In ECS 210 we have been examining curriculums and curriculum theories in many forms, from many theorists. This week we were asked to look at curriculums in the subject area we will likely teach. Since my major is Mathematics, I chose to look specifically at Mathematics 9 from the Saskatchewan curriculum.

In this curriculum, almost all of the outcomes have an indicator about relating back to self and community. In this sense idealogical literacy is present in the curriculum, because students are asked to make connections between the Math and themselves. Additionally, under the Aims and Goals section of the grade 9 Math curriculum, *Math as a Human Endeavour* is listed as one of the goals. This goal very much so follows along with an ideological frame because it encourages students to use mathematics as a way of challenging and analyzing their experiences beyond the classroom and beyond basic fundamentals. However, the majority of math curriculums still follow an autonomous frame. Knowledge acquired through mathematics can be described as arbitrary rules and facts that students are expected to memorize rather than discover on their own. One thing I would like to point out however, is that although the Math curriculum can be viewed this way, a teacher can still adjust their classroom and the way they teach so that it is more idealogical than autonomous. For instance, in my EMTH 300 class we have been learning about teaching mathematics through problem solving and inquiry. When math is taught with this method students develop formulas and proofs on their own and also develop a deeper understanding.

This is why I believe that teaching techniques and methods go hand in hand with curriculum. A teacher can choose to interpret a curriculum as autonomous or idealogical depending how they want to deliver that curriculum to their students. Just because the literacy of the curriculum might seem to favour a certain frame does not mean that it can only be interpreted one way. As I am learning more about curriculum I have developed a deeper understanding of how I can interpret it to match my own philosophy.