Re: Count to 100 before next event

[Malva]

106

[Torvallis!]

107 is another number with no complex decomposition.

But q^2 = -2 once against saves us:

(3+7q)(3-7q)

[Malva]

108

[Torvallis!]

(3+10i)(3-10i)

[Malva]

11*10

[Torvallis!]

(6-i) * 3 * (6+i)

[Ivy]

112

[Torvallis!]

113 is another nondecomposeable prime!

It'll be a while before I need to break into r^2 = -3, btw

(9-4q)(9+4q)

[Malva]

114

[Torvallis!]

23*(1+2i)(1-2i)

[Malva]

116

[Torvallis!]

(3+2i)*3*(3-2i)*3

[Malva]

118

[Torvallis!]

(4+i)*7*(4-i)

[Ivy]

120

[Keket]

121

[Torvallis!]

(1+i)*(1-i) * (6+5i)*(6-5i)

[Malva]

123

One two three!

[Ivy]

124

[Torvallis!]

5^3

[Malva]

126

[Torvallis!]

127, which I always want to divide by 3!

A strong prime and a chen prime, it also has no imaginary decomposition!

I'm pretty sure it has a q-decomposition, but none is coming to mind.

(10+3r)(10-3r), r^2 = -3 works though

[Malva]

(2*2*2+2)^2+2^2^2+2*2^2+2^2

[Horns]

129

[Malva]

3*3^3+3^3+3*3+3*3+3+3/3

[Sponsored content]