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Visualizing Basic Algebra

Started by osteele · 6 months ago

Last weekend, I shared some interesting properties of numbers with my kids.

The great thing about explaining something to a non-expert is that you have to actually understand the topic. (This is why making teaching universities and research universities the same actually makes sense. ... Continue reading »

9 comments

  • pictures of algebra
    I wish Oliver Steele had been my algebra teacher. He has wonderful illustrations that he calls grounded proofs . For example, multiplication is commutative: Oliver's lovely illustrations make these abstract mathematical concepts concrete and simple. I...
  • Grounded Proofs
    Grounded Proofs

    I think this is great. I'll show this to my son and see what he thinks of it :-)
  • [...] Grounded Proofs
    Filed under: Interesting Stuff — hutch @ 8:43 am


    Grounded Proofs I think this is great. I’ll show this to my son and see what he think [...]
  • [...] Leonardo sent me this link where Oliver Steele shows some abasic algebra demonstrations in a graphical way. Really nice. [...]
  • [...] Anyway, came across this to visualize math! [...]
  • [...] Cognitive shortcuts like subitizing are employed in the fabulous graphics made by Oliver Steele for his children. A series of block calculations serve to illustrate basic laws of algebra. These visual explanations are kin to physical bricks that see use in elementary schools and as such readily understandable. At the same time, the two-dimensional graphic design can visualize transitions far better (to my judgement at least). [...]
  • [...] My daughters aren’t old enough to experience the joys of algebra yet, but when they are I plan to revisit Oliver Steele’s blog for some inspired thinking on how to explain algebra visually. Steele’s post Visualizing Basic Algebra begins with line drawings representing the associative property for addition: [...]
  • [...] Oliver Steele hat in seinem Blog einen wunderschönen Beitrag, der Grundlegende Konzepte der Algebra (Kommutivität, Distributivität, Assoziativität) und binomische Formeln sehr bildhaft beschreibt. Wenn nur jeder Mathe-Lehrer das so schön könnte wie er - ich glaube, dass Mathematik viel von ihrem Schrecken verlieren würde. [...]
  • Superb ! Well done.
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