Memorabilia Mathematica; or, the Philomath's Quotation-Book
Science
Memorabilia Mathematica; or, the Philomath's Quotation-Book
Mathematics; Mathematics -- Quotations, maxims, etc.
Have you ever noticed that those who have a turn for arithmetic
are, with scarcely an exception, naturally quick in all sciences;
and that men of slow intellect, if they be trained and exercised
in this study ... become invariably quicker than they were
before?
Exactly so, he replied.
And, moreover, I think you will not easily find that many things
give the learner and student more trouble than this.
Of course not.
On all these accounts, then, we must not omit this branch of
science, but those with the best of talents should be instructed
therein.--PLATO.
_Republic [Davis], Bk. 7, chap. 8._
=1621.= Arithmetic has a very great and elevating effect,
compelling the soul to reason about abstract number, and if
visible or tangible objects are obtruding upon the argument,
refusing to be satisfied.--PLATO.
_Republic [Jowett], Bk. 7, p. 525._
=1622.= Good arithmetic contributes powerfully to purposive
effort, to concentration, to tenacity of purpose, to generalship,
to faith in right, and to the joy of achievement, which are the
elements that make up efficient citizenship.... Good arithmetic
exalts thinking, furnishes intellectual pleasure, adds appreciably
to love of right, and subordinates pure memory.--MYERS, GEORGE.
_Monograph on Arithmetic in Public
Education (Chicago), p. 21._
=1623.= On the one side we may say that the purpose of number
work is to put a child in possession of the machinery of
calculation; on the other side it is to give him a better mastery
of the world through a clear (mathematical) insight into the
varied physical objects and activities. The whole world, from one
point of view, can be definitely interpreted and appreciated by
mathematical measurements and estimates. Arithmetic in the common
school should give a child this point of view, the ability to see
and estimate things with a mathematical eye.--MCMURRAY, C. A.
_Special Method in Arithmetic_ (_New
York, 1906_), _p. 18._
=1624.= We are so accustomed to hear arithmetic spoken of as
one of the three fundamental ingredients in all schemes of
instruction, that it seems like inquiring too curiously to ask
why this should be. Reading, Writing, and Arithmetic--these
three are assumed to be of co-ordinate rank. Are they indeed
co-ordinate, and if so on what grounds?
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