Then the TCL calculator can be run over a number of testcases to validate the algebraic equations. At least one approach for the modern reader and using modern terminology is to develop the implied algebraic equations and decimal equivalents from the cuneiform numbers. The Babylonians did not use algebra notation, decimal notation, or modern units, so the reader will have to bear some anachronisms in the TCL code. The TCL procedures are descendants of this idea. Successive or iterated math solutions are called algorithms and the Babylonian methods are some of the earliest algorithms documented circa 1600 BCE. The basic dimensions and final tallies were presented in the cuneiform accounts on clay tablets, but some calculations, some units, and some problem answers (aw shucks!) were left off the tablet. In cuneiform, numbers in base 60 are written using a relative notation. One difficulty is determining the effective magnitude or power of the number coefficient in the base 60 notation. In most cases, the math problem is how the coefficient was used in estimating materials, work rates, and math problems. In the cuneiform math problems and coefficient lists on clay tablets, there are coefficient numbers which were used in determining the amount of materials and the daily work rates of the workers. Most of the testcases involve replicas or models, using assumptions and rules of thumb. The false shares method or false shares problem is of historical interest, but seems to be the Babylonian tool of choice for expanding into new math horizons. Gold Here are some TCL calculations on the false shares method from Babylonian math problems. Its very hard to reply reasonably without some background of the correspondent on his WIKI bio page. Aside from your courtesy, your wiki MONIKER and date as a signature and minimal good faith of any internet post are the rules of this TCL-WIKI. Please include your wiki MONIKER and date in your comment with the same courtesy that I will give you. Comments are welcome, but please load any comments in the comments section at the bottom of the page. Testcase 6, Double portion, Ancient Jewish Inheritanceīabylonian False Shares Algorithm, numerical analysis, history of math & computers.Testcase 5, Inheritance under Islamic law.Testcase 4, Inheritance under Islamic law.Testcase 3, Gentile Inheritance rule from Ibn Ezra.Testcase 2, "Talmudic" Inheritance from Ben Erza.
Testcase 1c, Tablet AO8862, (1st t) from Larsa, rated at 1739/1749 BCE.Testcase 1b, Tablet AO8862, (2nd t) from Larsa, rated at 1739/1749 BCE.Pseudocode Setup for false shares method.Babylonian False Shares Algorithm, numerical analysis, history of math & computers.
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