跳转到内容

User:ColorfulGalaxy/Encyclopedia of numbers:修订间差异

此后如竟没有炬火,我便是唯一的光。
ColorfulGalaxy留言 | 贡献
Fixed
Translated ORK留言 | 贡献
无编辑摘要
第236行: 第236行:


===28===
===28===
<div style="border:2px solid #ff00ff">
<div sty
 
</div>
 
===29===
<div style="border:2px solid blue">
* ... is the smallest positive odd prime number whose reversal<sub>14</sub><ref name="reversal"/> is composite.
* ... is the second smallest two-digit<sub>14</sub><ref name="digit"/> number in the Fibonacci-like sequence starting with 2 and 1.
* ... is a repfigit<sub>14</sub><ref name="repfigit"/> number.
</div>
 
===30===
<div style="border:2px solid #ff00ff">
* ... is a repdigit<sub>14</sub><ref name="repdigit"/> number.
* ... is the number of two-digit<sub>7</sub><ref name="digit"/> composite numbers.
* ... is a strobogrammatic<sub>[[希顶字母数字|xdi8]]</sub> number.
</div>
 
===31===
<div style="border:2px solid blue">
* ... is a Mersenne prime.
* ... is the smallest prime number that is the concatenation<sub>14</sub><ref name="concatenation"/> of two prime numbers.
* ... is the third smallest repunit<sub>5</sub><ref name="repunit"/> number.
</div>
 
===32===
<div style="border:2px solid #ff00ff">
* ... is a repdigit<sub>7</sub><ref name="repdigit"/> number.
* ... is a narcissistic<sub>7</sub><ref name="narcissistic"/> number.
* ... is the second smallest positive hyperhypercube number.
</div>
 
===33===
<div style="border:2px solid #ff00ff">
 
</div>
 
===34===
<div style="border:2px solid #ff00ff">
* ... is the smallest known number in a Friedman<sub>14</sub> loop<ref name="friedmanpair"/>:
:: 2<sup>6</sup>=64
:: 8<sup>4</sup>=4096
:: 6×(12×8-1)=570
:: 2×12+10=34
</div>
 
===35===
<div style="border:2px solid #ff00ff">
* ... is in a Friedman<sub>14</sub> loop<ref name="friedmanpair"/>:
:: 7<sup>3</sup>=343
:: (1+10)×7=77
:: 5×7=35
:: 7<sup>2</sup>=49
</div>
 
===36===
<div style="border:2px solid #ff00ff">
 
</div>
 
===37===
<div style="border:2px solid blue">
* ... is an RDI<sub>14</sub><ref name="rdi"/> of order 2.
</div>
 
===38===
<div style="border:2px solid #ff00ff">
 
</div>
 
===39===
<div style="border:2px solid #ff00ff">
 
</div>
 
===40===
<div style="border:2px solid #ff00ff">
* ... is in a Friedman<sub>14</sub> pair<ref name="friedmanpair"/>:
:: 12<sup>2</sup>=144
:: 4&times;10=40
</div>
 
===41===
<div style="border:2px solid blue">
* ... is the sum of all the one-digit<sub>14</sub><ref name="digit"/> prime numbers.
</div>
 
===42===
<div style="border:2px solid #ff00ff">
* ... is the number of U. S. states in the fictional [[希顶世界线|Shidinn timeline]].
* ... is the number that was been thought as the truth of the universe.
* ... is the number of years between Jay Chou's date of birth and the creation of this wiki. Jay Chou and Shidinn Wiki have the same birthday. (This entry was added by Translated ORK, making it questionable.)
</div>
 
===43===
<div style="border:2px solid blue">
 
</div>
 
===44===
<div style="border:2px solid #ff00ff">
 
</div>
 
===45===
<div style="border:2px solid #ff00ff">
* ... is the number of letters in the [[Shidinn alphabet]].
* ... is a narcissistic<sub>7</sub><ref name="narcissistic"/> number.
* ... is the third smallest<sup>&#91;lɤ ɛyuə iq<small><small>8</small></small> q<small><small>6</small></small>&#93;</sup> positive integer whose tesseractic is a happy<sub>7</sub><ref name="happy"/> number.
</div>
 
===46===
<div style="border:2px solid #ff00ff">
 
</div>
 
===47===
<div style="border:2px solid blue">
* ... is the largest two-digit<sub>7</sub><ref name="digit"/> prime number.
* ... is the [[平原素数系统|representative prime number]] of [[User:Rachel1211]].
* ... is featured on [http://www.zhihu.com/question/12695389890 this website]. You can submit entries there.
</div>
 
===48===
<div style="border:2px solid #ff00ff">
* ... is the largest two-digit<sub>7</sub><ref name="digit"/> number.
</div>
 
===49===
<div style="border:2px solid #ff00ff">
* ... is the smallest three-digit<sub>7</sub><ref name="digit"/> number.
* ... is the sum of all the one-digit<sub>14</sub><ref name="digit"/> composite numbers.
</div>
 
===50===
<div style="border:2px solid #ff00ff">
* ... is the smallest positive palindromic<sub>7</sub><ref name="palindromic"/> number that is not repdigit<sub>7</sub><ref name="repdigit"/>.
</div>
 
===51===
<div style="border:2px solid #ff00ff">
 
</div>
 
===52===
<div style="border:2px solid #ff00ff">
 
</div>
 
===53===
<div style="border:2px solid blue">
* ... is the smallest three-digit<sub>7</sub><ref name="digit"/> prime number.
</div>
 
===54===
<div style="border:2px solid #ff00ff">
 
</div>
 
===55===
<div style="border:2px solid #ff00ff">
* ... is the second smallest positive integer that is both square pyramidal and triangular, as mentioned by a Shidinn enthusiast.
</div>
 
===56===
<div style="border:2px solid #ff00ff">
 
</div>
 
===57===
<div style="border:2px solid #ff00ff">
* ... is the third smallest repunit<sub>7</sub><ref name="repunit"/> number.
* ... is the number of distinct symbols in the standard "Spot it" pack, with 8 symbols on each card. (See [[#73|<span style="color:green;">73</span>]])
</div>
 
===58===
<div style="border:2px solid #ff00ff">
 
</div>
 
===59===
<div style="border:2px solid blue">
* ... is the smallest three-digit<sub>7</sub><ref name="digit"/> twin prime.
* ... is the smallest prime number that can be expressed as 8 times a square number plus 27 times a square number. This property of prime numbers was mentioned by a Shidinn enthusiast as an "unfortunate" property.
</div>
 
===60===
<div style="border:2px solid #ff00ff">
 
</div>
 
===61===
<div style="border:2px solid blue">
 
</div>
 
===62===
<div style="border:2px solid #ff00ff">
 
</div>
 
===63===
<div style="border:2px solid #ff00ff">
 
</div>
 
===64===
<div style="border:2px solid #ff00ff">
 
</div>
 
===65===
<div style="border:2px solid #ff00ff">
* ..., as [http://mathworld.wolfram.com/ExpandedNotation.html 4×14+9], is a Cyclic<sub>14</sub> number<ref name="cyclic"/>.
</div>
 
===66===
<div style="border:2px solid #ff00ff">
* ... is the third smallest Smarandache<sub>7</sub><ref name="smarandache"/> number.
</div>
 
===67===
<div style="border:2px solid blue">
 
</div>
 
===68===
<div style="border:2px solid #ff00ff">
 
</div>
 
===69===
<div style="border:2px solid #ff00ff">
 
</div>
 
===70===
<div style="border:2px solid #ff00ff">
 
</div>
 
===71===
<div style="border:2px solid blue">
* ... is the largest known positive integer whose square can be written as one plus the factorial of another positive integer.
* ... is the smallest positive palindromic<sub>7</sub><ref name="palindromic"/> prime number that is not repdigit<sub>7</sub><ref name="repdigit"/>.
* ... is featured on [http://www.zhihu.com/question/14793120356 this website]. You can submit entries there.
</div>
 
===72===
<div style="border:2px solid #ff00ff">
* ... is the smallest positive integer that is not a perfect power but can be written as the product of perfect powers.
</div>
 
===73===
<div style="border:2px solid blue">
* ... is the third smallest repunit<sub>8</sub><ref name="repunit"/> number.
* ... is the third smallest positive integer that is both palindromic<sub>2</sub><ref name="palindromic"/> and palindromic<sub>b3<ref name="balancedternary"/></sub>.
* ... is the second smallest positive integer that is the sum of three different positive cubic numbers.
* ... is the sum of the cubes of the three smallest positive palindromic<sub>3</sub><ref name="palindromic"/> numbers.
* ... is the smallest non-palindromic<sub>7</sub><ref name="palindromic"/> positive prime number that ends with two identical digits<sub>7</sub><ref name="digit"/>.
* ... is the number of cards in the [[Seven elements]] poker game. The pack has 7 suits of 10 cards each, along with three extra cards (INF, 7UT and blank).
* ... is the theoretical number of distinct symbols in "Spot it" variant, with 9 symbols (instead of 8) on each card.
* ... is a number worshipped in Shidinn culture.
* ... is featured on [http://www.zhihu.com/question/8988346680 this website]. You can submit entries there.
</div>
 
===74===
<div style="border:2px solid #ff00ff">
 
</div>
 
===75===
<div style="border:2px solid #ff00ff">
 
</div>
 
===76===
<div style="border:2px solid #ff00ff">
* ... is the sum of the first three Smarandache<sub>7</sub><ref name="smarandache"/> numbers.
</div>
 
===77===
<div style="border:2px solid #ff00ff">
 
</div>
 
===78===
<div style="border:2px solid #ff00ff">
 
</div>
 
===79===
<div style="border:2px solid blue">
 
</div>
 
===80===
<div style="border:2px solid #ff00ff">
 
</div>
 
===81===
<div style="border:2px solid #ff00ff">
* ... is the third smallest positive tesseractic number.
* ... is in the username of [[User:DGCK81LNN]].
</div>
 
===82===
<div style="border:2px solid #ff00ff">
* ... is a strobogrammatic<sub>[[希顶字母数字|xdi8]]</sub> number.
</div>
 
===83===
<div style="border:2px solid blue">
 
</div>
 
===84===
<div style="border:2px solid #ff00ff">
 
</div>
 
===85===
<div style="border:2px solid #ff00ff">
* ... is the largest known index of a square pyramidal number that is also triangular. Its index in the triangular sequence is 645.
* ... is the smallest positive palindromic<sub>7</sub><ref name="palindromic"/> semiprime that is not repdigit<sub>7</sub><ref name="repdigit"/>.
</div>
 
===86===
<div style="border:2px solid #ff00ff">
 
</div>
 
===87===
<div style="border:2px solid #ff00ff">
 
</div>
 
===88===
<div style="border:2px solid #ff00ff">
 
</div>
 
===89===
<div style="border:2px solid blue">
* ... is the total number of letters in the [[Shidinn alphabet]] and the Extended Shidinn alphabet, including the "number zero" letter.
</div>
 
===90===
<div style="border:2px solid #ff00ff">
 
</div>
 
===91===
<div style="border:2px solid #ff00ff">
* ... is the sum of all the one-digit<sub>14</sub><ref name="digit"/> numbers.
* ... is the third smallest repunit<sub>9</sub><ref name="repunit"/> number.
* ... is the third smallest positive integer that is both square pyramidal and triangular, as mentioned by a Shidinn enthusiast.
</div>
 
===92===
<div style="border:2px solid #ff00ff">
 
</div>
 
===93===
<div style="border:2px solid #ff00ff">
 
</div>
 
===94===
<div style="border:2px solid #ff00ff">
 
</div>
 
===95===
<div style="border:2px solid #ff00ff">
 
</div>
 
===96===
<div style="border:2px solid #ff00ff">
 
</div>
 
===97===
<div style="border:2px solid blue">
* ... is the last prime number that 10 ≤ x ≤ 99.
</div>
 
===98===
<div style="border:2px solid #ff00ff">
 
</div>
 
===99===
<div style="border:2px solid #ff00ff">
 
</div>
 
===100===
<div style="border:2px solid #ff00ff">
* ... is the smallest 2-digit<sub>100</sub> number.
</div>
 
===101===
<div style="border:2px solid blue">
 
</div>
 
===102===
<div style="border:2px solid #ff00ff">
 
</div>
 
===103===
<div style="border:2px solid blue">
 
</div>
 
===104===
<div style="border:2px solid #ff00ff">
 
</div>
 
===105===
<div style="border:2px solid #ff00ff">
 
</div>
 
===106===
<div style="border:2px solid #ff00ff">
 
</div>
 
===107===
<div style="border:2px solid blue">
 
</div>
 
===108===
<div style="border:2px solid #ff00ff">
 
</div>
 
===109===
<div style="border:2px solid blue">
 
</div>
 
===110===
<div style="border:2px solid #ff00ff">
 
</div>
 
===111===
<div style="border:2px solid #ff00ff">
 
</div>
 
===112===
<div style="border:2px solid #ff00ff">
 
</div>
 
===113===
<div style="border:2px solid blue">
 
</div>
 
===114===
<div style="border:2px solid #ff00ff">
* ... is the number that is CURRENTLY thought as the truth of the universe.
</div>
 
===115===
<div style="border:2px solid #ff00ff">
 
</div>
 
===116===
<div style="border:2px solid #ff00ff">
 
</div>
 
===117===
<div style="border:2px solid #ff00ff">
 
</div>
 
===118===
<div style="border:2px solid #ff00ff">
 
</div>
 
===119===
<div style="border:2px solid #ff00ff">
 
</div>
 
===120===
<div style="border:2px solid #ff00ff">
 
</div>
 
===121===
<div style="border:2px solid #ff00ff">
 
</div>
 
===122===
<div style="border:2px solid #ff00ff">
 
</div>
 
===123===
<div style="border:2px solid #ff00ff">
 
</div>
 
===124===
<div style="border:2px solid #ff00ff">
 
</div>
 
===125===
<div style="border:2px solid #ff00ff">
 
</div>
 
===126===
<div style="border:2px solid #ff00ff">
 
</div>
 
===127===
<div style="border:2px solid blue">
* ... is a number worshipped in Shidinn culture.<sup>&#91;lɤ ɛyuə iq<small><small>8</small></small> q<small><small>6</small></small>&#93;</sup>
</div>
 
===128===
<div style="border:2px solid #ff00ff">
 
</div>
 
===129===
<div style="border:2px solid #ff00ff">
 
</div>
 
===130===
<div style="border:2px solid #ff00ff">
 
</div>
 
===131===
<div style="border:2px solid blue">
 
</div>
 
===132===
<div style="border:2px solid #ff00ff">
 
</div>
 
===133===
<div style="border:2px solid #ff00ff">
 
</div>
 
===134===
<div style="border:2px solid #ff00ff">
 
</div>
 
===135===
<div style="border:2px solid #ff00ff">
 
</div>
 
===136===
<div style="border:2px solid #ff00ff">
 
</div>
 
===137===
<div style="border:2px solid blue">
 
</div>
 
===138===
<div style="border:2px solid #ff00ff">
 
</div>
 
===139===
<div style="border:2px solid blue">
 
</div>
 
===140===
<div style="border:2px solid #ff00ff">
 
</div>
 
===141===
<div style="border:2px solid #ff00ff">
 
</div>
 
===142===
<div style="border:2px solid #ff00ff">
 
</div>
 
===143===
<div style="border:2px solid #ff00ff">
 
</div>
 
===144===
<div style="border:2px solid #ff00ff">
 
</div>
 
===145===
<div style="border:2px solid #ff00ff">
 
</div>
 
===146===
<div style="border:2px solid #ff00ff">
 
</div>
 
===147===
<div style="border:2px solid #ff00ff">
 
</div>
 
===148===
<div style="border:2px solid #ff00ff">
 
</div>
 
===149===
<div style="border:2px solid blue">
 
</div>
 
===150===
<div style="border:2px solid #ff00ff">
 
</div>
 
===151===
<div style="border:2px solid blue">
 
</div>
 
===152===
<div style="border:2px solid #ff00ff">
 
</div>
 
===153===
<div style="border:2px solid #ff00ff">
 
</div>
 
===154===
<div style="border:2px solid #ff00ff">
 
</div>
 
===155===
<div style="border:2px solid #ff00ff">
 
</div>
 
===156===
<div style="border:2px solid #ff00ff">
 
</div>
 
===157===
<div style="border:2px solid blue">
 
</div>
 
===158===
<div style="border:2px solid #ff00ff">
 
</div>
 
===159===
<div style="border:2px solid #ff00ff">
 
</div>
 
===160===
<div style="border:2px solid #ff00ff">
 
</div>
 
===161===
<div style="border:2px solid #ff00ff">
 
</div>
 
===162===
<div style="border:2px solid #ff00ff">
 
</div>
 
===163===
<div style="border:2px solid blue">
 
</div>
 
===164===
<div style="border:2px solid #ff00ff">
 
</div>
 
===165===
<div style="border:2px solid #ff00ff">
 
</div>
 
===166===
<div style="border:2px solid #ff00ff">
 
</div>
 
===167===
<div style="border:2px solid blue">
 
</div>
 
===168===
<div style="border:2px solid #ff00ff">
 
</div>
 
===169===
<div style="border:2px solid #ff00ff">
 
</div>
 
===170===
<div style="border:2px solid #ff00ff">
 
</div>
 
===171===
<div style="border:2px solid #ff00ff">
 
</div>
 
===172===
<div style="border:2px solid #ff00ff">
 
</div>
 
===173===
<div style="border:2px solid blue">
 
</div>
 
===174===
<div style="border:2px solid #ff00ff">
 
</div>
 
===175===
<div style="border:2px solid #ff00ff">
 
</div>
 
===176===
<div style="border:2px solid #ff00ff">
 
</div>
 
===177===
<div style="border:2px solid #ff00ff">
 
</div>
 
===178===
<div style="border:2px solid #ff00ff">
 
</div>
 
===179===
<div style="border:2px solid blue">
 
</div>
 
===180===
<div style="border:2px solid #ff00ff">
 
</div>
 
===181===
<div style="border:2px solid blue">
 
</div>
 
===182===
<div style="border:2px solid #ff00ff">
 
</div>
 
===183===
<div style="border:2px solid #ff00ff">
 
</div>
 
===184===
<div style="border:2px solid #ff00ff">
 
</div>
 
===185===
<div style="border:2px solid #ff00ff">
 
</div>
 
===186===
<div style="border:2px solid #ff00ff">
 
</div>
 
===187===
<div style="border:2px solid #ff00ff">
 
</div>
 
===188===
<div style="border:2px solid #ff00ff">
 
</div>
 
===189===
<div style="border:2px solid #ff00ff">
 
</div>
 
===190===
<div style="border:2px solid #ff00ff">
 
</div>
 
===191===
<div style="border:2px solid blue">
 
</div>
 
===192===
<div style="border:2px solid #ff00ff">
 
</div>
 
===193===
<div style="border:2px solid blue">
* ... is the largest two-digit<sub>14</sub><ref name="digit"/> prime number.
</div>
 
===194===
<div style="border:2px solid #ff00ff">
 
</div>
 
===195===
<div style="border:2px solid #ff00ff">
* ... is the largest two-digit<sub>14</sub><ref name="digit"/> number.
</div>
 
===196===
<div style="border:2px solid #ff00ff">
* ... is the smallest three-digit<sub>14</sub><ref name="digit"/> number.
</div>
 
===197===
<div style="border:2px solid blue">
* ... is the smallest three-digit<sub>14</sub><ref name="digit"/> prime number.
* ... is the smallest positive palindromic<sub>14</sub><ref name="palindromic"/> number that is not repdigit<sub>14</sub><ref name="repdigit"/>.
* ... is the smallest positive palindromic<sub>14</sub><ref name="palindromic"/> prime number that is not repdigit<sub>14</sub><ref name="repdigit"/>.
</div>
 
===198===
<div style="border:2px solid #ff00ff">
 
</div>
 
===199===
<div style="border:2px solid blue">
 
</div>
 
===200===
<div style="border:2px solid #ff00ff">
 
</div>
 
===201===
<div style="border:2px solid #ff00ff">
* ... is the smallest three-digit<sub>14</sub><ref name="digit"/> squarefree<ref name="squarefree"/> composite number.
</div>
 
===202===
<div style="border:2px solid #ff00ff">
 
</div>
 
===203===
<div style="border:2px solid #ff00ff">
 
</div>
 
===204===
<div style="border:2px solid #ff00ff">
 
</div>
 
===205===
<div style="border:2px solid #ff00ff">
 
</div>
 
===206===
<div style="border:2px solid #ff00ff">
 
</div>
 
===207===
<div style="border:2px solid #ff00ff">
 
</div>
 
===208===
<div style="border:2px solid #ff00ff">
 
</div>
 
===209===
<div style="border:2px solid #ff00ff">
 
</div>
 
===210===
<div style="border:2px solid #ff00ff">
 
</div>
 
===211===
<div style="border:2px solid blue">
* ... is the third smallest repunit<sub>14</sub><ref name="repunit"/> number.
* ... is the smallest repunit<sub>14</sub><ref name="repunit"/> prime number.
</div>
 
===212===
<div style="border:2px solid #ff00ff">
 
</div>
 
===213===
<div style="border:2px solid #ff00ff">
 
</div>
 
===214===
<div style="border:2px solid #ff00ff">
 
</div>
 
===215===
<div style="border:2px solid #ff00ff">
 
</div>
 
===216===
<div style="border:2px solid #ff00ff">
 
</div>
 
===217===
<div style="border:2px solid #ff00ff">
 
</div>
 
===218===
<div style="border:2px solid #ff00ff">
 
</div>
 
===219===
<div style="border:2px solid #ff00ff">
 
</div>
 
===220===
<div style="border:2px solid #ff00ff">
 
</div>
 
===221===
<div style="border:2px solid #ff00ff">
 
</div>
 
===222===
<div style="border:2px solid #ff00ff">
 
</div>
 
===223===
<div style="border:2px solid blue">
 
</div>
 
===224===
<div style="border:2px solid #ff00ff">
 
</div>
 
===225===
<div style="border:2px solid #ff00ff">
* ... is the second smallest three-digit<sub>14</sub><ref name="digit"/> square number.
</div>
 
===226===
<div style="border:2px solid #ff00ff">
 
</div>
 
===227===
<div style="border:2px solid blue">
* ... is the third smallest Smarandache<sub>14</sub><ref name="smarandache"/> number, as well as the smallest Smarandache<sub>14</sub> prime number.
* ... is the second smallest prime number that can be expressed as 8 times a square number plus 27 times a square number. This property of prime numbers was mentioned by a Shidinn enthusiast as an "unfortunate" property.
</div>
 
===228===
<div style="border:2px solid #ff00ff">
 
</div>
 
===229===
<div style="border:2px solid blue">
 
</div>
 
===230===
<div style="border:2px solid #ff00ff">
 
</div>
 
===231===
<div style="border:2px solid #ff00ff">
 
</div>
 
===232===
<div style="border:2px solid #ff00ff">
 
</div>
 
===233===
<div style="border:2px solid blue">
 
</div>
 
===234===
<div style="border:2px solid #ff00ff">
 
</div>
 
===235===
<div style="border:2px solid #ff00ff">
 
</div>
 
===236===
<div style="border:2px solid #ff00ff">
 
</div>
 
===237===
<div style="border:2px solid #ff00ff">
 
</div>
 
===238===
<div style="border:2px solid #ff00ff">
 
</div>
 
===239===
<div style="border:2px solid blue">
 
</div>
 
===240===
<div style="border:2px solid #ff00ff">
 
</div>
 
===241===
<div style="border:2px solid blue">
 
</div>
 
===242===
<div style="border:2px solid #ff00ff">
 
</div>
 
===243===
<div style="border:2px solid #ff00ff">
 
</div>
 
===244===
<div style="border:2px solid #ff00ff">
 
</div>
 
===245===
<div style="border:2px solid #ff00ff">
 
</div>
 
===246===
<div style="border:2px solid #ff00ff">
 
</div>
 
===247===
<div style="border:2px solid #ff00ff">
 
</div>
 
===248===
<div style="border:2px solid #ff00ff">
 
</div>
 
===249===
<div style="border:2px solid #ff00ff">
 
</div>
 
===250===
<div style="border:2px solid #ff00ff">
 
</div>
 
===251===
<div style="border:2px solid blue">
 
</div>
 
===252===
<div style="border:2px solid #ff00ff">
 
</div>
 
===253===
<div style="border:2px solid #ff00ff">
 
</div>
 
===254===
<div style="border:2px solid #ff00ff">
 
</div>
 
===255===
<div style="border:2px solid #ff00ff">
 
</div>
 
===256===
<div style="border:2px solid #ff00ff">
 
</div>
 
===257===
<div style="border:2px solid blue">
 
</div>
 
===258===
<div style="border:2px solid #ff00ff">
 
</div>
 
===259===
<div style="border:2px solid #ff00ff">
 
</div>
 
===260===
<div style="border:2px solid #ff00ff">
 
</div>
 
===261===
<div style="border:2px solid #ff00ff">
 
</div>
 
===262===
<div style="border:2px solid #ff00ff">
 
</div>
 
===263===
<div style="border:2px solid blue">
 
</div>
 
===264===
<div style="border:2px solid #ff00ff">
 
</div>
 
===265===
<div style="border:2px solid #ff00ff">
 
</div>
 
===266===
<div style="border:2px solid #ff00ff">
 
</div>
 
===267===
<div style="border:2px solid #ff00ff">
 
</div>
 
===268===
<div style="border:2px solid #ff00ff">
 
</div>
 
===269===
<div style="border:2px solid blue">
 
</div>
 
===270===
<div style="border:2px solid #ff00ff">
 
</div>
 
===271===
<div style="border:2px solid blue">
 
</div>
 
===272===
<div style="border:2px solid #ff00ff">
 
</div>
 
===273===
<div style="border:2px solid #ff00ff">
 
</div>
 
===274===
<div style="border:2px solid #ff00ff">
 
</div>
 
===275===
<div style="border:2px solid #ff00ff">
 
</div>
 
===276===
<div style="border:2px solid #ff00ff">
 
</div>
 
===277===
<div style="border:2px solid blue">
 
</div>
 
===278===
<div style="border:2px solid #ff00ff">
 
</div>
 
===279===
<div style="border:2px solid #ff00ff">
 
</div>
 
===280===
<div style="border:2px solid #ff00ff">
 
</div>
 
===281===
<div style="border:2px solid blue">
 
</div>
 
===282===
<div style="border:2px solid #ff00ff">
 
</div>
 
===283===
<div style="border:2px solid blue">
 
</div>
 
===284===
<div style="border:2px solid #ff00ff">
 
</div>
 
===285===
<div style="border:2px solid #ff00ff">
 
</div>
 
===286===
<div style="border:2px solid #ff00ff">
 
</div>
 
===287===
<div style="border:2px solid #ff00ff">
 
</div>
 
===288===
<div style="border:2px solid #ff00ff">
 
</div>
 
===289===
<div style="border:2px solid #ff00ff">
 
</div>
 
===290===
<div style="border:2px solid #ff00ff">
 
</div>
 
===291===
<div style="border:2px solid #ff00ff">
 
</div>
 
===292===
<div style="border:2px solid #ff00ff">
 
</div>
 
===293===
<div style="border:2px solid blue">
 
</div>
 
===294===
<div style="border:2px solid #ff00ff">
 
</div>
 
===295===
<div style="border:2px solid #ff00ff">
 
</div>
 
===296===
<div style="border:2px solid #ff00ff">
 
</div>
 
===297===
<div style="border:2px solid #ff00ff">
 
</div>
 
===298===
<div style="border:2px solid #ff00ff">
 
</div>
 
===299===
<div style="border:2px solid #ff00ff">
 
</div>
 
===300===
<div style="border:2px solid #ff00ff">
 
</div>
 
 
 
==See also==
 
==Notes==
<references group="note">
</references>
 
==References==
<references><ref name="base">'''[http://mathworld.wolfram.com/Base.html Base] on Wolfram Mathwold'''</ref><ref name="digit">[http://mathworld.wolfram.com/Digit.html Digit] on Wolfram Mathworld</ref>
<ref name="constantdigitscanning">[http://mathworld.wolfram.com/ConstantDigitScanning.html Constant digit scanning] on Wolfram Mathworld</ref>
<ref name="concatenation">[http://mathworld.wolfram.com/Concatenation.html Concatenation] on Wolfram Mathworld</ref>
<ref name="reversal">[http://mathworld.wolfram.com/Reversal.html Reversal] on Wolfram Mathworld</ref>
<ref name="palindromic">[http://mathworld.wolfram.com/PalindromicNumber.html Palindromic] on Wolfram Mathworld</ref>
<ref name="repdigit">[http://mathworld.wolfram.com/Repdigit.html Repdigit] on Wolfram Mathworld</ref>
<ref name="repunit">[http://mathworld.wolfram.com/Repunit.html Repunit] on Wolfram Mathworld</ref>
<ref name="pandigital">[http://mathworld.wolfram.com/PandigitalNumber.html Pandigital] on Wolfram Mathworld</ref>
<ref name="smarandache">[http://mathworld.wolfram.com/SmarandacheNumber.html Smarandache number] on Wolfram Mathworld</ref>
<ref name="a116700">[http://oeis.org/A116700 Early bird number] on OEIS</ref>
<ref name="harshad">[http://mathworld.wolfram.com/HarshadNumber.html Harshad number] on Wolfram Mathworld</ref>
<ref name="a185186">[http://oeis.org/A185186 "Kind" number] on OEIS</ref>
<ref name="repfigit">[http://mathworld.wolfram.com/KeithNumber.html Repfigit] on Wolfram Mathworld</ref>
<ref name="rdi">[http://mathworld.wolfram.com/RecurringDigitalInvariant.html Recurring digial invariant] on Wolfram Mathworld</ref>
<ref name="happy">[http://mathworld.wolfram.com/HappyNumber.html Happy number] on Wolfram Mathworld</ref>
<!--<ref name="unhappy">[http://mathworld.wolfram.com/UnhappyNumber.html Unhappy number] on Wolfram Mathworld</ref>-->
<ref name="narcissistic">[http://mathworld.wolfram.com/NarcissisticNumber.html Narcissistic number] on Wolfram Mathworld</ref>
<ref name="disarium">[http://oeis.org/A032799 Disarium number] on OEIS</ref>
<ref name="psp">[http://mathworld.wolfram.com/FermatPseudoprime.html Fermat pseudoprime] on Wolfram Mathworld</ref>
<ref name="automorphic">[http://mathworld.wolfram.com/AutomorphicNumber.html Automorphic number] on Wolfram Mathworld</ref>
<ref name="cyclic">[http://mathworld.wolfram.com/CyclicNumber.html Cyclic number] on Wolfram Mathworld</ref>
<ref name="frp">[http://mathworld.wolfram.com/FullReptendPrime.html Full Reptend Prime] on Wolfram Mathworld</ref>
<ref name="balancedternary">[http://simple.wikipedia.org/wiki/Balanced_ternary Balanced ternary] on Simple Wikipedia</ref>
<!--<ref name="friedman">[http://erich-friedman.github.io/mathmagic/0800.html Friedman numbers, Nice Friedman numbers]</ref>-->
<!--<ref name="almostfriedman">[http://erich-friedman.github.io/mathmagic/0713.html Fractional Friedman numbers, Redundant Friedman numbers, Almost Friedman numbers, Non-integral Friedman numbers]</ref>-->
<ref name="friedmanpair">[http://erich-friedman.github.io/mathmagic/0619.html Anti-Friedman number, Shifted Friedman number, Friedman pair, Friedman loop]</ref>
<!-- Non-digit related properties -->
<ref name="squarefree">[http://mathworld.wolfram.com/Squarefree.html Squarefree number] on Wolfram Mathworld</ref>
</references>
 
==External links==
* [http://www.archimedes-lab.org/numbers/Num1_69.html Numbers] on Archimedes Lab

2025年6月10日 (二) 17:54的版本

This article is inspired by this article, which was biased towards decimal properties and did not mention imaginary numbers. This article, instead, is biased towards septenary and tetradecimal properties, though the numbers are written in decimal. Shidinn-related entries are also welcome.

目录
0 1 2 7 14 49 196 343 2401 2744
Top of pageLegendSee alsoExternal links

Legend

Positive prime numbers
Number (excluding positive prime numbers) whose absolute value is an integer
Number whose absolute value is a rational number that is not integer
Number whose absolute value is an algebraic irrational number
Number whose absolute value is a transcendental real number
Unknown/approximation

Some terms can have subscripts. They indicate which base[1] the property applies in. For example, "digit14"[2] is read as "tetradecimal digit".

Numbers

0

  • ... is the smallest non-negative number.
  • ... is the additive identity.

1

  • ... is the smallest positive number.
  • ... is the multiplicative identity.

2

  • ... is the smallest positive prime number.
  • ... is the only even positive prime number.
  • ... is an RDI7[3] of order 2.
  • ... is the last distinct digit7[2] to encounter when the digits7 of π are scanned[4].

3

  • ... is the smallest odd positive prime number.
  • ... is the smallest Full Reptend Prime14[5].

π

  • ... contains almost everyone's birthday in 6-digit or 8-digit form.
  • ... is the irrational number that we most known.

4

  • ... is the smallest positive composite number.
  • ... is the 2nd square number.
  • ... is the largest known positive integer n such that there exists an arithmetic progression with n terms (all positive, indexed 1 through n) satisfying the fact that the number of positive factors each term has is exactly equal to the term's index.

5

  • ... is the smallest positive odd number that is not a repunit2[6] number.
  • ... is the number of Platonic solids.
  • ... is the number of letters in the longest word in Shidinn. There are 278 known five-letter words.
  • ... was the number of members in the Shidinn community administration committee when it started.
  • ... consecutive digits7[2] immediately after the point in π are multiples of 3.

6

  • ... is the smallest positive composite number that is not a perfect power.
  • ... is the largest digit7[2].
  • ... is the smallest perfect number.
  • ... is the number of known Shidinn characters with numeral sum of exactly 100000.

7

  • ... is the third smallest repunit2[6] number.
  • ... is the smallest positive two-digit7[2] number.
  • ... is the second smallest positive 1-automorphic14[7] number.
  • ... is the smallest positive strobogrammaticxdi8 number.
  • ... is the number of classical elements in Shidinn culture. See Seven elements.
  • ... is the unique positive integer n such that "the smallest integer m such that em exceeds nn is exactly equal to 2n".
  • ... is the smallest positive non-unity integer n such that there exists a four-digitn[2] repdigitn[8] square number.
  • ... is the smallest known positive non-unity integer n such that there exists a three-digitn[2] number k=a×n2+b×n+c satisfying that k-1, k and k+1 have a, b and c (i. e. its digits) positive factors respectively.
  • ... is the number that represents God in western culture.

8

  • ... is the smallest positive composite cube number.
  • ... is the smallest positive composite Fibonacci number.
  • ... is the largest cube in the Fibonacci sequence.
  • ... is the second smallest repunit7[6] number.
  • ... is the smallest known repfigit7[9] number.
  • ... is the third smallest positive 1-automorphic14[7] number.
  • ... is the second cubic number.

9

  • ... is the smallest positive odd composite number.
  • ... is the second smallest Smarandache7[10] number.
  • ... is the smallest Early Bird7[11] number.
  • ... is the smallest positive integer n such that 3n starts with three identical digits7[2].
  • ... is the smallest positive integer n such that nn is pandigital7[12].
  • ... is the largest digit in base[1] 10.

10

  • ... is the smallest positive even number n where n-1 is a Fermat pseudoprimen[13].
  • ... is the smallest positive integer that is not a Harshad7[14] number.
  • ... is a Narcissistic7[15] number.
  • ... is a disarium7[16] number.
  • ... is the number of digits7[2] after the point to be scanned[4] in order to get all seven digits7 from π.
  • ... is the unique positive integer that comes between and .
  • ... is a strobogrammaticxdi8 number.
  • ... is the number of current members in the Shidinn community administration committee.

11

  • ... is the smallest positive odd prime number that is not palindromic2[17].

12

  • ... is the smallest abundant number.
  • ... is the number of two-digit7[2] prime numbers.
  • ... is the smallest known positive non-unity integer n such that there exists a five-digitn[2] number k=a×n4+b×n3+c×n2+d×n+f satisfying that k-2, k-1, k, k+1 and k+2 have a, b, c, d and f (i. e. its digits) positive factors respectively. More surprisingly, that number is a repdigit12[8] number.
  • ... is the smallest true composite number.

13

  • ... is the number of Archimedean solids.
  • ... is the largest digit14[2].
  • ... is the third smallest repunit3[6] number.
  • ... is an RDI7[3] of order 2.
  • ... is the smallest positive odd Fibonacci number that is not palindromic2[17].
  • ... is the number that represents Devil in western culture.

14

  • ... is the smallest positive two-digit14[2] number.
  • ... is the smallest two-digit7[2] "kind7"[18] number.
  • ... is the smallest integer n such that en exceeds 77.
  • ... is the index of the nasal sibilant in the Shidinn alphabet.

15

  • ... is the smallest positive odd composite number that is not a perfect power.
  • ... is the second smallest repunit14[6] number.

16

  • ... is the second smallest positive tesseractic number.
  • ... is the smallest positive integer with five positive factors.
  • ... is a repdigit7[8] number.
  • ... is the second smallest Smarandache14[10] number.
  • ... is the smallest positive composite number whose reversal14[19] is prime.

17

  • ... is a Fermat prime.
  • ... is the smallest prime number that is the concatenation7[20] of two prime numbers.

18

  • ... is the smallest two-digit14[2] number in the Fibonacci-like sequence starting with 2 and 1.

19

  • ... is the smallest positive odd prime number whose reversal2[19] is composite.

20

  • ... is the smallest positive integer n such that 2n is pandigital7[12].
  • ... is the smallest positive non-repdigit7 integer whose square is repdigit7[8].
  • ... is the integer that caused an "e-mail war" between Shidinn enthusiasts on February 24, 2025.

21

  • ... is the sum of all the one-digit7[2] numbers. It is also the numbers of dots on the dice used in most of the board games.
  • ... is the third smallest repunit4[6] number.
  • ... is the third smallest[lɤ ɛyuə iq8 q6] positive integer whose tesseractic is a happy14[21] number.

22

23

  • ... is the smallest prime number that is not a twin prime.
  • ... is the smaller prime factor of 2047, the smallest Mersenne composite number.

24

  • ... is the smallest positive integer n such that 2n ends in three identical digits7[2].

25

  • ... is a narcissistic7[15] number.
  • ... is an RDI14[3] of order 2.
  • ... is the smallest positive integer n such that 2n starts in three identical digits7[2] and ends in three identical digits7.

26

27

28

<div sty

  1. 1.0 1.1 引用错误:<ref>标签无效;未给name(名称)为base的ref(参考)提供文本
  2. 2.00 2.01 2.02 2.03 2.04 2.05 2.06 2.07 2.08 2.09 2.10 2.11 2.12 2.13 2.14 2.15 2.16 2.17 引用错误:<ref>标签无效;未给name(名称)为digit的ref(参考)提供文本
  3. 3.0 3.1 3.2 引用错误:<ref>标签无效;未给name(名称)为rdi的ref(参考)提供文本
  4. 4.0 4.1 引用错误:<ref>标签无效;未给name(名称)为constantdigitscanning的ref(参考)提供文本
  5. 引用错误:<ref>标签无效;未给name(名称)为frp的ref(参考)提供文本
  6. 6.0 6.1 6.2 6.3 6.4 6.5 引用错误:<ref>标签无效;未给name(名称)为repunit的ref(参考)提供文本
  7. 7.0 7.1 引用错误:<ref>标签无效;未给name(名称)为automorphic的ref(参考)提供文本
  8. 8.0 8.1 8.2 8.3 引用错误:<ref>标签无效;未给name(名称)为repdigit的ref(参考)提供文本
  9. 引用错误:<ref>标签无效;未给name(名称)为repfigit的ref(参考)提供文本
  10. 10.0 10.1 引用错误:<ref>标签无效;未给name(名称)为smarandache的ref(参考)提供文本
  11. 引用错误:<ref>标签无效;未给name(名称)为a116700的ref(参考)提供文本
  12. 12.0 12.1 引用错误:<ref>标签无效;未给name(名称)为pandigital的ref(参考)提供文本
  13. 引用错误:<ref>标签无效;未给name(名称)为psp的ref(参考)提供文本
  14. 引用错误:<ref>标签无效;未给name(名称)为harshad的ref(参考)提供文本
  15. 15.0 15.1 引用错误:<ref>标签无效;未给name(名称)为narcissistic的ref(参考)提供文本
  16. 引用错误:<ref>标签无效;未给name(名称)为disarium的ref(参考)提供文本
  17. 17.0 17.1 引用错误:<ref>标签无效;未给name(名称)为palindromic的ref(参考)提供文本
  18. 引用错误:<ref>标签无效;未给name(名称)为a185186的ref(参考)提供文本
  19. 19.0 19.1 引用错误:<ref>标签无效;未给name(名称)为reversal的ref(参考)提供文本
  20. 引用错误:<ref>标签无效;未给name(名称)为concatenation的ref(参考)提供文本
  21. 引用错误:<ref>标签无效;未给name(名称)为happy的ref(参考)提供文本