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Recommended
Reading
by Richard Phelps
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The following is the text of a speech given by CRCSD Superintendent Lew Finch
to the Rotary Club. I am disturbed by the misinformation in this speech, and my
comments accompany the text in red. Dr. Finch's comments are in black.
Kendall Myers
DOWNTOWN ROTARY
DECEMBER 2, 2002
Iowa's population is concentrated
- 25% of the state's population resides in 4 counties, Dallas, Johnson, Linn
and Polk
- In 1950, there were 4,652 school districts in Iowa – today there are 371
- 27% of the Iowa students are enrolled in eight of these school districts
- 70% of the minority students are enrolled in these eight school
districts
Minority status is only weakly related to
achievement. The major predictor of achievement is socioeconomic status, NOT
race or ethnicity. While there is an association between race and
socioeconomic status, the emphasis should be on SES. Cedar Rapids does NOT
have a disproportionate number of low SES students. In fact, compared to the
rest of the state, and the rest of the Urban Network, Cedar Rapids has a LOWER
proportion of low SES students. Here is a comparison of percent of low SES
students Cedar Rapids to the other seven districts in the Urban Network:

The percent of students receiving free and reduced
lunch has been quite stable over the past 10 years.
How does Cedar Rapids compare to these school
districts on standardized test scores? Unfortunately, we don't have that
information. This is one of the strengths of the NCLB Act; all districts will
have to report scores in a way that makes it easy to make comparisons. And
these comparisons are entirely valid, IF we also have data about variables
such as SES, number of students taking the test, etc. Reporting these
variables will also be required by NCLB.
- From 1985 to 2002, the number of English Language Learner students in Iowa
increased more than 300%.
- In the CR metro area, we now serve students from 22 countries, 5
continents, with 21 languages.
Let's be clear about the actual numbers here. For
example: Out of 1361 fourth graders in the district, we have a whopping total
of 14 English Language Learners, just over 1% of the total. This translates to
approximately 1 fourth grade ELL student per every 1.5 schools. While they
undoubtedly require additional services, this is not what I would call a huge
burden. Out of 1319 fourth graders taking the ITBS, 5 were ELL. This is a red
herring.
Sandia National Laboratories Research Report (early 1990s)
America's high school graduation rate, when considering the student's
who fulfill the requirements though GED, night school, etc. is about 85%, and is
among the best in the world.
1. The public schools can hardly take credit for
students that go to night school or take the GED.
2.The reality: only 74 percent of students of the
typical age of high school graduation in the United States finished high
school in 2000, while 97 percent did in Hungary and 94 percent did in Japan.
Finland, France, Germany, Italy, Poland, the Slovak Republic, and Sweden all
graduated higher proportions of their high-school-age students than did the
United States.
The much-publicized decline in SAT scores misrepresents the true
story. The decline arises from the fact that more students in the bottom half of
the class are taking the SAT today than in years past.
And Dr. Finch misrepresents the true story, which is
the SAT has been "dumbed down" so that the true decline in achievement has
been obfuscated.
http://edreform.com/news/sat_scramble.htm
Nearly 60% of today's youth attempt post-secondary studies, and
eventually, one in four will obtain at least a bachelor's degree. These
rates are highest in the world.
Current estimates are that about 33.2% will obtain a
bachelor ’s
degree. This is NOT the highest in the world, as it is surpassed by Finland,
the Netherlands, New Zealand, Norway, and the United Kingdom. Furthermore,
only about half of those that will enter college eventually finish, which begs
the questions of student preparedness and instructional efficiency.
Real increases in K12 "regular education" expenditures have been modest;
most of the increased cost of public school education over the past 20 years has
been in special education.
Absolutely! And most of the cost of special education
is for reading remediation, which would be almost entirely unnecessary if
proper reading instruction was implemented: explicit,
systematic instruction in
phonemic awareness and phonics beginning in kindergarten,
as advised by the National
Reading Panel.
Most children receiving special education services are of normal intelligence;
they are unable to read well because they have not received appropriate
instruction.
Very few companies point to inadequate academic preparation of new employees
but rather cite the absence of such social skills as punctuality and personal
appearance.
This is NOT what surveys have shown. Employers
and professors are actually much more concerned with lack of basic academic
skills than with social skills. For example,
http://www.publicagenda.org/specials/rc2001/reality6d.htm
Iowa Public Schools
There is indisputable evidence that Iowa's public schools remain among
the very best in the nation.
Is Dr. Finch taking credit for Iowa schools? Cedar
Rapids did not fare well in comparison to the rest of the state on the ITBS.
- We are serving a greater proportion of the student population that
at any time in the history of the state.
What exactly does this
mean? We weren’t serving them before? Why can fewer kids read, and compute
well, then? This doesn’t make sense.
- High school completion rates
, and the percent of high school graduates
enrolled in post-secondary education rank among the best in the world.
This says nothing about
their ability to read, write, and do math, or their knowledge of history or
science. In fact, college professors are among the most concerned about
college students’ lack of preparedness for higher education. Again, see
Reality Check at
http://www.publicagenda.org/specials/rc2001/reality6d.htm
- Performance of Iowa students on national standardized tests is
among the highest in the nation.
And dropping.
In fact, it can justly be claimed that public schools throughout the U.S. and
Iowa are as good or better than at any time in the history of the
country.
Based on what objective criteria?
While this may be good news that goes relatively unreported, take
heed:
- due mostly to our own rising expectations,
What evidence is there that
our expectations have risen? Haven’t we always expected our kids to learn to
read and do math?
What is different now?
- the increasing diversity of the population we serve, and
- the ever increasing demands of our complex society,
even our best schools are simply not good enough.
Enter the Federal Government
Never mind that the U.S. Constitution fails to mention education, or
-that less than 5% of the funding for public K-12 education is
provided by the Federal government, or
-that the Federal government is notorious for imposing mandates with
little or no accompanying funding.
"I'm here from Washington, DC and to help you!" carries an ominous ring.
NCLB Act
The "No Child Left Behind" Act is a political term assigned to the
most recent reauthorization of the Elementary and Secondary Education Act.
It arrives as a beautiful package, wrapped in the compelling concept
of leaving no child behind, a concept that every public school district in
America can readily support.
However, once the package is opened, we find the NCLB Act to be the most
onerous, prescriptive Federal intrusion into America's classrooms in the
history of public education.
Necessary because schools have historically been
wholly unresponsive to the desires of parents and the community.
Most disconcerting are the limited definition of learning and the
punitive nature of the Act.
We can ill-afford high school graduates that are simply drones,
capable only of regurgitating what has been forced into them for 13 years.
Since when does educating children
to higher standards turn them into drones?
Rather, we need graduates who are well grounded in the basic skills,
but who are able to apply and transfer knowledge to meet the challenges
of an ever-changing world, who have good decision-making skills, who are
problem solvers, and, yes, who appreciate the beauty of the arts.
Of course we do. But what makes Dr. Finch believe we
are doing that now? In order to problem solve and make decisions, students
need a broad foundation of content knowledge, sadly lacking in today's public
school system. This hostility to content is one of the fundamental problems in
public education. Without the building blocks students can’t make informed
decisions, solve problems or apply and transfer knowledge.
And if we fall short in these areas, but could assure that every graduate
leaves our schools instilled with a burning desire to learn, and a
commitment to lifelong learning, we will have been successful.
No, we are not successful if a graduate wants to
learn but is unable because the school failed to teach him to read. And
just how do we measure this? How will we know if we are successful? Wouldn't
it be better to give them a solid knowledge base to build upon?
In short, folks, we must embrace the concept of "No Child Left Behind"
by retaining the high expectations for student learning for which we Iowans are
justly proud.
High expectations for learning? Let's take a look at
the Cedar Rapids standards (using math as an example) for third grade and
compare them to California's (far superior) standards. (See table at the end
of the document) Notice the CRCSD standards emphasis on the ambiguous terms
"strategies" "explore" and "describe". (In fact, the very first "strategy"
they suggest children use to solve a math problem is to "guess". No wonder the
kids aren’t able to compute!) Compare them to California’s very explicit and
measurable standards, which expect the children to solve problems, learn facts
to automaticity, and develop mastery.
Under which standards would you prefer your child be taught?
Student Achievement Goals
The CRCSD has two major student achievement goals:
1. For every student to demonstrate a minimum of one-year of growth
every year (growth is our value added)
2. To close the achievement gap, i.e., close the gap between the
current level of achievement, and where the student's achievement should be.
These two goals are representative of the goals of most public school
districts.
At one time, we were willing to accept the fact that a certain percent
of our students would simply not achieve at a level we would define as
proficient. Even though that percentage is relatively low - about 20% in most
school districts, we are no longer willing to accept anything less than
proficient achievement for all students.
(NO! Dr Finch implies here
that 80% of kids are proficient. In fact, in Iowa, only about
35%
of 4th graders
are proficient at reading. This is not something to be proud of.)
http://www.nces.ed.gov/nationsreportcard/reading/results2002/stateachieve-g4-compare.asp
Given:
- the increasing diversity of our student population,
- the realization that the level of achievement necessary to be
proficient continues to rise, (Not true) and
- the fact that we turn no student away,
leaves us with a most daunting challenge.
Then how do we meet the challenge?
Unlike a good deal of the political rhetoric that we've heard over the
last couple of months, Superintendents and board members are unable to promise
the excellence in education that we all desire, and simultaneously
reduce your taxes. The two are simply incompatible. Financial
resources are required.
Yes, schools are expensive to operate. But high
quality instruction is no
more costly than the ineffective
teaching methods and content-lite curricula
now in use. Increasing funding will have zero impact, unless the schools
change WHAT they teach and HOW they teach it. In fact, true excellence
in education, in the form of quality reading instruction, would save enormous
amounts of special education dollars.
At times, we must have the courage to speak out on such issues, even
when the message may be less than popular.
Although in good conscience Superintendents and board members cannot
promise to lower taxes, we can assure you that we will be very judicious
in the use of the resources available to us, and that we should be held
accountable for how the resources are used.
In addition to funding, a commitment on the part of boards of education
and school district staff to continual improvement is a must, and that
means change. We, and the entire community, may very well have to
challenge some long held beliefs.
Reading
Generally regarded as the single most important skill to be learned by
students.
But what often is not as well acknowledged is that reading:
- is one of the most complex of skills to be learned, and
- children will learn to read at differing rates and with a variety of
instructional modes
The question about how best to teach reading has
already been answered, but the educational establishment is refusing to
listen. Multiple research bodies, including the National Institute for Child
Health and Development (NICHD), a branch of the National Institutes of Health,
have concluded that systematic, explicit instruction in phonemic awareness and phonics, beginning in kindergarten, will most effectively teach most
students to read. This is disregarded by educators because it is contrary to
their constructivist (discovery learning) philosophy.
Beware of those who would declare that all children should be reading at
grade level by the 3rd grade, or even the 4th grade.
While well intentioned, such declarations ignore the complexity
of learning the skill, and the variations in the developmental readiness
among children.
(This is absolutely
contradictory to the scientific evidence on reading!)
How many of you parents with more than one child noticed a difference
in the ages at which each child learned to walk, to speak, and
yes, was toilet trained?
There is some variation, but
within a very narrow window. The research is clear:
if a child has not learned to
read proficiently by third grade, it is very unlikely that he ever will.
The great majority
(but not all) of these kids would be reading at grade level if they had
received proper reading instruction.
Impact of Poverty
The percent of students who qualify for free or reduced price lunch ranges
from 4% to 82% among the CR metro area schools, and folks, poverty has a
profound influence on the readiness skills with which children come to
school.
However, poverty must not be used by our schools as an excuse for low
performance, but it must be recognized and properly addressed.
It is important to recognize
poverty, but it is something over which the schools have no control.
Instead of the constant blaming of lack of achievement on poverty, the schools
must shift to concentrating on that which they can control, namely, teaching
methods that have been shown to work, curricular choices, and concentrating on
academic subject matter.
Challenge Can be Met
This challenge to improve America’s schools can be met, and when this
happens, it will be in Iowa and particularly the greater CR area.
Here's what we have going for us:
Cooperation and mutual support are common
- Metro school district cooperation
- Community/business partnerships
Community that values education
- CR Area Chamber
- Learning Alliance
Community/parental support
History of success
Diverse community
High expectations
Continue to attract quality staff
Location
Sense of moral purpose
Other than parenting or the ministry, serving in the public schools of
America is the greatest calling one can accept.
Dedicated public school teachers, principals and support staff literally
perform miracles every day in our schools as they work with our most valued
and precious of resources, our children.
We are fortunate to have excellent, dedicated teachers. Let's allow them to
do their job to their fullest potential by giving them appropriate curricula
and high content standards.
Math standards CRCSD vs. California
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CEDAR RAPIDS
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CALIFORNIA |
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1. apply a variety of strategies to solve problems within and outside
of mathematics.
- guess/check
- make a list
- look for a pattern
- make a table
- build a model
- use logical reasoning
- act it out
- work it backwards
- make a simpler problem
- make a picture
- write a number sentence
2. formulate / write problems from everyday and mathematical
situations.
Numeration
1. read and write numbers and their place value to 9999.
2. use benchmarks for numbers to 1000.
3. compare and order numbers to 1000.
4. generate, model and use multiple representations of numbers to 1000.
5. represent, read and count money; solve money problems including
making change.
Fractions / Decimals
1. use fraction words and symbols to describe equal parts of the
whole-halves, thirds, fourths through tenths.
2. represent halves, thirds, fourths through tenths using area models
and measurement models.
Operations & Computation / Computational Estimation
1. apply mental math and estimation strategies to solve problems
including
- front-end estimation
- rounding
- adjusting
2. model, estimate, and calculate addition of 2-digit and / or
3-digit whole numbers.
3. model, estimate, and calculate subtraction of 2-digit and / or
3-digit whole numbers.
4. explain the concept of multiplication using both an area model
(array) and repeated addition.
5. apply strategies for multiplication facts involving 0, 1, 2, 5, 9, &
10.
6. develop, apply and explain strategies for solving problems involving
multiplication.
7. explore division concepts through problems involving fair shares
(partitioning) and measurement (repeated subtraction).
8. relate division to multiplication informally.
Probability / Statistics
1. describe real world events as "certain, impossible, or maybe".
2. predict outcomes of simple experiments and tell whether the outcomes
are equally likely.
3. collect, organize, and interpret real data using bar graphs and line
plots.
4. describe key features of the shape of the data.
Measurement
1. estimate, measure and record time using 1 and 5-minute intervals.
2. estimate, measure and record lengths using non-standard units.
3. estimate, measure and record area of regular and irregular shapes
using non-standard units.
4. construct and use a ruler with a non-standard/standard unit of
measure.
5. estimate, measure, and record lengths using standard units - inches,
feet, centimeters, meters.
6. order/compare different sizes and shapes of containers by
volume/capacity.
7. read and record temperature in Celsius and Fahrenheit degrees.
Geometry
1. identify and count the faces, edges, and vertices of 3-D shapes.
2. draw, construct and describe characteristics of basic polygons and
the relationships among them.
3. compare and contrast the attributes of 2-D figures and 3-D shapes.
4. explore the nets of 3-D shapes with concrete materials.
5. recognize geometric figures from different views.
Patterns / Relationships
1. identify patterns in real world situations.
2. recognize and create geometric patterns.
3. analyze, extend and describe a growing pattern concretely and
numerically.
4. describe spacially and numerically patterns found on the 100s chart. |
By the end of grade
three, students deepen their understanding of place value and their
understanding of and skill with addition, subtraction, multiplication, and
division of whole numbers. Students estimate, measure, and describe objects
in space. They use patterns to help solve problems. They represent number
relationships and conduct simple probability experiments.
Number Sense
1.0 Students understand the place value of whole numbers:
1.1 Count, read, and write whole numbers to 10,000.
1.2 Compare and order whole numbers to 10,000.
1.3 Identify the place value for each digit in numbers to 10,000.
1.4 Round off numbers to 10,000 to the nearest ten, hundred, and thousand.
1.5 Use expanded notation to represent numbers (e.g., 3,206 = 3,000 + 200 +
6).
2.0 Students calculate and solve problems involving addition,
subtraction, multiplication, and division:
2.1 Find the sum or difference of two whole numbers between 0 and 10,000.
2.2 Memorize to automaticity the multiplication table for numbers between 1
and 10.
2.3 Use the inverse relationship of multiplication and division to compute
and check results.
2.4 Solve simple problems involving multiplication of multidigit numbers by
one-digit numbers (3,671 x 3 = __).
2.5 Solve division problems in which a multidigit number is evenly divided
by a one-digit number (135 ÷ 5 = __).
2.6 Understand the special properties of 0 and 1 in multiplication and
division.
2.7 Determine the unit cost when given the total cost and number of units.
2.8 Solve problems that require two or more of the skills mentioned above.
3.0 Students understand the relationship between whole numbers, simple
fractions, and decimals:
3.1 Compare fractions represented by drawings or concrete materials to
show equivalency and to add and subtract simple fractions in context (e.g.,
1/2 of a pizza is the same amount as 2/4 of another pizza that is the same
size; show that 3/8 is larger than 1/4).
3.2 Add and subtract simple fractions (e.g., determine that 1/8 + 3/8 is the
same as 1/2).
3.3 Solve problems involving addition, subtraction, multiplication, and
division of money amounts in decimal notation and multiply and divide money
amounts in decimal notation by using whole-number multipliers and divisors.
3.4 Know and understand that fractions and decimals are two different
representations of the same concept (e.g., 50 cents is 1/2 of a dollar, 75
cents is 3/4 of a dollar).
Algebra and Functions
1.0 Students select appropriate symbols, operations, and properties to
represent, describe, simplify, and solve simple number relationships:
1.1 Represent relationships of quantities in the form of mathematical
expressions, equations, or inequalities.
1.2 Solve problems involving numeric equations or inequalities.
1.3 Select appropriate operational and relational symbols to make an
expression true (e.g., if 4 __ 3 = 12, what operational symbol goes in the
blank?).
1.4 Express simple unit conversions in symbolic form (e.g., __ inches = __
feet x 12).
1.5 Recognize and use the commutative and associative properties of
multiplication (e.g., if 5 x 7 = 35, then what is 7 x 5? and if 5 x 7 x 3 =
105, then what is 7 x 3 x 5?).
2.0 Students represent simple functional relationships:
2.1 Solve simple problems involving a functional relationship between two
quantities (e.g., find the total cost of multiple items given the cost per
unit).
2.2 Extend and recognize a linear pattern by its rules (e.g., the number of
legs on a given number of horses may be calculated by counting by 4s or by
multiplying the number of horses by 4).
Measurement and Geometry
1.0 Students choose and use appropriate units and measurement tools to
quantify the properties of objects:
1.1 Choose the appropriate tools and units (metric and U.S.) and estimate
and measure the length, liquid volume, and weight/mass of given objects.
1.2 Estimate or determine the area and volume of solid figures by covering
them with squares or by counting the number of cubes that would fill them.
1.3 Find the perimeter of a polygon with integer sides.
1.4 Carry out simple unit conversions within a system of measurement (e.g.,
centimeters and meters, hours and minutes).
2.0 Students describe and compare the attributes of plane and solid
geometric figures and use their understanding to show relationships and
solve problems:
2.1 Identify, describe, and classify polygons (including pentagons,
hexagons, and octagons).
2.2 Identify attributes of triangles (e.g., two equal sides for the
isosceles triangle, three equal sides for the equilateral triangle, right
angle for the right triangle).
2.3 Identify attributes of quadrilaterals (e.g., parallel sides for the
parallelogram, right angles for the rectangle, equal sides and right angles
for the square).
2.4 Identify right angles in geometric figures or in appropriate objects and
determine whether other angles are greater or less than a right angle.
2.5 Identify, describe, and classify common three-dimensional geometric
objects (e.g., cube, rectangular solid, sphere, prism, pyramid, cone,
cylinder).
2.6 Identify common solid objects that are the components needed to make a
more complex solid object.
Statistics, Data Analysis,
and Probability
1.0 Students conduct simple probability experiments by determining the
number of possible outcomes and make simple predictions:
1.1 Identify whether common events are certain, likely, unlikely, or
improbable.
1.2 Record the possible outcomes for a simple event (e.g., tossing a coin)
and systematically keep track of the outcomes when the event is repeated
many times.
1.3 Summarize and display the results of probability experiments in a clear
and organized way (e.g., use a bar graph or a line plot).
1.4 Use the results of probability experiments to predict future events
(e.g., use a line plot to predict the temperature forecast for the next
day).
Mathematical Reasoning
1.0 Students make decisions about how to approach problems:
1.1 Analyze problems by identifying relationships, distinguishing relevant
from irrelevant information, sequencing and prioritizing information, and
observing patterns.
1.2 Determine when and how to break a problem into simpler parts.
2.0 Students use strategies, skills, and concepts in finding solutions:
2.1 Use estimation to verify the reasonableness of calculated results.
2.2 Apply strategies and results from simpler problems to more complex
problems.
2.3 Use a variety of methods, such as words, numbers, symbols, charts,
graphs, tables, diagrams, and models, to explain mathematical reasoning.
2.4 Express the solution clearly and logically by using the appropriate
mathematical notation and terms and clear language; support solutions with
evidence in both verbal and symbolic work.
2.5 Indicate the relative advantages of exact and approximate solutions to
problems and give answers to a specified degree of accuracy.
2.6 Make precise calculations and check the validity of the results from the
context of the problem.
3.0 Students move beyond a particular problem by generalizing to other
situations:
3.1 Evaluate the reasonableness of the solution in the context of the
original situation.
3.2 Note the method of deriving the solution and demonstrate a conceptual
understanding of the derivation by solving similar problems.
3.3 Develop generalizations of the results obtained and apply them in other
circumstances. |
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