The Path-Way to Knowledg, Containing the First Principles of GeometrieRecord, Robert
Science
The Path-Way to Knowledg, Containing the First Principles of Geometrie
Record, Robert
Geometry -- Early works to 1800
By whyche lettre it appeareth that hee estemed learninge and
knowledge aboue power of men. And the like iudgement did he
vtter, when he beheld the state of Diogenes Linicus, adiudginge
it the beste state next to his owne, so that he said: If I were
not Alexander, I wolde wishe to be Diogenes. Whereby apeareth,
how he esteemed learning, and what felicity he putte therin,
reputing al the worlde saue him selfe to be inferiour to
Diogenes. And bi al coniecturs, Alexander did esteme Diogenes
one of them whiche contemned the vaine estimation of the
disceitfull world, and put his whole felicity in knowledg of
vertue, and practise of the same, though some reporte that he
knew more vertue then he folowed: But whatso euer he was, it
appeareth that Socrates and Plato and many other did forsake
their liuings and sel away their patrimony, to the intent to
seeke and trauaile for learning, which examples I shall not need
to repete to your Maiesty, partly for that your highnes doth
often reade them and other lyke, and partly sith your maiesty
hath at hand such learned schoolemaysters, which can much better
thẽ I, declare them vnto your highnes, and that more largely
also then the shortenes of thys epistle will permit. But thys
may I yet adde, that King Salomon whose renoume spred so farre
abroad, was very greatlye estemed for his wonderfull power and
exceading treasure, but yet much more was he estemed for his
wisdom. And him selfe doth bear witnes, that wisedom is better
then pretious stones . yea all thinges that can be desired ar
not to be compared to it. But what needeth to alledge one
sentence of him, whose bookes altogither do none other thing,
then set forth the praise of wisedom & knowledg? And his father
king Dauid ioyneth uertuous conuersacion and knowledg togither,
as the summe of perfection and chief felicity. Wherfore I maye
iustelye conclude, that true felicity doth consist in wisdome
and vertu. Then if wisdome be as Cicero defineth it, _Diuinarum
atq; humanarum rerum scientia_, then ought all men to trauail
for knowledg in matters both of religion and humaine docrine, if
he shall be counted wyse, and able to attaine true felicitie:
But as the study of religious matters is most principall, so I
leue it for this time to them that better can write of it then I
can. And for humaine knowledge thys wil I boldly say, that who
soeuer wyll attain true iudgment therein, must not only trauail
in y^e knowledg of the tungs, but must also before al other
arts, taste of the mathematical sciences, specially Arithmetike
and Geometry, without which it is not possible to attayn full
knowledg in any art. Which may sufficiẽtly by gathered by
Aristotle not õly in his bookes of demonstration (whiche can not
be vnderstand without Geometry) but also in all his other
workes. And before him Plato his maister wrote this sentence on
his schole house dore. Αγεομέτρητοσ ὀυδὲισ ἐισΐτω. Let no man
entre here (saith he) without knowledg in Geometry. Wherfore
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