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...umber)|15]] [[16 (number)|16]] [[17 (number)|17]] [[18 (number)|18]] [[19 (number)|19]]   [[twenty|20]]   ...umber)|25]] [[26 (number)|26]] [[27 (number)|27]] [[28 (number)|28]] [[29 (number)|29]]   [[thirty|30]]   ...

A '''Wilson prime''' is a special kind of [[prime number]]. A prime number ''p'' is a Wilson prime if (and only if [ [[iff]] ]) ...is a [[positive number|positive]] [[integer]] (sometimes called [[natural number]]). Wilson primes were first described by [[Emma Lehmer]].<ref>[http://www. ...

...a by doing [[survey]]s or [[experiment]]s. To do a survey, we pick a small number of people and ask them [[question]]s. Then, we use their answers as the dat ...what they really are in the total population. This is true even if a great number of samples is taken. This kind of error is called [[bias]]. ...

...ers]]. But it is not defined for negative integers and zero. For a complex number whose real part is not a negative integer, the function is defined by: ...re]] first used the [[notation]] Γ(''z''). If the real part of the complex number&nbsp;''z'' is positive (Re(''z'')&nbsp;>&nbsp;0), then the [[integral]] ...

...–64.</ref><ref>Murphy D.R. 1947. How plain talk increases readership 45 to 66 per cent. ''Printer's Ink'' '''220''': 35–37.</ref> This can be adjusted to work with any number of sentences: ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

A '''mathematical constant''' is a [[number]], which has a special meaning for [[wikt:calculate|calculation]]s. For exa ** R - [[Rational number]] ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

...h>(1+x)^3=1+3x+3x^2+x^3</math>. The coefficient of <math>x^k</math> is the number of <math>k</math>-subsets of a 3-element set. In general, <math>(1+x)^n</math> has the coefficients which are the number of subsets of fixed sizes of an <math>n</math>-element set. ...

| eccentricity = 0.248&nbsp;807&nbsp;66 | albedo = 0.49–0.66 (varies by 35%)<ref name=Hamilton>{{cite web ...

...niverse: An Introduction to Astronomy]. University Science Books, 1982, p. 66. "Remember, more binding energy means the system is more bound—has greater ...g allowance. Owing to the property of geometrical progressions an infinite number of our years will add up to a finite cosmic time; so that what we should ca ...