{"id":256912,"date":"2026-07-13T15:08:30","date_gmt":"2026-07-13T12:08:30","guid":{"rendered":"https:\/\/1kitap1.com\/en\/creating-mandalas-with-sacred-geometry-susanne-f-fincher\/"},"modified":"2026-07-13T15:08:30","modified_gmt":"2026-07-13T12:08:30","slug":"creating-mandalas-with-sacred-geometry-susanne-f-fincher","status":"publish","type":"post","link":"https:\/\/1kitap1.com\/en\/creating-mandalas-with-sacred-geometry-susanne-f-fincher\/","title":{"rendered":"Creating Mandalas With Sacred Geometry – Susanne F Fincher"},"content":{"rendered":"
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Using a protractor, measure and mark angles at 90 degrees and 270 degrees. Draw a line through center O connecting these points and intersecting the circle at points C and D. Keeping your compass set on the radius of your original circle, place the compass point at A and – draw two arcs above and outside the circle as shown.<\/p>\n

Next, place the compass point at B and repeat, drawing arcs below and outside the circle. Move the compass to points C and then D, scribing arcs that intersect the previously drawn arcs. Draw lines through O connecting opposite intersecting arcs outside the circle. These lines intersect the circle at four points: E, F, G, and H. Connect these four points and ea A, E, DF; B; G, C, H, and A to form your octagon. . a hl —–~–}-\u00bb \u2014 Octagon Inside a Square Continuing on from Octagon 1, connect the arc intersection points with straight lines to establish a square outside the octagon (see Octagon 2).<\/p>\n

Octagon ona Base Draw a circle inside a square, following the steps outlined for Octagon 1. Then set your compass to the distance between O and E (see Octagon 3), place the compass point on O, and draw a circle enclosing the square. Extend lines AB and CD to intersect the outside circle, creating points A\u2018, Bt, Ct, and D?. Starting at A\u2018, connect points D!, B1, C1, and back to A’ to create a square resting on its tip (see Octagon 4).<\/p>\n

Now draw lines as shown in Octagon 5 to complete the octagon on a base. Octagon Star Mandala One Using your octagon as a guideline, draw lines to connect every other point of your octagon (see Octagon 6). Octagon Star Mandala Two Using your octagon as a guideline, draw lines to connect every third point, skipping two points in between each connecting point (see Octa- gon 7). This star is formed by a continuous line, which is unusua! for a figure with an even number of points.<\/p>\n

This may, in part, explain the tra- ditional importance given to the octagon. tes Octagon 6 Arn Son eres ea Draw a circle with center point O divided by lines AB and CD (see Nona- gon 1). Adjust your compass to the length between point A and point C. With your compass point at A draw arc CD.<\/p>\n

The arc intersects line AB at point E. Adjust your compass to 1\/2 inch more than half the distance between E and B. With the point at E, draw two arcs as shown. Place your compass point on B and draw two arcs that intersect the two arcs just drawn.<\/p>\n

The line between these two points of intersection will bisect line EB and establish point F. Adjust your compass to the distance between points E and F.<\/p>\n

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Coloring Mandalas 3: Circles of the Sacred Feminine Coloring Mandalas 4: For Confidence, Energy, and Purpose Creating Mandalas: For Insight, Healing, and ae The Mandala Workbook: A Creative Guide for Self-Expression, Balance, and Well-Being The Mini Mandala Coloring Book : Coloring for Balance: A Mini Mandala Coloring Book ScSsSisame) CREATING MANDALAS em SUID GEST EESE I SONS TESSSSSS FRESE CED CARED EREIS P BEE ETE DE TEASE IE SERIE LATS IPT { j \u00bb | { \u00a5 | ; SACRED GEOMETRY | COLOR AND DRAW MANDALAS BSING ANCIENT PRINCIPLES @ Susanne F.<\/p>\n

Fincher \u00a2 Shambhala Boulder 2017 ; CONTENTS Introduction ae f A History of Numbers 3 The Meaning behind the Numbers 19 Techniques and Principles for Dene 31 e= = ; Drawing Sacred Geometry Mandalas a cee : Coloring Sacred Geometry Mandalas ao ae > bee Ce Los a = x af 7, ; = INTRODUCTION My EARLIEST MEMORY Of Creating a mandala with geometry is a spring project I completed for my junior high geometry class. I remember that the instructions were to use the skills we had learned in class to con- struct a geometric design inside a circle on a 12-inch x 12-inch piece of plywood.<\/p>\n

Then, our teacher explained, we would hammer small nails into the wood, delineating our design. Finally, we would tightly wrap colored thread from nail to nail to complete our work. Needless to say, our parents helped, but the pleasure of creating and sharing the projects enlivened our class for weeks. (See youtube.com for the tutorial, \u201cHow to Create a Colorful Spirograph String Art.\u201d) Mandalas are circular designs that suggest spiritual and psychologi- cal meanings.<\/p>\n

At the level of individual psychology, the circular form of a mandala conveys a feeling of safety associated with early experiences of nurturing. The mandala reflects a person\u2019s felt experience of being a Self: a locus of awareness, a generator of willed activity, a creature with memo- ries of its own unique history. In short, a mandala mirrors personal iden- tity, persistent yet always in flux. Individuals find pleasure in creating and coloring their own mandalas for creative self-expression, psycho- logical insight, and an experience of balance, harmony, and well-being.<\/p>\n

The circle that is the basis of mandalas has rich artistic and cultural resonance. At the most basic level, a circle offers a structured graphic sarap EHOSS STEELE AER SSA SA RRL REE ESD SES ER NTE MIG TNE TLE NN CTY STEELS IIT EAL DS LONE : 1 esa DAL SLI ER EE TST SL LES TT LN NTL IT TT TO TTS 2 USNR ROOMS Tarn LN NMP HP ey a Vos aan teases + INTRODUCTION space to enter, in contrast to the stark challenge of a blank, unmarked piece of paper.<\/p>\n<\/blockquote>\n

This is a short excerpt from the opening of “” by Unknown, quoted for review and introduction purposes. All rights belong to the copyright holders.<\/em><\/p>\n

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