Memorabilia Mathematica; or, the Philomath's Quotation-Book
Science
Memorabilia Mathematica; or, the Philomath's Quotation-Book
Mathematics; Mathematics -- Quotations, maxims, etc.
=1749.= It is in the mathematical doctrine of Invariance, the
realm wherein are sought and found configurations and types of
being that, amidst the swirl and stress of countless hosts of
transformations remain immutable, and the spirit dwells in
contemplation of the serene and eternal reign of the subtile laws
of Form, it is there that Theology may find, if she will, the
clearest conceptions, the noblest symbols, the most inspiring
intimations, the most illuminating illustrations, and the surest
guarantees of the object of her teaching and her quest, an
Eternal Being, unchanging in the midst of the universal flux.
--KEYSER, C. J.
_Lectures on Science, Philosophy and Art
(New York, 1908), p. 42._
=1750.= I think that young chemists desirous of raising their
science to its proper rank would act wisely in making themselves
master betimes of the theory of algebraic forms. What mechanics
is to physics, that I think is algebraic morphology, founded at
option on the theory of partitions or ideal elements, or both, is
destined to be to the chemistry of the future ... invariants and
isomerism are sister theories.--SYLVESTER, J. J.
_American Journal of Mathematics, Vol. 1
(1878), p. 126._
=1751.= The great notion of Group, ... though it had barely merged
into consciousness a hundred years ago, has meanwhile become a
concept of fundamental importance and prodigious fertility, not
only affording the basis of an imposing doctrine--the Theory of
Groups--but therewith serving also as a bond of union, a kind of
connective tissue, or rather as an immense cerebro-spinal system,
uniting together a large number of widely dissimilar doctrines as
organs of a single body.--KEYSER, C. J.
_Lectures on Science, Philosophy and Art
(New York, 1908), p. 12._
=1752.= In recent times the view becomes more and more prevalent
that many branches of mathematics are nothing but the theory of
invariants of special groups.--LIE, SOPHUS.
_Continuierliche Gruppen--Scheffers
(Leipzig, 1893), p. 665._
=1753.= Universal Algebra has been looked on with some suspicion
by many mathematicians, as being without intrinsic mathematical
interest and as being comparatively useless as an engine of
investigation.... But it may be shown that Universal Algebra has
the same claim to be a serious subject of mathematical study as
any other branch of mathematics.--WHITEHEAD, A. N.
_Universal Algebra (Cambridge, 1898),
Preface, p. vi._
Public-domain text, read in full here on John Shaqi.
Reviews
Reviews
No reviews yet
Be the first to share your thoughts on this work.
Elsewhere in the archive
Join the Discussion
Join the discussion
Sign in to leave a comment or review.
Sign InorCreate an account