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| {{see also|millennium|2000|Y2K|2000 (disambiguation)}}
| | Christmas is soon to come and everybody loves celebrating this season. It's the time of 4 seasons where everyone would be able to expresses their love and kind thoughts by giving and exchanging gifts a minimum of one and another. The falling of the snowflakes, Yuletide celebration, Christmas shopping, developing a talk with loved ones in a relax and warm fireplace with hot cups of chocolate drink added with the deliciously prepared food are just the things seem forward to in this particular season. For individuals who always love fashion and trends, it is always one exciting member of the season to be updated in most current style and fashion to come in the season. The following paragraphs will give tips and knowledge about the latest fashion and style in this the winter season.<br><br> |
| {{Infobox number
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| | number = 2000
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| | unicode = MM, mm
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| }}
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| {{wiktionary|two thousand}}
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| '''2000''' ('''two thousand''') is the [[natural number]] following 1999 and preceding 2001.
| | <br><br>You require to take additional care of costume jewelry. Often, stones can glued to settings, so that them more likely to falling out than regular jewelry. To do this reason, costume jewelry donrrrt want to touch water, and you should avoid using detergents in there. Simply wipe it with a damp warm cloth, as well as a soft, dry materials. This will build current costume jewelry look great.<br><br>There will also some stores that sell kids' books and CDs that seem to be educational in purpose. It is give either of the two and nevertheless be able products and are them personalized by designing the covers yourself or scribbling the receivers' names on them the artsy way, with adorable and colorful design.<br><br>The Piscean character be present on pretty much any involving jewelry. Dangling earrings, bangles and bracelets or even ones the location where the symbol consists each link are just some of the methods to make it fun and stylish to slip on. They also come in Pendants, rings, pins additional jewelry items. A popular combination is the fish and cross ring or pendant.<br><br>If need to to stay away from from such embarrassing situations where each and every time you to be able to scrutiny something you dive into your handbag to fish your glasses you should invest in foldable reading glasses. Usually are all products slender and include cases resembling pen places. They can be carried in pockets. The instances are difficult to crack so the glasses don't have any undue pressure that may break those. These are finished in make this happen that ensures that they appealing even with your best evening garments.<br><br>August - Green Peridot: This stone represents individuals you are strong willed, stubborn and determined. Discover success an individual don't take no to answer may are only ruled the particular limits you place for your company.<br><br>For the diamond shape, does she like elongated shapes with regard to example oval or marquise? Or, does she prefer round, pear-shaped or square? The simplest way to choice of brides is round diamonds, but times are changing! There are even heart-shaped diamonds and other unique models. Clusters of diamonds are also available as critical the solitaire diamond contact.<br><br>Irish Claddagh jewelry could be found as rings, pendants, earrings, brooches and pin. However it is worn, this ancient design is as romantic mainly because it is outstanding.<br><br>If you loved this posting and you would like to obtain a lot more facts pertaining to [https://www.youtube.com/watch?v=pns2W-mSPU8 Quantum Pendant Hoax] kindly visit our own web-page. |
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| Two thousand is the highest number expressible using only two unmodified characters in [[roman numerals]] (MM).
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| Two thousand is also:
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| * In the name of the products [[Lever 2000]] and Grecian 2000, [[Windows 2000]]
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| * In ''[[Star Trek]]'', the registry number of the USS Excelsior, NX-2000 in ''[[Star Trek III: The Search for Spock]]'', and NCC-2000 commanded by [[Hikaru Sulu]] in ''[[Star Trek VI: The Undiscovered Country]]''.
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| * The postal code for [[Antwerp]] ([[Belgium]]) and [[Sydney]] (Australia)
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| == Selected numbers in the range 2001–2999 ==
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| * '''2001''' – [[sphenic number]]
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| * '''2003''' – [[Sophie Germain prime]] and the smallest prime number in 2000's
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| * '''2005''' – A vertically symmetric number
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| * '''2009''' – <math>7^4 - 7^3 - 7^2</math>
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| * '''2011''' – [[Sexy prime]] number. Also, sum of eleven consecutive primes: 2011=157+163+167+173+179+181+191+193+197+199+211.
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| * '''2015''' – [[Lucas–Carmichael number]]
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| * '''2016''' – [[triangular number]]
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| * '''2017''' – [[Mertens function]] zero. (2011, 2017) is a [[sexy prime]] pair.
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| * '''2020''' – sum of the [[totient]] function for the first 81 integers
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| * '''2024''' – [[tetrahedral number]]
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| * '''2025''' – <math>45^2</math>, sum of the cubes of the first nine integers, [[centered octagonal number]]
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| * '''2027''' – [[safe prime]]
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| * '''2029''' – member of the [[Mian–Chowla sequence]]
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| * '''2030''' – <math>21^2 + 22^2 + 23^2 + 24^2</math>, <math>25^2 + 26^2 + 27^2</math>
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| * '''2031''' – [[centered pentagonal number]]
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| * '''2039''' – Sophie Germain prime, safe prime
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| * '''2047''' – [[super-Poulet number]], [[Woodall number]], [[decagonal number]]. Also, 2047 = 2<sup>11</sup> − 1 = 23 × 89 and is the first [[Mersenne number]] that is composite for a prime exponent.
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| * '''2048''' – [[power of two]]
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| * '''2056''' – [[magic constant]] of ''n''×''n'' normal [[magic square]] and [[Eight queens puzzle|''n''-queens problem]] for ''n'' = 16.
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| * '''2060''' – sum of the totient function for the first 82 integers
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| * '''2063''' – Sophie Germain prime, safe prime
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| * '''2069''' – Sophie Germain prime
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| * '''2070''' – [[pronic number]]
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| * '''2080''' – triangular number
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| * '''2093''' – Mertens function zero
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| * '''2095''' – Mertens function zero
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| * '''2096''' – Mertens function zero
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| * '''2097''' – Mertens function zero
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| * '''2099''' – Mertens function zero, safe prime, [[highly cototient number]]
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| * '''2100''' – Mertens function zero
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| * '''2101''' – [[centered heptagonal number]]
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| * '''2107''' – member of a [[Ruth–Aaron pair]] with 2108 (first definition)
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| * '''2108''' – member of a Ruth–Aaron pair with 2107 (first definition)
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| * '''2109''' – [[square pyramidal number]]
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| * '''2112''' – The break-through album of the band [[2112 (album)|Rush]]
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| * '''2113''' – Mertens function zero, [[Proth prime]], [[centered square number]]
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| * '''2116''' – <math>46^2</math>
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| * '''2117''' – Mertens function zero
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| * '''2119''' – Mertens function zero
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| * '''2120''' – Mertens function zero
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| * '''2122''' – Mertens function zero
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| * '''2125''' – [[nonagonal number]]
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| * '''2127''' – sum of the first 34 primes
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| * '''2129''' – Sophie Germain prime
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| * '''2135''' – Mertens function zero
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| * '''2136''' – Mertens function zero
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| * '''2138''' – Mertens function zero
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| * '''2141''' – Sophie Germain prime
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| * '''2142''' – sum of the totient function for the first 83 integers
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| * '''2143''' – almost exactly 22π<sup>4</sup>
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| * '''2145''' – triangular number
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| * '''2162''' – pronic number
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| * '''2166''' – sum of the totient function for the first 84 integers
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| * '''2169''' – [[Leyland number]]
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| * '''2171''' – Mertens function zero
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| * '''2172''' – Mertens function zero
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| * '''2178''' – reverses when multiplied by 4
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| * '''2175''' – smallest number requiring 143 seventh powers for Waring representation
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| * '''2176''' – [[pentagonal pyramidal number]], centered pentagonal number
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| * '''2179''' – [[Wedderburn–Etherington number]]
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| * '''2187''' – <math>3^7</math>, [[vampire number]], [[perfect totient number]]
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| * '''2188''' – [[Motzkin number]]
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| * '''2197''' – <math>13^3</math>
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| * '''2199''' – perfect totient number
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| * '''2201''' – only known non-palindromic number whose [[cube]] is [[palindromic number|palindromic]]; also no known fourth or higher powers are palindromic for non-palindromic numbers
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| * '''2205''' – odd [[abundant number]]
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| * '''2207''' – safe prime, [[Lucas prime]]
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| * '''2208''' – [[Keith number]]
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| * '''2209''' – <math>47^2</math>, centered octagonal number
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| * '''2211''' – triangular number
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| * '''2222''' – [[repdigit]]
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| * '''2223''' – [[Kaprekar number]]
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| * '''2230''' – sum of the totient function for the first 85 integers
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| * '''2232''' – decagonal number
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| * '''2245''' – centered square number
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| * '''2254''' – member of the Mian–Chowla sequence
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| * '''2255''' – [[octahedral number]]
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| * '''2256''' – pronic number
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| * '''2269''' – [[cuban prime]]
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| * '''2272''' – sum of the totient function for the first 86 integers
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| * '''2273''' – Sophie Germain prime
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| * '''2276''' – sum of the first 35 primes, centered heptagonal number
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| * '''2278''' – triangular number
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| * '''2287''' – [[balanced prime]]
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| * '''2294''' – Mertens function zero
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| * '''2295''' – Mertens function zero
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| * '''2296''' – Mertens function zero
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| * '''2299''' – member of a Ruth–Aaron pair with 2300 (first definition)
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| * '''2300''' – tetrahedral number, member of a Ruth–Aaron pair with 2299 (first definition)
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| * '''2301''' – nonagonal number
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| * '''2304''' – <math>48^2</math>
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| * '''2306''' – Mertens function zero
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| * '''2309''' – [[primorial prime]], Mertens function zero, highly cototient number
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| * '''2310''' – fifth [[primorial]]
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| * '''2311''' – primorial prime
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| * '''2321''' – Mertens function zero
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| * '''2322''' – Mertens function zero
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| * '''2326''' – centered pentagonal number
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| * '''2328''' – sum of the totient function for the first 87 integers, the number of groups of order 128, see [http://www-public.tu-bs.de:8080/~beick/soft/small/small.html].
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| * '''2331''' – [[centered cube number]]
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| * '''2338''' – Mertens function zero
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| * '''2339''' – Sophie Germain prime
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| * '''2346''' – triangular number
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| * '''2351''' – Sophie Germain prime
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| * '''2352''' – pronic number
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| * '''2357''' – [[Smarandache–Wellin prime]]
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| * '''2368''' – sum of the totient function for the first 88 integers
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| * '''2378''' – [[Pell number]]
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| * '''2379''' – member of the Mian–Chowla sequence
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| * '''2381''' – centered square number
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| * '''2393''' – Sophie Germain prime
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| * '''2397''' – sum of the squares of the first ten primes
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| * '''2399''' – Sophie Germain prime
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| * '''2400''' – perfect score on [[SAT]] tests administered after 2005
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| * '''2401''' – <math>7^4</math>, <math>49^2</math>, centered octagonal number
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| * '''2415''' – triangular number
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| * '''2417''' – balanced prime
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| * '''2425''' – decagonal number
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| * '''2427''' – sum of the first 36 primes
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| * '''2431''' – product of three consecutive primes
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| * '''2437''' – cuban prime
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| * '''2447''' – safe prime
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| * '''2450''' – pronic number
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| * '''2456''' – sum of the totient function for the first 89 integers
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| * '''2458''' – centered heptagonal number
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| * '''2459''' – Sophie Germain prime, safe prime
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| * '''2465''' – [[magic constant]] of ''n''×''n'' normal [[magic square]] and [[Eight queens puzzle|''n''-queens problem]] for ''n'' = 17, [[Carmichael number]]
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| * '''2470''' – square pyramidal number
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| * '''2480''' – sum of the totient function for the first 90 integers
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| * '''2481''' – centered pentagonal number
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| * '''2484''' – nonagonal number
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| * '''2485''' – triangular number
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| * '''2491''' – member of [[Ruth–Aaron pair]] with 2492 under second definition
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| * '''2492''' – member of Ruth–Aaron pair with 2491 under second definition
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| * '''2500''' – <math>50^2</math>
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| * '''2501''' – Mertens function zero
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| * '''2502''' – Mertens function zero
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| * '''2510''' – member of the Mian–Chowla sequence
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| * '''2513''' – member of the [[Padovan sequence]]
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| * '''2517''' – Mertens function zero
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| * '''2519''' – the smallest number congruent to 1 (mod 2), 2 (mod 3), 3 (mod 4), ..., 9 (mod 10)
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| * '''2520''' – [[superior highly composite number]]; smallest number divisible by numbers [[1 (number)|1]], 2, 3, 4, 5, 6, 7, 8, 9, 10, and 12 ; [[colossally abundant number]]; [[Harshad number]] in several bases. It is also the highest number with more divisors than any number less than double itself.{{OEIS|id=A072938}} Not only is it the 7th (and last) number with more divisors than any number double itself but it also the 7th number that is highly composite and the lowest common multiple of a consecutive set of integers from 1 {{OEIS|id=A095921}} which is a property the previous number with this pattern of divisors does not have ([[360 (number)|360]]). That is, although 360 and 2520 both have more divisors than any number twice themselves, 2520 is the lowest number divisible by both 1 to 9 and 1 to 10, whereas 360 is not the lowest number divisible by 1 to 6 (which [[60 (number)|60]] is) and is not divisible by 1 to 7 (which [[420 (number)|420]] is). It is also the 6th and largest highly composite number that is a divisor of every higher highly composite number.{{OEIS|id=A106037}}
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| * '''2521''' – centered square number
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| * '''2522''' – Mertens function zero
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| * '''2523''' – Mertens function zero
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| * '''2524''' – Mertens function zero
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| * '''2525''' – Mertens function zero
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| * '''2530''' – Mertens function zero, Leyland number
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| * '''2533''' – Mertens function zero
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| * '''2537''' – Mertens function zero
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| * '''2538''' – Mertens function zero
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| * '''2543''' – Sophie Germain prime
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| * '''2549''' – Sophie Germain prime
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| * '''2550''' – pronic number
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| * '''2552''' – sum of the totient function for the first 91 integers
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| * '''2556''' – triangular number
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| * '''2567''' – Mertens function zero
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| * '''2568''' – Mertens function zero. Also number of digits in the [[decimal]] expansion of 1000[[factorial|!]], or the [[product (mathematics)|product]] of all [[natural number]]s from 1 to 1000.
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| * '''2570''' – Mertens function zero
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| * '''2579''' – safe prime
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| * '''2580''' – Keith number
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| * '''2584''' – [[Fibonacci number]], sum of the first 37 primes
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| * '''2596''' – sum of the totient function for the first 92 integers
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| * '''2600''' – tetrahedral number, member of a [[Ruth–Aaron pair]] with 2601 (first definition)
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| ** 2600 [[Hertz|Hz]] is the tone used by a [[blue box]] to defeat toll charges on [[long distance telephone call]]s.
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| ** [[2600: The Hacker Quarterly]] is a magazine named after the above.
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| ** The [[Atari 2600]] was a popular [[video game console]].
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| ** Current year (Zoroastrian calendar)
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| * '''2601''' – <math>51^2</math>, member of a [[Ruth–Aaron pair]] with 2600 (first definition)
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| * '''2620''' – [[amicable number]] with 2924
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| * '''2626''' – decagonal number
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| * '''2628''' – triangular number
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| * '''2632''' – number of consecutive baseball games played by [[Cal Ripken, Jr.]]
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| * '''2641''' – centered pentagonal number
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| * '''2647''' – centered heptagonal number
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| * '''2652''' – pronic number
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| * '''2656''' – sum of the totient function for the first 93 integers
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| * '''2665''' – centered square number
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| * '''2674''' – nonagonal number
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| * '''2677''' – balanced prime
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| * '''2680''' – number of [[Eight queens puzzle|11-queens problem]] solutions
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| * '''2689''' – Mertens function zero, Proth prime
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| * '''2693''' – Sophie Germain prime
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| * '''2699''' – Sophie Germain prime
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| * '''2701''' – triangular number, super-Poulet number
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| * '''2702''' – sum of the totient function for the first 94 integers
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| * '''2704''' – <math>52^2</math>
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| * '''2728''' – Kaprekar number
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| * '''2729''' – highly cototient number
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| * '''2731''' – [[Wagstaff prime]]
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| * '''2736''' – octahedral number
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| * '''2741''' – Sophie Germain prime
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| * '''2744''' – <math>14^3</math>
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| * '''2747''' – sum of the first 38 primes
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| * '''2753''' – Sophie Germain prime, Proth prime
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| * '''2756''' – pronic number
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| * '''2774''' – sum of the totient function for the first 95 integers
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| * '''2775''' – triangular number
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| * '''2780''' – member of the Mian–Chowla sequence
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| * '''2783''' – member of a Ruth–Aaron pair with 2784 (first definition)
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| * '''2784''' – member of a Ruth–Aaron pair with 2783 (first definition)
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| * '''2791''' – cuban prime
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| * '''2801''' - first base 7 [[repunit]] prime
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| * '''2806''' – centered pentagonal number, sum of the totient function for the first 96 integers
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| * '''2809''' – <math>53^2</math>, centered octagonal number
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| * '''2813''' – centered square number
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| * '''2819''' – Sophie Germain prime, safe prime
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| * '''2821''' – Carmichael number
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| * '''2835''' – odd abundant number, decagonal number
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| * '''2843''' – centered heptagonal prime
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| * '''2850''' – triangular number
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| * '''2862''' – pronic number
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| * '''2870''' – square pyramidal number
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| * '''2871''' – nonagonal number
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| * '''2872''' – [[tetranacci number]]
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| * '''2879''' – safe prime
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| * '''2897''' – [[Markov number]]
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| * '''2902''' – sum of the totient function for the first 97 integers
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| * '''2903''' – Sophie Germain prime, safe prime, balanced prime
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| * '''2914''' – sum of the first 39 primes
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| * '''2915''' – Lucas–Carmichael number
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| * '''2916''' – <math>54^2</math>
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| * '''2924''' – amicable number with 2620
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| * '''2925''' – [[magic constant]] of ''n''×''n'' normal [[magic square]] and [[Eight queens puzzle|''n''-queens problem]] for ''n'' = 18, tetrahedral number, member of the Mian-Chowla sequence
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| * '''2926''' – triangular number
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| * '''2939''' – Sophie Germain prime
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| * '''2944''' – sum of the totient function for the first 98 integers
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| * '''2963''' – Sophie Germain prime, safe prime, balanced prime
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| * '''2965''' – greater of second pair of [[Smith number|Smith brothers]], centered square number
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| * '''2969''' – Sophie Germain prime
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| * '''2970''' – [[harmonic divisor number]], pronic number
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| * '''2976''' – centered pentagonal number
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| * '''2997''' – chiliagonal number
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| * '''2999''' – safe prime
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| [[Category:Integers|299E03 2000]]
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