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<br />Aren't we overlooking 1 Kings 7:26? "And it was a hand breadth thick,.." The thickness must be taken into consideration. Using the equation 30C ÷ 3.1415962 + 2H = 10C. C=cubits, H=hand breadth. We are able to solve the equation using my cubit (18.5 inches), and we get:
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Aren't we overlooking 1 Kings 7:26? "And it was a hand breadth thick,.." The thickness must be taken into consideration. Using the equation 30C ÷ 3.1415962 + 2H = 10C. C=cubits, H=hand breadth. We are able to solve the equation using my cubit (18.5 inches), and we get:
    
555 inches (30 x 18.5) circumference
 
555 inches (30 x 18.5) circumference
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176.662 inches (555 ÷ 3.14159) diameter
 
176.662 inches (555 ÷ 3.14159) diameter
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The difference between 185 inches(10x18.5) and 176.662 inches is 8.338 inches. This is two of my hand breadths! (8.338÷2=4.169) Remember, you must take into account two hand breadths, one for the opposite sides of the circular object.
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The difference between 185 inches(10x18.5) and 176.662 inches is 8.338 inches. This is two of my hand breadths!(8.338÷2=4.169) Remember, you must take into account two hand breadths, one for the opposite sides of the circular object.
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You can measure your own cubit from elbow to longest finger tip and use it to solve the equation, and your solution will also be two of your hand breadths!!
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You can measure your own cubit from elbow to longest finger tip, and the difference will be two of your hand breadths!!
    
This example of Pi should be in the foreknowledge section. Pi is in the Bible 1000 B.C. before the Greeks rediscovered Pi!--[[User:Bryantjwb|Bryantjwb]] 22:47, 8 August 2010 (EDT)
 
This example of Pi should be in the foreknowledge section. Pi is in the Bible 1000 B.C. before the Greeks rediscovered Pi!--[[User:Bryantjwb|Bryantjwb]] 22:47, 8 August 2010 (EDT)
    
: Interesting.  Any comments by others on the validity of the above suggestion?--[[User:Aschlafly|Andy Schlafly]] 22:51, 8 August 2010 (EDT)
 
: Interesting.  Any comments by others on the validity of the above suggestion?--[[User:Aschlafly|Andy Schlafly]] 22:51, 8 August 2010 (EDT)
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:  Rabbi Nehemiah was an Israelite, circa AD 150 (during the Tannaim era).
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He wrote the Mishnat ha-Middot (ca. AD 150), the earliest known Hebrew text on geometry. In it, he explained away the common belief that the Bible defines the geometric ratio π (pi) as being exactly equal to 3, based on the description in 1 Kings 7:23 (and 2 Chronicles 4:2) of the great bowl situated outside the Temple of Jerusalem as having a diameter of 10 cubits and a circumference of 30 cubits. He maintained that the diameter of the bowl was measured from the outside brim, while the circumference was measured along the inner brim, which with a brim that is one handbreadth wide (as described in 1 Kings 7:24 and 2 Chronicles 4:3) yields a ratio from the circular rim closer to the actual value of π. [1]
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http://en.wikipedia.org/wiki/Rabbi_Nehemiah --[[User:Bryantjwb|Bryantjwb]] 00:22, 19 August 2010 (EDT)
      
== Biblical Hindsight is 20/20 ==
 
== Biblical Hindsight is 20/20 ==
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