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that is

Use each ordered pair in R to find orthogonality with each ordered pair in R (multiplication is required):

& lt 1,2 & gt; * & lt 1,2 & gt; Invincib

Discrete mathematics r = {

that is

Use each ordered pair in R to find orthogonality with each ordered pair in R (multiplication is required):

& lt 1,2 & gt; * & lt 1,2 & gt; Invincib

Discrete mathematics r = {

that is

Use each ordered pair in R to find orthogonality with each ordered pair in R (multiplication is required):

& lt 1,2 & gt; * & lt 1,2 & gt; Invincible

& lt 1,2 & gt; *<3 > invincible

& lt 1,2 & gt; * & lt2,3 >= & lt 1,3 & gt;

& lt 1,2 & gt; *<3 > invincible

& lt3,2 >* & lt 1,2 & gt; Invincible

& lt3,2 > * & lt3,2 > can't be confronted.

& lt3,2 >* & lt2,3 >= & lt3,3 & gt;

& lt3,2 > * & lt3,4 > can't be confronted.

& lt2,3 >* & lt 1,2 & gt; Invincible

& lt2,3 >* & lt3,2 >= & lt2,2 & gt;

& lt2,3 > * & lt2,3 > = non-multiplicative

& lt2,3 >* & lt3,4 >= & lt2,4 >

& lt3,4 >* & lt 1,2 & gt; Invincible

& lt3,4 > * & lt3,2 > can't be confronted.

& lt3,4 > * & lt2,3 > can't be confronted.

& lt3,4 > * & lt3,4 > can't be confronted.

Therefore, R2 (squared) = r * r = {