a shape with one million sides
millagon
Ten(10). 'Deca' from Latin , means '10'. NB (Named prefixes from Latin form polygons). Uni/mono = 1 ( A straight line ; does NOT form a polygon) Bi/di = 2 )Two angled lines ; does NOT form a polygon). Tri = 3 (Trigon / Triangle) Tetra/quad = 4 )Tetragon) Penta = 5 (Pentagon) Hexa = 6 (Hexagon) Hepta = 7 (Heptagon_ Octa = 8 (Octagon) Nona= 9 (Nonagon) Deca = 10 ( Decagon) Centa = 100 (Centagon) Milla = 1000 ( Millagon). There are many more names for different numbers of sides. NNB ' Gon' for 2-dimensional figures. 'Hedron' for 3-dimensional solids.
millagon
momogon digon bigon trigon tragon tetragon quadrigon pentagon quintagon hexagon sexagon heptagon septagon octagon octigon nonagon enneagon decagon hendecagon duodecagon tredecagon quattuordecagon quindecagon sexdecagon septendecagon octodecagon novemdecagon vigintagon trigintagon centagon millagon micrigon nanigon picigon femtigon attigon zeptigon yoctigon xonigon vecigon icosigon triacontigon googoligon googolplexigon
-7
No such thing as a 'hepagon'. I think you mean 'HEPTAGON'. Note the spelling. A heptagon is a seven(7) sided 2-dimensional figure. From their Latin roots, the names of polygons are : - 3 ' Trigon (Triangle). 4 ' Tetragon ( Quadrilateral) 5 ' Pentagon 6 ' Hexagon 7' Heptagon ( as given) 8 ' Octagon 9 ' Nonagon 10 ' Decagon 100 ' Centagon 1000 ' Millagon. '--gon' is also Latin , for '2 dimensional figure. So learn some Latin. Science and Maths use a lot of words from these ancient languages.
Ten(10). 'Deca' from Latin , means '10'. NB (Named prefixes from Latin form polygons). Uni/mono = 1 ( A straight line ; does NOT form a polygon) Bi/di = 2 )Two angled lines ; does NOT form a polygon). Tri = 3 (Trigon / Triangle) Tetra/quad = 4 )Tetragon) Penta = 5 (Pentagon) Hexa = 6 (Hexagon) Hepta = 7 (Heptagon_ Octa = 8 (Octagon) Nona= 9 (Nonagon) Deca = 10 ( Decagon) Centa = 100 (Centagon) Milla = 1000 ( Millagon). There are many more names for different numbers of sides. NNB ' Gon' for 2-dimensional figures. 'Hedron' for 3-dimensional solids.