Eyesis4Pi Pixels Calculation - Revision history

Oleg: /* Calculations */

2012-10-24T21:15:09Z

Calculations

← Older revision		Revision as of 21:15, 24 October 2012
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	==Calculations==		==Calculations==
			Combined number of pixels: '''120MPix'''<br/>
	The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - their size is close to the real ones when on the virtual sphere. At the same time the equatorial line of the projection consists of real pixels since they are projected as they are due to the projection's properties.		The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - their size is close to the real ones when on the virtual sphere. At the same time the equatorial line of the projection consists of real pixels since they are projected as they are due to the projection's properties.
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Oleg at 17:08, 5 October 2012

2012-10-05T17:08:15Z

← Older revision		Revision as of 17:08, 5 October 2012
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	(1)=>(2) S(sphere) = L^2/pi = 14268^2/3.14 ~ '''64.8MPix'''		(1)=>(2) S(sphere) = L^2/pi = 14268^2/3.14 ~ '''64.8MPix'''
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			[[Category:Eyesis4Pi]]

Oleg: /* Calculations */

2012-09-26T23:42:46Z

Calculations

← Older revision		Revision as of 23:42, 26 September 2012
Line 1:		Line 1:
	==Calculations==		==Calculations==
	The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - ~~they only look~~ close to the real ones when on the virtual sphere. At the same time the equatorial line of the projection consists of real pixels since they are projected as they are due to the projection's properties.		The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - their size is close to the real ones when on the virtual sphere. At the same time the equatorial line of the projection consists of real pixels since they are projected as they are due to the projection's properties.
	<font size='2'>		<font size='2'>
	L = 2piR (1)		L = 2piR (1)

Oleg: /* Calculations */

2012-09-26T23:41:35Z

Calculations

← Older revision		Revision as of 23:41, 26 September 2012
Line 1:		Line 1:
	==Calculations==		==Calculations==
	The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - they only look close to the real ones when on the virtual sphere. At the same time the ~~equator~~ of the projection consists of real pixels since they are projected as they are ~~along~~ the ~~equator~~.		The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - they only look close to the real ones when on the virtual sphere. At the same time the equatorial line of the projection consists of real pixels since they are projected as they are due to the projection's properties.
	<font size='2'>		<font size='2'>
	L = 2piR (1)		L = 2piR (1)

Oleg: Created page with "==Calculations== The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - they only look close t..."

2012-09-26T23:38:58Z

Created page with "==Calculations== The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - they only look close t..."

New page

==Calculations==
The equirectangular projection size: '''14268x7135''' which equals to ~100MPix but since it's a projection the real pixels are stretched - they only look close to the real ones when on the virtual sphere. At the same time the equator of the projection consists of real pixels since they are projected as they are along the equator.
<font size='2'>
L = 2*pi*R (1)
S(sphere) = 4*pi*R^2 (2)
(1)=>(2) S(sphere) = L^2/pi = 14268^2/3.14 ~ '''64.8MPix'''
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