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Intuitive Geometry Method 1 Circle

Intuitive Geometry - Drawing with overlapping circles Method 1 Circle

QUICK LINKS: About, Intuitive Geometry Art, Books, Art Prints & Products on nathalie-strassburg.pixels.com. Learn the method online with step by step instructions: Circle, Square, Triangle, Hexagon, Pentagon, Spirals, Waves, Scaling. Learn how to apply the method: How to draw Bees, Butterflies, Flowers (3 fold), Flowers (4 fold), Flowers (5 fold), Human Body, Human Eye, Human Face, Snowflakes, Spiders.


Intuitive Geometry is not just about drawing, it is about developing our intuition and learning the fundamental structure of life. Practicing the use of overlapping circles affects our consciousness on all levels, and our ability to become more powerful creators in this world. – Nathalie Strassburg


The Intuitive Geometry method is a basic set of principles for using overlapping circles to create and design anything. Below are the step by step instructions for the circle.

Buy the Intuitive Geometry paperback book from Amazon. Buy the Intuitive Geometry E-book on this website or from Amazon (Commission earned).

Circle with step by step instructions

Intuitive Geometry Circle
Circle Fig 1

At any point (A) draw a circle of any size. Find any point on the circumference (B) and draw a circle with the same radius (AB). Continue around drawing a circle at any new intersection (C etc.) on the circumference and you will create 6 divisions.


Circle Fig 2

Find points D & E, connect them with a straight line to divide the circle in half. Find points F & G and mark them.
You have now drawn the “Seed of Life” or Vector Equilibrium.


Circle Fig 3

Draw a circle with centre F using the same radius. Continue around on all the new intersections on the circumference to create 12 divisions. Find points H & I, draw a line through them to Find point J. Continue this all the way around.


Circle Fig 4

Mark the 12 new divisions clearly, you have created 24 divisions now.
Draw a circle for each new point using the same radius.


Circle Fig 5

You can continue this division to create 48, 96, 192, 348, 768…

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