Skip to main content
Museum of Freemasonry

Masonic Periodicals Online

  • Explore
  • Advanced Search
  • Home
  • Explore
  • The Freemasons' Monthly Magazine
  • Nov. 1, 1857
  • Page 8
  • ON THE UNIVERSALITY OF THE GRAND MASONIC...
Current:

The Freemasons' Monthly Magazine, Nov. 1, 1857: Page 8

  • Back to The Freemasons' Monthly Magazine, Nov. 1, 1857
  • Print image
  • Articles/Ads
    Article ON THE UNIVERSALITY OF THE GRAND MASONIC... ← Page 6 of 7 →
Page 8

Note: This text has been automatically extracted via Optical Character Recognition (OCR) software.

On The Universality Of The Grand Masonic...

not only Avould have avoided throwing out a groundless insinii & tibn , but might have penetrated the true Masonic spirit of the article , as I have now explained its import . There is even a third indication of the haste with which the P . M .

permits himself to draw his conclusions , without taking the trouble to m & e himsdf m he infers them . He " cannot pause to inquire " how 6 is ^ " perfect number ;' nor - what the author means by stating , that it is itself a triangular number , and expresses that particular equilateral triangle of which the side is three , " On those particulars also I will , for his information , give a little explanation .

The Platonists , and other early Greek geometers , defined as upidfjLol reXetoiyOr perfect ^ wwS

Triangular numbers are those of which tlie units may be disposed into the form of an equilateral triangle . Thus 3 is a triangular number , because three units form the equilateral triangle [ # # # ]; 6 is a triangular pumber , because its units form " that particular equilateral triangle of which the side is 3 , " thus [ . * * J- The general 7 p- \ -n analytic formula for triangular numbers is — « —? n being the

number of units in the side of the triangle . See Euler , " Algebre des Kombres Pigures ou Polygones , " torn . i . p . 201 . A little study of that chapter , or of some other work of the same nature , would qualify the P . M . to comprehend the proposition or theorem which I have

demonstrated respecting the number 666 of the Books of Kings and Chronicles ; namely , that it is a Masonic emblem , typifying the union of the grand architectural and Masonic symbols , the equilateral triangle and the square , since 36—the geometrical base of the equilateral triangle 666 , and consequently its linear representative—is the frst number that is , distinctively , both an equilateral triangle and a

square . The union of these two chief emblems , the regular triangle and the square , in a single cipher or monogram , was , indeed , of momentous importance to the purposes of the great founders of Masonic science , They thereby collected and symbolized all the leading attributes of the Deity by a single generalization . The equilateral and equiangular triangle is , as I haye shown , a universally true and

unsectanan emblem of the Deity , in respect , first , of His absolute existence ; and , secondly , of His mental and His spiritual relation to man . The square is the representative of His power , His perfection , and His justice . It is , first , the symbol of Power , as being the type of solidity , strength , and stability . Secondly , Aristotle , as well as Plato , uses the rerpaybovov , or square , as the synonym of Perfection . And , lastly , the right angle naturally suggests the idea of uprightness as well as of stability , and is the essential notion of

“The Freemasons' Monthly Magazine: 1857-11-01, Page 8” Masonic Periodicals Online, Library and Museum of Freemasonry, 21 June 2025, django:8000/periodicals/mmr/issues/frm_01111857/page/8/.
  • List
  • Grid
Title Category Page
THE CANADAS. Article 1
ON THE UNIVERSALITY OF THE GRAND MASONIC TRIUNITY. Article 3
THE KADIRI ORDER OF EL TASAWUF IN ARABIA. Article 9
TIDINGS FROM THE CRAFT IN THE UNITED STATES Article 12
LONDON AND MIDDLESEX ARCHEOLOGICAL SOCIETY. Article 14
CORRESPONDENCE. Article 19
MASONIC INCIDENT. Article 22
THE MASONIC MIRROR. Article 23
METROPOLITAN Article 26
PROVINCIAL Article 34
ROYAL ARCH. Article 69
THE ANCIENT AND ACCEPTED RITE. Article 72
KNIGHTS TEMPLAR Article 73
MARK MASONRY. Article 73
SCOTLAND. Article 77
IRELAND Article 80
COLONIAL. Article 80
INDIA. Article 81
WEST INDIES Article 82
SUMMARY OE NEWS FOR OCTOBER Article 85
NOTICE. Article 91
Page 1

Page 1

1 Article
Page 2

Page 2

1 Article
Page 3

Page 3

1 Article
Page 4

Page 4

1 Article
Page 5

Page 5

1 Article
Page 6

Page 6

1 Article
Page 7

Page 7

1 Article
Page 8

Page 8

1 Article
Page 9

Page 9

2 Articles
Page 10

Page 10

1 Article
Page 11

Page 11

1 Article
Page 12

Page 12

2 Articles
Page 13

Page 13

1 Article
Page 14

Page 14

2 Articles
Page 15

Page 15

1 Article
Page 16

Page 16

1 Article
Page 17

Page 17

1 Article
Page 18

Page 18

1 Article
Page 19

Page 19

1 Article
Page 20

Page 20

1 Article
Page 21

Page 21

1 Article
Page 22

Page 22

2 Articles
Page 23

Page 23

1 Article
Page 24

Page 24

1 Article
Page 25

Page 25

1 Article
Page 26

Page 26

2 Articles
Page 27

Page 27

1 Article
Page 28

Page 28

1 Article
Page 29

Page 29

1 Article
Page 30

Page 30

1 Article
Page 31

Page 31

1 Article
Page 32

Page 32

1 Article
Page 33

Page 33

1 Article
Page 34

Page 34

2 Articles
Page 35

Page 35

1 Article
Page 36

Page 36

1 Article
Page 37

Page 37

1 Article
Page 38

Page 38

1 Article
Page 39

Page 39

1 Article
Page 40

Page 40

1 Article
Page 41

Page 41

1 Article
Page 42

Page 42

1 Article
Page 43

Page 43

1 Article
Page 44

Page 44

1 Article
Page 45

Page 45

1 Article
Page 46

Page 46

1 Article
Page 47

Page 47

1 Article
Page 48

Page 48

1 Article
Page 49

Page 49

1 Article
Page 50

Page 50

1 Article
Page 51

Page 51

1 Article
Page 52

Page 52

1 Article
Page 53

Page 53

1 Article
Page 54

Page 54

1 Article
Page 55

Page 55

1 Article
Page 56

Page 56

1 Article
Page 57

Page 57

1 Article
Page 58

Page 58

1 Article
Page 59

Page 59

1 Article
Page 60

Page 60

1 Article
Page 61

Page 61

1 Article
Page 62

Page 62

1 Article
Page 63

Page 63

1 Article
Page 64

Page 64

1 Article
Page 65

Page 65

1 Article
Page 66

Page 66

1 Article
Page 67

Page 67

1 Article
Page 68

Page 68

1 Article
Page 69

Page 69

2 Articles
Page 70

Page 70

1 Article
Page 71

Page 71

1 Article
Page 72

Page 72

2 Articles
Page 73

Page 73

2 Articles
Page 74

Page 74

1 Article
Page 75

Page 75

1 Article
Page 76

Page 76

1 Article
Page 77

Page 77

2 Articles
Page 78

Page 78

1 Article
Page 79

Page 79

1 Article
Page 80

Page 80

3 Articles
Page 81

Page 81

2 Articles
Page 82

Page 82

2 Articles
Page 83

Page 83

1 Article
Page 84

Page 84

1 Article
Page 85

Page 85

2 Articles
Page 86

Page 86

1 Article
Page 87

Page 87

1 Article
Page 88

Page 88

1 Article
Page 89

Page 89

1 Article
Page 90

Page 90

1 Article
Page 91

Page 91

1 Article
Page 92

Page 92

1 Article
Page 8

Note: This text has been automatically extracted via Optical Character Recognition (OCR) software.

On The Universality Of The Grand Masonic...

not only Avould have avoided throwing out a groundless insinii & tibn , but might have penetrated the true Masonic spirit of the article , as I have now explained its import . There is even a third indication of the haste with which the P . M .

permits himself to draw his conclusions , without taking the trouble to m & e himsdf m he infers them . He " cannot pause to inquire " how 6 is ^ " perfect number ;' nor - what the author means by stating , that it is itself a triangular number , and expresses that particular equilateral triangle of which the side is three , " On those particulars also I will , for his information , give a little explanation .

The Platonists , and other early Greek geometers , defined as upidfjLol reXetoiyOr perfect ^ wwS

Triangular numbers are those of which tlie units may be disposed into the form of an equilateral triangle . Thus 3 is a triangular number , because three units form the equilateral triangle [ # # # ]; 6 is a triangular pumber , because its units form " that particular equilateral triangle of which the side is 3 , " thus [ . * * J- The general 7 p- \ -n analytic formula for triangular numbers is — « —? n being the

number of units in the side of the triangle . See Euler , " Algebre des Kombres Pigures ou Polygones , " torn . i . p . 201 . A little study of that chapter , or of some other work of the same nature , would qualify the P . M . to comprehend the proposition or theorem which I have

demonstrated respecting the number 666 of the Books of Kings and Chronicles ; namely , that it is a Masonic emblem , typifying the union of the grand architectural and Masonic symbols , the equilateral triangle and the square , since 36—the geometrical base of the equilateral triangle 666 , and consequently its linear representative—is the frst number that is , distinctively , both an equilateral triangle and a

square . The union of these two chief emblems , the regular triangle and the square , in a single cipher or monogram , was , indeed , of momentous importance to the purposes of the great founders of Masonic science , They thereby collected and symbolized all the leading attributes of the Deity by a single generalization . The equilateral and equiangular triangle is , as I haye shown , a universally true and

unsectanan emblem of the Deity , in respect , first , of His absolute existence ; and , secondly , of His mental and His spiritual relation to man . The square is the representative of His power , His perfection , and His justice . It is , first , the symbol of Power , as being the type of solidity , strength , and stability . Secondly , Aristotle , as well as Plato , uses the rerpaybovov , or square , as the synonym of Perfection . And , lastly , the right angle naturally suggests the idea of uprightness as well as of stability , and is the essential notion of

  • Prev page
  • 1
  • 7
  • You're on page8
  • 9
  • 92
  • Next page
  • Accredited Museum Designated Outstanding Collection
  • LIBRARY AND MUSEUM CHARITABLE TRUST OF THE UNITED GRAND LODGE OF ENGLAND REGISTERED CHARITY NUMBER 1058497 / ALL RIGHTS RESERVED © 2025

  • Accessibility statement

  • Designed, developed, and maintained by King's Digital Lab

We use cookies to track usage and preferences.

Privacy & cookie policy