work and the quality of mathematics
    and science instruction and learning. All that is
    valued in mathematics and science may or may not
    be articulated in state standards and grade level
    expectations. Find the gaps and fill.
  • Large scale assessment CANNOT provide ALL the
    information that is needed to improve
    mathematics/science instruction and learning.
    Build a coherent and balanced assessment system
    to support MSP schools.

8
Some Real time - Practical and Political issues
interacting with technical and educational issues
  • Alignment
  • Testing time time of year
  • Turn-around time and the impact on item types
  • Item types and Depth of Knowledge
  • Integrity of the content
  • Level of information derived
  • Access for the greatest number of students
  • Science Lite
  • Standard setting and
  • Implementation cost.

9
Dimensions of Alignment (e.g., Webb, 1997
Achieve, Inc., Porter, 2002 WestEd)
  • Content
  • Cognitive demand (e.g., Depth of Knowledge
    (Webb) Level of Challenge (Achieve)
  • Balance
  • Range

10
Porter Alignment on 2 dimensions
Porter alignment dimensions
11
Range of items
Wyoming BOE
12
An Alignment Quiz
13
How much alignment is enough?
A The state standards and state assessment
should be perfectly matched/aligned. (True or
False Why or why not?)
14
How much alignment is enough?
B The state standards should be a subset of the
objectives assessed on the state assessment.
15
How much alignment is enough?
The objectives assessed on the state assessment
should be a subset of the state standards/grade
level expectations.
16
State Standards/Grade Level Expectations
  • Mentally add and subtract whole numbers to .
  • Design and conduct an experiment to answer a
    student or teacher generated experiment

17
Alignment
Local Curriculum Students will demonstrate
conceptual understanding of linear relationships
as a constant rate of change by determining the
slope of a line, explaining the meaning of slope
and intercept in context from a table,graph or
situation, and by solving routine and non-routine
problems involving the relationship between the
rate of change, slope, and intercept.
18
Two Types of Grade Level Expectations
  • Test Specification for the large scale assessment
  • Specification for local curriculum and assessment.

Test Specification for large-scale
19
Some Characteristics of Two Types
  • Local Curriculum and Assessment
  • Can include concepts and skills not easily
    assessable in an on-demand setting
  • Can include foundational skills as they develop
    across grades.
  • Test Specification
  • Must be assessable in an on-demand large-scale
    setting
  • Should be a prioritized set.

20
Examples
  • Local Curriculum and Assessment
  • GLE M26 In response to a teacher or student
    generated question or hypothesis, collects
    appropriate data, organizes the data,
    displays/represents the data and makes
    observations about the data to draw conclusions
    about the questions or hypothesis being tested.
    (Local Vermont GLE)
  • Test Specification
  • MDSP31 Interprets a given representation (line
    plots, bar graphs, tally charts, or tables) to
    answer questions related to the data, to analyze
    the data to formulate conclusions, or to make
    predictions. (New England Common Assessment
    Program)

21
Why a balance of item types?
  • To adequately assess GLEs within a given time
    period
  • To appropriately assess the content and cognitive
    demand in GLEs and
  • To appropriately reflect instructional and
    assessment practices consistent with GLEs.

Large scale assessments should be substantially
consistent with high quality classroom
assessments though procedurally separate.
Shepard 2000
Link to item type instruction
22
Item Types
(1) you get what you assess... and (2) you do
not get what you do not assess... (Resnick
Resnick, 1992, p. 59)
Generalize a variety of patterns, and represent
the patterns symbolically.
23
Item Types
(1) you get what you assess... and (2) you do
not get what you do not assess... (Resnick
Resnick, 1992, p. 59
Generalize a variety of patterns, and represent
the patterns symbolically.
24
Science Lite Ed Week Jan. 2004
  • Science Lite
  • Items that dont require science
  • Item with technical design flaws

39 state study - Carnine, Miller Metzenberg
25
Science Lite Ed Week Jan. 2004
  • Doesnt require science
  • A lever is a bar that turns around a fixed point
    called a fulcrum. A pair of scissors is made of
    two levers that move in opposition an
    illustration of a pair of scissors are provided
    with A D. Which of the following points is the
    fulcrum of the two levers?
  • Point A
  • Point B
  • Point C
  • Point D

26
Science Lite Ed Week Jan. 2004
  • Science Lite

27
Access for the greatest number of students
  • provide the greatest number of students the
    opportunity to demonstrate their knowledge and
    skills in relationship to the mathematical or
    science construct being assessed.

Universal Design
28
Conserving the Mathematical Construct (Petit and
Lager 2003)
  • Explicitly aligning items with mathematical
    construct being assessed content and process
    demands in GLE
  • Make intentional decisions of when and how to use
    context to assess the mathematics construct
  • Streamlining language (Lager, 2003) to provide
    access without compromising mathematical
    construct being assessed
  • Appropriately using graphics, pictures, graphs,
    tables, diagrams, and models.

29
Implications for MSPs
  • The quality of grade level assessments will
    impact your work and mathematics and science
    instruction and learning. Learn about the issues
    facing your state, and get involved in the
    development of the grade level assessments in
    your state.
  • The quality of grade level expectations will
    impact your work and the quality of mathematics
    and science instruction and learning. All that is
    valued in mathematics and science may or may not
    be articulated in state standards and grade level
    expectations. Find the gaps and fill.
  • Large scale assessment CANNOT provide ALL the
    information that is needed to improve
    mathematics/science instruction and learning.
    Build a coherent and balanced assessment system
    to support MSP schools.

30
At the foundation of any assessment or
accountability system based on student
performance is the framework of concepts and
skills upon which they are to be built.
31
The ultimate validity test
If a school is identified under NCLB for low
performance in mathematics, the response by the
school should be to strengthen the mathematics
instruction based upon a solid set of grade level
expectations. Tim
Kurtz, NH Assessment Director
32
Primary Goal of MSPs
To improve student learning in mathematics and
science!
MSP Responsibility Go beyond the bullets on the
GLEs to support curriculum, instruction, and
assessment with deep and lasting understanding of
concepts and skills.
33
What does it mean to develop deep and lasting
understanding of. ?
  • New Jersey Grade 2---
  • By the end of Grade 2, students will
  • A. Number Sense
  • 1. Use real-life experiences, physical materials,
    and technology to construct meanings for numbers
    (unless otherwise noted, all indicators for grade
    4 pertain to these sets of numbers as well).
  • Whole numbers through millions
  • Commonly used fractions (denominators of 2, 3,
    4,5, 6, 8, 10, 12, 16)
  • 2. Demonstrate a sense of the relative magnitude
    of numbers.
  • 3. Understand the various uses of numbers
  • 4. Use concrete and pictorial models to relate
    whole numbers, commonly used fractions, and
    decimals to each other, and to represent
    equivalent to forms of the same number
  • 5. Compare and order whole numbers.
  • 6. Compare and order numbers.
  • 7. Explore settings that give rise to negative
    numbers.

34
What does it mean to develop deep and lasting
understanding of. ?
  • By the end of Grade 4, students will
  • A. Number Sense
  • 1. Use real-life experiences, physical materials,
    and technology to construct meanings for numbers
    (unless otherwise noted, all indicators for grade
    4 pertain to these sets of numbers as well).
  • Whole numbers through millions
  • Commonly used fractions (denominators of 2, 3,
    4,5, 6, 8, 10, 12, 16)
  • 2. Demonstrate a sense of the relative magnitude
    of numbers.
  • 3. Understand the various uses of numbers
  • 4. Use concrete and pictorial models to relate
    whole numbers, commonly used fractions, and
    decimals to each other, and to represent
    equivalent to forms of the same number
  • 5. Compare and order whole numbers.
  • 6. Compare and order numbers.
  • 7. Explore settings that give rise to negative
    numbers.

35
An Example Does this sequence promote deep and
lasting understanding
Shade 1/3 of the figure. What is 1/3 of 27?
36
  • Proper fractions (denominators of 2, 3, 4, 8, 10)
  • Students progress through four levels of
    partitioning sharing algorithmic halving
    evenness oddness and composition. (Pothier and
    Sawada, 1990, cited in Bezuk and Bieck, 1993,
    pp.124 125)
  • Fair share means the same number of pieces or
    parts regardless of their size. Partitions are
    drawn in a shape for the correct number of parts,
    disregarding the size of the parts (e.g., Cutting
    a circle with four vertical lines). (Payne, 1975)

37
Shared with permission of the Vermont Mathematics
Partnership
38
Questions about GLEs and local curriculum
  • Do the GLEs promote and support quality
    instruction and assessment in mathematics and
    science?
  • Have aspects of science and mathematics not
    easily assessed in large scale, but important,
    been included for local curriculum and
    assessment?
  • Is local curriculum and assessment aligned with
    state GLEs?
  • Are the GLEs and local curriculum prioritized?
  • Other?

39
Implications for MSPs
  • The quality of grade level assessments will
    impact your work and mathematics and science
    instruction and learning. Learn about the issues
    facing your state, and get involved in the
    development of the grade level assessments in
    your state.
  • The quality of grade level expectations will
    impact your work and the quality of mathematics
    and science. All that is valued in mathematics
    and science may or may not be articulated in
    state standards and grade level expectations.
    Find the gaps and fill the, but do not support
    mile wide and inch deep curriculum or
    assessment. Help Prioritize!
  • Large scale assessment CANNOT provide ALL the
    information that is needed to improve
    mathematics/science instruction and learning.
    Build a coherent and balanced assessment system
    to support MSP schools.

40
Large Scale Assessments are Not valuable for

Lorrie Shepard, Assessment in Support of Learning
  • Providing detailed understanding of individual
    student learning on an ongoing basis!
  • Capturing synthesis of knowledge or some concepts
    that are not easily assessed in large-scale
    assessment.

41
Local Assessment Webb, DoK Level 4 Curriculum
Embedded Assessment
42
How balanced is the assessment system in MSP
schools?

43
Characteristics of a Coherent and Balanced
Assessment System
  • Comprehensive (Adapted from Knowing What Student
    Know(NRC, 2001)
  • Coherent (Adapted from Knowing What Student
    Know(NRC, 2001)
  • Continuous (Adapted from Knowing What Student
    Know(NRC, 2001)
  • Integrated (Distilled from other reports listed
    on last page)
  • Includes quality assessments. (Distilled from
    other reports listed on last page)

44
What do I know? What do I need to find out? What
actions should I take?
  • Assessment design issues facing my state
  • The design of grade level assessments
  • The nature of school and student level
    information derived from large scale assessment
  • The status of the grade level expectation
    development and implementation
  • The degree to which educators have the range of
    information needed to make program adjustments
    and to make instructional decisions on time

45
References
Bezuk, N. S., and Bieck, M. (1993). Current
Research on Rational Numbers and Common
Fractions Summary and Implications for Teachers.
In D.T. Owens (Ed.), Research Ideas for the
Classroom Middle Grades Mathematics (pp.
118-136). New York Macmillan. Lager, C.,
Petit, M., (2003) Conserving the Mathematical
Construct, TSNE Test Specifications v. 12,,
National Research Council (2001a), Adding it Up
How Children Learn Mathematics. Mathematics
Learning Study Committee, Jeremy Kilpatrick, Jane
Swan, and Bradford Findell (Eds.)., Washington
D.C., National Academy Press. National Research
Council (2003), Assessment in Support of Student
Learning Bridging the Gap Between Large-scale
and Classroom Assessment. Mathematical Science
Education Board, Board on Testing and
Measurement, and Committee on Science Education
Washington D.C., National Academy Press.
National Research Council (2001b), How People
Learn Brain, Mind, Experience, and School.
Committee in the Development of the Science of
Learning. John Bransford, Ann Brown, and Rodney
Cocking (Eds.) Washington D.C., National Academy
Press. National Research Council (2000), Knowing
What Students Know The Science and Design of
Educational Assessment. Committee on the
Foundations of Assessment. James Pelligrino,
Naomi Chudowsky, and Robert Glaser (Eds.)
Washington D.C., National Academy Press. National
Research Council (2000), Learning about
Assessment, Learning Through Assessment,.
Mathematical Sciences Education Board. Mark
Driscol and Deborah Bryant (Eds.) Washington
D.C., National Academy Press. National Research
Council (2000), Classroom assessment and the
national science education standards, . J. Myron
Adkins, Paul Black, and Janet Coffey (Eds.)
Washington D.C., National Academy Press. Payne,
J. N.. (1975) Review of research on fractions. In
R. Lesh and Bradbard (Eds.) Number and
measurement Papers from a research workshop.
(Page 145 187), Columbus, Ohio. Petit, M.,
(2003) Aligning to What?, RILS Annual Meeting.
www.nciea.org Popham, J. In press (2003)
Crafting Curricula Aims for Instructionally
Supportive Assessment Webb, N., (2002) Resnick,
L. B., Resnick, D. P. (1992). Assessing the
thinking curriculum New tools for educational
reform. In B. R. Gifford M. C. O'Conner (Eds.),
Changing assessments Alternative views of
aptitude, achievement and instruction. Boston
Kluwer Academic
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