DOCSLIB.ORG

B56851-Scottish Rite-NL

Total Page：16

File Type：pdf, Size：1020Kb

Download full-text PDF Read full-text

Load more

Louisiana Scottish Rite Trestleboard APRIL - MAY 2010 ORIENT OF LOUISIANA Volume 12 Issue 2 Scottish Rite FULFILL-BUILD-PROVIDE Triangle to a lifelong study of the mysteries and symbols of The Symbolic Camp of the 32° - Part V whose esoteric interpretations he has now become a faithful Mysteries of Sacred Geometry and Masonic Astronomy steward. Let us never lose sight of this sacred duty. by Before we proceed to unravel some of the myriad esoteric Ion Lazar, 32° KCCH links surrounding the number NINE and the Triple Triangle, let us acknowledge that 9 can be expressed, first and foremost Nonagons, Sacred Enneads and Triple Triangles as 8+1, and as such the Octagon with the point (or circle) in the center deserves careful study as a pre-requisite to the What is the connection between the nine "coats of GOD" Nonagon. I promise you that our little detour will be well worth used in Siberian shamanism and the nine underworlds in the the effort, as the mystic Octagon gracefully hides within its Mayan end-of-time prophecies related to the year 2012? Is there intricate geometry not only the mysterious outline of the eight- some hidden link that connects the nine vaults of Enoch with pointed "splayed" Cross of the ancient Templars, but also many, the Egyptian Ennead and with the Graeco-Roman nine muses? many more secrets related to the alchemical attributions of the What about Shakespeare's cryptic reference to "the nine Sibyls planets in the Zodiac, peculiar celestial alignments and cycles, of Old Rome" in Macbeth? And should the Book of Revela- the Kabballisitic doctrine of polarity, and much more. tion, with its nine choirs of Angels around the throne of GOD, The line connecting the eight points of the Maltese, or even be mentioned in the same sentence as the nine transi- Templar Cross creates an Octagon. In turn, the diagonal lines tional states of Vajrayana Buddhism, or as Dante's nine circles inside an Octagon create an eight-pointed star, which is a sym- of Hell? Finally, and perhaps equally as important, does any of bol of great esoteric significance to us. The eight-pointed star this relate even remotely to the belief that a cat has nine lives? appears in cultures around the globe and can be found on na- Before I reach some unspoken limit of allowable rhetorical tional flags and in religious iconography. Its overall symbol- questions per paragraph, let me confirm your suspicions: we'll ism is one of balance and harmony, while its exact meaning be delving rather deeply into the esoteric mysteries of the varies according to each culture that utilizes it: there are eight NONAGON and of the sacred number NINE as it appears as a immortals in Chinese tradition, and there are eight paths on key symbol in various manifestations throughout many of the the Buddha's Way to enlightenment. Scottish Rite Degrees. A veritable researcher's "cloud nine", you say? We'll see about that. Figure 1 Nonagon shown in the 4th Degree Figure 2 Zodiacal Cross: Figure 3 Octagon in the 20th Degree Lion, Man, Bull & Eagle Initiation into the Scottish Rite, like all true Masonic Ini- If you want to truly understand Pike, study Sufism. You tiations, is emphatically not a static event. True Initiation is a will understand the secret Indo-Aryan doctrines in a new light, deeply transformative change wrought upon the very Soul of and with that will also come a deeper understanding of the the Candidate as the Aspirant to our Mysteries. Initiation is Kabballistic doctrines and "ciphers" that Pike used as he re- also a dynamic social process, not a thing. Degree conferral vised the Scottish Rite rituals. Diagram 3 is an example of was originally envisioned as a gradual progression, tradition- this: you will find the explanation of the relationship between ally spanning a period of 81 months, or the square of 9, as the triangles and squares and the Octagon in the "Scottish Rite prescribed in the old Statutes. And although so many of us Symbols" chapter of the landmark work "Scottish Rite Ritual remember our "initiation" (the Reunion) solely as a singular, Monitor and Guide" (p. 120 old edition, p. 154 new edition). time-linear event where we were "made" a member while watch- Incidentally, this breakthrough study is the main text used by ing a series of ritual plays, true Initiation is, verily, not a spec- students enrolled in the immensely popular and enlightening tator sport. Even as he reaches the summit of the Rite in the Master Craftsman home study Course, now offered in each unforgettable ceremony of Investiture as Master of the Royal Valley. In all fairness, you will note that the interpretation given Secret, in a Consistory lit by the symbolic 81 mystical lights, there of the 20th Degree Octagon is largely exoteric, so I will the would-be Adept makes a solemn pledge upon the Triple continued on page 12 1 Scottish Rite FULFILL-BUILD-PROVIDE Louisiana Scottish Rite Trestleboard Master Craftsman Program Published bimonthly by the Louisiana Scottish Rite Foundation P. O. Box 64 Shreveport, LA 71161 Editor Steve Pence 105 Bay Hills Drive The Master Craftsman Course II is Benton, LA 71006 now available. It is a 9 section course Tel: H: 318-965-9977 designed for Master Craftsman graduates. E-mail: [email protected] Returning to the texts from the first pro- Louisiana Scottish Rite Trestleboard is published bi- gram (The Ritual Guide and Monitor and monthly by the Louisiana Scottish Rite Foundation. Any A Bridge to Light), this course re-explores article or views expressed in this publication are those the ritual on a deeper level, looking for the only of the writer and do not reflect the official position moral lesson imparted in each degree and of the Louisiana Scottish Rite. The editorial policy of this publication grants free reign to the Editor, within the then applying that lesson to one‘s everyday lines of Masonic principles and teachings. Articles and life. pictures submitted become the property of this publica- The following members have recently tion. completed the course and have received Permission is granted to use contents of this Trestle- board for Masonic purposes, as long as credit is given to or should shortly recieve their certificates the source. and lapel pins. Editorial Staff Lake Charles Editor: Charles R Bertrand Steven A. Pence, 33° Edwin M Frazier, Jr. Valley of Baton Rouge: Harry C Northrop, III Shane C. Crump, 32° New Orleans Valley of New Orleans: Camille Joseph Guidry, Jr. Ion Lazar, 32° KCCH Frederick J Navailhon Valley of Shreveport: Baton Rouge John F. Ayer, 32° KCCH Howard C States Valley of Lake Charles: Darrell L. Guillory, 32° 2010 Scottish Rite Photo Contest C. Clifford Heath, 32° KCCH Have a good image of your friend in Valley of Monroe: Beryl C. Franklin, Ph.D., 33° costume from the reunion? How about a photo of those guys at the recent parade? Allegiance What about those Brothers who were Calendar of Events The bodies of the Ancient and Accepted Scottish Rite working so hard at your fundraiser? Or, Supreme of Freemasonry, sitting in the Orient of Louisiana, ac- knowledge and yield allegiance to the Supreme Council the kids who were helped from your phil- Rite Care Conference of the Thirty-third degree for the Southern Jurisdiction anthropic event.? Instead of just posting New Orleans April 14-17 of the United States of America (Mother Supreme Coun- all those images on your blog or Biennial Leadership Conference cil of the World) whose See is at Charleston in the State Facebook, or saving them until your data New Orleans April 16-17 of South Carolina, and House of the Temple, Washing- ton, D.C., of which card is full, why not try your luck? Orient of Louisiana If you think you have what it takes, Conference of the Orient Ill. Ronald A. Seale, 33° send in your favorite images to the First New Orleans April 15 Sovereign Grand Commander Annual Scottish Rite Photograph Con- Baton Rouge October 30 and test. Submit your best photos to the Su- Reunions Ill. William J. Mollere, 33°, preme Council for a chance to win prizes New Orleans Sept 25 Sovereign Grand Inspector General and have your images published. Win- Shreveport Oct 2-3 Orient of Louisiana ning photos will also be featured on the Lake Charles Sept 11-12 Ill. Charles L. McCarty, 33° scottishrite.org website and in the Scot- Baton Rouge May 22-23 Personal Representative for Valley of New Orleans tish Rite Journal magazine. Monroe April 24 Ill. Ballard Smith, 33°, PGM Personal Representative for Valley of Shreveport The categories for entries are: (1) La Bonne Marie Ill. Richard B. Smith, 33° People, (2) Places, (3) Things & Objects Unity Lodge #267 Houma Personal Representative for Valley of Lake Charles (4) House of the Temple. All photographs April 29 Ill. C. Daniel Smith, Jr., 33° must have something to do with Freema- York Rite Personal Representative for Valley of Baton Rouge sonry, Scottish Rite or any appendant Grand Commandery Knights Templar Ill. Woody D. Bilyeu, 33°, GM Masonic organization. Alexandria April 13-15 Personal Representative for Valley of Monroe Check out the rules and entry form Festivals M: W: Woody D. Bilyeu, 33° online at: Leesville April 17 and Grand Master of Masons in Louisiana www.scottishrite.org/photocontest Baton Rouge July 31 2 Scottish Rite FULFILL-BUILD-PROVIDE The Louisiana Scottish Rite Foundation Contributions Speech and Hearing Scholarship The Foundation is so very blessed by Committee the continued financial support from Joe C.
Recommended publications
  • Geometry Honors Mid-Year Exam Terms and Definitions Blue Class 1

    Geometry Honors Mid-Year Exam Terms and Definitions Blue Class 1

    Geometry Honors Mid-Year Exam Terms and Definitions Blue Class 1. Acute angle: Angle whose measure is greater than 0° and less than 90°. 2. Adjacent angles: Two angles that have a common side and a common vertex. 3. Alternate interior angles: A pair of angles in the interior of a figure formed by two lines and a transversal, lying on alternate sides of the transversal and having different vertices. 4. Altitude: Perpendicular segment from a vertex of a triangle to the opposite side or the line containing the opposite side. 5. Angle: A figure formed by two rays with a common endpoint. 6. Angle bisector: Ray that divides an angle into two congruent angles and bisects the angle. 7. Base Angles: Two angles not included in the legs of an isosceles triangle. 8. Bisect: To divide a segment or an angle into two congruent parts. 9. Coincide: To lie on top of the other. A line can coincide another line. 10. Collinear: Lying on the same line. 11. Complimentary: Two angle’s whose sum is 90°. 12. Concave Polygon: Polygon in which at least one interior angle measures more than 180° (at least one segment connecting two vertices is outside the polygon). 13. Conclusion: A result of summary of all the work that has been completed. The part of a conditional statement that occurs after the word “then”. 14. Congruent parts: Two or more parts that only have the same measure. In CPCTC, the parts of the congruent triangles are congruent. 15. Congruent triangles: Two triangles are congruent if and only if all of their corresponding parts are congruent.
  • Framing Cyclic Revolutionary Emergence of Opposing Symbols of Identity Eppur Si Muove: Biomimetic Embedding of N-Tuple Helices in Spherical Polyhedra - /

    Framing Cyclic Revolutionary Emergence of Opposing Symbols of Identity Eppur Si Muove: Biomimetic Embedding of N-Tuple Helices in Spherical Polyhedra - /

    Alternative view of segmented documents via Kairos 23 October 2017 | Draft Framing Cyclic Revolutionary Emergence of Opposing Symbols of Identity Eppur si muove: Biomimetic embedding of N-tuple helices in spherical polyhedra - / - Introduction Symbolic stars vs Strategic pillars; Polyhedra vs Helices; Logic vs Comprehension? Dynamic bonding patterns in n-tuple helices engendering n-fold rotating symbols Embedding the triple helix in a spherical octahedron Embedding the quadruple helix in a spherical cube Embedding the quintuple helix in a spherical dodecahedron and a Pentagramma Mirificum Embedding six-fold, eight-fold and ten-fold helices in appropriately encircled polyhedra Embedding twelve-fold, eleven-fold, nine-fold and seven-fold helices in appropriately encircled polyhedra Neglected recognition of logical patterns -- especially of opposition Dynamic relationship between polyhedra engendered by circles -- variously implying forms of unity Symbol rotation as dynamic essential to engaging with value-inversion References Introduction The contrast to the geocentric model of the solar system was framed by the Italian mathematician, physicist and philosopher Galileo Galilei (1564-1642). His much-cited phrase, " And yet it moves" (E pur si muove or Eppur si muove) was allegedly pronounced in 1633 when he was forced to recant his claims that the Earth moves around the immovable Sun rather than the converse -- known as the Galileo affair. Such a shift in perspective might usefully inspire the recognition that the stasis attributed so widely to logos and other much-valued cultural and heraldic symbols obscures the manner in which they imply a fundamental cognitive dynamic. Cultural symbols fundamental to the identity of a group might then be understood as variously moving and transforming in ways which currently elude comprehension.
  • Polygon Review and Puzzlers in the Above, Those Are Names to the Polygons: Fill in the Blank Parts. Names: Number of Sides

    Polygon Review and Puzzlers in the Above, Those Are Names to the Polygons: Fill in the Blank Parts. Names: Number of Sides

    Polygon review and puzzlers ÆReview to the classification of polygons: Is it a Polygon? Polygons are 2-dimensional shapes. They are made of straight lines, and the shape is "closed" (all the lines connect up). Polygon Not a Polygon Not a Polygon (straight sides) (has a curve) (open, not closed) Regular polygons have equal length sides and equal interior angles. Polygons are named according to their number of sides. Name of Degree of Degree of triangle total angles regular angles Triangle 180 60 In the above, those are names to the polygons: Quadrilateral 360 90 fill in the blank parts. Pentagon Hexagon Heptagon 900 129 Names: number of sides: Octagon Nonagon hendecagon, 11 dodecagon, _____________ Decagon 1440 144 tetradecagon, 13 hexadecagon, 15 Do you see a pattern in the calculation of the heptadecagon, _____________ total degree of angles of the polygon? octadecagon, _____________ --- (n -2) x 180° enneadecagon, _____________ icosagon 20 pentadecagon, _____________ These summation of angles rules, also apply to the irregular polygons, try it out yourself !!! A point where two or more straight lines meet. Corner. Example: a corner of a polygon (2D) or of a polyhedron (3D) as shown. The plural of vertex is "vertices” Test them out yourself, by drawing diagonals on the polygons. Here are some fun polygon riddles; could you come up with the answer? Geometry polygon riddles I: My first is in shape and also in space; My second is in line and also in place; My third is in point and also in line; My fourth in operation but not in sign; My fifth is in angle but not in degree; My sixth is in glide but not symmetry; Geometry polygon riddles II: I am a polygon all my angles have the same measure all my five sides have the same measure, what general shape am I? Geometry polygon riddles III: I am a polygon.
  • Formulas Involving Polygons - Lesson 7-3

    Formulas Involving Polygons - Lesson 7-3

    you are here > Class Notes – Chapter 7 – Lesson 7-3 Formulas Involving Polygons - Lesson 7-3 Here’s today’s warmup…don’t forget to “phone home!” B Given: BD bisects ∠PBQ PD ⊥ PB QD ⊥ QB M Prove: BD is ⊥ bis. of PQ P Q D Statements Reasons Honors Geometry Notes Today, we started by learning how polygons are classified by their number of sides...you should already know a lot of these - just make sure to memorize the ones you don't know!! Sides Name 3 Triangle 4 Quadrilateral 5 Pentagon 6 Hexagon 7 Heptagon 8 Octagon 9 Nonagon 10 Decagon 11 Undecagon 12 Dodecagon 13 Tridecagon 14 Tetradecagon 15 Pentadecagon 16 Hexadecagon 17 Heptadecagon 18 Octadecagon 19 Enneadecagon 20 Icosagon n n-gon Baroody Page 2 of 6 Honors Geometry Notes Next, let’s look at the diagonals of polygons with different numbers of sides. By drawing as many diagonals as we could from one diagonal, you should be able to see a pattern...we can make n-2 triangles in a n-sided polygon. Given this information and the fact that the sum of the interior angles of a polygon is 180°, we can come up with a theorem that helps us to figure out the sum of the measures of the interior angles of any n-sided polygon! Baroody Page 3 of 6 Honors Geometry Notes Next, let’s look at exterior angles in a polygon. First, consider the exterior angles of a pentagon as shown below: Note that the sum of the exterior angles is 360°.
  • Folding the Regular Nonagon

    Folding the Regular Nonagon

    210 Folding the Regular Nonagon Robert Geretschlager, Bundesrealgymnasium, Graz, Austria Introduction In the March 1997 of Crux [1997: 81], I presented a theoretically precise method of folding a regular heptagon from a square of paper using origami methods in an article titled \Folding the Regular Heptagon". The method was derived from results established in \Euclidean Constructions and the Geometry of Origami" [2], where it is shown that all geometric problems that can be reduced algebraically to cubic equations can be solved by elementary methods of origami. Speci cally, the corners of the regular heptagon were thought of as the solutions of the equation 7 z 1=0 in the complex plane, and this equation was then found to lead to the cubic equation 3 2 + 2 1= 0; which was then discussed using methods of origami. Finally, a concrete method of folding the regular heptagon was presented, as derived from this discussion. In this article, I present a precise method of folding the regular nonagon from a square of paper, again as derived from results established in [2]. However, as we shall see, the sequence of foldings used is quite di erent from that used for the regular heptagon. As for the heptagon, the folding method is once again presented in standard origami notation, and the mathematical section cross-referenced to the appropriate diagrams. Angle Trisection For any regular n-gon, the angle under which each side appears as seen from 2 the mid-point is . Speci cally, for n =9, the sides of a regular nonagon n 2 are seen from its mid-point under the angle .
  • Polygrams and Polygons

    Polygrams and Polygons

    Poligrams and Polygons THE TRIANGLE The Triangle is the only Lineal Figure into which all surfaces can be reduced, for every Polygon can be divided into Triangles by drawing lines from its angles to its centre. Thus the Triangle is the first and simplest of all Lineal Figures. We refer to the Triad operating in all things, to the 3 Supernal Sephiroth, and to Binah the 3rd Sephirah. Among the Planets it is especially referred to Saturn; and among the Elements to Fire. As the colour of Saturn is black and the Triangle that of Fire, the Black Triangle will represent Saturn, and the Red Fire. The 3 Angles also symbolize the 3 Alchemical Principles of Nature, Mercury, Sulphur, and Salt. As there are 3600 in every great circle, the number of degrees cut off between its angles when inscribed within a Circle will be 120°, the number forming the astrological Trine inscribing the Trine within a circle, that is, reflected from every second point. THE SQUARE The Square is an important lineal figure which naturally represents stability and equilibrium. It includes the idea of surface and superficial measurement. It refers to the Quaternary in all things and to the Tetrad of the Letter of the Holy Name Tetragrammaton operating through the four Elements of Fire, Water, Air, and Earth. It is allotted to Chesed, the 4th Sephirah, and among the Planets it is referred to Jupiter. As representing the 4 Elements it represents their ultimation with the material form. The 4 angles also include the ideas of the 2 extremities of the Horizon, and the 2 extremities of the Median, which latter are usually called the Zenith and the Nadir: also the 4 Cardinal Points.
  • ( ) Methods for Construction of Odd Number Pointed

    ( ) Methods for Construction of Odd Number Pointed

    Daniel DOBRE METHODS FOR CONSTRUCTION OF ODD NUMBER POINTED POLYGONS Abstract: The purpose of this paper is to present methods for constructing of polygons with an odd number of sides, although some of them may not be built only with compass and straightedge. Odd pointed polygons are difficult to construct accurately, though there are relatively simple ways of making a good approximation which are accurate within the normal working tolerances of design practitioners. The paper illustrates rather complicated constructions to produce unconstructible polygons with an odd number of sides, constructions that are particularly helpful for engineers, architects and designers. All methods presented in this paper provide practice in geometric representations. Key words: regular polygon, pentagon, heptagon, nonagon, hendecagon, pentadecagon, heptadecagon. 1. INTRODUCTION n – number of sides; Ln – length of a side; For a specialist inured to engineering graphics, plane an – apothem (radius of inscribed circle); and solid geometries exert a special fascination. Relying R – radius of circumscribed circle. on theorems and relations between linear and angular sizes, geometry develops students' spatial imagination so 2. THREE - POINT GEOMETRY necessary for understanding other graphic discipline, descriptive geometry, underlying representations in The construction for three point geometry is shown engineering graphics. in fig. 1. Given a circle with center O, draw the diameter Construction of regular polygons with odd number of AD. From the point D as center and, with a radius in sides, just by straightedge and compass, has preoccupied compass equal to the radius of circle, describe an arc that many mathematicians who have found ingenious intersects the circle at points B and C.
  • Fourth Lecture

    Fourth Lecture

    Fourth Knowledge Lecture of the New Hermetics The Symbol Of Venus and The Tree Of Life It embraces all ten Sephiroth on the Tree. It is a fitting emblem of the Isis of Nature. Since it contains all the Sephiroth its circle should be made larger then that of Mercury shown in a previous diagram. The Geomantic figures and their Zodiacal Attributions Planets, Colors, Lineal Figures Etc. No. Planet Color Shape Odor 3. Saturn Black Triangle Myrrh 4. Jupiter Blue Square Cedar 5. Mars Red Pentagram Pepper 6. Sun Yellow Hexagram Frankincense 7. Venus Green Septagram Benzoin 8. Mercury Orange Octagram Sandalwood 9. Moon Violet Enneagram Camphor Element Color Odor Fire Red Cinnamon Water Blue Cedar Air Yellow Sandalwood Earth Black Myrrh DIAGRAM 66 The Triangle The first linear shape, associated with the sephirah Binah and the planet Saturn. Medieval sorcerers used triangles to bind spirits because they believed the limiting force of the triangle would confine the spirit. The triangle may be used in any effort to restrict, structure or limit anything. The number three also indicates cycles and therefore time, also a limiting factor appropriate to Saturn. The Square The square is related to Chesed, whose number is four. A square implies the form of a castle or walled structure, society, prestige, rulership and other Jupiterean qualities. The square also symbolizes structure beyond walls, it represents a completion or perfection; a "square deal" and three "square meals" a day illustrate the archetypal idea verbally. Also the four elements working in balanced harmony. The Pentagram The pentagram is the Force of Mars, and the sephira Geburah.
  • The Enneagram in the Writings of Gurdjieff Free

    The Enneagram in the Writings of Gurdjieff Free

    FREE THE ENNEAGRAM IN THE WRITINGS OF GURDJIEFF PDF Richard J Defouw | 268 pages | 25 Mar 2011 | Dog Ear Publishing | 9781608448074 | English | United States The Enneagram in the Writings of Gurdjieff - Richard J. Defouw - Google книги Goodreads helps you keep track of books you want to read. Want to Read saving…. Want to Read Currently Reading Read. Other editions. Enlarge cover. Error rating book. Refresh and try again. Open Preview See a Problem? Details if other :. Thanks for telling us about the problem. Return to Book Page. Gurdjieff was a spiritual teacher in the first half of the twentieth century who offered an unusually penetrating analysis of the human condition together with practical methods for The Enneagram in the Writings of Gurdjieff development of being and consciousness. The Enneagram in the Writings of Gurdjieff presents a unified solution to a number of mysteries connected with his writings and with the emblem G. The Enneagram in the Writings of Gurdjieff presents a unified solution to a number of mysteries connected with his writings The Enneagram in the Writings of Gurdjieff with the emblem of his teaching, a geometric figure known as the enneagram. Gurdjieff called the enneagram the philosopher's stone of the alchemists and a source of great power, yet he never explained it satisfactorily to his pupils. This book shows that Gurdjieff transmitted through his writings an understanding of the symbol that he chose not to divulge in his talks. It also shows that the emblem of his teaching can be seen in the large-scale structure of his writings if one knows how to look The Enneagram in the Writings of Gurdjieff the surface.
  • Approximate Construction of a Regular Nonagon in Albrecht Dürer's ``Painter's Manual''

    Approximate Construction of a Regular Nonagon in Albrecht Dürer's ``Painter's Manual''

    Approximate construction of a regular nonagon in Albrecht D¨urer’s Painter’s Manual: where had it come from? In Mathematical Cranks, in the chapter “Nonagons, regular”, Underwood Dudley gives an approximate straightedge and compass construction of a regular nonagon:1 Nonagons follow as corollaries from trisections, being easily made by trisecting 120◦ angles, and it would be an odd crank indeed who would pass up a famous and general problem for an obscure and particular one. Nevertheless, nonagoners exist, and Figure 1 is a nonagon construction that was made independently of any trisection. On the circle, mark off |AB| B F D A O E C Figure 1: The approximate nonagon construction in Mathematical Cranks. and |AC| equal to |OC| , and draw arcs from O to A with centers at B and C, both with radius |OA|. Trisect OA at D, draw EF perpendicular to OA, and you have the side of the nonagon inscribed in the circle with radius |OE|. That is, the angle OEF is supposed to be 40◦, but it falls short by quite a bit since it measures only 39.6◦. Writing α = OEF, we have 1 √ √ tan 1 α = 35 − 3 3 , 2 2 and 1 √ √ α = 2 arctan 35−3 3 =39.594◦ . 2 When we step around the circle with this approximate nonagon’s side, the gap that remains after the nine steps is 3.65◦, so this is a rather crude approximation. If this construction was ever advertised by some nonagoner as his (or, most improb- ably, hers) own, and as an exact construction at that, then there is a very real chance 1The quotation is not quite verbatim: the angle EOF in the original is written here as OEF, and the reference to Figure 31 in the book is replaced with the reference to its re-creation in this essay.
  • Parallelogram Rhombus Nonagon Hexagon Icosagon Tetrakaidecagon Hexakaidecagon Quadrilateral Ellipse Scalene T

    Parallelogram Rhombus Nonagon Hexagon Icosagon Tetrakaidecagon Hexakaidecagon Quadrilateral Ellipse Scalene T

    Call List parallelogram rhombus nonagon hexagon icosagon tetrakaidecagon hexakaidecagon quadrilateral ellipse scalene triangle square rectangle hendecagon pentagon dodecagon decagon trapezium / trapezoid right triangle equilateral triangle circle octagon heptagon isosceles triangle pentadecagon triskaidecagon Created using www.BingoCardPrinter.com B I N G O parallelogram tetrakaidecagon square dodecagon circle rhombus hexakaidecagon rectangle decagon octagon Free trapezium / nonagon quadrilateral heptagon Space trapezoid right isosceles hexagon hendecagon ellipse triangle triangle scalene equilateral icosagon pentagon pentadecagon triangle triangle Created using www.BingoCardPrinter.com B I N G O pentagon rectangle pentadecagon triskaidecagon hexakaidecagon equilateral scalene nonagon parallelogram circle triangle triangle isosceles Free trapezium / octagon triangle Space square trapezoid ellipse heptagon rhombus tetrakaidecagon icosagon right decagon hendecagon dodecagon hexagon triangle Created using www.BingoCardPrinter.com B I N G O right decagon triskaidecagon hendecagon dodecagon triangle trapezium / scalene pentagon square trapezoid triangle circle Free tetrakaidecagon octagon quadrilateral ellipse Space isosceles parallelogram hexagon hexakaidecagon nonagon triangle equilateral pentadecagon rectangle icosagon heptagon triangle Created using www.BingoCardPrinter.com B I N G O equilateral trapezium / pentagon pentadecagon dodecagon triangle trapezoid rectangle rhombus quadrilateral nonagon octagon isosceles Free scalene hendecagon
  • TEAMS 9 Summer Assignment2.Pdf

    TEAMS 9 Summer Assignment2.Pdf

    Geometry Geometry Honors T.E.A.M.S. Geometry Honors Summer Assignment 1 | P a g e Dear Parents and Students: All students entering Geometry or Geometry Honors are required to complete this assignment. This assignment is a review of essential topics to strengthen math skills for the upcoming school year. If you need assistance with any of the topics included in this assignment, we strongly recommend that you to use the following resource: http://www.khanacademy.org/. If you would like additional practice with any topic in this assignment visit: http://www.math- drills.com. Below are the POLICIES of the summer assignment: The summer assignment is due the first day of class. On the first day of class, teachers will collect the summer assignment. Any student who does not have the assignment will be given one by the teacher. Late projects will lose 10 points each day. Summer assignments will be graded as a quiz. This quiz grade will consist of 20% completion and 80% accuracy. Completion is defined as having all work shown in the space provided to receive full credit, and a parent/guardian signature. Any student who registers as a new attendee of Teaneck High School after August 15th will have one extra week to complete the summer assignment. Summer assignments are available on the district website and available in the THS guidance office. HAVE A GREAT SUMMER! 2 | P a g e An Introduction to the Basics of Geometry Directions: Read through the definitions and examples given in each section, then complete the practice questions, found on pages 20 to 26.