1 ELEKTRON RÉSZECSKE-FÉLE EGYENLETEK
f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 z = a f ( x , y , z ) = x + y + z z = a f ( x , y , z ) = x + y + z { 3 x + 5 y + z 7 x − 2 y + 4 z − 6 x + 3 y + 2 z A ← n + μ − 1 B → T n ± i − 1 C 1 + 2 + ⋯ + 100 ⏞ 5050 a + b + ⋯ + z ⏟ 26 p F q ( a 1 , … , a p b 1 , … , b q ; z ) ∂ 2 ∂ x 1 ∂ x 2 y ∏ ∑ x ′ ⨌ ∮ f ″ N N {\displaystyle {\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{array}{lcl}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{cases}3x+5y+z\\7x-2y+4z\\-6x+3y+2z\end{cases}}A\xleftarrow {n+\mu -1} B{\xrightarrow[{T}]{n\pm i-1}}C\overbrace {1+2+\cdots +100} ^{5050}\underbrace {a+b+\cdots +z} _{26}{}_{p}F_{q}\left({a_{1},\ldots ,a_{p} \atop b_{1},\ldots ,b_{q}};z\right){\partial ^{2} \over \partial x_{1}\partial x_{2}}y\textstyle \prod _{\textstyle \sum _{x'\iiiint \oint f''}^{N}\displaystyle }^{N}\displaystyle }
p F q ( a 1 , … , a p b 1 , … , b q ; z ) A ← n + μ − 1 B → T n ± i − 1 C z = a f ( x , y , z ) = x + y + z a b S 0 0 1 0 1 1 1 0 1 1 1 0 z = a f ( x , y , z ) = x + y + z f ( n ) = { n / 2 , if n is even 3 n + 1 , if n is odd f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 { 3 x + 5 y + z 7 x − 2 y + 4 z − 6 x + 3 y + 2 z {\displaystyle {}_{p}F_{q}\left({a_{1},\ldots ,a_{p} \atop b_{1},\ldots ,b_{q}};z\right)A\xleftarrow {n+\mu -1} B{\xrightarrow[{T}]{n\pm i-1}}C{\begin{array}{lcl}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{|c|c|c|}a&b&S\\\hline 0&0&1\\0&1&1\\1&0&1\\1&1&0\\\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}f(n)={\begin{cases}n/2,&{\text{if }}n{\text{ is even}}\\3n+1,&{\text{if }}n{\text{ is odd}}\end{cases}}{\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{cases}3x+5y+z\\7x-2y+4z\\-6x+3y+2z\end{cases}}}