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Last seen on: Daily Celebrity Crossword – 7/14/20 TV Tuesday
Random information on the term ” Peculiar”:
A Royal Peculiar is a Church of England parish or church exempt from the jurisdiction of the diocese and the province in which it lies and subject to the direct jurisdiction of the monarch.
A “peculiar” is applied to those ecclesiastical districts, parishes, chapels or churches that are outside the jurisdiction of the bishop and archdeacon of the diocese in which they are situated. They include the separate or “peculiar” jurisdiction of the monarch, another archbishop, bishop or the dean and chapter of a cathedral (also, the Knights Templar and the Knights Hospitaller). An Archbishop’s Peculiar is subject to the direct jurisdiction of an archbishop and a Royal Peculiar is subject to the direct jurisdiction of the monarch.
The concept dates from Anglo-Saxon times, when a church could ally itself with the monarch and thereby not be subject to the bishop of the area. Later, it reflected the relationship between the Norman and Plantagenet kings and the English Church. Most peculiars survived the Reformation but, with the exception of Royal Peculiars, were finally abolished during the 19th century by various Acts of Parliament and became subject to the jurisdiction of the diocese in which they were, although a few non-royal peculiars still exist. The majority of Royal Peculiars that remain are situated within the Diocese of London.
Random information on the term ” Odd”:
In mathematics, parity is the property of an integer’s inclusion in one of two categories: even or odd. An integer is even if it is divisible by two and odd if it is not even. For example, 6 is even because there is no remainder when dividing it by 2. By contrast, 3, 5, 7, 21 leave a remainder of 1 when divided by 2. Examples of even numbers include −4, 0, 82 and 178. In particular, zero is an even number. Some examples of odd numbers are −5, 3, 29, and 73.
A formal definition of an even number is that it is an integer of the form n = 2k, where k is an integer; it can then be shown that an odd number is an integer of the form n = 2k + 1 (or alternately, 2k - 1). It is important to realize that the above definition of parity applies only to integer numbers, hence it cannot be applied to numbers like 1/2 or 4.201. See the section “Higher mathematics” below for some extensions of the notion of parity to a larger class of “numbers” or in other more general settings.