Finals week: I will be around Tuesday 93 and Wednesday 113 (with a break for lunch somewhere in the middle) to answer questions. The final is Thursday at 1:00 in the computer lab.
Monday  Wednesday  Friday 
Jan 26 Introductions. Patty paper investigation. Isosceles triangle problems Assn: Read/watch about Van Hiele
levels 
Discussion of reasoning from isosceles triangle problems
Angles, angle sum and triangle congruence theorems Assn: do and reflect on sec 4.3 # 12, 13 
Flow chart proofs; scaffolding for proof.
Discussion of Van Hiele levels 
Feb 2 Flow chart vs two column proofs 
Discussions of proofs, and ways to support learning proof
reasoning 
Discuss the role of proof in geometry 
Feb 9 Concurrency: sec 3.7
Katie 
Concurrency: Centroid sec 3.8 Tiffany 
Van Hiele level 2 arguments,

Feb 16
polygon angle sum
5.1
Shilo 
Kites and trapezoids 5.3 Elliot 
Venn diagrams and quadrilaterals 
Feb 23midsegments
5.4
Amber 
Chords 6.1 LeeAnn 
Tangent lines
6.2
Andy 
March 2 . Arcs and angles 6.3
Kayla 
Circumference and arc length 6.5 Leah 
"Power" of a point Worksheet probs. 
Mar 9 TBA  star polygons  Midterm 
Spring Break  
Mar 23 Transformations and symmetry  tessellations 7.4 Shilo 
more tessellations 7.5 Katie 
Mar 30 still more tessellations 7.6 Amber 
composition of transformations 7.3
Me 
Area review 
April 6 Area
of reg polygons 8.4
Tiffany 
Circle area 8.5 Leah 
Surface area 8.7 Elliot 
April 13 Pythagorean Theorem
9.1
LeeAnn 
Pythagorean theorem and circles 9.6 Kayla 
TBA 
Apr 20 A problem of definitions: 3D shapes  Platonic solids & Euler's formula Andy

More Euler

Apr 27 more about composition of transformations 
more euler  3D shapes as shadows 
May 4 surface area and isometric drawings  Similarity as scale factor with area 
Some topics that may be substituted in to replace other topics:
Self similar fractals for example
Star polygons for example
semiregular tessellations for example
Conway tessellations (this is in the booktessellations of Conway hexagons)
Pick's formula for example
platonic solids for example
duals of solids for example
3D shapes from shadows for example
Euler number, etc. see here and here
Symbolic logic This is in the book.
Miquel's theorem for example
basic symmetry groups for example
Wallpaper patterns/groups for example
Ceva's theorem (and Menelaus?) for example
Morley's thm for example
Trisection and paper folding see here, here and here
Symmedians for example