Today is N Acre

 

  

Comments

Post a Comment

Popular posts from this blog

775 is part of several Pythagorean triples including two that are primitive:

Image
  775 and Level 2 2016-06-06   /  LEAVE A COMMENT 775 is a composite number. Prime factorization: 775 = 5 x 5 x 31 ——————————– Here is more about the number 775: 775 is part of several Pythagorean triples including two that are primitive: 168-775-793 (Primitive) 775-1860-2015 775-9672-9703 775-12000-12025 775-300312-300313 (Primitive) 775 is also the sum of three triangular numbers 9 different ways: 3+276+ 496 6+28+741 6+66+703 10+300+465 15-325-435 36 + 36 +703 78+136+561 171+253+351 120+190+465 ——————————–
Read more

Gnomognonce

Image
 Everything that has happ end hap pens now  happens to be the case  hypothetically under any Hypo te The Te of Piglet  is a 1992 philosophical book written by  Benjamin Hoff  as a companion to his 1982 work  The Tao of Pooh . [1]  The book was published by  Dutton Books  and spent 21 weeks on the  Publishers Weekly  Bestseller List and 37 weeks on the  New York Times  Bestseller List. [2] [3] Contents 1 Synopsis 2 Reception 3 See also 4 References Synopsis [ edit ] In  The Te of Piglet , the  Piglet  character of the  Winnie-the-Pooh  books explains the Chinese concept of  Te , meaning 'power' or 'virtue'. [4]  Hoff elucidates the Taoist concept of 'Virtue — of the small'; though, he also uses it as an opportunity to elaborate on his introduction to  Taoism . It is written with many  embedded stories  from the  A. A. Milne  Winnie the Pooh books, both for ent...
Read more

Amara nesh ness

Image
  Fractions [ edit source ] Main article:  Egyptian fraction Rational numbers  could also be expressed, but only as sums of  unit fractions ,  i.e. , sums of  reciprocals  of positive integers, except for  2 ⁄ 3  and  3 ⁄ 4 . The hieroglyph indicating a fraction looked like a mouth, which meant "part": Fractions were written with this fractional  solidus ,  i.e. , the  numerator  1, and the positive  denominator  below. Thus,  1 ⁄ 3  was written as:     = 1 3 Special symbols were used for  1 ⁄ 2  and for the non-unit fractions  2 ⁄ 3  and, less frequently,  3 ⁄ 4 : = 1 2   = 2 3   = 3 4 If the denominator became too large, the "mouth" was just placed over the beginning of the "denominator": = 1 100 Written numbers [ edit source ] As with most modern day languages, the ancient  Egyptian language  could also write out numerals as words phonetical...
Read more