TY  - GEN
AU  - Fuller, Samuel,
CY  - Dublin :
DA  - 1735 [i.e.1736]
ET  - The second edition corrected.
ID  - 527373
KW  - Mathematics
LK  - https://univsouthin.idm.oclc.org/login?url=http://find.gale.com/ecco/infomark.do?contentSet=ECCOArticles&docType=ECCOArticles&bookId=0671700600&type=getFullCitation&tabID=T001&prodId=ECCO&docLevel=TEXT_GRAPHICS&version=1.0&source=library&userGroupName=usi
N1  - A lover of the mathematics = Samuel Fuller.
N1  - The fourth part has a separate titlepage dated 1736.
N1  - Pagination and register are continuous throughout.
N1  - Reproduction of original from British Library.
PB  - printed by and for S. Fuller, at the Globe in Meath - Street,
PP  - Dublin :
PY  - 1735 [i.e.1736]
T1  - A mathematical miscellany in four partsI. An essay towards the probable solution of the forty-five surprising paradoxes, in Gordon's Geography. II. Fifty-Five New and Amazing Paradoxes, some in Verse, some in Prose, with their Solutions. III. Answers, to the Hundred Arithmetical Problems, left unanswer'd in Hill's Arithmetick, and Alexander's Algebra. IV. Miscellaneous Rules about forming Aenigma's, Questions, the Doctrine of Eclipses, of Pendulums, the Equation of Time, concerning Easter, &c. By a lover of the mathematicks.
TI  - A mathematical miscellany in four partsI. An essay towards the probable solution of the forty-five surprising paradoxes, in Gordon's Geography. II. Fifty-Five New and Amazing Paradoxes, some in Verse, some in Prose, with their Solutions. III. Answers, to the Hundred Arithmetical Problems, left unanswer'd in Hill's Arithmetick, and Alexander's Algebra. IV. Miscellaneous Rules about forming Aenigma's, Questions, the Doctrine of Eclipses, of Pendulums, the Equation of Time, concerning Easter, &c. By a lover of the mathematicks.
UR  - https://univsouthin.idm.oclc.org/login?url=http://find.gale.com/ecco/infomark.do?contentSet=ECCOArticles&docType=ECCOArticles&bookId=0671700600&type=getFullCitation&tabID=T001&prodId=ECCO&docLevel=TEXT_GRAPHICS&version=1.0&source=library&userGroupName=usi
ER  -