Abundant relations in 1+(-1+2^t)*(2^(t+1))

The number space

has an abundance of relations

In this post I provide links to pages about those relations

Relation ‘lowercase b’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase c’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase d’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase f’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase g’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase h’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase i’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase n’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase p’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase q’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase r’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase s’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase t’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase u’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase w’ in group 1+(-1+2^t)*(2^(t+1))

Relation ‘lowercase z’ in group 1+(-1+2^t)*(2^(t+1))