Manuals/calci/GOLDENRATIO - Revision history

Devika at 22:25, 17 August 2018

2018-08-17T22:25:18Z

2018-06-15T22:52:04Z

2018-06-15T22:51:36Z

2017-07-20T22:08:18Z

Description

2017-07-20T22:07:48Z

Description

2017-07-20T22:03:28Z

Description

2017-03-13T11:13:48Z

2015-04-25T18:12:33Z

2013-12-19T12:41:51Z

2013-12-19T12:38:53Z

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-=GOLDENRATIO(phiSmall)=
+<div style="font-size:30px">'''GOLDENRATIO(phiSmall)'''</div><br/>
 *where <math>phiSmall</math> is the logical value TRUE or FALSE.
+**GOLDENRATIO() returns the ratio of the longer part divided by the smaller part is also equal to the whole length divided by the longer part.
 == Description ==

← Older revision		Revision as of 22:52, 15 June 2018
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−	=GOLDENRATIO(~~phismall~~)=	+	=GOLDENRATIO(phiSmall)=

	*where <math>phiSmall</math> is the logical value TRUE or FALSE.		*where <math>phiSmall</math> is the logical value TRUE or FALSE.

@@ Line 1: / Line 1: @@
 =GOLDENRATIO(phismall)=
-*where <math>phismall</math> is the logical value TRUE or FALSE.
+*where <math>phiSmall</math> is the logical value TRUE or FALSE.
-GOLDENRATIO() returns the golden ratio value.
+GOLDENRATIO() returns the ratio of the longer part divided by the smaller part is also equal to the whole length divided by the longer part.
 == Description ==
 *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;(phi or smallphi)''' and its conjugate is represented as '''&Phi;(Phi or capitalphi)'''.
+*Golden ratio is represented as '''&phi;(phi or Smallphi)''' and its conjugate is represented as '''&Phi;(Phi or capitalphi)'''.
 *If 'a' and 'b' are two quantities with 'a>b', then

@@ Line 14: / Line 14: @@
 *Using quadratic formula, golden ratio is represented as -
-  <math>\phi</math>; = <math>\frac{(1 + \sqrt;5)}{2}</math> = 1.618033988749895
+  <math>\phi</math> = <math>\frac{(1 + \sqrt 5)}{2}</math> = 1.618033988749895
-  <math>\Phi</math>; = <math>\frac{(1 - \sqrt;5)}{2}</math> = -0.6180339887498948 (Absolute value 0.6180339887498948 is considered as capitalphi)
+  <math>\Phi</math> = <math>\frac{(1 - \sqrt 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.

@@ Line 14: / Line 14: @@
 *Using quadratic formula, golden ratio is represented as -
-  <math>\phi</math>; = <math>\frac{(1 + \radic;5)}{2}</math> = 1.618033988749895
+  <math>\phi</math>; = <math>\frac{(1 + \sqrt;5)}{2}</math> = 1.618033988749895
-  <math>\Phi</math>; = <math>\frac{(1 - \radic;5)}{2}</math> = -0.6180339887498948 (Absolute value 0.6180339887498948 is considered as capitalphi)
+  <math>\Phi</math>; = <math>\frac{(1 - \sqrt;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.

← Older revision		Revision as of 11:13, 13 March 2017
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	*[http://en.wikipedia.org/wiki/Golden_ratio Golden Ratio]		*[http://en.wikipedia.org/wiki/Golden_ratio Golden Ratio]
		+
		+
		+
		+
		+	*[[Z_API_Functions \| List of Main Z Functions]]
		+
		+	*[[ Z3 \| Z3 home ]]

← Older revision		Revision as of 18:12, 25 April 2015
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	GOLDENRATIO() ''returns 0.6180339887498948'', value of capitalphi Φ		GOLDENRATIO() ''returns 0.6180339887498948'', value of capitalphi Φ
		+
		+	==Related Videos==
		+
		+	{{#ev:youtube\|5zosU6XTgSY\|280\|center\|GOLDENRATIO}}

	== See Also ==		== See Also ==

@@ Line 8: / Line 8: @@
 *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(&phi; also called smallphi)''' and its conjugate is represented as '''Phi (&Phi; also called capitalphi)'''.
+*Golden ratio is represented as '''&phi;(phi or smallphi)''' and its conjugate is represented as '''&Phi;(Phi or capitalphi)'''.
 *If 'a' and 'b' are two quantities with 'a>b', then
@@ Line 16: / Line 16: @@
   &phi; = <math>\frac{(1 + &radic;5)}{2}</math> = 1.618033988749895
-  &Phi; = <math>\frac{(1 - &radic;5)}{2}</math> = -0.6180339887498948 (Absolute value 0.6180339887498948 is considered as capitalphi.
+  &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.