|
|
Re: Abandoning Algebra Is Not the Answer
Posted:
Aug 1, 2012 1:41 PM
|
|
69 is the prelude to how she got pregnant in the first place. It's very simple numerology, 6 * 9 = 54, 5+4 = 9, 5-4 = 1, so its 9 missed periods with 1 bun in the oven when she can continue with position 69.
"hanson" wrote in message news:jvbfdt$b43$1@dont-email.me...
ahahahaha... AHAHAHA... ROTFLMAO... > "Androcles" <august@2012.org> wrote: But it can't be done, the schoolteacher of the 5 year old is only a child himself and the parent is only a 20 year old that got pregnant at 15 and still doesn't know that 6*9 doesn't equal 69, and has never been taught the advantage of algebra. >_______ > hanson wrote: ... but if they would teach SR-observer-math along with algebra, then she would know that position 71 is position 69 with 2 observers watching.... Thanks for the laughs, dude.... aahahahahanson > ________ > > > "Androcles" <august@2012.org> wrote in message news:_65Sr.402449$Hs2.252987@fx27.am4... > "dilettante" wrote in message news:jva1pq$9ju$1@dont-email.me... > "dilettante" <no@nonono.no> wrote in message > news:jv9fja$3e3$1@dont-email.me... >> "Sam Wormley" <swormley1@gmail.com> wrote in message >> news:Zt-dnZOjvYkzs4XNnZ2dnUVZ_rSdnZ2d@giganews.com... >>>> Abandoning Algebra Is Not the Answer >>>> http://blogs.scientificamerican.com/observations/2012/07/30/abandoning-algebra-is-not-the-answer/ >>>> >>>> In an opinion piece for the New York Times on Sunday, political science >>>> professor Andrew Hacker asks, ?Is Algebra Necessary?? and answers, >>>> ?No.? It?s not just algebra: geometry and calculus are on the chopping >>>> block, too. It?s not that he doesn?t think math is important; he wants >>>> the traditional sequence to be replaced by a general ?quantitative >>>> skills? class, and perhaps some statistics. >>> -Sam Wormley >> >> One thing that struck me about the original Times article, is that >> reference is made to the supposed practice of requiring all students to >> "master polynomial functions and parametric equations" and of expecting >> all students to "master algebra". I don't see how anyone who has taught >> math at the high school or college level can say or hear this stuff with >> a straight face. Lay aside the fact that if you have a solid grasp of the >> material in the syllabus of a "college algebra" course you haven't >> necessarily come close to "mastering algebra". In reality, in order to >> earn an "A" in a typical college algebra course at a community college, >> and probably at most universities, one only has to demonstrate the most >> cursory, feeble, knowledge of a few of the most basic facts (and god >> forbid one should be asked to apply any of this supposed knowledge in any >> context that is in the slightest way unfamiliar).This is evident in >> Freshman Calculus courses, where most of the large number of students who >> fail do so because their algebra skills are hopelessly inadequate to the >> task, even though they have passed the prerequistes. >> That said, I'm not in total disagreement with one of his main points - >> that the math requirements for college degrees should be changed. I think >> it would be better to have weaker requirements than to go on pretending >> that students are learning material that they clearly are not. >> <End of rant by the old curmudgeon> >> Now please, somebody in the business tell me I'm wrong, and that the >> syllabus for the typical college algebra course does not constitute some >> kind of fraud when compared to what is actually being learned. > Really? Is no one going to tell me how wrong I am about all of this? I was > kind of hoping... > ===================================================== > > Ok... > How wrong you are about all this! > Algebra and logic cannot be taught to children as young as 5 years > old the way reading, writing and swimming can only because the > parents and teachers are incompetent. The child that wants to read > or swim does so because he sees his peers doing so and recognises > an advantage by doing so. Give him a Beano or Dandy and read it > to him and he'll want to know what the words are in the balloons. > Put him in the shallow end of the pool and he'll soon realise that > to get to the deep end where others are playing cannot be reached > with his feet on the bottom, he has to swim there. > So what do we do with algebra? Bore him to tears with multiplication > tables instead and dissuade him from mathematics for the rest of his > life. He won't teach his own children either, and so the vicious cycle > continues. > Reading and swimming are acquired skills that are learnt at a young > age, the teaching of algebra is delayed until puberty when the child > sees no obvious advantage and his/her curiousity is now directed > toward the opposite sex. > Teach them algebra instead of multiplication tables so that they learn > the coins in the left pocket are equal to the candy in the right and they > can't have both, and that has to be written as a function > Price(candy) = coins. > But it can't be done, the schoolteacher of the 5 year old is only a > child himself and the parent is only a 20 year old that got pregnant > at 15 and still doesn't know that 6*9 doesn't equal 69, and has > never been taught the advantage of algebra. They get by with a > calculator and thrust the rote of multiplication tables on the child > who doesn't need it anyway. >
|
|