I'm still in the "feeling it out" phase of starting our hs-ing journey. (DD is nearly 5 but we won't start any academics for a while yet--probably 6.5 or so--so don't worry about me trying to start things too early). I think like many moms I'm rather math phobic. I always got high marks (many times the top of my class) in school because I have a great memory and can regurgitate quite well, but to be honest I soon forget whatever math I've supposedly "learned" because it makes no sense to me. I still to this day can never remember what to do with fractions--do I find a common denominator or do I multiply the numerator of one with the denominator of the other or do I flip one and multiply, etc.. (I know, sad, sad.) I really want a holistic way of teaching math, one that does not involve simply regurgitating math facts (although I do want dd to learn those too) but I really want her to understand the "why" behind things--why you need a common denominator, why algebra matters, why we study geometry and how math is found in the natural world. My husband is an engineer and just "thinks" mathmatically, and I want that for her. I know from him that you can make equations to explain so many parts of life, but I don't know how this is done, and I want both of us (dd and myself) to understand. I've looked into Waldorf-style math (we're loosely Waldorf-inspired) but those are more imaginative than explanative, if that makes sense. I like the idea of engaging her imagination, and I do want to utilize that but I also want both of us to understand "real world" applications and also the "why" behind the math.
Getting to my point now ... Do any of you know of a particular curriculum or resource that not only emphasizes computational accuracy and fact memorization but also provides a good foundational grounding into the "why's" of math and real world applications (as in, how is this math seen in nature or used in the real world?)?
Getting to my point now ... Do any of you know of a particular curriculum or resource that not only emphasizes computational accuracy and fact memorization but also provides a good foundational grounding into the "why's" of math and real world applications (as in, how is this math seen in nature or used in the real world?)?















