Changes

*Two quantities are in the golden ratio if their ratio is the same as the ratio of their sum to the larger of the two quantities.

*Two quantities are in the golden ratio if their ratio is the same as the ratio of their sum to the larger of the two quantities.

*Golden ratio is represented as '''phi(φ)''' and its conjugate is represented as '''Phi (&Phi)'''.  

*Golden ratio is represented as '''phi(φ also called smallphi)''' and its conjugate is represented as '''Phi (Φ also called capitalphi)'''.  

*If 'a' and 'b' are two quantities with 'a>b', then

*If 'a' and 'b' are two quantities with 'a>b', then

  (&phi;) = <math>\frac{\(a + b)}{a}</math> = <math>\frac{\a}{b}</math>

  &phi; = <math>\frac{(a + b)}{a}</math> = <math>\frac {a}{b}</math>

*Using quadratic formula, golden ratio is represented as -

*Using quadratic formula, golden ratio is represented as -

&phi; = <math>\frac{1+&sqrt; 5}{2}</math> = 1.618033988749895

&phi; = <math>\frac{(1 + &radic;5)}{2}</math> = 1.618033988749895  

&Phi; = <math>\frac{1-&sqrt; 5}{2}</math> = 0.6180339887498948

&Phi; = <math>\frac{(1 - &radic;5)}{2}</math> = -0.6180339887498948 (Absolute value 0.6180339887498948 is considered as capitalphi.

*Argument <math>phismall</math> can be logical values TRUE (or 1) or FALSE (or 0). Any other argument values are ignored and Calci assumes it to be TRUE or 1.

*Argument <math>phismall</math> can be logical values TRUE (or 1) or FALSE (or 0). Any other argument values are ignored and Calci assumes it to be TRUE or 1.