FREE BOOKS

Author's List




PREV.   NEXT  
|<   52   53   54   55   56   57   58   59   60   61   62   63   64   65   66   67   68   69   70   71   72   73   74   75   76  
77   78   79   80   81   82   83   84   85   86   87   88   89   90   91   92   93   94   95   96   97   98   99   100   101   >>   >|  
ecies at all. {68} OF GILBERT'S DE MAGNETE. De Magnete magneticisque corporibus, et de magno magnete tellure. By William Gilbert. London, 1600, folio.--There is a second edition; and a third, according to Watt.[91] Of the great work on the magnet there is no need to speak, though it was a paradox in its day. The posthumous work of Gilbert, "De Mundo nostro sublunari philosophia nova" (Amsterdam, 1651, 4to)[92] is, as the title indicates, confined to the physics of the globe and its atmosphere. It has never excited attention: I should hope it would be examined with our present lights. OF GIOVANNI BATISTA PORTA. Elementorum Curvilineorium Libri tres. By John Baptista Porta. Rome, 1610, 4to.[93] This is a ridiculous attempt, which defies description, except that it is all about lunules. Porta was a voluminous writer. His printer announces fourteen works printed, and four to come, besides thirteen plays printed, and eleven waiting. His name is, and will be, current in treatises on physics for more reasons than one. {69} CATALDI ON THE QUADRATURE. Trattato della quadratura del cerchio. Di Pietro Antonio Cataldi. Bologna, 1612, folio.[94] Rheticus,[95] Vieta, and Cataldi are the three untiring computers of Germany, France, and Italy; Napier in Scotland, and Briggs[96] in England, come just after them. This work claims a place as beginning with the quadrature of Pellegrino Borello[97] of Reggio, who will have the circle to be exactly 3 diameters and 69/484 of a diameter. Cataldi, taking Van Ceulen's approximation, works hard at the finding of integers which nearly represent the ratio. He had not then the _continued fraction_, a mode of representation which he gave the next year in his work on the square root. He has but twenty of Van Ceulen's thirty places, which he takes from Clavius[98]: and any one might be puzzled to know whence the Italians got the result; Van Ceulen, in 1612, not having been translated from Dutch. But Clavius names his comrade Gruenberger, and attributes the approximation to them {70} jointly; "Lud. a Collen et Chr. Gruenbergerus[99] invenerunt," which he had no right to do, unless, to his private knowledge, Gruenberger had verified Van Ceulen. And Gruenberger only handed over twenty of the places. But here is one instance, out of many, of the polyglot character of the Jesuit body, and its advantages in literature. OF LANSBERGIUS.
PREV.   NEXT  
|<   52   53   54   55   56   57   58   59   60   61   62   63   64   65   66   67   68   69   70   71   72   73   74   75   76  
77   78   79   80   81   82   83   84   85   86   87   88   89   90   91   92   93   94   95   96   97   98   99   100   101   >>   >|  



Top keywords:

Ceulen

 

Gruenberger

 
Cataldi
 

Clavius

 

physics

 

twenty

 

Gilbert

 

printed

 

approximation

 

places


taking

 
diameter
 
represent
 

integers

 
finding
 
Reggio
 

Napier

 

Scotland

 

Briggs

 

England


France

 

Germany

 

untiring

 

computers

 

circle

 

diameters

 

Borello

 

claims

 

beginning

 
quadrature

Pellegrino

 

private

 
verified
 

knowledge

 

invenerunt

 
jointly
 

Collen

 
Gruenbergerus
 

Jesuit

 
character

advantages

 

LANSBERGIUS

 

literature

 
polyglot
 

handed

 

instance

 
attributes
 

square

 

thirty

 
fraction