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Men ine havura, <math>a \cdot b</math> naimus <math>b \cdot a</math> sama. Li afto pravda peral <math>a</math> au <math>b</math>, de <math>H</math> haissa ''havurafabel'' (naeme za Niels Henrik Abel). | Men ine havura, <math>a \cdot b</math> naimus <math>b \cdot a</math> sama. Li afto pravda peral <math>a</math> au <math>b</math>, de <math>H</math> haissa ''havurafabel'' (naeme za Niels Henrik Abel). | ||
== ṡirunajun (MidoriVals😤) == | |||
; <math>\Rightarrow, \rightarrow, \supset</math> | |||
<math> | : il... je ka... | ||
il... je ka... | : ''A'' sama ''B'' naj ak koske ''A'' ak au ''B'' naj ak koske ''A'' na sama B'' | ||
''A'' sama ''B'' naj ak koske ''A'' ak au ''B'' naj ak koske ''A'' na sama B'' | : <math>x = 2 \Rightarrow x^2</math> = 4 je ak, au <math>x^2 = 4 \Rightarrow x = 2</math> je na akraat perka x miraje -2 | ||
<math>x = 2 | ; <math>\Leftrightarrow, \leftrightarrow, \equiv</math> | ||
<math> | : li au mono li, sama | ||
li au mono li, sama | : ''A'' ⇔ ''B'' mono ak ''A'' ak au ''B'' ak os ''A'' naj ak au ''B'' naj ak | ||
''A'' ⇔ ''B'' mono ak ''A'' ak au ''B'' ak os ''A'' naj ak au ''B'' naj ak | : <math> x + y = y + 2 \Leftrightarrow x + 3 = y</math> | ||
<math> x + y = y + 2 | ; <math>\neg x, \tilde x, !x</math> | ||
<math> | : nai, nilatai | ||
nai, nilatai | ; <math>\neg (\neg A) \Leftrightarrow A</math> | ||
<math> | : ¬''A'' ak, li au mono li ''A'' naj ak | ||
¬''A'' ak, li au mono li | : <math>x \neq y \Leftrightarrow \neg(x = y)</math> | ||
<math>x | ; <math>\land, \cdot, \&</math> | ||
<math> | : laskiau | ||
laskiau | : <math>A \land B</math> ak li ''A'' ak au ''B'' ak os je najak | ||
<math> | : <math>n < 4 \land n > 2 \Leftrightarrow n = 3</math> koske ''n'' je lasku | ||
<math>n < 4 | ; <math>\lor, +, \|\|</math> | ||
< | : laskios | ||
laskios | : <math>n \geq 4 \lor n \leq 2 \Leftrightarrow n \neq 3</math> koske ''n'' je lasku | ||
<math>n |