Pascal's Triangle/Graphical Presentation

Graphical Presentation of Pascal's Triangle

Modulo $2$

Entries $n$ are colour coded as follows:

$n \equiv 0 \pmod 2$: $\color {black} {\text {White} }$

$n \equiv 1 \pmod 2$: $\color {black} {\text {Black} }$

Modulo $3$

Entries $n$ are colour coded as follows:

$n \equiv 0 \pmod 3$: $\color {black} {\text {White} }$

$n \equiv 1 \pmod 3$: $\color { Black } {\text {Black} }$

$n \equiv 2 \pmod 3$: $\color { Red } {\text {Red} }$

Modulo $4$

Entries $n$ are colour coded as follows:

$n \equiv 0 \pmod 4$: $\color {black} {\text {White} }$

$n \equiv 1 \pmod 4$: $\color { Black } {\text {Black} }$

$n \equiv 2 \pmod 4$: $\color { Green } {\text {Green} }$

$n \equiv 3 \pmod 4$: $\color { Red } {\text {Red} }$

Modulo $5$

Entries $n$ are colour coded as follows:

$n \equiv 0 \pmod 5$: $\color {black} {\text {White} }$

$n \equiv 1 \pmod 5$: $\color { Black } {\text {Black} }$

$n \equiv 2 \pmod 5$: $\color { Blue } {\text {Blue} }$

$n \equiv 3 \pmod 5$: $\color { Green } {\text {Green} }$

$n \equiv 4 \pmod 5$: $\color { Red } {\text {Red} }$

Modulo $6$

Entries $n$ are colour coded as follows:

$n \equiv 0 \pmod 6$: $\color {black} {\text {White} }$

$n \equiv 1 \pmod 6$: $\color { Black } {\text {Black} }$

$n \equiv 2 \pmod 6$: $\color { Yellow } {\text {Yellow} }$

$n \equiv 3 \pmod 6$: $\color { Blue } {\text {Blue} }$

$n \equiv 4 \pmod 6$: $\color { Green } {\text {Green} }$

$n \equiv 5 \pmod 6$: $\color { Red } {\text {Red} }$