Despite specific suggestions from public feedback, direction from exemplary standards, and national guidance from the NCTM Focal Points, systemic flaws remain in OSPI/Dana Center’s final mathematics standards revision. After multiple revisions, missed deadlines, and major remaining problems, one can only conclude that the Dana Center does not have the capability to create a rigorous, balanced, and focused standards document. It is time to turn the process over to other hands.
1) The document does not appear to be reaching closure. 83% of the K-8 document has been modified through additions, deletions, and edits, compared to the last draft. This significant revision still does not address the failings of the previous versions, and many of the changes actually result in a poorer end result. With so many changes, it’s impossible to tell if the final standards meet the rigor, content and clarity expectations of HB 1906 and Strategic Teaching’s recommendations without a detailed review.
2) The High School Standards are superficial and lacking in clarity and focus. There is far too much material to be covered in one year, making it impossible to teach in sufficient depth.
Examples:
2.4.A Use the attributes of geometric figures to solve spatial problems.
This standard was identified in the previous draft as ambiguous and remains unchanged. If 100 teachers read this item would they all choose to teach their students the same list of “attributes” and the same list of “geometric” figures and work through the same list of “spatial problems”?
A2.1.C Use algebra and the properties of number systems to develop valid mathematical arguments, make and prove conjectures, and find counterexamples to refute false statements. (ASN.1.F)
As an overarching idea, this could be reasonable, but if all the high school teachers in a district were looking at this standard, would they teach students the same thing? What “conjectures" should they prove? Of the countless conjectures one could make, how can teachers know what conjectures to teach? How would this be assessed?
3) The standards do not discourage the use of calculators in grades K- 8. The original Strategic Teaching Review and Recommendation stated, “The use and misuse of technology mandates plain direction in the standards.” The Dana Center has failed in providing this explicit direction, instead choosing to skirt the issue:
“The choice of what tools to use and how to teach are appropriately left to the judgment of professional teachers. Calculators, in particular, play an important role as students move from elementary school to middle school to high school, but they may be appropriate at any level when their use supports mathematics learning.”
Washington’s students are suffering from a profound lack of computational fluency, due to insufficient practice with basic facts. Use of calculators in the elementary grades can severely undermine this fundamental building block for future mathematical success.
4) The math standards are discriminatory to students with learning disabilities. These standards discriminate against students with learning disabilities (LD), special needs, autism, and ELL learners. For example, by requiring all of our students to provide verbal and written descriptions of mathematics processes, students with problems with language expression are prevented from enjoying success with mathematics.
Example:
4.2.A. Represent decimals through hundredths using numbers, words, pictures, and physical objects, and translate among representations.
5) The Use of Standard Algorithms Are Still Inconsistent
Strategic Teaching’s Feb 5th review was very specific in their recommendation: “…students need to know and practice to fluency the commonly used, standard algorithm…” throughout the revision process, the Dana Center has attempted to sidestep the issue, rather than addressing the concern.
The presentation and specificity of the multiplication and long division algorithm are stated in grades 4 and 5, however standard algorithms for addition and subtraction, which are integral to the multiplication and division procedures, are not required. Reference to standard algorithms for multiplication and division of fractions has disappeared since the last revision.
6) Pedagogy is still imbedded in the standards and some key content has been moved from the standards into the Explanatory Comments section. Performance expectations should not require that students can explain strategies.
Examples:
1.2.F Explain and use strategies for remembering basic addition facts and related subtraction facts for sums equal to at least 10.
“Strategies for remembering” is a classroom-level concern, not a standard.
3.1.A Represent multiplication as joining equal groups of objects using words, numbers, pictures, physical objects, and equations, and translate among representations.
This standard as defined would require that students use and translate between ALL of the representations words, numbers, pictures, objects, and equations. However, the explanatory comment is required to clarify the expectation:
Students are expected to be familiar with all representations and should be able to use at least two different representations.