thinkingmakesitso
a lesser-known proof of pythagoras' theorem (or why right-angled triangles are like 'russian' dolls)
1:31
thinkingmakesitso
balanced ternary (or the 'prettiest' number base)
2:19
thinkingmakesitso
how many numbers can you make in n steps of doubling and adding 1? fibonacci?!
2:04
thinkingmakesitso
what numbers survive 'halving and subtracting one' the longest?
2:45
thinkingmakesitso
visualising de morgan's rules (why the opposite of 'and' is 'or')
1:41
thinkingmakesitso
a, b, a and b, a or b... where does it end?
2:09
thinkingmakesitso
the geometry of roots of unity
2:42
thinkingmakesitso
the secret behind the law of sines
3:38
thinkingmakesitso
a little-known fact about quadrilaterals
1:13
thinkingmakesitso
what the 2d determinant ad - bc has to do with area
2:15
thinkingmakesitso
areas of quadrilaterals by dissection
2:04
thinkingmakesitso
the why of exact trig values
1:20
thinkingmakesitso
varignon's theorem
1:50
thinkingmakesitso
why perpendicular lines have m1m2 = -1
3:54
thinkingmakesitso
why sin(2x)=2sin(x)cos(x)
1:29
thinkingmakesitso
the british flag theorem
2:08
thinkingmakesitso
de gua's theorem (higher dimensional pythagoras)
3:44
thinkingmakesitso
euclid's beautiful arguments for propositions XXXV through XXXVIII
4:04
thinkingmakesitso
vertically opposite angles
0:55
thinkingmakesitso
angles in a triangle - 3 proofs
0:53
thinkingmakesitso
how to visualise trig addition formulae
3:24
thinkingmakesitso
the inscribed angle theorem
4:12
thinkingmakesitso
thales' theorem
1:40
thinkingmakesitso
the geometry behind integration by parts
2:19
thinkingmakesitso
the twelve days of christmas
3:56
thinkingmakesitso
plato's number
1:36
thinkingmakesitso
paths on a lattice (or how many ways from A to B in d dimensions) #SoME2
14:25
thinkingmakesitso
polite numbers
8:53
thinkingmakesitso
finding the odd one out (or Captain Holt's unsolved riddle)
14:20