Comments on: How To Measure Any Distance With The Pythagorean Theorem http://betterexplained.com/articles/measure-any-distance-with-the-pythagorean-theorem/ Learn Right, Not Rote. Wed, 16 May 2012 12:30:32 +0000 hourly 1 http://wordpress.org/?v= By: robert hahn http://betterexplained.com/articles/measure-any-distance-with-the-pythagorean-theorem/#comment-36303 robert hahn Sun, 08 Jan 2012 12:17:36 +0000 http://betterexplained.com/articles/measure-any-distance-with-the-pythagorean-theorem/#comment-36303 Fascinating presentation on the implications of the pythagorean theorem. Perhaps you can answer MY question? In the 6th century BCE, the time of Thales and Pythagoras, the case can be made that these thinkers were searching for a unity that underlies all things, and here, the geometrical figure that underlies all other geometrical figure. The pythagorean theorem might be seen to reveal the right triangle as the basic unity. I'm stuck, however, in constructing an argument that: All (Euclidean) space is reducible or expressible as rectilinear figures (and hence the unity that underlies is the triangle of which all rectilinear figures can be reduced to). Can you produce THAT argument? Fascinating presentation on the implications of the pythagorean theorem. Perhaps you can answer MY question? In the 6th century BCE, the time of Thales and Pythagoras, the case can be made that these thinkers were searching for a unity that underlies all things, and here, the geometrical figure that underlies all other geometrical figure. The pythagorean theorem might be seen to reveal the right triangle as the basic unity. I’m stuck, however, in constructing an argument that: All (Euclidean) space is reducible or expressible as rectilinear figures (and hence the unity that underlies is the triangle of which all rectilinear figures can be reduced to). Can you produce THAT argument?

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]]> By: Maruza http://betterexplained.com/articles/measure-any-distance-with-the-pythagorean-theorem/#comment-27189 Maruza Mon, 19 Dec 2011 03:51:07 +0000 http://betterexplained.com/articles/measure-any-distance-with-the-pythagorean-theorem/#comment-27189 there is a simple to check distance by triangle. Only needs pencil, ruller, and paper. No need protractor nor compass. No need to get close to object. Only one distance must be known for scale, the rest can be calculated. This method is using 2 similar triangle, both have same angles but one triangle is smaller (drawing), the other is bigger (imaginery in landscape). Ratio of sides of both triangles is equal to drawing scale. Thus distance calculation can be made by measuring triangle drawing then multiplied by scale. This method can be used to create scale map, and to calculate height of an object from a distance. Measurement is accurate enough to check landscape distance, calculate landscape area, landscape planning, etc. It is so simple that you can play treasure hunt game by map produced. http://maruzar.blogspot.com/2011/12/measure-height-from-distant-with.html there is a simple to check distance by triangle. Only needs pencil, ruller, and paper. No need protractor nor compass. No need to get close to object. Only one distance must be known for scale, the rest can be calculated. This method is using 2 similar triangle, both have same angles but one triangle is smaller (drawing), the other is bigger (imaginery in landscape). Ratio of sides of both triangles is equal to drawing scale. Thus distance calculation can be made by measuring triangle drawing then multiplied by scale.
This method can be used to create scale map, and to calculate height of an object from a distance. Measurement is accurate enough to check landscape distance, calculate landscape area, landscape planning, etc. It is so simple that you can play treasure hunt game by map produced.

http://maruzar.blogspot.com/2011/12/measure-height-from-distant-with.html

]]> By: Intuition, Details and the Bow/Arrow Metaphor | BetterExplained http://betterexplained.com/articles/measure-any-distance-with-the-pythagorean-theorem/#comment-22098 Intuition, Details and the Bow/Arrow Metaphor | BetterExplained Wed, 07 Dec 2011 00:28:03 +0000 http://betterexplained.com/articles/measure-any-distance-with-the-pythagorean-theorem/#comment-22098 [...] = c2) can be launched in so many ways — each year I find a new personal discovery (it’s not about distance; it can apply to any shape; it explains the [...] [...] = c2) can be launched in so many ways — each year I find a new personal discovery (it’s not about distance; it can apply to any shape; it explains the [...]

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