What is a **Scalar Date**? The term *scalars* is used for real numbers because they span the “scale of progression from positive to negative infinity” representing the “comparison of positions upon one common scale”. Effectively, we created our own **Scalar Date** system in order to handle **TIME** within computer forecasting models. Essentially, our Scalar Date starts with day one 6,000BC and counts every day thereafter. For example, January 1, 2014 in our computer system 2,927,114, which is the number of days since January 1, 6000 BC. We do not attempt to use the so many different calendars related to the sun and moon. Instead, we have complex translators so we can convert our dates into the contemporary calendars of the time.

We express each day as a decimal representation of the year in 365 day format. Therefore, the following table reflects the basic structure.

MONTH DAYS ACCUMULATIVE

January | 31 | 31 |

February | 28/29 | 59 |

M arch | 31 | 90 |

April | 30 | 120 |

May | 31 | 151 |

June | 30 | 181 |

July | 31 | 212 |

August | 31 | 243 |

September | 30 | 273 |

October | 31 | 304 |

November | 30 | 334 |

December | 31 | 365 |

For example, Pearl Harbor 1941.93 would be. If we take the 1987 Crash of October 19th, we have 273 days + 19 giving us 292 days. Divide that by 365 and we end up with 1987.8, the precise day target on our **Economic Confidence Mode**.

If we look moving backwards, the target 1994.25 works out by taking 365 * .25 and that gives us 91.25 days. Looking at the table above, we then have 90 days for March and 1.25 brings us to April 1st, the precise day of the low for the US market that year.

The concept of a scalar system was first invented by Sir William Rowan Hamilton (1805–1865) who was an Irish physicist, astronomer, and mathematician, who made important contributions to classical mechanics, optics, and algebra. His studies of mechanical and optical systems led him to discover new mathematical concepts and techniques. His greatest contribution is perhaps the reformulation of Newtonian mechanics, now called Hamiltonian mechanics. This work has proven central to the modern study of classical field theories such as electromagnetism, and to the development of quantum mechanics. In mathematics, he is perhaps best known as the inventor of quaternions. Hamilton regarded ordinary scalar algebra as the science of pure time