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Experience of National Tests in Mathematics in England: 19902004

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Standards in basic skills not high enough (SIMS/TIMSS/PISA), because: ... each child took it in turn to throw 2 dice and add and subtract the scores. ... – PowerPoint PPT presentation

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Title: Experience of National Tests in Mathematics in England: 19902004


1
Experience of National Tests in Mathematics in
England 1990-2004
  • Margaret Brown
  • Kings College, University of London

2
External assessment before 1988
  • Local selection tests at age 11 for entry to
    grammar schools (mainly stopped in 1970s with
    change to comprehensive schools)
  • Leaving examinations at 16 (O-level/GCSE) and 18
    (A-level/GCE) run by competing agencies (gradual
    evolution to deal with wider range of attainment,
    and increasing government control)

3
1980s Problems
  • Standards in basic skills not high enough
    (SIMS/TIMSS/PISA), because
  • No control over primary school (5-11) curriculum
  • No incentives for schools to raise standards for
    5-14 age group

4
1988 Government solution
  • A National Curriculum for ages 5-16
  • National Assessment at ages 7, 11, and 14
  • Publication of school results in league tables,
    and greater choice of school for parents

5
1988 Educationist proposals
  • Assessment structure for ages 5-14 as progression
    of increasing levels 1-10, criterion-referenced
    but related to initial norms
  • Level 2 median 7 year-old
  • Level 3 median 9 year-old
  • Level 4 median 11 year-old
  • Level 5 median 13 year-old

6
Levels against age
Level
Age
7
1988 Educationist proposals
  • 2) Emphasis on formative Teacher Assessment using
    detailed level criteria throughout 5-14
    age-range, reporting as profile of attainment or
    as single level for each subject at ages 7,11 and
    14.
  • 3) National Standard Assessment Tasks (SATs) (not
    tests) to sample attainment and moderate teacher
    judgements (at age 7 within theme-based work,
    at 11 both theme-based and subject-based)

8
What happened Assessment Structure(1)
  • The assessment structure is still based on
    progressive levels, as defined in 1988.
  • Levels are now sometimes divided into sub-levels
    to provide more differentiated results (1 level
    2 years progress).
  • Entry to SATs is sometimes differentiated
    according to level.

9
Example
  • At age 14 mathematics assessment is
    differentiated.
  • There are four tiers levels 3-5, 4-6, 5-7 or
    6-8). Students predicted level 6 do the
    assessments for the levels 5-7 tier.
  • Students at 14 can also be assessed by their
    teachers at levels 1 or 2, or level 8.

10
What happened Assessment Structure(2)
  • In teacher assessment, there has been a move away
    from detailed criterion-referencing to broader
    level descriptions.
  • In national tests there has been a move away from
    criteria-based assessment schemes to
    pragmatically determined level threshold scores.

11
Examples
  • 1989/Level 5 statement
  • Use index notation to express powers of whole
    numbers ( 2x2x2x2x225 )
  • 2000/Part of a Level 8 level description
  • Solve problems involving calculating with
    powers, root and numbers expressed in standard
    form (2.3x105)
  • no earlier descriptions about powers

12
What happenedTeacher Assessment(1)
  • 1990-92
  • Teachers of age 5-7 assessed against detailed
    criteria.
  • They updated records regularly, based on evidence
    or intuition.
  • They found it very complex and the criteria were
    simplified.

13
What happenedTeacher Assessment(2)
  • 1992-2002
  • Teachers of age 8-14 also started doing teacher
    assessment mainly using their own classroom test
    results.
  • All teachers gradually stopped as it was clear
    that it was no longer important in comparison
    with national test results, and teacher unions
    were against the workload.

14
What happened Teacher Assessment(3)
  • 2002
  • Teacher assessment (Assessment for learning)
    has again become important.
  • Teachers are expected to also make children aware
    of their learning using self- and peer-assessment
    of lesson objectives.
  • They also track childrens progress through the
    levels, mainly using tests.

15
What happened SATs (1)
  • 1990-94
  • Classroom tasks trialled (ages 7 and 14) and
    implemented (age 7).
  • Workload and politics forced tasks to become
    narrower and more test-like at age 7. Tests now
    trialled at age 14.
  • Teacher boycott in 1993/4 (though many age 7
    teachers still did them)

16
Examples of Tasks
  • In the first group of mathematics tasks for
    7-year-olds
  • a) a group of children sat round a table each
    child took it in turn to throw 2 dice and add and
    subtract the scores.
  • b) children were asked to design and make a game
    which used dice and a counting track.

17
Examples of Tasks
  • In the pilot mathematics tasks for 14-year-olds
  • Groups to arrange octagons into closed loops and
    describe the possible loops. Individuals to
    investigate the numbers of sides in the shapes
    inside and outside the loops, and answer octagon
    test questions.

18
What happened SATs (2)
  • 1995 2004
  • National tests in maths, English and science at
    ages 11 and 14
  • Mixture of tests and tasks in English and maths
    at age 7 (tests for maths)
  • Yearly league tables published for schools on
    results of tests at 11 and 14, (and also 16 and
    18), and later value-added

19
A shop sells batteries in packs of four and packs
of two
4 batteries
2 batteries
  • Simon and Nick want two batteries each.
  • They buy a pack of four and share the cost
    equally.
  • How much does each pay?
  • Mary buys 2 packs of two batteries.
  • Hamid buys 1 pack of four.
  • How much more does Mary pay than Hamid?

1.48
85p
Show your working. You may get a mark
Show your working. You may get a mark
20
Look at these number cards
  • 600 60 6
  • 400 40 4
  • 300 30 3
  • 100 10 1
  • Choose two of the cards that add together to give
    a total of 70. Now choose two different cards
    that add together to give a total of 70.
  • (b) Which three cards add together to give a
    total of 70?
  • (c) The difference between the numbers on two
    cards is 70. Which are the two cards?
  • (d) Which two of the cards make this calculation
    correct?
  • 3 x 70

21
Draw lines to join any pairs of algebraic
expressions that will always have the same value
when abc
ab
3c-2b
3c
2a
2cb
a2
ac
22
Here are three number cards.The numbers are
hidden.
?
?
?
The mode of the three numbers is 5 The mean of
the three numbers is 8 What are the three
numbers? Show your working
23
The table shows the average weekly earnings for
men and women in 1956 and 1998.
  • For 1956, calculate the average weekly earnings
    for women as a percentage of the average weekly
    earnings for men. Show
    your working and give your answer to 1 decimal
    place.
  • (b) For 1998, show that the average weekly
    earnings for women were a greater proportion of
    the average weekly earnings for men than they
    were in 1956.

24
What happened SATs (3)
  • 1995 2004
  • Schools were under great pressure to achieve
    higher results
  • Results slowly rose, but do students really know
    more? (10 dip the following year)
  • Teaching to the test has killed enthusiasm in
    teachers and children (TIMSS drops of 10 in
    enjoyment at 10 and 14)
  • Emphasis on teaching not learning

25
(No Transcript)
26
What happened SATs (4)
  • 2004
  • Teacher assessment only, for age 7, is trialled
    in 2004 and implemented in 2005
  • Most teachers in age 7 trials use SATs to make
    judgements
  • Post-14, new proposals for reducing amount of
    external testing

27
Issues about national assessment
  • Purpose is all-important
  • Politicians and public opinion cant be ignored
  • A balance is needed between validity/reliability
    and manageability
  • Consequential validity is important (washback
    effects on curriculum, teaching and the school
    system)
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