How many zeros in Arabic numerology?
541058
Arabic numerals, also known as Hindu-Arabic numerals, Indian numerals, Hindu numerals, European numerals, and Western numerals, are the most common symbolic representation of numbers around the world. They are considered an important milestone in the development of mathematics.\nSo the answer is one, if we are considering digits, otherwise it is countless.
902613
I just plugged this into my calculator.\n\n[1, 0, 2, 0, 2, 0 | 0\n0, 1, -3, 0, -2, 0 | 0\n0, 0, 0, 1, -1, 0 | 0\n0, 0, 0, 0, 0, 1 | 0\n0, 0, 0, 0, 0, 0 | 1 ]\n\nTake it however you want.
646578
There are certainly numerical correalations apparent in scripture. There are also 12 main commandments - Mosaical 10, plus the 2 that Christ gave. There are 12 numbers including the number 12 that have specific prophetic symbology. I have more on this study but no time to type it here..if you are really interested email me and I'll send what I have. Love in Christ, ~J~  <><
1060197
Grappling with the axiomatic logic is not suitable for most of\nus and these readings are difficult.  Let me attempt an inadequate simplifi-\ncation.  I would say a number "belongs to a concept" and is an\nextension of that concept and then statements about numbers correspond to\n"identities of concept".\n\nIn the sense of counting, one apple and one orange represent identical\nconcepts even if apples are not oranges, so we write 1 = 1.  Now 1 + 1 or\nfor that matter 1 + 1 + 1 + 1 + 1 + 1 (repeating)  are represented in the\nsense of identity by other symbols which, if arabic numerals are used, we\nwrite as 2 or 5.  The symbols are just compact notation for representation\nof an identical "concept".  I would say that number is not anything\nphysical nor is it subjective.  This may not be very satisfying but deep\nphilosophical questions about numbers may always remain unanswered in very\nsatisfying ways.
703858
There are 22 letters in the Hebrew Alphabet, and each letter has a numeral value:\n\nא (Alef)- 1\nב (Bet)- 2\nג (Gimel)- 3\nד (Dalet)- 4\nה (Heh)- 5\nו (Vav)- 6\nז (Zayin)- 7\nח (Chet)- 8\nט (Tet)- 9\nי (Yud)- 10\nכ (Kaf)- 20\nל (Lamed)- 30\nמ (Mem)- 40\nנ (Nun)- 50\nס (Samech)- 60\nע (Ayin)- 70\nפ (Peh)- 80\nצ (Tzadi)- 90\nק (Kuf)- 100\nר (Resh)- 200\nש (Shin)- 300\nת (Tav)- 400\n\nThe number 312 will be written שי"ב. Shin (ש) is for 300, Yud (י) is for 10, and Bet (ב) is for two. The letters are written from right to left and two inverted commas before the last letter shows that it is not a real word.\n\nThis Hebrew year is the year of תשס"ז means 400+300+60+7= 767. It is accepted to add the letter Heh (ה) with an apostrophe after it before the name of the year, and thus to add another 5000 years to the counting: ה'תשס"ז.\n\nAny word in Hebrew has a numeral value:\nתורה (Torah): 611\nאהבה (love): 13\nיותם (my name): 456\nעגבת (syphilis ): 475\nמלפפון (cucumber): 286
1044971
A billion has 9 zeroes.
678148
VERY GOOD Question!!!\nI don't know, but i never thought abou it either.\n\nwell if you only need to write 0 i guess you don't write anything. and for like 10 you just write an x so i guess there is not a zero because you don't really need it.\n\ni hope i was help!
827218
Mathematics wouldn't be as advanced as it is today without the zero. This is because you may have noticed that 0 is very 'powerful' meaning that if for example i had the following expression:\n\n999999x8575x75238x652938x753928x7539042x34173x0\n\nthe answer would be 0. \nIt is this type of number that helps in simplifying alot of equations in calculus. Believe me, without the number 0, planes would not have been to fly!
788711
The answer of all of your questions are very simple! Actually, the answer is 'ba' the second letter in arabic after 'alif' because it must all begin with the 'ba' \n'bismillahirrahmanirrahim' begins with 'ba' \nhehe.. you wont understand if you never put together your hands like you are holding water in your hand. \nwhat will you see? \nyou will see one of the simplest sign that god gave to you so you will remember your purpose to live in this world. \nwhy do you think we dont have 7 or 9 fingers in one hand? because if it is more than 5, you will not see the word Allah in arabic spelled by your fingers. Put your right hand on the table and see carefully, your thumb is 'Ha' your pinky is 'alif' and others are 'lam' which spell 'alif' 'lam' lam' 'ha' which is Allah~ start from the pinky. and if you put your palm together, there are number of name for Allah! there are 99 of them, dont ask me what is it, i dont remember it all, where is the number? \non your left palm, there are like upside down 'v' letter rite? and then there are line looks like '1' rite? on the other palm, is another upside down V and ! \nin arabic, these are 81 and 18! plus them! we got 99! this is not coincidence at all. Allah created everything with reasons and the reasons are unknown to us because we are not God!
877046
Are we counting the number of times the digit zero appears?  For example, would 1,000,000 result in 6 zeroes?  If so, you can count the zeroes as follows:\n\nFirst, count the numbers of the form nnnnnn0... 10, 20, 30, ..., 100, 110, 120, ..., 999990, 1000000.  Every 10th number will have this form, so that is 100,000 zeroes in the units place (don't count zero, but do count 1 million).\n\n1,000,000 * 1/10 = 100,000\n100,000 - 1 + 1 = 100,000\n\nNext, count nnnnn0n... 100, 101, 102, 103...  109, 200, 201, 202, ... 209, .... 999900, 999901, 999902, ..., 999,999, 1,000,000.  This would be 10 out of every hundred numbers, so that is 99,991 zeroes in the tens place.  (You don't count 0 to 9), but you do count 1 million.\n\n1,000,000 * 10/100 = 100,000\n100,000 - 10 + 1 = 99,991\n\nNext, count nnnn0nn.  This would be 100 out of every thousand numbers, but not counting 0 to 99, but counting 1 million.  So that is 99,901.\n\n1,000,000 * 100/1000 = 100,000\n100,000 - 100 + 1 = 99,901\n\nNext, count nnn0nnn.  This would be 1000 out of every ten thousand numbers, but not counting 0 to 999, but counting 1 million.  So that is 99,001.\n\n1,000,000 * 1000/10000 = 100,000\n100,000 - 1,000 + 1 = 99,001\n\nNext, count nn0nnnn.  This would be 10000 out of every hundred thousand numbers, but not counting 0 to 9999, but counting 1 million.  So that is 90,001.\n\n1,000,000 * 10000/100000 = 100,000\n100,000 - 10,000 + 1 = 90,001\n\nFinally, count n0nnnnn.  Without a leading digit, none of the numbers except 1 million would have this pattern:\n\n1,000,000 * 100000/1000000 = 100,000\n100,000 - 100,000 + 1 = 1\n\n100,000 + 99,991 + 99,901 + 99,001 + 90,001 + 1 = 488,895\nSo the answer is that the digit zero appears 488,895 times in the numbers from 1 to 1 million, inclusive.
848063
488,895\n\nWrite every number as a six digit number with leading 0's if necessary.  i.e, 1 becomes 000001, 10 becomes 000010, etc.\nAlso, write 1,000,000 itself as 000000.  (We don't change anything by doing this.) We will subtract out the leading 0's later.\n\nTherefore, there are 1,000,000 6-digit numbers.  Each digit occurs just as many times as any other, so so far there are:\n1,000,000 * 6 / 10 or 600,000 zeros.\nNow subtract out all the leading zeroes.\n\nEvery 1-digit number has 5 too many.  There are 9 of these, so 5*9 = 45 too many zeroes.\nEvery 2-digit number has 4 too many.  There are 90 of these, so 4 * 90 = 360 too many zeroes.\nContinuing this way, there are another 3*900 = 2700 , 2 * 9000 = 18000 and 1 * 90000 = 90000 too many zeroes.\n\nThis leaves 600,000 - 45 - 360 - 2700 - 18000 - 90000\n= 488,895 zeros in total.
1073227
Zero is such a complicated number.   If you look at the way numbers are sequenced -3, -2, -1, 0, 1, 2, 3 etc. it would appear to be even.  There is a problem, however.  Zero came from the Arabic Hindu system and was considered a placeholder.\n\nZero is used as a place holder.  Numbering systems start with #1 and progress to 9.  1 starts over in the tens position and is followed by the placeholder 0 so we know one is in the tens position and not the single unit position.  The same is so for 20 and 30 and so on and so forth.  Hundreds, thousands, tens of thousands, hundreds of thousands, so on and so forth.\n\nNow back to the numbering sequence -3, -2, -1, 0, 1, 2, 3.  Zero is a placeholder and is neither odd or even.  It is a null value.  You have heard of zip, zilch, nada?  That is zero.\n\nZero was brought to the West by a mathematician named  Fibonacci some time in the 1200s.  It made numbers a lot easier to write.  Most numbers were written with a space where a zero would go today.  Made for lots of problems.  The numbers could only be understood in the context of the writing and could never be used by themselves.   1 2 3 4 5 6 7 8 9 1 11 12 13 14 15 16 17 18 19 2 21 22 23 etc.  These are writen in sequence so you know the 2nd 1 is really a ten.  But standing alone, it still looks like 1.\n\nThe computer age really stirred the pot.  Programing in the binary system put 0 before 1.   Auuuuuuuuuugh! as Charlie Brown would say.  The computer needed continuity in the old on/off programing in binary language.  When 0 followed 1 the computer wouldn't compute.\n \nWhen people count, it is assumed that zero (or nothing) comes first before we have something (1).  But we couldn't use it as a placeholder, because one is a single unit.  There is nothing to hold a place for.  10 is another situation.  Zero is holding an empty unit spot.\n\nYou can have the shovel now, I think I've dug a deep enough hole. (0)  Chuckle.
751359
6,470,000,000,000\n\nI think thats what it looks like. A number with that many 0's MUST be big.
519094
Yes, zero is a number with a special property x + zero = x.\n\nIn most numeral systems, there is no zero symbol.\n\n0 is a digit who's name is zero.\n\n0 is not 'nothing'.  It is a number that can represent the cardanality of an empty set.\n\nThe greek capitol letter Phi (a circle with an up down line through it) is used to represent the 'empty set' or the set with nothing in it.
619440
7 will be after five\nand eight will be after six.\n\nReason: The upper numbers in 'numerals' contains straight lines, the lower one contains curves.\nWell...
477858
There are 2 factors of the leading coefficient 2, and 3 factors of the constant 4, so 2 times 3 is 6.  Then there are 2 possible signs, so there are 12 possible zeros.  But that includes duplicates.  The possibilies are ±4/1, ±2/1, ±1/1, and ±4/2, ±2/2, ±1/2.  2/1 = 4/2 and 2/2 = 1/1, so if you remove the duplicates there are 8 possibilities.
1060963
Aryabhatta - and other ancient Indian mathematicians.\n\nThe concept of zero, or Shunya was then taken by the Arabs to Europe.